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</div><h2>HL Paper 3</h2><div class="specification">
<p>Type Ia supernovae typically have a peak luminosity of around 5 × 10<sup>5</sup> L<sub>s</sub>, where L<sub>s</sub> is the luminosity of the Sun (3.8 × 10<sup>26</sup> W). A type Ia supernova is observed with an apparent peak brightness of 1.6 × 10<sup>–6</sup> W m<sup>–2</sup>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the formation of a type Ia supernova.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Show that the distance to the supernova is approximately 3.1 × 10<sup>18</sup> m.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>one </strong>assumption made in your calculation.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a white dwarf accretes mass <strong>«</strong>from a binary partner<strong>»</strong></p>
<p>when the mass becomes more than the Chandrasekhar limit (1.4M<sub>s</sub>) <strong>«</strong>then asupernova explosion takes place<strong>»</strong></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>d = \(\sqrt {\frac{{\text{L}}}{{4\pi {\text{b}}}}} = \sqrt {\frac{{5 \times {{10}^5} \times 3.8 \times {{10}^{26}}}}{{4\pi \times 1.6 \times {{10}^{ - 6}}}}} \)</p>
<p>d = 3.07 × 10<sup>18</sup> <strong>«</strong><span class="Apple-converted-space">m</span><strong>»</strong></p>
<p> </p>
<p><em>At least 3 sig fig required for MP2.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>type Ia supernova can be used as standard candles</p>
<p>there is no dust absorbing light between Earth and supernova</p>
<p>their supernova is a typical type Ia</p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Derive, using the concept of the cosmological origin of redshift, the relation</p>
<p style="text-align: center;"><em>T</em> \( \propto \frac{1}{R}\)</p>
<p style="text-align: left;">between the temperature <em>T</em> of the cosmic microwave background (CMB) radiation and the cosmic scale factor <em>R</em>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The present temperature of the CMB is 2.8 K. This radiation was emitted when the universe was smaller by a factor of 1100. Estimate the temperature of the CMB at the time of its emission.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State how the anisotropies in the CMB distribution are interpreted.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>the cosmological origin of redshift implies that the wavelength is proportional to the scale factor: \(\lambda \) \( \propto \) <em>R</em></p>
<p>combining this with Wien’s law \(\lambda \) \( \propto \) \(\frac{1}{T}\)</p>
<p><em><strong>OR</strong></em></p>
<p>use of <em>kT</em> \( \propto \frac{{hc}}{\lambda }\)</p>
<p>«gives the result»</p>
<p> </p>
<p><em>Evidence of correct algebra is needed as relationship T</em> = \(\frac{k}{R}\) <em>is given.</em></p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>use of <em>T</em> \( \propto \)\(\frac{1}{R}\)</p>
<p>= 2.8 x 1100 x 3080 ≈ 3100 «K»</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>CMB anisotropies are related to fluctuations in density which are the cause for the formation of structures/nebulae/stars/galaxies</p>
<p> </p>
<p><em>OWTTE</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the evidence that indicates the location of dark matter in galaxies.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why a hypothesis of dark energy has been developed.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>rotational<strong>» </strong>velocity of stars are expected to decrease as distance from centre of galaxy increases</p>
<p>the observed velocity of outer stars is constant/greater than predicted</p>
<p>implying large mass on the edge <strong>«</strong>which is dark matter<strong>»</strong></p>
<p> </p>
<p><em>OWTTE</em></p>
<p><em>1st and 2nd marking points can </em><em>be awarded from an annotated </em><em>sketch with similar shape as the </em><em>one below</em></p>
<p><em><img src="images/Schermafbeelding_2018-08-14_om_10.48.40.png" alt="M18/4/PHYSI/HP3/ENG/TZ2/19.a/M"></em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>data from <span>type 1a supernovae</span> shows universe expanding at an accelerated rate</p>
<p> </p>
<p>gravity was expected to slow down the expansion of the universe</p>
<p><strong><em>OR</em></strong></p>
<p>this did not fit the hypotheses at that time</p>
<p> </p>
<p>dark energy counteracts/opposes gravity</p>
<p><strong><em>OR</em></strong></p>
<p>dark energy causes the acceleration</p>
<p> </p>
<p><em>OWTTE</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The Sun is a second generation star. Outline, with reference to the Jeans criterion (M<sub>J</sub>), how the Sun is likely to have been formed.</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how fluctuations in the cosmic microwave background (CMB) radiation are linked to the observation that galaxies collide.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Show that the critical density of the universe is</p>
<p>\[\frac{{3{H^2}}}{{8\pi G}}\]</p>
<p>where <em>H</em> is the Hubble parameter and <em>G</em> is the gravitational constant.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>interstellar gas/dust «from earlier supernova»</p>
<p>gravitational attraction between particles</p>
<p>if the mass is greater than the Jean’s mass/M<sub>j</sub> the interstellar gas coalesces</p>
<p>as gas collapses temperature increases leading to nuclear fusion</p>
<p><em>MP3 can be expressed in terms of potential and kinetic energy</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>fluctuations in CMB due to differences in temperature/mass/density</p>
<p>during the inflationary period/epoch/early universe</p>
<p>leading to the formation of galaxies/stars/structures</p>
<p>gravitational interaction between galaxies can lead to collision</p>
<p><em><strong>[Max 3 Marks]</strong></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em><strong>ALTERNATIVE 1</strong></em></p>
<p>kinetic energy of galaxy \(\frac{1}{2}\)<em>mv</em><sup>2</sup> = \(\frac{1}{2}\)<em>mH</em><sup>2</sup><em>r</em><sup>2</sup> «uses Hubble’s law»</p>
<p>potential energy = \(\frac{{GMm}}{r}\) = <em>G</em>\(\frac{4}{3}\)\(\pi \)<em>r</em><sup>3</sup>\(\rho \frac{m}{r}\) «introduces density»</p>
<p>KE=PE to get expression for critical \(\rho \)</p>
<p> </p>
<p><em><strong>ALTERNATIVE 2</strong></em></p>
<p>escape velocity of distant galaxy <em>v</em> = \(\sqrt {\frac{{2GM}}{r}} \)</p>
<p>where <em>H</em><sub>0</sub><em>r</em> = \(\sqrt {\frac{{2GM}}{r}} \)</p>
<p>substitutes <em>M</em> = \(\frac{4}{3}\)\(\pi \)<em>r</em><sup>3</sup>\(\rho \) to get result</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline, with reference to the Jeans criterion, why a cold dense gas cloud is more likely to form new stars than a hot diffuse gas cloud.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how neutron capture can produce elements with an atomic number greater than iron.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>For a star to form<strong>»</strong>: magnitude of PE of gas cloud > KE of gas cloud</p>
<p><strong><em>OR</em></strong></p>
<p>Mass of cloud > Jean's mass</p>
<p><strong><em>OR</em></strong></p>
<p>Jean’s criterion is the critical mass</p>
<p> </p>
<p>hence a hot diffuse cloud could have KE which is too large/PE too small</p>
<p><strong><em>OR</em></strong></p>
<p>hence a cold dense cloud will have low KE/high PE</p>
<p><strong><em>OR</em></strong></p>
<p>a cold dense cloud is more likely to exceed Jeans mass</p>
<p><strong><em>OR</em></strong></p>
<p>a hot diffuse cloud is less likely to exceed the Jeans mass</p>
<p> </p>
<p>Accept <em>E</em><em><sub>p</sub> +</em> <em>E</em><em><sub>k</sub> <</em> <em>0</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Neutron capture creates heavier isotopes / heavier nuclei / more unstable nucleus</p>
<p><span>β</span><sup>–</sup><span> decay</span> of heavy elements/iron increases atomic number <strong>«</strong>by 1<strong>»</strong></p>
<p> </p>
<p><em>OWTTE</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>A galaxy can be modelled as a sphere of radius <em>R</em><sub>0</sub>. The distance of a star from the centre of the galaxy is <em>r</em>.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-13_om_16.21.46.png" alt="M18/4/PHYSI/HP3/ENG/TZ1/19"></p>
<p>For this model the graph is a simplified representation of the variation with <em>r </em>of the mass of <strong>visible matter </strong>enclosed inside <em>r</em>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The mass of visible matter in the galaxy is <em>M</em>.</p>
<p>Show that for stars where <em>r </em>> <em>R</em><sub>0</sub> the velocity of orbit is<span class="Apple-converted-space"> <em>v</em> = \(\sqrt {\frac{{GM}}{r}} \).</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw on the axes the observed variation with <em>r </em>of the orbital speed <em>v </em>of stars in a galaxy.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain, using the equation in (a) and the graphs, why the presence of visible matter alone cannot account for the velocity of stars when <em>r </em>> <em>R</em><sub>0</sub>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{{m{v^2}}}{r} = \frac{{GMm}}{{{r^2}}}\) and correct rearranging</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>linear / rising until R<sub>0</sub><span class="Apple-converted-space"> </span></p>
<p>then <strong>«</strong>almost<strong>» </strong>constant</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>for <em>v </em>to stay constant for <em>r </em>greater than <em>R</em><sub>0</sub>, <em>M </em>has to be proportional to <em>r</em></p>
<p> </p>
<p>but this contradicts the information from the <em>M-r </em>graph</p>
<p><strong><em>OR</em></strong></p>
<p>if <em>M </em>is constant for <em>r </em>greater than <em>R</em><sub>0</sub>, then we would expect <em>v</em> \( \propto {r^{\frac{{ - 1}}{2}}}\)</p>
<p> </p>
<p>but this contradicts the information from the <em>v-r </em>graph</p>
<p> </p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about Hubble’s law.</p>
<p class="p1">The spectrum of hydrogen from a source in the laboratory has a spectral line at wavelength 656 nm. The same line, viewed from Earth, in the spectrum of a distant galaxy has wavelength 682 nm.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest why the two wavelengths are different.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the distance to this galaxy from Earth using a Hubble constant of \({\text{74 km}}\,{{\text{s}}^{ - 1}}{\text{Mp}}{{\text{c}}^{ - {\text{1}}}}\).</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">the galaxy is moving away from the Earth and so the wavelength is Doppler/Red shifted;</p>
<p class="p1"><strong><em>or</em></strong></p>
<p class="p1">the universe is expanding and so the space between galaxies is stretched/increases and this means that the wavelength of the received light will also be stretched/increased;</p>
<p class="p1"><em>Do not accept answers such as “the galaxy is red-shifted”. </em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(v = \left( {\frac{{\Delta \lambda }}{\lambda }c = \frac{{682 - 656}}{{656}} \times 3 \times {{10}^8} = 3.96 \times {{10}^{ - 2}} \times 3 \times {{10}^8} = } \right){\text{ }}1.2 \times {10^4}{\text{ (km}}\,{{\text{s}}^{ - 1}}{\text{)}}\);</p>
<p class="p1">\(d = \left( {\frac{v}{{{H_0}}} = \frac{{1.2 \times {{10}^4}}}{{74}} = } \right){\text{ }}160{\text{ (Mpc)}}\); <em>(allow 5 </em>\( \times \)<em> 10<sup>24</sup> (m))</em></p>
<p class="p1"><em>Allow ECF from first marking point for </em><strong><em>[1 max]</em></strong><em>.</em></p>
<p class="p1"><em>For example use of 682 in denominator also giving 160/155 (Mpc).</em></p>
<p class="p1"><em>Award </em><strong><em>[0] </em></strong><em>for second marking point if 160 pc, 160 kpc and 160 Gpc are given. These are power of ten errors, not unit errors.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">In (a) there were far too many vague responses that just stated 'galaxies are red-shifted'.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many correct answers were seen in (b), but there were also many power of ten errors where \({\text{km}}\,{{\text{s}}^{ - 1}}\) were not used in the calculation of distance. Another common mistake was to use the observed frequency in the denominator.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about the Hubble constant.</p>
<p class="p1">A recent estimate for the value of the Hubble constant is \({\text{70 k}}{{\text{m}}^{ - 1}}{\text{Mp}}{{\text{c}}^{ - 1}}\).</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Estimate, in seconds, the age of the universe.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The wavelength of the lines in the absorption spectrum of hydrogen is 656.3 nm when measured on Earth. Analysis of light from a distant galaxy shows that the same line has a wavelength of 725.6 nm. Determine the recessional velocity of the distant galaxy.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(T = \frac{1}{H}{\text{ }}\left( { = \frac{1}{{70{\text{ km}}\,{{\text{s}}^{ - 1}}{\text{Mp}}{{\text{c}}^{ - 1}}}}} \right)\);</p>
<p class="p1">\(T = \left( {\frac{1}{{70\,000{\text{ }}{{\text{s}}^{ - 1}}}} \times {{10}^6} \times 9.46 \times {{10}^{15}} \times 3.26 = } \right){\text{ }}4.4 \times {10^{17}}{\text{ s}}\);</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(\left( {\frac{{\Delta \lambda }}{\lambda } = \frac{v}{c}} \right)\)</p>
<p class="p1">\(\frac{{\Delta \lambda }}{\lambda } = \frac{{725.6 - 656.3}}{{656}} = 0.106\);</p>
<p class="p1">\(v = \left( {\frac{{\Delta \lambda }}{\lambda } \times c = 0.106 \times 3 \times {{10}^8} = } \right){\text{ }}3.17 \times {10^7}{\text{ m}}\,{{\text{s}}^{ - 1}}\);</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">The majority of candidates answered both questions well.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">The majority of candidates answered both questions well.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about cosmic microwave background (CMB) radiation.</p>
</div>
<div class="specification">
<p class="p1">A line in the hydrogen spectrum is measured in the laboratory to have a wavelength of 656 nm. The same line from a distant galaxy is measured to have a wavelength of 730 nm. Assuming that the Hubble constant \({H_0}\) is \({\text{69.3 km}}\,{{\text{s}}^{ - 1}}{\text{Mp}}{{\text{c}}^{ - 1}}\),</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">calculate the distance of this galaxy from Earth.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">discuss why different measurements of the Hubble constant do not agree with each other.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(\left( {\frac{{\Delta \lambda }}{\lambda } = \frac{v}{c} \Rightarrow } \right){\text{ }}v = \left( {\frac{{3.00 \times {{10}^8} \times 74}}{{656}} = } \right){\text{ }}3.38 \times {10^7}{\text{ (m}}{{\text{s}}^{ - 1}})\);</p>
<p class="p1">\(d = \frac{v}{{{H_0}}} = \frac{{3.38 \times {{10}^4}}}{{69.3}} = 488{\text{ Mpc}}\);</p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">measurements from distant galaxies have large uncertainties;</p>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">Well done by candidates, weaker candidates did not write their ideas clearly enough in (a)(ii). Part (b) was also quite well done, but only better candidates mentioned uncertainty in measurement of distances to galaxies.</p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Well done by candidates, weaker candidates did not write their ideas clearly enough in (a)(ii). Part (b) was also quite well done, but only better candidates mentioned uncertainty in measurement of distances to galaxies.</p>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>The graph shows the observed orbital velocities of stars in a galaxy against their distance from the centre of the galaxy. The core of the galaxy has a radius of 4.0 kpc.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the rotation velocity of stars 4.0 kpc from the centre of the galaxy. The average density of the galaxy is 5.0 × 10<sup>–21</sup> kg m<sup>–3</sup>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why the rotation curves are evidence for the existence of dark matter.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>v = «\(\sqrt {\frac{{4\pi G\rho }}{3}} r\)» \( = \sqrt {\frac{4}{3} \times \pi \times 6.67 \times {{10}^{ - 11}} \times 5.0 \times {{10}^{ - 21}}} \times \left( {4000 \times 3.1 \times {{10}^{16}}} \right)\)</p>
<p><em>v</em> is about 146000 «m s<sup>–1</sup>» <em><strong>or</strong></em> 146 «km s<sup>–1</sup>»<br><em>Accept answer in the range of 140000 to 160000 «m s<sup>–1</sup>».</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>rotation curves/velocity of stars were expected to decrease outside core of galaxy</p>
<p>flat curve suggests existence of matter/mass that cannot be seen – now called dark matter</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how some white dwarf stars become type Ia supernovae.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Hence, explain why a type Ia supernova is used as a standard candle.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how the observation of type Ia supernovae led to the hypothesis that dark energy exists.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
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<p>white dwarf must have companion «in binary system»</p>
<p>white dwarf gains material «from companion»</p>
<p>when dwarf reaches and exceeds the Chandrasekhar limit/1.4 M<sub>SUN</sub> supernova can occur</p>
</div>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a standard candle represents a «stellar object» with a known luminosity</p>
<p>this supernova occurs at an certain/known/exact mass so luminosity/energy released is also known</p>
<p><em>OWTTE</em></p>
<p><em>MP1 for indication of known luminosity, MP2 for any relevant supportive argument.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>distant supernovae were dimmer/further away than expected</p>
<p>hence universe is accelerating</p>
<p>dark energy «is a hypothesis to» explain this</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline, with reference to star formation, what is meant by the Jeans criterion.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In the proton–proton cycle, four hydrogen nuclei fuse to produce one nucleus of helium releasing a total of 4.3 × 10<sup>–12</sup> J of energy. The Sun will spend 10<sup>10</sup> years on the main sequence. It may be assumed that during this time the Sun maintains a constant luminosity of 3.8 × 10<sup>26</sup> W.</p>
<p><br>Show that the total mass of hydrogen that is converted into helium while the Sun is on the main sequence is 2 × 10<sup>29</sup> kg.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Massive stars that have left the main sequence have a layered structure with different chemical elements in different layers. Discuss this structure by reference to the nuclear reactions taking place in such stars.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a star will form out of a cloud of gas</p>
<p>when the gravitational potential energy of the cloud exceeds the total random kinetic energy of the particles of the cloud<br><em><strong>OR</strong></em><br>the mass exceeds a critical mass for a particular <strong>radius and temperature</strong></p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>number of reactions is \(\frac{{{{10}^{10}} \times 365 \times 24 \times 3600 \times 3.8 \times {{10}^{26}}}}{{4.3 \times {{10}^{ - 12}}}} = 2.79 \times {10^{55}}\)</p>
<p>H mass used is \(2.79 \times {10^{55}} \times 4 \times 1.67 \times {10^{ - 27}} = 1.86 \times {10^{29}}\) «kg»</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>nuclear fusion reactions produce ever heavier elements depending on the mass of the star / temperature of the core</p>
<p>the elements / nuclear reactions arrange themselves in layers, heaviest at the core lightest in the envelope</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about the Hertzsprung–Russell (HR) diagram and the Sun.</p>
<p class="p1">A Hertzsprung–Russell (HR) diagram is shown.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_07.29.14.png" alt="N15/4/PHYSI/HP3/ENG/TZ0/02"></p>
</div>
<div class="specification">
<p class="p1">The Sun will remain on the main sequence of the HR diagram for about another five billion years. After this time it will become a red giant, following the evolutionary path shown in the diagram.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_07.31.26.png" alt="N15/4/PHYSI/HP3/ENG/TZ0/02.e"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline why the Sun will leave the main sequence, and describe the nuclear processes that occur as it becomes a red giant.</p>
<div class="marks">[4]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe <strong>two </strong>physical changes that the Sun will undergo as it enters the red giant stage.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">insufficient hydrogen (to continue fusion);</p>
<p class="p1">star collapses (under gravity);</p>
<p class="p1">temperature increases;</p>
<p class="p1">initiated fusion of helium, (energy released causes) rapid expansion of star;</p>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">rapid expansion / increase of size;</p>
<p class="p1">decrease in temperature / cooler stars appear red in colour / increase of luminosity;</p>
<div class="question_part_label">e.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">Well-prepared candidates (both HL and SL) only had a problem with the part related to the use of a non-linear temperature scale. Average prepared candidates displayed difficulty in the experimental measurement of the temperature of the distant star and also with details of nuclear processes occurring in the Sun during transformation to a red giant.</p>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Well-prepared candidates (both HL and SL) only had a problem with the part related to the use of a non-linear temperature scale. Average prepared candidates displayed difficulty in the experimental measurement of the temperature of the distant star and also with details of nuclear processes occurring in the Sun during transformation to a red giant.</p>
<div class="question_part_label">e.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about the characteristics of the stars Procyon A and Procyon B.</p>
</div>
<div class="specification">
<p class="p1">The star Betelgeuse is about five times the mass of Regulus. One possible outcome of the final stage of the evolution of Betelgeuse is for it to become a black hole. State the</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The luminosity of the main sequence star Regulus is \(150{\text{ }}{L_{\text{S}}}\). Assuming that, in the mass–luminosity relationship, \(n = 3.5\) show that the mass of Regulus is \(4.2{\text{ }}{M_{\text{S}}}\) where \({M_{\text{S}}}\) is the mass of the Sun.</p>
<div class="marks">[2]</div>
<div class="question_part_label">i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>other possible outcome of the final stage of the evolution of Betelgeuse.</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>reason why the final stage in (j)(i) is stable.</p>
<div class="marks">[2]</div>
<div class="question_part_label">j.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(\frac{{150}}{1} = {\left( {\frac{{{M_{\text{R}}}}}{1}} \right)^{3.5}}\)\(\,\,\,\,\,\)<strong>or</strong>\(\,\,\,\,\,\)\(150 = M_{\text{R}}^{3.5}\);</p>
<p class="p1">evidence of algebraic manipulation <em>e.g.</em> \({M_{\text{R}}} = {[150]^{\frac{1}{{3.5}}}}\);</p>
<p class="p1">\( = 4.2{\text{ }}{{\text{M}}_{\text{S}}}\)</p>
<p class="p1"><em>To award </em><strong><em>[2] </em></strong><em>there must be evidence of algebraic manipulation shown.</em></p>
<div class="question_part_label">i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">(i) neutron star;</p>
<p class="p1">(ii) (because of) neutron degeneracy pressure / Pauli exclusion principle excludes further collapse;</p>
<div class="question_part_label">j.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">Some candidates struggle with the manipulation of logs.</p>
<div class="question_part_label">i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">A significantly large number of candidates in (j) recognised that Betelgeuse might become a neutron star and that neutron degeneracy pressure would account for its final stability.</p>
<div class="question_part_label">j.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State Hubble’s law.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Measured values of the Hubble constant can vary between 40 kms<sup>–1 </sup>Mpc<sup>–1</sup> and 90 kms<sup>–1 </sup>Mpc<sup>–1</sup>. State the reason for this wide variation in values.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The blue line in the spectrum of atomic hydrogen as measured in the laboratory is 490 nm. The same line in the spectrum of light from a galaxy has a wavelength of 500 nm.</p>
<p>Determine the distance of the galaxy from Earth. You may assume that the Hubble constant=70 km s<sup>–1</sup> Mpc<sup>–1</sup>.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>the recessional speed of <span style="text-decoration: underline;">galaxies</span> is proportional to their distance from Earth/us/each other /<em> v</em> = <em>H</em><sub>0</sub><em>d</em> (with terms defined);</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>there is a large uncertainty in the measurement of galactic distances / it is difficult to accurately determine galactic distances;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(v = c\frac{{\Delta \lambda }}{\lambda }\);<br>\( = \left( {3 \times 10^8 \times \frac{{10}}{{490}} = } \right)6.1 \times {10^3}{\rm{km}}{{\rm{s}}^{ - 1}}\);<br>\(d = \frac{v}{H}\left( { = \frac{{6100}}{{70}}} \right) = 87{\rm{Mpc}}\);</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
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<p> </p>
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</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 6">
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<p> </p>
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<div class="question_part_label">b.</div>
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<div class="question" style="padding-left: 20px;">
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<p> </p>
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</div>
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</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about determining the distance to a nearby star.</p>
<p class="p1">Two photographs of the night sky are taken, one six months after the other. When the photographs are compared, one star appears to have shifted from position A to position B, relative to the other stars.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_07.21.57.png" alt="N15/4/PHYSI/HP3/ENG/TZ0/01"></p>
</div>
<div class="question">
<p class="p1">Discuss whether Hubble’s Law can be used to determine reliably the distance from Earth to this star.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">this star is less than 1000 pc away/in our galaxy;</p>
<p class="p1">Hubble's law is for galaxies (not local stars) / red-shift will be too small to measure / uncertainty in Hubble constant high for such measurement;</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">Well discriminating question, better candidates realized that the star is closer to Earth and drew the diagram. Many candidates made a mistake to present diameter and the angle, giving half of the proper values. The relationships were generally well explained. In the alternative pair of quantities many candidates stated only the quantity for distance, not for the angle. The HL question related to Hubble’s law was properly answered only by better candidates. The SL question was poorly answered with most confusing stellar and spectroscopic parallax.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about the Big Bang model and red-shift.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Many galaxies are a great distance from Earth. Explain, with reference to Hubble’s law, how the measurement of the red-shift of light from such galaxies enables their distance from Earth to be determined.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>one</strong> problem associated with using Hubble’s law to determine the distance of a galaxy a great distance from earth.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">the amount of red-shift enables the recession speed of a galaxy to be determined;</p>
<p class="p1">Hubble’s law states that the recession speed is proportional to its distance from Earth/ \(v = {H_0}d\) with terms defined;</p>
<p class="p1">if the constant of proportionality/ \({H_0}\) is known then <em>d </em>can be determined;</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">it is difficult to determine an accurate value of the Hubble constant / difficult to measure the red-shift / Hubble constant had different values in the past;</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">Too many candidates lost marks by not defining the symbols in the Hubble Law.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Part (d) was usually answered correctly.</p>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A galaxy a distance <em>d</em> away emits light of wavelength <em>λ</em>. Show that the shift in wavelength Δ<em>λ</em>, as measured on Earth, is given by<br> \[\Delta \lambda = \frac{{{H_0}d\lambda }}{c}\]<br>where H<sub>0</sub> is the Hubble constant.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Light of wavelength 620 nm is emitted from a distant galaxy. The shift in wavelength measured on Earth is 35 nm. Determine the distance to the galaxy using a Hubble constant of 68 km s<sup>–1</sup>Mpc<sup>–1</sup>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
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<p><span style="font-size: 11.000000pt; font-family: 'Arial';">combining </span>\(\frac{{\Delta \lambda }}{\lambda } = \frac{v}{c}\) and <em>v</em>=<em>H</em><sub>0</sub><em>d;<br><span style="font-size: 11pt; font-family: 'Arial,Italic';">Answer given, check working. </span></em></p>
<p> </p>
</div>
</div>
</div>
<p><em><span style="font-size: 11pt; font-family: 'Arial,Italic';"> </span></em></p>
</div>
</div>
</div>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 7">
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<div class="column">\(d = \frac{{c\Delta \lambda }}{{\lambda {H_0}}} = \left( {\frac{{3 \times {{10}^5} \times 35}}{{620 \times 68}}} \right)\);
<div class="page" title="Page 8">
<div class="layoutArea">
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<p><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">(mark is for rearrangement)<br></span></em><span style="font-size: 11.000000pt; font-family: 'Arial,Italic';">d=</span><span style="font-size: 11.000000pt; font-family: 'Arial';">250(Mpc) </span><em><strong><span style="font-size: 11pt; font-family: 'Arial,BoldItalic';">or </span></strong></em><span style="font-size: 11.000000pt; font-family: 'Arial';">7.7</span>×<span style="font-size: 11.000000pt; font-family: 'Arial';">10</span><span style="font-size: 7.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">24 </span><span style="font-size: 11.000000pt; font-family: 'Arial';">(m);<br></span><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">Allow only first marking point if incorrect value for λ</span> <span style="font-size: 11pt; font-family: 'Arial,Italic';">is used.<br>Award </span><strong><span style="font-size: 11pt; font-family: 'Arial,BoldItalic';">[2] </span></strong><span style="font-size: 11pt; font-family: 'Arial,Italic';">for a bald correct answer</span><span style="font-size: 11pt; font-family: 'Arial';">. </span></em></p>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 27">
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<p><span style="font-size: 10.000000pt; font-family: 'ArialMT';">In part (a) there were almost no incorrect answers. </span></p>
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</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 27">
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<p><span style="font-size: 10.000000pt; font-family: 'ArialMT';">In part (b) far too many candidates lost 1 mark because they used the wrong power of ten for velocity in Hubble’s constant. </span></p>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about the Hertzsprung–Russell (HR) diagram and stellar evolution.</p>
<p class="p1">The star Phi-1 Orionis is a large star on the main sequence with a mass of approximately 18 solar masses.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-02_om_05.14.52.png" alt="N14/4/PHYSI/HP3/ENG/TZ0/04"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Calculate the luminosity of Phi-1 Orionis in terms of the luminosity of the Sun. Assume that \(n = 3.5\) in the mass–luminosity relation.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The Sun is expected to have a lifespan of around \({\text{1}}{{\text{0}}^{{\text{10}}}}\) years. With reference to the equilibrium between radiation pressure and gravitational pressure, discuss why Phi-1 Orionis will use up its hydrogen at a faster rate than the Sun.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Using the HR diagram on page 6, draw the evolutionary path of Phi-1 Orionis as it leaves the main sequence.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline, with reference to the Oppenheimer–Volkoff limit, the fate of Phi-1 Orionis.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(\frac{L}{{{L_\odot }}} = \left( {{{\left[ {\frac{m}{{{m_\odot }}}} \right]}^{3.5}} = } \right){\left[ {\frac{{18{m_\odot }}}{{{m_\odot }}}} \right]^{3.5}}\);</p>
<p class="p1">\(L = 25000{\text{ }}{L_\odot }\);</p>
<p class="p1"><em>Answer must include </em>\({L_\odot }\) <em>in correct place.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Phi-1 Orionis has a larger mass so it has a larger <span style="text-decoration: underline;">gravitational pressure</span>;</p>
<p class="p1">to remain in equilibrium it requires (an equal) radiation pressure which is provided by burning (hydrogen) at a faster rate;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">line drawn starting from the top-left of the main sequence towards (red) super giants; } <em>(allow anywhere </em><em>within the grey </em><em>shaded regions)</em></p>
<p class="p1"><em><img src="images/Schermafbeelding_2016-09-02_om_06.13.46.png" alt="N14/4/PHYSI/HP3/ENG/TZ0/04.c.i/M"></em></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">(mass of star is more than 15 solar masses so can be predicted, that) after supernova explosion it will be more than 3 solar masses/Oppenheimer-Volkoff limit and become a black hole;</p>
<p class="p1"><strong><em>or</em></strong></p>
<p class="p1">if the mass after supernova explosion will be less than then Oppenheimer-Volkoff limit, it will become a neutron star;</p>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">This question was not easy. The majority of candidates calculated the luminosity of the star and used the balance between radiation pressure and gravitational pressure. Stronger candidates identified the evolution of the star on the HR diagram and showed the ability to distinguish between a black hole and neutron star.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This question was not easy. The majority of candidates calculated the luminosity of the star and used the balance between radiation pressure and gravitational pressure. Stronger candidates identified the evolution of the star on the HR diagram and showed the ability to distinguish between a black hole and neutron star.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This question was not easy. The majority of candidates calculated the luminosity of the star and used the balance between radiation pressure and gravitational pressure. Stronger candidates identified the evolution of the star on the HR diagram and showed the ability to distinguish between a black hole and neutron star.</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This question was not easy. The majority of candidates calculated the luminosity of the star and used the balance between radiation pressure and gravitational pressure. Stronger candidates identified the evolution of the star on the HR diagram and showed the ability to distinguish between a black hole and neutron star.</p>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stellar distances.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The star Sirius A is 3 pc from Earth. The apparent brightness of Sirius A is 1.2×10<sup>–7</sup>Wm<sup>–2</sup>. Determine the luminosity of Sirius A.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The luminosity of the Sun is 3.8×10<sup>26</sup> W. Determine the mass of Sirius A relative to the mass of the Sun. (Assume that <em>n</em>=3.5 in the mass–luminosity relation.)</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(L\left( { = 4\pi b{d^2}} \right) = 4 \times {\rm{\pi }} \times 1.2 \times {10^{ - 7}} \times {\left[ {8.1 \times {{10}^{16}}} \right]^{^2}}\);<br>9.9×10<sup>27</sup>(W);<br><em>Allow 1.3×10<sup>28</sup>(W) if candidates use 3 (pc) from (a).</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{{{{\rm{M}}_{{\rm{Sirius}}}}}}{{{{\rm{M}}_{{\rm{Sun}}}}}}\left( { = {{\left[ {\frac{{{{\rm{L}}_{{\rm{Sirius}}}}}}{{{{\rm{L}}_{{\rm{Sun}}}}}}} \right]}^{\frac{1}{{3.5}}}}} \right) = {\left[ {\frac{{9.9 \times {{10}^{27}}}}{{3.8 \times {{10}^{26}}}}} \right]^{\frac{1}{{3.5}}}}\);<br>\({{\rm{M}}_{{\rm{Sirius}}}} = 2.5{{\rm{M}}_{{\rm{Sun}}}}\);<br><em>Allow ECF from (b).</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 25">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Some candidates had difficulty in manipulating a logarithmic equation. (b) discriminated well. Many candidates used the equation from the data booklet value in non-SI unit and forgot to convert pc to meters. This was not a surprise to the examining team. Quite a high number forgot to square the distance. </span></p>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 25">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">In (c), many candidates did not present their working in logical manner, especially those who did not understand mass-luminosity relations and incorrectly used the formula from data booklet. </span></p>
</div>
</div>
</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stellar evolution.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The mass of a main sequence star is two solar masses. Estimate, in terms of the solar luminosity, the range of possible values for the luminosity of this star.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The star in (a) will eventually leave the main sequence.</p>
<p>State</p>
<p>(i) the condition that must be satisfied for this star to eventually become a white dwarf.</p>
<p>(ii) the source of the energy that the white dwarf star radiates into space.</p>
<p>(iii) <strong>one</strong> likely element, other than hydrogen and helium, that may be found in a white dwarf.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why a white dwarf maintains a constant radius.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{L}{{{L_ \odot }}} = {2^n}\) <span style="font-size: 11.000000pt; font-family: 'Arial';">with </span><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">n </span></em><span style="font-size: 11.000000pt; font-family: 'Arial';">between 3 and 4;<br>so \(8{L_ \odot } < L < 16{L_ \odot }\);<br></span><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">Award </span><span style="font-size: 11pt; font-family: 'Arial,BoldItalic';"><strong>[2]</strong> </span><span style="font-size: 11pt; font-family: 'Arial,Italic';">for a bald correct answer. </span></em></p>
<p><em><span style="font-size: 11pt; font-family: 'Arial';"> </span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 7">
<div class="layoutArea">
<div class="column">
<p>(i) the core/remnant mass must be less than the Chandrasekhar limit/1.4 solar masses; } <em>(must see core or remnant or similar term)</em></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(ii) residual/thermal/internal energy of the star / </span><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">OWTTE</span></em><span style="font-size: 11.000000pt; font-family: 'Arial';"><em>; <br></em></span><em><span style="font-size: 11pt; font-family: 'Arial';">Do not allow fusion.</span></em></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(iii) C/O/Ne/Mg; </span><span style="font-size: 11.000000pt; font-family: 'Arial,Italic';">(<em>accept no others</em>) </span></p>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 7">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 7">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">gravitational attraction/pressure is balanced by;<br> electron (degeneracy) pressure/repulsion / pressure/force due to Pauli exclusion principle;<br> </span><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">Award the first marking point independently of the second. </span></em></p>
</div>
</div>
</div>
</div>
</div>
</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 27">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'ArialMT';">In part (a) most candidates correctly referred to the mass–luminosity equation and used it to determine the luminosity range for the star. </span></p>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 27">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'ArialMT';">Part (b)(i) was answered well by many, but there were also many who did not refer to the remnant or core mass being below the Chandrasekhar limit. In (b)(ii) there were far too many candidates who referred to fusion continuing in a white dwarf. In part (b)(iii) carbon or oxygen were almost always correctly stated. </span></p>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 27">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'ArialMT';">In (c) it was expected that electron degeneracy pressure would be mentioned, many did so but fusion radiation pressure was also incorrectly mentioned. </span></p>
</div>
</div>
</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the mass–luminosity relation.</p>
<p><br>Star X is 1.5×10<sup>5</sup> more luminous than the Sun and has a mass 30 times that of the Sun.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify whether star X is on the main sequence. Assume that <em>n</em> = 3.5 in the mass–luminosity relation.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State the evolution of star X.</p>
<p>(ii) Explain the eventual fate of star X.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">luminosity=</span><span style="font-size: 11.000000pt; font-family: 'Arial';">30</span><span style="font-size: 7.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">3.5</span>×<span style="font-size: 11.000000pt; font-family: 'Arial';">148 000 (times the luminosity of the Sun) </span><span style="font-size: 11.000000pt; font-family: 'Arial';"><em><strong>or</strong></em><br>mass</span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">=</span><span style="font-size: 11.000000pt; font-family: 'Arial';">(1.5</span>×<span style="font-size: 11.000000pt; font-family: 'Arial';">10</span><span style="font-size: 6.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">5</span><span style="font-size: 11.000000pt; font-family: 'Arial';">)</span><span style="font-size: 6.000000pt; font-family: 'Arial'; vertical-align: 3.000000pt;">3.5</span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">=</span><span style="font-size: 11.000000pt; font-family: 'Arial';">30 (times the mass of the Sun);<br> (this is close to the quoted luminosity/mass and) so X must be on the main sequence; </span></p>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(i) red (super)giant goes supernova with core remaining;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(ii) Oppenheimer–Volkoff/mass of <span style="text-decoration: underline;">remnant</span> will determine final fate;<br>(to give) neutron star/black hole; </span></p>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the Jeans criterion for star formation.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe <strong>three</strong> differences between type Ia and type II supernovae.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a gas cloud will collapse to form a star<br>if «the magnitude of» the gravitational potential energy of the particles is greater than the kinetic energy of the particles <em><strong>OR</strong></em> mass of the cloud is greater than the Jeans mass</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Ia have consistent maxima in their light curves but II vary<br>Ia has a strong ionized SiII line but II has hydrogen lines in their spectra<br>Ia was a white dwarf but II are massive stars<br>Ia form from binary systems but II are the result of core collapse of a star<br>Ia can be used as standard candles but II are not</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law and the age of the universe.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State Hubble’s law.</p>
<p>(ii) State why Hubble’s law cannot be used to determine the distance from Earth to nearby galaxies, such as Andromeda.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Show that \(\frac{1}{{{H_0}}}\)<sub> </sub>is an estimate of the age of the universe, where <em>H</em><sub>0</sub> is the Hubble constant.</p>
<p>(ii) Assuming <em>H</em><sub>0</sub> = 80 km s<sup>−1</sup>Mpc<sup>−1</sup>, estimate the age of the universe in seconds.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) recessional speed of a galaxy is directly proportional to distance from Earth/ <em>v</em>=<em>H</em><sub>0</sub><em>d</em> with symbols defined;</p>
<p>(ii) local velocity of Andromeda relative to Earth greater than (recessional) speed due to expansion of universe /<em> OWTTE</em>;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) relative speed between two points in universe separated by distance <em>d</em> is<em> </em>\(v = \frac{d}{T}\) where <em>T</em> is the age of the universe;<br>\(v = \frac{d}{T}\)=<em>H</em><sub>0</sub><em>d</em> therefore \(T = \frac{1}{{{H_0}}}\);</p>
<p>(ii) \(T = \frac{1}{{80}} \times \frac{{{{10}^6} \times 3.26 \times 9.46 \times {{10}^{15}}}}{{1000}} = 4 \times {10^{17}}\left( {\rm{s}} \right)\);<br><em>Do not deduct unit mark if seconds not given, as question asks for answer in seconds.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about some of the properties of the star Aldebaran and also about galactic distances.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Betelgeuse in the constellation of Orion is a red supergiant star.</p>
<p>(i) Compare the fate of Aldebaran to that of Betelgeuse.</p>
<p>(ii) Outline, with reference to the Chandrasekhar limit, the circumstances under which the final state of Betelgeuse could be the same as the final state of Aldebaran.</p>
<div class="marks">[5]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Distances to galaxies may be determined by using Cepheid variable stars.</p>
<p>By considering the nature and properties of Cepheid variable stars, explain how such stars are used to determine galactic distances.</p>
<div class="marks">[5]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) <em>Aldebaran</em>:<br>it forms a planetary nebula which then becomes a white dwarf;<br><em>Betelgeuse</em>:<br>it forms a supernova which then becomes a neutron star/black hole/pulsar; <br><em>To award <strong>[2]</strong> both phases are required in both responses.</em><br><em>Award <strong>[1 max]</strong> if intermediate stages (planetary nebula, supernova) are omitted.</em></p>
<p>(ii) reference to 1.4 solar mass (Chandrasekhar limit for white dwarfs);<br>if Betelgeuse blows away sufficient mass (in the supernova stage);<br>and is left with a core mass below the Chandrasekhar limit;<br>the core can form a white dwarf</p>
<p> </p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>the (outer layers of the star) undergo a (periodic) expansion and contraction;<br>which produces a (periodic) variation in its luminosity/apparent brightness;<br>the (average) luminosity depends on the period of variation;<br>by measuring the period, the luminosity can be found;<br>by then measuring its apparent brightness, its distance from Earth can be found;</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<p> </p>
</div>
</div>
</div>
</div>
</div>
</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<p> </p>
</div>
</div>
</div>
</div>
</div>
</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The fractional change in the wavelength λ of light from the galaxy Hydra is \(\frac{{\Delta \lambda }}{\lambda }\)=0.204. The distance to Hydra is 820 Mpc.</p>
<p>Estimate in km s<sup>–1 </sup>Mpc<sup>–1</sup> a value for the Hubble constant.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>An estimate of the age of the universe is \(\frac{1}{H}\) where <em>H</em> is the Hubble constant. Suggest why \(\frac{1}{H}\) overestimates the age of the universe.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{{\Delta \lambda }}{\lambda } = 0.204 = \frac{v}{c} \Rightarrow v = 6.12 \times {10^4}{\rm{km}}{{\rm{s}}^{ - 1}}\);<br>so \(H = \frac{v}{d} = \frac{{6.12 \times {{10}^4}}}{{820}} = 74.6{\rm{km}}{{\rm{s}}^{ - 1}}{\rm{Mp}}{{\rm{c}}^{ - 1}}\);<br><em>Award <strong>[2]</strong> for a bald correct answer.</em><br><em>Award <strong>[1 max]</strong> if power of ten error in first marking point is carried forward.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>present value of expansion rate is used for estimate;<br>but in the past the expansion rate was greater;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the structure of the universe.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State, in terms of the arrangement of galaxies, the present large-scale distribution of mass in the universe.</p>
<p>(ii) State how the separation of distant galaxies is changing with time.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State and explain the observational evidence for your answer to (a)(ii).</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) galaxies arranged in clusters (that are themselves arranged in superclusters);<br>(ii) galaxies/clusters/superclusters move further apart / distance between galaxies/ clusters/superclusters increases;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>increase in wavelength / red-shift is observed in light from distant galaxies;<br>the red-shift increases with distance;<br>therefore (the metric of) space is expanding (with time) / the separation between galaxies is increasing;<br>following the Big Bang; <br><em>Galaxies are moving away from us or from Earth is not enough for the third mark.</em><br><em>Do not award mark for background radiation.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 25">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Candidates generally understood the distribution of galaxies in the universe and could clearly explain red-shift. </span></p>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 25">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Candidates generally understood the distribution of galaxies in the universe and could clearly explain red-shift. </span></p>
</div>
</div>
</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the life history of stars.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline, with reference to pressure, how a star on the main sequence maintains its stability.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A star with a mass equal to that of the Sun moves off the main sequence. Outline the main processes of nucleosynthesis that occur in the core of this star before and after this change.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare the fate of the star in (b) with that of a star of much greater mass.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>balance of two forces/pressures;<br>(balance) between radiation/pressure and gravitational force/pressure;<br>(radiation pressure is when) photons/radiation exert outwards force on nuclei/ particles;<br>(gravitational pressure is when) gravitational force between particles/layers of the star acts inwards;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>whilst on the main sequence hydrogen fusion/burning to give helium;<br>after leaving the main sequence helium fusion/burning to give carbon;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>star in (b) forms red giant, heavier star forms (red) supergiants; } <em>(do not allow “giant”)<br></em>star in (b) forms planetary nebula, heavier star goes supernova;<br>star in (b) forms white dwarf, heavier star forms neutron star/black hole;</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">(a) There was evidence of superficial learning from the syllabus. Only a few of the best candidates wrote details of radiation and/or gravitational pressure, in response to the </span><span style="font-size: 10.000000pt; font-family: 'Arial';">“outline” </span><span style="font-size: 10.000000pt; font-family: 'Arial';">command term. </span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">There was evidence in (b) [HL only] that some candidates do not read the question carefully. Better candidates clearly outlined the processes before and after moving off the main sequence. Only a few demonstrated a good understanding of the term nucleosynthesis and answered this question clearly. These candidates referred to hydrogen to helium while in the main sequence and helium to carbon after leaving the main sequence. </span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">In (c) [HL], quite a high number of candidates outlined only the fate of a star with much greater mass and did not compare this with the fate of a star with mass equal to mass of the Sun. Candidates who understood that comparison is required, often omitted planetary nebulae. The main issue here was the superficial reading of the questions. Many responded with memorized tracts of stellar evolution and did not answer the question. </span></p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Beta Centauri is a star in the southern skies with a parallax angle of 8.32×10<sup>−3</sup> arc-seconds. Calculate, in metres, the distance of this star from Earth.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why astrophysicists use non-SI units for the measurement of astronomical distance.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(d = \frac{1}{{8.32 \times {{10}^{ - 3}}}}\) <em><strong>OR</strong></em> 120«pc»</p>
<p>120×3.26×9.46×10<sup>15</sup>=3.70×10<sup>18</sup>m</p>
<p><em>Answer must be in metres, watch for POT.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>distances are so big/large <em><strong>OR</strong></em> to avoid using large powers of 10 <em><strong>OR</strong></em> they are based on convenient definitions</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the Hubble constant.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the measurements that must be taken in order to determine a value for the Hubble constant.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>One estimate of the Hubble constant is 60 km s<sup>–1 </sup>Mpc<sup>–1</sup>. Cygnus A is a radio galaxy at a distance of 6.0×10<sup>8 </sup>ly from Earth. Calculate, in km s<sup>–1</sup>, the recessional speed of Cygnus A relative to the Earth.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>red shift used to measure <span style="text-decoration: underline;">recessional</span> speed of galaxies;<br>named measurement to yield distance to galaxies (e.g. Cepheid variable, Supernova);<br>repeat for many galaxies/clusters of galaxies;<br>Hubble constant is gradient of speed–distance graph; {<em>(any symbols used must be </em><em>defined)</em></p>
<p><em>To award <strong>[3]</strong> reference must be made to galaxies in at least one of the marking points.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(v = 60 \times \frac{{6.0 \times {{10}^8}}}{{3.26 \times {{10}^6}}}\);<br>=1.1×10<sup>4 </sup>km s<sup>−1</sup>;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State Hubble’s law.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The wavelength of a line in the spectrum of atomic hydrogen, as measured in the laboratory, is 656 nm. The same line in the spectrum of light from a distant galaxy is measured to be 790 nm. The galaxy is 940 Mpc from Earth.</p>
<p>(i) Show that the recessional speed of the galaxy is 6.13×10<sup>4 </sup>km s<sup>–1</sup>.</p>
<p>(ii) Determine, using your answer to (b)(i), a value for the Hubble constant.</p>
<p>(iii) Show, using your answer to (b)(ii), that the age of the universe is of the order of 10<sup>17 </sup>s. (1 pc =3.1×10<sup>13</sup> km)</p>
<div class="marks">[6]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>the recessional speed of galaxies from Earth is proportional to their distance from Earth;</p>
<p><em><strong>or</strong></em></p>
<p><em>v</em>=<em>Hd</em>; <em>(with symbols defined)</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) \(v = c\frac{{\Delta \lambda }}{\lambda }\);<br>\( = 3.0 \times {10^5} \times \frac{{134}}{{656}}\);<br>\( = 6.13 \times {10^4}{\rm{km}}{{\rm{s}}^{ - 1}}\)</p>
<p>(ii) \(H = \frac{v}{d}\);<br>\( = \left( {\frac{{6.13 \times {{10}^4}}}{{940}} = } \right)65.1{\rm{km}}{{\rm{s}}^{ - 1}}{\rm{Mp}}{{\rm{c}}^{ - 1}}\);</p>
<p>(iii) \(T = \frac{1}{H}\);<br>\( = \frac{{3.1 \times {{10}^{19}}}}{{65.1}} = 4.76 \times {10^{17}}{\rm{s}}\);<br>≈10<sup>17</sup>s</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State</p>
<p>(i) Hubble’s law.</p>
<p>(ii) the significance of the reciprocal of the Hubble constant.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The wavelength of a certain line in the hydrogen spectrum is measured to be 434 nm in the laboratory. The same line in the hydrogen spectrum of the galaxy 3C-273 is measured on Earth to be 504 nm.</p>
<p>Determine the distance of 3C-273 from Earth using a Hubble constant of 72 kms<sup>–1 </sup>Mpc<sup>–1</sup>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) galaxies move away from each other/from Earth with a speed that is proportional to their separation/distance from Earth;<br><em>Accept answer in terms of equation with symbols defined.</em></p>
<p>(ii) it gives age of the universe/time since the Big Bang;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{v}{c} = \left( {\frac{{\Delta \lambda }}{{{\lambda _0}}} = \frac{{504 - 434}}{{434}} = } \right)0.161\);<br>\(d = \left( {\frac{v}{H} = \frac{{0.161 \times 3 \times {{10}^5}}}{{72}} = } \right)672{\rm{Mpc}} \approx 670{\rm{Mpc}}\);<br><em>Alward <strong>[1]</strong> for 578(Mpc) if 504 used in the denominator.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about stellar evolution.</p>
</div>
<div class="specification">
<p class="p1">Achernar may evolve to become a neutron star.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Achernar is a main sequence star with a mass that is eight times the mass of the Sun. Deduce that Achernar has a greater temperature than the Sun.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline why Achernar will spend less time on the main sequence than the Sun.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) State the condition relating to mass that must be satisfied for Achernar to become a neutron star.</p>
<p class="p1">(ii) Some neutron stars rotate about their axes and have strong magnetic fields. State how these stars may be detected.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">from the mass–luminosity relation, Achernar has a higher luminosity; { <em>(reference to mass–luminosity is essential)</em></p>
<p class="p1">so it is above/to the left of the Sun on the main sequence / temperature increases with luminosity in the main sequence;</p>
<p class="p1"><em>Ignore irrelevant statements that </em>\(L = \sigma A{T^4}\)<em>.</em></p>
<p class="p1"><em>Allow second marking point even if only mass is discussed.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Achernar has greater luminosity/temperature and so fuses hydrogen at a (disproportionately) higher rate than the Sun / <em>OWTTE</em>;</p>
<p class="p1">so it will run out of hydrogen/move to red giant region in less time than the Sun / <em>OWTTE</em>;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1"><span class="s1">(i) <span class="Apple-converted-space"> </span></span>the remnant mass/the mass of its core/the mass after the supernova stage; { <em>(do not allow “mass” bald)</em></p>
<p class="p1">must be between the Chandrasekhar and Oppenheimer limits / \(1.4{M_\square } < {M_{{\text{core}}}} < 3{M_\square }\); { <em>(allow answer in words or numerical values)</em></p>
<p class="p1"><em>Allow 2.5 </em>\({M_\square }\)<em> to 3 </em>\({M_\square }\)<em> as O–V limit.</em></p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>detection of EM radiation from pulsars/stars that pulsate / stars whose intensity varies rapidly / <em>OWTTE</em>;</p>
<p class="p1"><em>Accept answers that refer to any regions of the electromagnetic spectrum.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">In (a) most candidates correctly referred to the mass-luminosity equation, but then asserted that luminosity was proportional to temperature without consideration of a star’s surface area.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">(b) was answered well by most.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">In (c)(i) the Chandrasekhar and Oppenheimer-Volkoff limits (or their values) were both expected but not often provided. Also it was common to refer to a star's 'mass' rather than 'remnant mass' or 'mass of the core'. Many candidates realised that a pulsar was being described in (c)(ii).</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the evolution of stars.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what is meant by the</p>
<p>(i) Chandrasekhar limit.</p>
<p>(ii) Oppenheimer–Volkoff limit.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how your answers in (a) can be used to predict the fate of a main sequence star.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) sets upper limit on mass of <span style="text-decoration: underline;">white dwarf</span>;<br>(ii) sets upper limit on mass of <span style="text-decoration: underline;">neutron star</span>;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(if in the supernova phase) the mass blown leaves behind a mass of 1.4<em>M</em><sub>Sun</sub> / less than the Chandrasekhar limit;<br>the star will evolve to a white dwarf;<br>mass greater than about 1.4<em>M</em><sub>Sun</sub>, but less than the O–V limit, will evolve (because of the O–V limit) into a neutron star;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the main sequence star Khad (Phi Orionis).</p>
<p>The luminosity of Khad is 2.0×10<sup>4</sup> <em>L</em><sub>S</sub>, where <em>L</em><sub>S</sub> is the luminosity of the Sun.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Assuming that the exponent <em>n</em> in the mass–luminosity relation is 3.5, show that the mass of Khad is about 17 solar masses.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the likely evolution of the star Khad after it leaves the main sequence.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{{{L_{\rm{K}}}}}{{{L_{\rm{S}}}}} = {\left[ {\frac{{{m_{\rm{K}}}}}{{{m_{\rm{S}}}}}} \right]^{3.5}}\);<br>\(m = {\left[ {\frac{{{L_{\rm{K}}}}}{{{L_{\rm{S}}}}} \times {m_{\rm{S}}}^{3.5}} \right]^{\frac{1}{{3.5}}}} = {\left[ {2.0 \times {{10}^4}} \right]^{\frac{1}{{3.5}}}}{m_{\rm{S}}}{\rm{ = 16.9}}{{\rm{m}}_{\rm{S}}}\);<br>hence <em>m</em><sub>K</sub>≈17<em>m</em><sub>S</sub></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Khad will become a red supergiant/superred/superred giant;<br>a supernova will take place;<br>the core/remnant will form a neutron star or black hole;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State Hubble’s law.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Light from the galaxy M31 received on Earth shows a blue-shift corresponding to a fractional wavelength shift \(\frac{{\Delta \lambda }}{\lambda }\) of 0.001.<br><br>(i) Calculate the velocity of M31 relative to Earth.</p>
<p>(ii) The distance to M31 from Earth is 0.77 Mpc. Estimate, using the answer to (b)(i), a value of the Hubble constant.</p>
<p>(iii) Comment on your answer to (b)(ii).</p>
<div class="marks">[5]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>recessional speed of (distant) <span style="text-decoration: underline;">galaxies</span> is proportional to their separation / <em>v = Hd;</em> <br><em>Symbols must be defined for the equation.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) \(\left( {\frac{{\Delta \lambda }}{\lambda } = \frac{v}{c} \Rightarrow } \right)v = 3 \times {10^5}\left( {{\rm{m}}{{\rm{s}}^{ - 1}}} \right)\) <em><strong>or</strong></em> 3×10<sup>2</sup>(kms<sup>-1</sup>);<br><span style="text-decoration: underline;">towards</span> Earth;</p>
<p>(ii) 390 (kms<sup>-1</sup>Mpc<sup>-1</sup>); <em>(allow other units: 390000(ms<sup>-1</sup>Mpc<sup>-1</sup>) , 0.39(ms<sup>-1</sup> pc<sup>-1</sup>))</em></p>
<p>(iii) the value is wrong/cannot be used/cannot be relied upon / we cannot use this galaxy to calculate <em>H;</em><br>Hubble’s law only applies to galaxies moving away / more distant galaxies;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The statement of Hubble's law is a frequent question and was generally well answered. However too many candidates still mention planets or stars rather than galaxies or omit to mention recessional velocity.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In (b)(i) the value of the velocity of M31 was almost always correct, but 'towards Earth' was usually missing. Hubble's constant calculations were done well in (b)(ii), with a variety of units used. It was expected that candidates would refer to the fact that M31 is not very distant and does not <span style="text-decoration: underline;">recede</span> as a reason for the value in (b)(ii) being invalid. Few did. Instead reference was often made to the reason for the general uncertainty in the value of H - probably because the latter has been a more usual question in recent past papers. In teaching this topic it is obvious that a range of values for H can be found in textbooks. These can easily become out of date, but the value obtained in (b)(ii) was about 5 times that currently accepted. Candidates are obviously expected to have some idea of this value.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about red-shift.</p>
<p>The wavelengths of radio signals from galaxy A are found to be red-shifted from the wavelengths that would be observed from sources at rest relative to Earth.</p>
</div>
<div class="question">
<p>The fractional change in wavelength of the radio signals from galaxy A is 9.4×10<sup>–3</sup>.</p>
<p>Calculate, in km s<sup>–1</sup>, the average velocity of galaxy A relative to Earth.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><em>ν </em>=0.0094c;<br>2800 (km s<sup>-1</sup>) ;</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>was very well done.</p>
</div>
<br><hr><br><div class="specification">
<p>This question is about red-shift.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) On the axes, sketch a graph to show how the recessional speed <em>v</em> of a galaxy varies with distance <em>d</em> from the Earth.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>(ii) Outline how the graph in (a)(i) can be used to determine the age of the universe.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Astronomers use the factor <em>z</em> to report the red-shift of an object relative to Earth where</p>
<p>\[z = \frac{{{\rm{shift in wavelength detected by Earth observer}}}}{{{\rm{wavelength of light emitted by object}}}}\]</p>
<p>Quasar 3C273 is thought to be the closest quasar to Earth and has <em>z</em>=0.18. Assuming that the Hubble constant is 70 kms<sup>–1 </sup>Mpc<sup>–1</sup>, determine the distance of this object from Earth.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) straight line that passes through the origin (or would do so if extrapolated);</p>
<p>(ii) gradient is <em>H</em><sub>0</sub>/Hubble’s constant;<br>age of universe is \(\frac{1}{{{H_0}}}\) <em><strong>or</strong></em> age is \(\frac{1}{{{\rm{gradient}}}}\);</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>v</em>=(0.18×<em>c</em>=)5.4×10<sup>7</sup>(ms<sup>-1</sup>) <em><strong>or</strong></em> 5.4×10<sup>4</sup>(kms<sup>-1</sup>);<br>\(d = \frac{v}{{70}} = 770\left( {{\rm{Mpc}}} \right)\) <em><strong>or</strong></em> 2.4×10<sup>25</sup>(m);<br><em>Award <strong>[1 max]</strong> if v is correctly calculated but left in ms<sup>–1</sup>, giving an answer of 770 000 (Mpc).</em><br><em>Award <strong>[1 max]</strong> ECF for an incorrect value of v used correctly in kms<sup>–1</sup>.</em><br><em>Award <strong>[0]</strong> for an incorrect value of v and failure to convert to kms<sup>–1</sup>.</em><br><em>Award <strong>[2]</strong> for a bald correct answer.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about Hubble’s law.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The light from distant galaxies is red-shifted. Explain how this red-shift arises.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The graph shows the variation of recession speed with distance from Earth for some galactic clusters.</p>
<p><img 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" alt></p>
<p> </p>
<p>(i) Calculate, in s<sup>−1</sup>, the Hubble constant..</p>
<p>(ii) Estimate, in s, the age of the universe.</p>
<p>(iii) State the assumption that you made in your estimate in (b)(ii).</p>
<p> </p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(fabric of the) universe is expanding;<br> so the wavelength of the light increases;<br> during the time it has traveled from emitter to detector; </span></p>
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</div>
<div class="question_part_label">a.</div>
</div>
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<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(i) correct substitution into </span><span style="font-size: 11.000000pt; font-family: 'Arial';">\({H_0} = \frac{v}{d}\);<br>2.7</span>×<span style="font-size: 11.000000pt; font-family: 'Arial';">10</span><span style="font-size: 7.000000pt; font-family: 'SymbolMT'; vertical-align: 5.000000pt;">-</span><span style="font-size: 7.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">18 </span><span style="font-size: 11.000000pt; font-family: 'Arial';">(s</span><span style="font-size: 7.000000pt; font-family: 'SymbolMT'; vertical-align: 5.000000pt;">-</span><span style="font-size: 7.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">1</span><span style="font-size: 11.000000pt; font-family: 'Arial';">);</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(ii) \(\frac{1}{{2.7 \times {{10}^{ - 18}}}} = 3.8 \times {10^{17}}\) </span><span style="font-size: 11.000000pt; font-family: 'Arial';">(s)/3.7</span><span style="font-size: 11.000000pt; font-family: 'Arial';">×10</span><span style="font-size: 6.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">17</span><span style="font-size: 11.000000pt; font-family: 'Arial';">;<br></span><em><span style="font-size: 11pt; font-family: 'Arial,Italic';">Allow ECF from (b)(i).</span></em></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial';">(iii) universe has always had a constant rate of expansion; </span></p>
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<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stellar evolution.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The Hertzsprung–Russell (HR) diagram shows the Sun, a star A and the main sequence.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>Using the mass–luminosity relation <em>L</em> ∝ <em>M</em><sup>3.5</sup>, determine the ratio of the mass of star A to the mass of the Sun.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Star A will leave the main sequence and will evolve to become a neutron star. State the</p>
<p>(i) change in star A that marks its departure from the main sequence.</p>
<p>(ii) range of mass of a neutron star.</p>
<p> </p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{{{L_{\rm{A}}}}}{{{L_{\rm{S}}}}} = 100 = {\left[ {\frac{{{M_{\rm{A}}}}}{{{M_{\rm{S}}}}}} \right]^{3.5}}\);<br>\(\left( {\frac{{{M_{\rm{A}}}}}{{{M_{\rm{S}}}}} = {{100}^{1/3.5}} = 3.7} \right) \approx 4\)<br><em>Award marks only if a ratio is calculated.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) depletion of hydrogen in the core / fusion moves to outer layers;</p>
<p>(ii) 1.4<em>M</em><sub>Θ</sub><M<3<em>M</em><sub>Θ</sub>; <br><em>Allow between 2M<sub>Θ</sub> and 3M<sub>Θ</sub> as the upper bound OV limit.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>(stellar mass ratio) was well answered, although sometimes the working was poorly presented. Hydrogen depletion was usually not specifically mentioned.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(b)(i) as the cause for a star to leave the main sequence. Many gave unnecessary information about the subsequent path to a neutron star. For (b)(ii) the upper or lower limits for the mass of a neutron star were known, but rarely both. The range 1.4Ms to 2.5Ms or 3Ms was allowed. Often the names of the limits were given, but not the values.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Recent evidence from the Planck observatory suggests that the matter density of the universe is <em>ρ</em><sub>m</sub> = 0.32 <em>ρ</em><sub>c</sub>, where <em>ρ</em><sub>c</sub> ≈ 10<sup>–26</sup> kg\(\,\)m<sup>–3</sup> is the critical density.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The graph shows the variation with time <em>t</em> of the cosmic scale factor <em>R</em> in the flat model of the universe in which dark energy is ignored.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2017-09-26_om_10.24.01.png" alt="M17/4/PHYSI/HP3/ENG/TZ1/17.a"></p>
<p>On the axes above draw a graph to show the variation of <em>R</em> with time, when dark energy is present.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The density of the observable matter in the universe is only 0.05 <em>ρ</em><sub>c</sub>. Suggest how the remaining 0.27 <em>ρ</em><sub>c</sub> is accounted for.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The density of dark energy is <em>ρ</em><sub>Λ</sub>c<sup>2</sup> where <em>ρ</em><sub>Λ</sub> = <em>ρ</em><sub>c</sub> – <em>ρ</em><sub>m</sub>. Calculate the amount of dark energy in 1 m<sup>3</sup> of space.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>curve starting earlier, touching at now and going off to infinity</p>
<p><img 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"></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>there is dark matter that does not radiate / cannot be observed</p>
<p> </p>
<p><em>Unexplained mention of "dark matter" is not sufficient for the mark.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>ρ</em><sub>Λ</sub> = 0.68<em>ρ</em><sub>c</sub> = 0.68 × 10<sup>−26</sup> «kgm<sup>−3</sup>»</p>
<p>energy in 1 m<sup>3</sup> is therefore 0.68 × 10<sup>−26 </sup>× 9 × 10<sup>16</sup> ≈ 6 × 10<sup>−10</sup> «J»</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe what is meant by dark matter.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The distribution of mass in a spherical system is such that the density <em>ρ</em> varies with distance <em>r</em> from the centre as</p>
<p style="text-align: center;"><em>ρ </em>= \(\frac{k}{{{r^2}}}\)</p>
<p style="text-align: left;">where <em>k</em> is a constant.</p>
<p style="text-align: left;">Show that the rotation curve of this system is described by</p>
<p style="text-align: center;"><em>v</em> = constant.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Curve A shows the actual rotation curve of a nearby galaxy. Curve B shows the predicted rotation curve based on the visible stars in the galaxy.</p>
<p style="text-align: center;"><img 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oK4qTp1Zhv9cBWH/ehHJnH09pwO6o8ex6znNlJ/uI3uI9M4qh2f+TC1uIrjqj+tMgO1cqGrODpbk4ltHF1re9LYo9QeemgbIxA9SHXzyujSp/8f1by+hCaevpnKB19KK6dsNPYZHaa68svp0u3fp/oX/4UOzLmcLl05pnVfk5qzR6mpbh4NvnQPzU/Yu5QeNvYopeeDWhAAARAAgcwIqL9OmbVGKxBgAt3OpNG3l9NsWkOP1+6laI8iGjS0UGDTg/oNGiDYoBoEQAAEQAAEOpcAJkqdyz/PokdoR30jNfubtotS9i22yTu2aTvldCppk3dKd9YV0pq2VM+BXNjwbWTpcBHHhQ/WKel1FUfyI9XbaGUbyY9Ub+PDxkbiauPDxsZVfyS9ruJIfqR6ZiJpzSY3Sa8Lrdnsj6RX6q+NVhsbmziSVo5jc2CiZEMJNnECsX1JI6i8Lug9R8NpSum51JNid4tim7bjTVs3eR+hoYOKqAd1ox79BtLQpE3brZu8hw6kfj1weWr0kAQBEAABEOgEAtij1AnQczvkEdq2eDKN33E11f14Cg3myUzrHqXJB6+Nl0UPrqHvjryL/jr/Z/TjsiHUIxqhLQ/dTlcuOpNW+e9a4nb7ac13r6CZf72ttd1fKbLlSbr9yqeob8J7mmRi2KMkM4IFCIAACIBA2wngn+xtZ9bFW/Si4f/xJD0/4V26r/ik2NNnJ5VR7cBy2qQmTv62pcuofNWt1HflGDqdn1A7qYiu3D6Ulj9/U+wVAkyx21k0pvwhmt/3Gfri6ezrFCq6cgsNXf44/XuJepllF8eN7oMACIAACHQqAdxR6lT8CO6KAO4ouSIJPyAAAiAAAjoB3FHSaSCd0wT0zX2cTpfnjko2Zr2rNrzBMKzazD5z3twQGWQTlv5IbE3trsbU9Gvmg+JIWoPamH7NfHvacFt1mH45H3QdKHs+B7XhMv0Iyutlpg/l1/QhtQnSmq5NqrjZaCNdB52pzYzNeZ2tWa/Gi8vVYdqY+Y5so2tVejI6ezhAIA8IEJHYi+rq6rQ2Uj03dmFTUVGRVoerOC60shZJr6s4kh+p3karDVubOC5sJK42Wm1sXGi1YesqjuRHqrfRmk1ukl5cBzwayYfETapnjzZskyMnl2DpLaPpJRqFjQCW3sI2ItADAiAAAvlBAEtv+TGO6AUIgAAIgAAIgEAHEMBEqQOgwmU4Cejr5kEKpXpu48LGZt3cRRwXPrjPkl5XcSQ/Ur2NVpsxtInjwkbiaqPVxsaFVhu2ruJIfqR6G63Z5CbpxXXAo5F8SNykevZowzY5cnIJJkrJTFACAiAAAiAAAiAAAj4B7FHChZAXBLBHKS+GEZ0AARAAgdARwB2l0A0JBIEACIAACIAACISFACZKYRkJ6OhwAtKatlTPAl3Y2Kybu4jjwgf3WdLrKo7kR6q30WozhjZxXNhIXG202ti40GrD1lUcyY9Ub6M1m9wkvbgOeDSSD4mbVM8ebdgmR04uwUQpmQlKcpSA/oPDaTNvdsu04XqzjZ5X7fUy04dep9ub5Xre9KG309NmG1WnzkF+zDZ6Xm+np3UbPZ3Khst1O07reb2dntZt9HQqG8SJcdZZ6en2clPtFWfdt55WdlIZ1wfZqPZhipNKq67ftNHrVJ8kG7Neb6endd962tYGcRJ/JylumZ6xRylTcmgXKgLYoxSq4YAYEAABEMgbArijlDdDiY6AAAiAAAiAAAi4JoCJkmui8AcCIAACIAACIJA3BDBRypuhREckAkFr/XobqZ5tXdjYbDB0EceFD+6zpNdVHMmPVG+j1WYMbeK4sJG42mi1sXGh1YatqziSH6neRms2uUl6cR3waCQfEjepnj3asE2OnFyCiVIyE5SAAAiAAAiAAAiAgE8Am7lxIeQFAWzmzothRCdAAARAIHQEcEcpdEMCQSAAAiAAAiAAAmEhgIlSWEYCOjqcgLSmLdWzQBc2NuvmLuK48MF9lvS6iiP5kepttNqMoU0cFzYSVxutNjYutNqwdRVH8iPV22jNJjdJL64DHo3kQ+Im1bNHG7bJkZNLMFFKZoKSHCWg/+Bw2syb3TJtuN5so+dVe73M9KHX6fZmuZ43fejt9LTZRtWpc5Afs42e19vpad1GT6ey4XLdjtN6Xm+np3UbPZ3KBnFinHVWerq93FR7xVn3raeVnVTG9UE2qn2Y4qTSqus3bfQ61SfJxqzX2+lp3beetrVBnMTfSYpbpmfsUcqUHNqFigD2KIVqOCAGBEAABPKGAO4o5c1QoiMgAAIgAAIgAAKuCWCi5Joo/IWWQNAtbF2sVM+2Lmxs1s1dxHHhg/ss6XUVR/Ij1dtotRlDmzgubCSuNlptbFxotWHrKo7kR6q30ZpNbpJeXAc8GsmHxE2qZ482bJMjJ5dgopTMBCUgAAIgAAIgAAIg4BPAHiVcCHlBAHuU8mIY0QkQAAEQCB0B3FEK3ZBAEAiAAAiAAAiAQFgIYKIUlpGADhAAARAAARAAgdARwEQpdEMCQZkS0Df3cTpdnmNINma9qza8wTCs2sw+c97cEBlkE5b+SGxN7a7G1PRr5oPiSFqD2ph+zXx72nBbdZh+OR90HSh7Pge14TL9CMrrZaYP5df0IbUJ0pquTaq42WgjXQedqc2MzXmdrVmvxovL1WHamPmObKNrVXoyOns4QCAPCBCR2Ivq6uq0NlI9N3ZhU1FRkVaHqzgutLIWSa+rOJIfqd5Gqw1bmzgubCSuNlptbFxotWHrKo7kR6q30ZpNbpJeXAc8GsmHxE2qZ482bJMjJ5dgM3dG00s0ChsBbOYO24hADwiAAAjkBwEsveXHOKIXIAACIAACIAACHUAAE6UOgJr3LpsbqK6qnC4pKCC+k1NQMJSmLa6lhuZorOtNdVRepOoCzkVzqa4pZhttqKLSuB/NtrSKGlrdueKpr5sH+ZTquY0LG5t1cxdxXPjgPkt6XcWR/Ej1NlptxtAmjgsbiauNVhsbF1pt2LqKI/mR6m20ZpObpBfXAY9G8iFxk+rZow3b5MjJJZgoJTNBSToC0f205paraPLLZ1NF46e8MYhaGh+jYTtuo5Jb1tJBntz0HE0VjZ5fx/Wx/1row61LqITG0aLnZ9PonnzpRan5wB7aMaaS6luUXeu5toyKcXWmGwnUgQAIgAAIZIEA9ihlAXI+heA7QGMHPULDNq6nitF94l1LVR43aN5Ci8dfSy+Me4aev20U9fArDlNd+eU0mR6g3RWjqWfcuO0J7FFqOzO0AAEQAAEQkAl8RjaBBQicINCtuIxqvbITBQmpRtq+7zBFqQ8l3gw6Qtseu4dm1U+ijetGtE6S+IbSYdq3/QgNvaboRFmCP2RAAARAAARAoHMJJP4961wtiJ7zBC6iay7qb0ySiKIH6+iRJfupbPkMKvGX3Fo72txI9TtOpb5/fpauU3uaiqbR4jXbKOJ4fxJHlNa0pXobHzY2NuvmLrS48MH9kfS6iiP5kepttNqMj00cFzYSVxutNjYutNqwdRVH8iPV22jNJjdJL64DHo3kQ+Im1bNHG7bJkZNLMFFKZoKSthKI7qe1FUtpR9m3qHRgd6P1MdpT+3OqovH07cvOSphERQ/to+2RIjpz1PX0lNrT1DCHBrx2F127ZAs1G544G9s8rm36bt0IznX6DwWnzXwkEknwaNpwvdlGz3NjyYbtpTiSVldxJK22cdhOPzqLm01/WKc+ZqZWm/GxiSPZ2MSRtHK9iziSDxWHz+oI4qbq1Jlt9MNVHPajH5nE0dtzOqg/ehyznttI/eE2uo9M46h2fObD1OIqjqv+tMoM1MqFruLobE0mtnF0re1JY49Se+ihLRE10e6qW2n0yrNp1TNzaHThyYlUorupauwVtPLr+t6kRJPEXJSa6ubR4Ev30Pz6aiorNideidYqhz1KigTOIAACIAACLgngjpJLml3OV+skaR7R/EdvTZ4k8TakPf9Dz244j6b8y7mW+5C6UY9+A2ko7aX6A0H3lLocZHQYBEAABECgEwlgotSJ8HM6dDRCW5beRKN5klS3lMoGBz2zdoz2bF5PGwoHUv++xp2mnO48xIMACIAACHQVApgodZWRdtjPaOQlmnvpcDr/l2fS8k2pJkl8O2kfbX52MxVOuYxG6Ju4fS3HqKFqEhVoL5+MSWx9t1LhGCod0duhamzmDoLpYkOkjQ8XNjY+eC+DdEh+pHr278LGhVYbLS60chxJr6s4kh+p3kZrNrlJeiWuNlptbCQdNj7YRtLrKo7kR6q30co2NgcmSjaUYHOCQPMWWnLtNLqvfiLVrLqbJhYH3UlqNfefaiMaOijo8f/uVDzpNlo0aAOtWL3zxMbt5p20esVvaaz5hNwJBUiBAAiAAAiAQNYIYDN31lDnQyC+CzSVBk3/RcrOFM7eeOLlkfwpk8GTafv8OnqxbHDCE2/KQTSyjdb+dBnNnFVN/rMuJbOp8s7pNGl0seWeppgnbOZWRHEGARAAARBwSQATJZc04avTCGCi1GnoERgEQAAE8poAlt7yenjROZ2AtKYt1bMvFzbSGr+rOC60shZJr6s4kh+p3karDVubOC5sJK42Wm1sXGi1YesqjuRHqrfRmk1ukl5cBzwayYfETapnjzZskyMnl2CilMwEJTlKQP/B4bSZN7tl2nC92UbPq/Z6melDr9PtzXI9b/rQ2+lps42qU+cgP2YbPa+309O6jZ5OZcPluh2n9bzeTk/rNno6lQ3ixDjrrPR0e7mp9oqz7ltPKzupjOuDbFT7MMVJpVXXb9rodapPko1Zr7fT07pvPW1rgziJv5MUt0zPWHrLlBzahYoAlt5CNRwQAwIgAAJ5QwB3lPJmKNEREAABEAABEAAB1wQwUXJNFP5CSyDoFrYuVqpnWxc2NuvmLuK48MF9lvS6iiP5kepttNqMoU0cFzYSVxutNjYutNqwdRVH8iPV22jNJjdJL64DHo3kQ+Im1bNHG7bJkZNLMFFKZoISEAABEAABEAABEPAJYI8SLoS8IIA9SnkxjOgECIAACISOAO4ohW5IIAgEQAAEQAAEQCAsBDBRCstIQAcIgAAIgAAIgEDoCGCiFLohgaBMCeib+zidLs8xJBuz3lUb3mAYVm1mnzlvbogMsglLfyS2pnZXY2r6NfNBcSStQW1Mv2a+PW24rTpMv5wPug6UPZ+D2nCZfgTl9TLTh/Jr+pDaBGlN1yZV3Gy0ka6DztRmxua8ztasV+PF5eowbcx8R7bRtSo9GZ09HCCQBwSISOxFdXV1Whupnhu7sKmoqEirw1UcF1pZi6TXVRzJj1Rvo9WGrU0cFzYSVxutNjYutNqwdRVH8iPV22jNJjdJL64DHo3kQ+Im1bNHG7bJkZNLsJk7o+klGoWNADZzh21EoAcEQAAE8oMAlt7yYxzRCxAAARAAARAAgQ4ggIlSB0CFy3AS0NfNgxRK9dzGhY3NurmLOC58cJ8lva7iSH6kehutNmNoE8eFjcTVRquNjQutNmxdxZH8SPU2WrPJTdKL64BHI/mQuEn17NGGbXLk5BJMlJKZoAQEQAAEQAAEQAAEfALYo4QLIS8IYI9SXgwjOgECIAACoSOAO0qhGxIIAgEQAAEQAAEQCAsBTJTCMhLQ0eEEpDVtqZ4FurCxWTd3EceFD+6zpNdVHMmPVG+j1WYMbeK4sJG42mi1sXGh1YatqziSH6neRms2uUl6cR3waCQfEjepnj3asE2OnFyCiVIyE5TkKAH9B4fTen7y5Mm0bdu2hJ6ZNlyptwmql2z09ipYkB/dLqgecZJfYCgx0XnraZO1qlPnIP5mGz2vt9PTuo2eTmXD5bodp/W83k5P6zZ6OpWNbRzVXtnrvvW0spPKuD7IRrUPU5xUWnX9po1ep/ok2Zj1ejs9rfvW07Y2iJP4s6W4ZXrGHqVMyaFdqAhIe5S4fsKECbR27dpQ6YYYEAABEACBcBPAHaVwjw/UOSDw/vvv+15OPvlkB97gAgRAAARAoCsRwKf+IDMAACAASURBVESpK412F+3r4cOH/Z6fccYZXZQAug0CIAACIJApAUyUMiWHdjlD4N133/W1vvXWW2k1B+0FMBu4sLHZYOgijgsf3H9Jr6s4kh+p3kYr20h+pHobHzY2ElcbHzY2rvoj6XUVR/Ij1TMTSWs2uUl6XWjNZn8kvVJ/bbTa2NjEkbRyHJsDEyUbSrDJaQLvvPOOr/+vf/1rTvcD4kEABEAABLJPAJu5s88cETuAQNBm7l//+tc0cuRI+slPfkIPPfQQ7dmzhzzP64DocAkCIAACIJCvBHBHKV9Htov3KxKJ+LffX3/9dfrTn/5Eo0aN8ols2LChi5NB90EABEAABNpCABOlttCCbc4QKCwspAEDBtCrr75KmzZtouLiYrr44ouptLSU1qxZE9gPmzVvFzY26+Yu4rjwwaAkva7iSH6kehutbCP5keptfNjYSFxtfNjYuOqPpNdVHMmPVM9MJK3Z5CbpdaE1m/2R9Er9tdFqY2MTR9LKcWwOTJRsKMEmJwjoPzicPu200+iVV16h//3f/6WWlhaaMmUKLViwgK666ipqaGjw/2DqbbiTep7Tel5B0MtMG71OtzfL9bzpQ2+np802qk6dg/yYbfS83k5P6zZ6OpUNl+t2nNbzejs9rdvo6VQ2iBPjrLPS0+3lptorzrpvPa3spDKuD7JR7cMUJ5VWXb9po9epPkk2Zr3eTk/rvvW0rQ3iJP5OUtwyPWOPUqbk0C5UBIL2KB05coQqKiro/vvvp/fee4969+5Nn3zyiT+BWrFiBU2dOjVUfYAYEAABEACB8BHAHaXwjQkUOSLQq1cv/04Sv5GbJ0l8nHrqqTRr1ix68803HUWBGxAAARAAgXwmgIlSPo9uR/WtuYHqqsrpkoIC4js5BQVDadriWmpojmoRj1FD1aTWemXH5yIqrdpNyjIa2UIryktP2F1STlXrtlFEGWgeM0l+8MEH/v4kbqvfwualN/PQ6806lXdhY7Nu7iKOCx/cb0mvqziSH6neRivbSH6kehsfNjYSVxsfNjau+iPpdRVH8iPVMxNJaza5SXpdaM1mfyS9Un9ttNrY2MSRtHIcmwMTJRtKsDlBILqf1txyFU1++WyqaPzUf9y+pfExGrbjNiq5ZS0djE9wmulA/UEaU7mLWjzPt+NH8z2vkWrLBpN/4UX309p536enaTJt9X19So0VZ9PLN86gBzfF3qZ9InBmKX41wLnnnpvQ+IILLqB169YllCEDAiAAAiAAAkEEsEcpiArKUhKINlTR2EGP0LCN66lidJ+4XVJ5Ux2VD55NtCrRLt6AiGJt1tM19dVUVty9tYrvRE2lkvobaHfFaOqpN0iTDtqjxOZcfv3119Pw4cPphhtu8D3wU2+8oRvvVEoDFFUgAAIgAAI+AdxRwoXQJgLdisuo1tuaMEk64aCRtu877C+rRQ/to+2RATSoX48T1QmpKDUf2EM7CgdS/776x2pPpr79BxKt/BVtbYrfnkpoaZvhjdt89OnTh37729/aNoMdCIAACIAACMQJYKIUR4FE+wlcRNdc1J+6kZoEnUp/XjODilr3MhVNW0xrtkVa9ycdp0P79lAkVdDIHtp36HiqWqvyt99+27c7//zz6f3336edO3datYMRCIAACIAACCgCmCgpEjhnToD3GlUspR1l36LSgbyE1joJGjSARk17khr9vUkt1HDHAHrttu/Tkm1HiIj3MO1tc8zY5nF9c3gszY70jXuc5v1JfAwcONB/2u3pp5/281/4whf88913353UxvSh57kR5/UyKY82Pmpwy4FrJzZSduOlrut8aWP+HKv+4Wc9v37f6ddrm9IeDhBoF4Gj3q7KMq+w5G5vY+Ongqd3vY2zh3s0ptKrb2lNF87xNh5t0dq1eEc3zvEK6Wqvsv4TrTx9koi3HCUe9fX1/GE3j898VFdX+2dV/sYbbyQ0UPUJhUbGhU1FRYXhNTnrIo4LH6xM0usqjuRHqrfRyjaSH6nexoeNjcTVxoeNjav+SHpdxZH8SPXMRNKaTW6SXhdas9kfSa/UXxutNjY2cSStHMfmwGbuNk0rYZxIoIl2V91Ko+cRza9bSmWDpa3XsY3ag+YNpI2751G/1d+hWHo+je6pbm5GqaluHg2+dA/NT9jknRjZzAVt5ubvuvEnS3gJrl+/fvEm6qWTNTU1NHHixHg5EiAAAiAAAiBgElB/ncxy5EEgPYFohLYsvakNkyTTXWzTdqFZrPJJm7xVhf25ubnZN9YnSVzAL50cOXIk7d69294ZLEEABEAABLokAUyUuuSwt6/T0chLNPfS4XT+L8+k5ZsC7iRFd1NVaREVlddRU0Ko2L6kwimX0Yien6Ee/QbS0KRN2637m4YOpH493F6e/CmTRYsW+YpKSkqIP3GiHzYvMHNho+970OPraRdxXPhgTZJeV3EkP1K9jVa2kfxI9TY+bGwkrjY+bGxc9UfS6yqO5EeqZyaS1mxyk/S60JrN/kh6pf7aaLWxsYkjaeU4Nofbv0Q2EWGT2wSat9CSa6fRffUTqWbV3TSxOGC5rVsxTVo4iwat/Cmt3q2mSlFq3v0Crai5gJbffJH/fqRuAy+lGWW7aN6CZ2m3/1bv4xTZUkkL5u2l2eX/QsWOr86//OUv/kdyI5EIDRkyJD5pyu0BgXoQAAEQAIGOJIA9Sh1JN+98t+4xmv6LlD0rnL2x9UWRxymy7T/pp8vuolnV/F21QiqZPZ/unP5NGh2fXEWpuWETPVdZQdMf2BDzWTiVFi2/mb595XAqbMNEKWiP0sKFC2nt2rW0ZcsW3zffQZoyZQpdd911fp5fOvnxxx/7S3EpO4QKEAABEACBLk0AE6UuPfz50/mgidLs2bP9Duq3X3/4wx/S6aefTvyh3EGDBlF9fX38W3D5QwM9AQEQAAEQcEWgDf9mdxUSfkCgcwjwmvbcuXPpu9/9Lp122mm+iHfffTcuxmbN24WNPnGLBzcSLuK48MGyJL2u4kh+pHobrWwj+ZHqbXzY2EhcbXzY2Ljqj6TXVRzJj1TPTCSt2eQm6XWhNZv9kfRK/bXRamNjE0fSynFsDkyUbCjBJicI6D84nNbfxK3qunfvTr169Yq/LuC5555L6Juy40JO63llqJeZNnqdbm+W63nTh95OT5ttVJ06B/kx2+h5vZ2e1m30dCobLtftOK3n9XZ6WrfR06lsECf5mnTJTXFXnHXfelrZSWVcH2Sj2ocpTiqtun7TRq9TfZJszHq9nZ7WfetpWxvESfydpLhlesbSW6bk0C5UBIKW3q688kp/WS3Vvyq4ftSoUf5dplB1BmJAAARAAARCQwB3lEIzFBDimsC6devoggsuCHS7Zs0a/9Mm5isCAo1RCAIgAAIg0GUJYKLUZYe+63acJ0dPPfUU/c3f/A1t2rSp64JAz0EABEAABEQCmCiJiGCQLwTUWj/vURowYAAdPnyYXn/99Xj3VH28ICDhwibVUqAezkUcFz5Yk6TXVRzJj1Rvo5VtJD9SvY0PGxuJq40PGxtX/ZH0uooj+ZHqmYmkNZvcJL0utGazP5Jeqb82Wm1sbOJIWjmOzYGJkg0l2OQdgYsvvpgOHTpEffv2pQMHDuRd/9AhEAABEAABNwSwmdsNR3jpZALmZm6e/Jx11lm0efNmuvDCC5PUHTt2jJ5++mm68cYb8S6lJDooAAEQAAEQUARwR0mRwDmvCPAbt/n43Oc+F9gvfk3AFVdc4dfp71IKNEYhCIAACIBAVghEG6qotKCACormUl1TNCsxpSCYKEmEUJ8zBPQ1a37iTT+4Tq/nuv/+7//2Td555x3/bNqYeTYyy6R8UBteN+d26jB9BLUxbcx8R7Yx1/nN2FK+I7VxbP2Q2Jpas6nNjC1pzbY2naOplfNB14HUhtvpR1BeL+O0nue2QXm9LKhNkNZ0bYJ8mGVSXmltaxzpOjDjZhrH9CPlU8XR2Zo+UrVhO3Wkb3OM9mxeT1vGTqJJfVZT7db3/Wbp28Q8mzac17Wq+BmdPRwgkAcEiCihF/X19R6X8Vkd1dXVKhk//8M//IO3cuVKPx9UHzdsTbiwqaioMN0m5V3EceGDhUl6XcWR/Ej1NlrZRvIj1dv4sLGRuNr4sLFx1R9Jr6s4kh+pnplIWrPJTdLrQms2+yPplfqbVuvRjd7swuHe7I1/8h6YPsqjMZVefQu3SD5s4khak70Gl2CPUkbTSzQKGwFzj1JDQ4PVt9z4w7gnnXQSmW/oDlv/oAcEQAAE8ptAlJrq5tHgyUSrds+nkkNP09hB6+ma+moqK+7eqV3H0lun4kfwjiKwb98+33WfPn3ShujZsyd98sknhBdPpsWEShAAARDoYALv09baDURTLqMRPbtRt4H/TNeM+R09u3kfdfZOJUyUOnjo4b5zCDQ3N/uBe/fuHRfAa9bmwRMlPnbs2JG0F8K05XyQD9NOsrFZN5d82Ghx4YPjSHpdxZH8SPU2WrPJTdIrcbXRamMj6bDxwTaSXldxJD9SvY1Wmz7bxHFhI3G10Wpj40KrDdtM40QbfkkVDxBNKT2X+Lfyyp/+D110zXm0YV41bQrY1G0Tx4Yt90k6MFGSCKE+rwnw+5Q++OADOvXUU/O6n+gcCIAACISXQGwT94bCMVQ6Qv3j9m9o4EWX05jIhvim7s7Sjz1KnUUecZ0SMPco8bfceP+R5/Ge7tSHrV1qD6gBARAAARBoF4HobqoaO5qmb4gEuimcvZF2V4z27zQFGnRwIe4odTBguAcBEAABEAABEEhFIEpNm6pp3oaLqLL+E/8ft/wP3Nh/LXR04xyiBx6j1Q3HUjno8HJMlDocMQJ0BgG1R0mK/YUvfME34afksKFbooV6EAABEHBNoHUTd9m3qHSg+XRbN+o54jKaUri5Uzd1Y6Lkeszhr9MI6Jv7+HH/cePGxbVwnV7PFZz/n//5H99m586dNGXKFHriiSfENrof06+ZV3H0NrzBUM/btDFtzHxQHNPGzNu2MTdEmn6kvG0c9qMfkl+znttKbIPamGVS3lV/JK2u4tj2R2IfdB1IbTi2fgTl9TJTK7fV61VeLwtqE6Q1XZsgH2aZlLfRZvrgNtJ1ENTGLJPymWoL8quzNeszitP0B1ryxHt03ucP0ZmtM5IEvz3Po7+9+PO04cHFtEd7/C3BpvU64TJ1cFrXqsozOge/XgmlIJBbBMwXTs6aNcvj//Qj6AVl6sWUv/nNb7wrrrjCe+WVV/QmSekgH6aRZGPzEjTJB8eUbKR6Gx9sI+l1FUfyI9XbaLXps00cFzYSVxutNjYutNqwdRVH8iPV22jNJjdJb9e+Dj7x6iuv9qhkibf1w8Q3S+rcWuorvTHEL6J8l4fOP/R6VWaebdiabYLy2Myd0fQSjcJGwNzMPXv2bF+i9C8KfofSaaedRjU1NfTyyy/TGWecQffcc0/Yugc9IAACIAACnUQAS2+dBB5hw0FAfy0AL70dPXo0HMKgAgRAIG8J8J5I9d/778e+Z5a3nc2DjmGilAeDiC7YEdDXr/UW119/Pb366qu0a9cueuihh/SqpHQqH7qhZCPd5WJfkg8bGxc+OI6k11UcyY9Ub6M1m9wkvRJXG602NpIOGx9sI+l1FUfyI9XbaLXps02cVDZ8p5onQvz6kauvvpr4DveoUaOI73zzf4MGDYr/99nPfjZerupxjnGy4cBjmeqQrtlU7czyz5gFyINAPhDgX1L8i8nm+Lu/+zv/l9rQoUNtzGEDAiAAAgkEeGL0u9/9jt544w361a9+RevWrYvX80ttzznnHJo5cyb16NHDLx8yZIh/5gkTjvATwB6l8I8RFFoQ4H956C+X5DzvO5o4caLYGi+dFBHBAARAwCCgJke8t/GOO+7wa0eOHElXXnkljRgxgvr370/FxcVGK2RzkQDuKOXiqEGzUwIDBgzw/fFdKP7FtmjRIrrgggvoq1/9qtM4cAYCIJD7BHhP0TPPPEPV1dX0+uuv04QJE2jFihU0evRo6tevX+53ED1IIoA9SklIUJCvBFLtJzj77LP9Lv/kJz/xzx9++CGtXr06EEMqH7qxZGOzbi754HiSjVRv44NtJL2u4kh+pHobrTZ9tonjwkbiaqPVxsaFVhu2ruJIfqR6G62ZcON/SPFeI95TdNNNN9HUqVP9n421a9f66VSTJEkvrgMejeRD4ibVs0cbtsmRk0swUUpmEs6S6EGqm/uvNG3N2+HUFwJV5g8O3xJXh1nH5VzG//Xu3Zv4lvlbb73l57/+9a/T3r176ZFHHgmcjOi+lA+bOMpGxVZ504derqfNuKpOnYP8mG30vN5OT+s2ejqVDZfrdpzW83o7Pa3b6OlUNohz4prVGam0Ogfx1/kG1au26mza6O11G5VWZ93O9KFs9LNpo7dXdlKZ6UO108+mjenTrFdtuZzvIPEEifcT8XI+//fxxx/7rxLp27evMvXPpp+2xFGOJB9sJ9mY9bpvPa3r09O2NrkWR/WrrWfsUWorsU6wj0a20MoH76TvPPB/NLXmv2nFxLM6QUW4Q7ZnjxL3bOHChcT/MtyyZYv/KRN+VcBdd93l7zUId8+hDgRAoCMI8B6kX/ziFzRt2jT/H1K33347jR07lvRXinREXPgMH4Hcv6PUVEflRUVUWrWbtLebB5KONlRRaWkVNQQY+nUFI6i87nBg284tPIk+O+lhem3R4M6VkSPR+RdcWw/efMn7DQ4cOEC9evXyP2Winkxpqy/YgwAI5DaB7du3Ez+txpOkhx9+mNavX+8/GIJJUm6Pa6bqc3+iZN3zKDUf2Ed/c80/08Ac63W3wuF0xfAiOsm6rx1s2NxAdVXldEnrO0EKCobStMW11NCsz0CbqKGuisovKYq/I6Ro2lJ6qaEpQVxsghrwzowUE9qExikyb78dW55sy0SHJ0p88Dff+CgsLKTu3c0PNPpV+B8IgECeEuB/ZPHd5a985StUVFRE9fX1/mP9vDyPo+sSyLEpQ3sGir9Q/GeaeFF/Cmen36Y10wbGJxXxF20NXEzb/tqefjtuG91Pa265iia/fDZVNH7qP5Lf0vgYDdtxG5XcspYO+nOl43RwzVwqmfwy9a3YRi2eR15LI60dtp2mlcylNQePt4riyese2jGmkupbPN8XP+Lv/1dbRsWOBypoDV7R4V+E5513nn+rXZUFndP5UPaSjc0GQ8kHx5JspHobH2wj6XUVR/Ij1dtotemzTRwXNhJXG602Ni602rB1FUfyI9XbaA3ixpu1+S4SP+rPT7FdddVV4uP9NlokG1wHPBrJh8RNqmePNmyTIyeXpPlTZN4RKKJLyquoLn5H4DDVlY+ggtIfU92rP6ZpRa13BS4ppxXbIonLYNEIbVuh3YG4pJyq6hqoOUHPcYpsW6ndgSil8qo64y4F26yhxdOGxiYURdNo8Yu/o0MJflJkmv5AtX8cRRcNtL1L0ES7q6ZTUdE0WrolQlG1xLd4NdUunkZF/t0UZrKStkUOU8NLS+MMiqb9mLZE1GRA15OO6Vk0ccWexMkCTxr23EbDQ/QSh+iejfR41Sk0Zdo1NKrwZL9z3QovpFvuuJWGVi2kZZsOE0X3Uu3ja4imTKPpowpjE9NuhTTqljk0f+gamrlsM8XuK/HkdQPRsP7UN82VqBPsyDTfVeIn39TSHW/urq2t7ciQ8B1CAocOHSJeeuH3a/Ej4LyRV/03btw4uvnmm+nZZ5/1y9iG/+M/suq6CWGXIEkgwGOoXv7Id5H4iTYcIBAnEPSlXM9r8T7cusQrKSzzKncdjZm0HPA2zhnj0ZhKr97/yO+73sbZwz3+anvh1OXea42fep531KuvmeOV0Dhv0dYPWtvt82rKhmg2Ld6Hu572phYO8cpq9nmx7wV/6h2o+YFXWDjVW/JaY6zswx1e5dQhXmFZjXfAN2rVRGO82TW7vA/Z+4e7vJrZYzyiQm9M5a5WX0E9avGObrzTG5fGJvHrxEe9XZVlXqHe/6MbvdmF5JEWv6VxgzenpNAjGuJNXbLZa2SdSbqVHhumyjbo/KG3ddE4b2rNn4IqO70sxk8Yh5ZdXuWYwhPXkJ//B2Hs7LrG16E66uvr/euSz2053n77bb/d5s2b/WavvPKKd8UVV3gffNB6LbfFGWxzgsB7773n8XivWLHCu/766/3x52tJ/2/WrFme+u+b3/ymd+utt8bzuh2n2Qf7euONN3Ki/11d5Mcff+wtWLDAH28eY87jAAGTwIm/Lgk1n3j1lVef+IOWUKcyrROlwh94NQd4kqSOWHnh7I3eUY8nKHO8Qrraq6z/RBl4PBHzywvneBuPtniePwkJ+CPrlw/3Zm981/M83a/mKlVbzSTWdlyrn4SKeObERGlP8iSJrVonSrF+qWatDOKTRy5vZaf6pkxVeYJtvDLnEzF+5jgb3TInRj7TId7U++72pvqTUPKocKq3qGZrbNJpNE+X5T9S6sh0osTtJ0yY4P+x4zRPkHiitH79euUa5zwgwBPioIkR/6Hkcp44tWWSzX9c2b6mpib+R5evx5EjR3oPP/xwm3zlAd6c6QJPktXkmMcdBwikIpBiweNkKvryP1HJhkeocu2vqW7NJmMJLH5DimjoeTSkdQkmVtqD+g0aQJGVv6KtTYf9pZVI4UDq3ze2TBOz6UY9+g2koZENVLv1MDVt/RWtjBTRsP59EvcP9SiiQUMbaWXtH6iJl85WNtLQQUUU+1pOqwbf5jRNUEAyepj2/fE8Kh0hbcj7lA7VLqUbp79IQ+fPou8M7hngLNOiNjDNNERntYvup7UVS2lH2beoNOXS5nE6uHY5zdtxOc0oHeCPc/TQPtoeKaIzR11PTzW27k1qmEMDXruLrl2yxViajXUuvncrvpE8tuTLteZ6tHqBpKoz6zmvl3H6lFNO8Zff+N0pTzzxBPXs2ZP+8Ic/xMkGtTF96Pmg2JIPtInhljiZ9em48dOMvIz2j//4j3TWWWf5TzOxPe9FmTVrFlVUVPjXAi+5/OY3v/FfFRFTEbuu0o0pPwnFr5bYs2cPzZ07118+v+WWW/zNwByTl3T4sxb88eUFCxYot3483W9b+qOcuGyjfPLZ9GvmlU2utuF9SF/+8pf9n/XNmzcTL7dyH/XD7LOUV0x0P2hjfy1lg5s+vm1Kp5pB+ctv9f/t1VTO9krUreiS2V7lxvrYslfrHZ4TS3HKU+sdFf8u0p/iy3PmLepYnu8WvdN61ynxdrduz3dx3q+v9MYELbGZdymUDO3MdzvG+Xe4tEIjGbsjElta+4/Z13qF5p2ywDtXbbmjxAFbvA/TMjVE5US2dZmy5G5vo7/8GiRaLbeO8eZsPJBmiTTGKPguZJDfE2V8vaijtrbWv5XO/2LUj+rqaj2blOZ6bsO+1L8wGxsbvT/+8Y9xW8kHG0o2FRUVcX+pEpIPmzgufHAcSa+rOJIfqd7UymPJd3n4LqH6fcJ3EPjOkXlt6ONgE8fWhu828R0qdeeC7zKxJi6XuNqMsY2NrVadQVBa0usqjuRHqmft6bTyePA4DBgwwOO7i6kOmzgubNJpVdpcxHHhQ2LL9a7iSH6kehutiq90PvHXRbBsadzq1Sya6hVS4lJYyomSv/T0TmyilHa5KdXynCEocKLCcw/e95JunwtP3GakXXbjSCeW3t5t9Vmo7Y9SS2/m8mBbJ0qJfUpmmlgf/lzAXq4k0WqSNMSbWrmjdZKdZJRQkDAWCTWpM/pEif8Q6fnUrYJr+A8p/yLFkZsE+A8hj6E+OeLJc7rJUTZ6ystzSpc+YcpGbMSIEeBrg68L5p9ukgReIKATSLH0lnxTit/lM/F702hKYSNt33f4xFNtO/bQgYT35zTTgfq9VDjlMhrRsw+NKB1DhTt+R28mPAUWpeZtS+mSgklU1XCceo64jKYU7qLfvPnOCb8soXkLLb5kYOxlkj3PpdIpRbSjvjFxSaa5kep3fJwsWJVE99HmNZ+3WHZTDYioWzFNWjiLBqmnuLQql8mUTF0G6Shf0QhtWXoTjZ5HNL9uKZUFLlMep8iWR+kHoxcTzf8Z/bhsSOKyaUdpa6df/sglv3ySl2Bw5AYBXirlZa5Ro0bRRRddRJs2bfKX1fidWk8++SSNGTPG/1RNZ/aGP7jMywv8VFVJSYn/+Dk/jo7rLDujwpz52uAlUP68Uapvs2VHDaLkEoEUE6Vj1FA1iQoumUtr4q8DaKKGX/2KttDE+B4Tv6ORp+neBWtb9zDxI/XlNHnlBbT85ouoJ3WjniUzaPnYl2nm3CdbH5mPUnPDWrr3th8TLbqNJhV3J+p5Ed28/GJ6ceYP6SF+FJ8dN++mNffeSbPoB7RwUjF1oz5UcvNcGrvyFrqp6s3YZIltFlTQA5E0yHkiRf2pX48UXQ1s2o16DL+OFi/qSw/cu5K2JUwEAxtYFLaBqYW3zjSJRl6iuZcOp/N/eSYt35RikuR/m248FZ3/S+q7/BcBk6RWHkVzqa5Jf1Fl67uVCse0bXJrAUR674aqv/DCC/0vgi9atCjudevWrf6nTZRNvCIgIdnoa/EBzf0iyQcbSTZSvY0PtpH0uooj+Qmq58f41YdK+S3Kp512GvGeE/4UDe83CvpjGOTHh976P6nellsqP2rCxHuj+KWG/Meb+8D7qMwjlQ/dTrKR6m37E+brQOfBaVOrPklatmyZ/xkSiYtUb8tN8mNqNfviKo6kwzaOpNdVHMmPVM/9kbQGsQ4qSzF76E7F33mItt7Um9aVnNH6EsQzqGRdb7rp+TvoyjO1jdklU2jKyL20oPgkKig4g0a/PIRWbFpIE5VNt7+niQ/V0KqL/0TlRadQQcFJdHrJOvrcTc/SM/8xqvUOw8l05sSFtGnVxXSofDidxBt1T7+a1n1uBm195gc0vHWS0+3MK+mhTYtp6Mv/Rqf7NrfQayPLaNGYVJu5o9S0dRP9cWImb+Pukpa5PgAAIABJREFURV/5tzIqq19Etz22NfEuVhBJsawNTEVfnWjQvIWWXDuN7qufSDWr7qaJxUEb3o/QtiUz6NL7Gqms5gm6b+LggDtJ3al40m20aNAGWrF65wm+zTtp9Yrf0tjlM6ikZ4rLMwvd5z9i69ati/9rnz9jwHcmcHQ+AX5f0YYNG/wN0vwGZXX36L333qNvfOMbxBPdXDj69OnjbwLnj6xyH3iTOb/PB+9jcjt6QZMktxHgLe8J6OtwbUsH7c9pmwdY5xoBtVHfZuN9ahvSXp1wYp9Wq33CAwP2fPQ9SfxItos9RuyDNwLzwfue8E4l+/HoCEveU8Jjq/Ye8djwnpN8ePcN759S+5e4X215PUFHsM4Xn2pPEm+mz4frJF/GJdf6Yb2ZO7ljmCglM0FJZxHQJ0r8B4f/a++hnp7jX7Z4p1J7aWbenvmrSQSPcz6/m4hfVMkTdO4nT85xZE4Ak6TM2aFlIoHOW9vI+3t16GCuE+ANwLyxm/cq9erVy/84Ji+P4Oh4AvrymtqczUtUvLw2c+ZM8RtcHa+wYyIMGzbM32jMS7/8rbHvfve7gXuXOiZ6/njFclv+jGUYetKOiVIfGl2xlbwO+HhpGMBAQ+4R0Df37dy5M2GzM9fp9dw7sywof+655/p7lXjvSGlpKW3bti3BT1AbKQ5vMNRtTB+22nQfHdnG3BBp6pXybdHGT68tX77c/zgp8+an1nhzNj+l9NFHH9ELL7zA7vzDjMuFEtugNmaZlOc4ko1ZH9QmlVZ+gSXX8XcG+aWp+pNxpl8zHxTHtDHzqg2f1WHacD7oOlD2fA5qw2X6EZTXy0wfyq/pI12boEmS6VfKq7jp4pg+Mm2T6jpQfXYVx/Qj5VP1R78OTB+p2rCdOrLZRteq4md0TrzBhBwI5CYBm6U36QVlqep52YeXQ3gfSSobnZpkgxfM6bRiaV5yGjduXHz/EX9/y9ynI3FlTy7Y2sRxYWOj9cEHH4y/rJKXHIP22UhapHrmZmMj6bXx4cImnQ+13DZq1KhAVvqVl86PLRPJh40fiauNDxsbF1o5jqTXVRzJj1Rvo5VtbI527FGycQ8bEMgOAX2ixJth+Q+tq4P/YLN/5XPv3r0Jb+t2Faer+eE/+rwPjMeL+fJklN+I3tkvhgzbODAntYmdNyXjRYnBI6QmSdi4HcwHpZkTKOCmGd2KQiMQCBEB/gacupQ5zftZJk6c6Ewhv8yQ39PDLwusq6vzl4D4FjLvXcLRNgL8viD+Nhoz5Rd78j4w3pNz3nnn+e+3aZu3rmOtlpRGjhxJS5cuzZnXIGRjhPh9WvyqCGbDy+RB78/Khg7EyE8C7dijlJ9A0Kv8JaCvkwf1Ml391Vdf7f8S/rd/+zd/rxK3//nPfx7kJmH/UZCBzbp5Oi3Kp2Qj1bMfGxtJr40PtuE/9PxiRd4Qf9NNN/nvQeKJJ0+a+N1Hq1evVl0LPNvEkbTa9NkmjgubtmplRrxnS72kkiea2eyPpNcFk0z6wxPv733vewmTJElrJnF82Mb/XPTZhdZs9kfS64KJq/5IWo3hTJn9TMoaVIAACMQJ8AbbJ554wv9X669//Wu67rrr6KmnnqJvfetbuKsUp5Sc4M3Z/DLFBx98kH73u9/5f8z4bh9/wqN3797JDVCSlgDfKfnZz35Gd911l3+Hk6/FCy64IG2bfK7kSZK6c4w7Sfk80p3bNyy9dS5/RHdEoKOX3pTMhQsX0h133EE7duygbt260Ze+9CVVhbNGgJdC/uu//stnxcW8tMZLbLny1mytK6FN8sSAXyHQVZebMEkK7aWZd8Kw9JZ3Q9q1O9TRn3+49dZb/T9MZWVldM4553Rt2Ebv9Xcf8X4RXlLjT7/wchHfAsckyQDWzizfSXnjjTd8L7ycyUubXeXAJKmrjHQ4+omJUjjGASocEeA/ynwMGTIkyaO0di7Vs0PeR7Nq1Sp/EzJvqA06JD826+aSD44r2Uj1Nj7YRtLLcfiPNL/vh999xId69xG/HJKXi1xosfEhabXps00cFzYutPILKr/97W/T9ddf739cl99BZR4utLJPSa+rOJKfhx56SFxuk7Tm23WQzf5IbKXxs9FqY2MTR9LKcWwOTJRsKMEmJwjoPzj8QVs9r6dVZ7jMLNfzQfXc9rXXXqMVK1b4y0o//OEPif/jJ+KOHDmS5I/tg/zYxElno9e1tz+6L06beeVfnXUb3oP07LPP+n+keZMxT5B4OWjv3r1JT7CZfs288q/Oehy9TE/rPvRyPa3b6OlUNlyu23Faz+vt9LRuo6dT2biKw3u9li1bRgsWLPA3yfP+r8rKShXWP+t6OK3nEwxbM6ZNkL1UZvpwEYfvJHFf+Q3tak+SizipfOh9NG30OtU3ycas19vpad23nra1QZzEn2HFLdMz9ihlSg7tQkVA7VFqaGigQYMG+Y/xFxcXd5hGXma6+eab6fe//z09/vjj/mSJl5vuueeeDosZNse8D4mfNuJH/F2/jiFsfc0VPfm8b4nvWvLnbLrqnqxcuQbzUSfuKOXjqKJPHU6An4LjJ4/4eOSRR+jf//3f/f0i/BRSVzg2bNjgPwHId5F4uVM9edQV+h7mPpr7lnic8uFQkyR+IEDdScqHfqEPuUEAE6XcGCeoDCEB3nvD+5T4e1y7du3y3xHUFV50x/tgeC8S74vhR9W7Qp9DePmllMT7ltavX++PD48Tj1dHP+SQUoyDCp4Y8Z0kXG8OYMJFZgQyf6k3WoJAeAioT5jU1NT4n8PI5jex1Ocl+BMKfEjfIJK+lWTjw8ZG0mHjg210vaqvfFaHqziSH6ne1Kr0mWfJj1TP/lzY6FxNjSrfnjht+fSJTRxJr42Pttjo+vl7i+pn2saHpNVmDG3iuLBxoTWb/ZH0umDiqj+SVvVzJp3xwsnM5pdoFXICvDSWrWP69On+XiX+V6966i5bsbMZh+9M8Bu1+ZF/fpoNR7gJ8M8Aj9Of//xn/w4TL8vlyqdP+CGB8vJy/24trrdwX2ddQR02c3eFUe4CfVSbudVmVvXdt2x1nX+xX3755X64l19+me677z7/UxM33HBDtiR0aBz1rTv80epQzB3mnJ8W+9GPfuRPPPjpOH4fWDb/MdGWjqmHBLhNrkzs2tI/2OYeAexRyr0xg+IQEuBHtNX7lfhpON4n8sILL1A+bO7mjbT8+gN+uzbuJIXw4rOQxPvI+LF69VoL/mYhPyEapoP3UfGEnJ8e/fKXv+xv2sZLSsM0Ql1XCyZKXXfs867n+vtGzPeImHnuvFkm5aU2/DoCnkzw5u7Gxkb/Fz6/8IyfimPf6uAyPW/GleIE1QeVmX7NvE2bRYsWxTfS8h0JmzaZxHHVRmLrKo7pR8oHcZO0BrXJJI5qw3eQpk6dSvfee6//CR5+jQZPTHiCwjb6odqoMs6zXv2waRNkY/pgG76LxJM3npDzKyd4UqceEgjyoZdxWs+z/yCtuo3ZxsyzD7NMymfaRroOzLiZxjH9SPlUcXS2po9UbdhOHdlso2tV8TM6S5uYUA8CuUBAbeZesWKFv5k7SLO0yVCqZ582NlOnTvU11NXVeevXr/c++OCDBDk2Gwxt4kg2Ur3Un7ffftsbOXKk169fv/hG2oSOtGbaG0f5lPxI9ezHBVubOC5sXGjlPktagup5Y/SCBQv865TH+N5771XDkPIs6Q2KYzozbd577z2PN2rzz++ECRO8+vr6jPpjxpG0sr2pxfQh1dv4sLFxodUmjqv+SHpdxZH8SPXMRNLKNjYH9ihlNL1Eo7ARUHuUZs+e7Utz9i+JDDqqXkbJd5bq6+upI198mYE8qyaqD/xCTby3xgpZThrx8hv/zPCb7PluKD+Cn43rlff0PfPMM/7DAfwCydtvv53Gjh0b2n1TOTm4EO2MAJbenKGEIxCIEeAlDl464D8AkydPJt5Im2uHej8Un9USSK71AXplAjwp4o8X85vVN23a5L/Vnp9u5IlMRxw8MWP/n/3sZ+NPUPLDD/xEXlg3l3cEB/jMLQKYKOXWeEFtOwjo6+RBbqR6bmNrw7/0+U4MH7y356233qLx48fT1q1bk/ZPdJQWW61mfNZ9xx13+Bt/eTOtdHcu0zhmXMmPVM/+JK1sI/mR6m182Ni40GoTx6Y/H330EfGEhSdMvG+JJzJ8p4n3DqlD0psqDv9DgX1eeeWV/kSM0xyHv9fGDweYE6RUfpQOqZ7tJK1sI/mR6m182Ni40GoTx1V/JL2u4kh+pHpmImllG5sD71GyoQQbEMiAAN+J4Tsy/H6lM844w9/czY/Xn3POORl4y04TvpPAH7XlR8h54y+OrkOAJyx8Z4eXwF588cX4E2h8Z5SvhX379vl3mvgJz1QHXz+HDx+mN998k3bv3u3freJvAfLB19S5557bpb6HmIoTynOLAPYo5dZ4QW0KAmHao2RKVO92uv/++2nnzp3093//96H9Y6FeKsn/2k/3B9HsI/L5SYDvKG3evNmfNKkJD/eUn1D7v//7Pxo4cCCdeeaZxE9Hmgfvd/rqV7/qT474CTvzzpFpjzwIhJUA7iiFdWSgK28I8L/S+U4Sv9WaN7CGdQLCdwPUm7fDqjFvLooc6Qi/D4z/4yUyXkLbv38/vfPOO/Taa6/5E6WePXtSr169/KU07tKAAQPotNNOy8qG8BxBCJl5QAATpTwYRHQh/ATUZ06uvfZaeuONN0IpmCdxfLBGHCBgEuClZLWxnyf/OECgqxDAZu6uMtJdoJ/65j5Op8szDsnGrG9Pm9WrV/tPwk2YMMHf1P3QQw/FR8RlnHR9ThdH3U3ivSj8RnF1cBtzQ6TpR8q3hxv7VodNHNba1jaSX7PeVX8kra7imPrNvIqjOKs826mD00HXgapP1Ub3oWyy0SZIq66F0+nySms6G9NHpm2k68BVHNOPlE/VH52t6SNVG7ZTRzbb6FpV/IzONi9bgg0IhJ2AeuEkn/mlk0GH9IIyqZ59tteGX+LIL3Dkl+v98pe/9PjllJ988kmS3PbGaavWhx9+2H/pH78A0Dykl7a50Gqj1yaOpNVVHBstko0Lrdnsj6RX6q+NVhsbmziSVldxbLRINi60ZrM/kl6pvzZabWxs4khaOY7Ngc3cGU0v0ShsBNRmbj7zo8dhXhrgDbL8PSu+e8N3cjh9zz33dBpS1sCPg/NTSXPnzu00HQgMAiAAAmEkgKW3MI5K2DU1N1BdVTldUlBAPDEpKBhK0xbXUkNzVFN+nCLbVlL5JUWtNkV0SfmTtG5bhHSraGQLrSgvbbUpoIJLyqlq3TaK6Eaa13xI8uZY9STRkCFD/D1LnfnxXH7RIB/f/OY38wEv+gACIAACTglgouQUZxdwFt1Pa265iia/fDZVNH5KnudRS+NjNGzHbVRyy1o62DrBiR78T5o3fhXRd9ZSY4tHXss2qui7mW4c/zBtalJG+2ntvO/T0zSZtvq+PqXGirPp5Rtn0IObDjuHqa+TBzmX6rmNCxteN+cXOfKTcPzKgDFjxiQ9Ou0ijo2PRx991H9vEn++ItWnK6R1fps4LmxsfEhabcbQJo4LGxdas9kfSa8LJq76I2l1FcdFn11ozWZ/JL0umLjqj6SV49gcmCjZUIJNnEB0z0Z6vOoUmjLtGhpVeLJf3q3wQrrljltpaNVCWuZPcI7RntqfU9XQa2j6lFFUyFdZt0Iadcscmj/0ZardGvs8QszXAJoy/Woa7vs6mQpHTac75g+glbV/oKZ41PxM8CPXPEG5+eabiR+z7ozj1Vdf9cPyO29wgAAIgAAIJBPAHqVkJijJgEC0oYrGDppHVFlHL5b1oU3ll9NkeoB2V4ymE1OAw1QXLy8hqptHgycTrdo9n0b3VHP2KDUFlqcXlUt7lPSe8Mdn+eV9jY2N/icksvlSPrU3iSdrrv7lpfcNaRAAARDIBwJ4j1I+jGJo+nARXXNRf+oW3Uf7tjcSDQsWFtm+jw5FjxPt20MRGpjCaA/tO3ScqGf34Po8KeWJEb8N+6yzzqK77rqLPve5z1Hfvn1pypQpHd7Dxx57zI/BX27HAQIgAAIgEExA/TM+uBalIGBDILqf1lYspR1l36LSgd2JmhupfkdEaNlMB+r3CjZuq6W1c6me1biwMe/e8Ev8amtr/c9ANDc303PPPUc//OEPxc5LWtLV81fc+cO3/OSd9BZuU68pLF0cZevCxsaHpNVmDG3iuLBxoTWb/ZH0umDiqj+SVldxXPTZhdZs9kfS64KJq/5IWjmOzYGJkg0l2KQh0ES7n76HZu79Jq2afwWd2cFXVOwpO/W03YkzC9R/KDht5iORxMmbacP1Zhs9zzEkG7aX4gRp5VcG8BIYvybgy1/+sv8k3N133x3nbmq1iZNOK38Znj92yhu49T4GxYmLaE2YNuniqLaSTXv7o+LwWeqPND6SVo4h2dj0R9LqKo6kVcXhszrMMdaZ6jYqzWdXcdiPfpixbeLo7Tkd1B89jlnPbaQ43Eb3kWkc1Y7PfJhaXMVx1Z9WmYFaudBVHJ2tycQ2jq61PWnsUWoPvS7ftol2V91Ko+cRza9bSmWDW3cjRXdT1djRNG/YqsA9Spdu/z7Vv3gt0dNTadC8gbQxaI/SpXtofn01lRXbLb3l6h4l/RLi/UoXX3wxFRUVEb/B+/LLL6fCwkLdxElafaSX72LxE3c4QAAEQAAEUhPAHqXUbFCTjkA0Qlseup2uXPSZxEkSt+nWh/oPK0rZunBYf+rb7WSi/gMp5TSgcCD17xt7qi6lozyr4P1KTzzxhP8CylGjRnXIJIk/bHrVVVf5d68wScqzCwjdAQEQ6BACHbxQ0iGa4bSTCUQjL9HcS4fT+b88k5Zv0u4kxXX1oH6DBlBs03a8kCh6mPZtP0JDBxVRD+pGPfoNpKGR1k3bcbPjdIg3eQ8dSP16dL3Lk19GuWLFCn//0G9+85s4FRcJvmPFryTgJTds4HZBFD5AAAS6AoGu95eoK4xqR/axeQstuXYa3Vc/kWpW3U0Ti088/H8ibHcaWPotKtuxlBY8/SY1c4V/B+o+mrdjEpV/s5j4wus28FKaUbaL5i14lnb7b/U+TpEtlbRg3l6aXf4vVOz46pQ2GUr13A0XNrzenu64+uqr/SW4W2+9lfgO0Pjx42nr1q1JTSQtZv3SpUtp3bp1xGe1gdu0SQpi7PkJqrfx4cLGxofElvVLfqR6Gx82Ni602sRx1R9Jr6s4kh+pnplIWrPJTdLrQms2+yPplfpro9XGxiaOpJXj2ByO/xTZhIRN7hI4Rg3PLaZZmyJEkR/TVf1OOfHpkdbPmRSV1/kviux25mVUvupW6rtyDJ3OdScV0ZXbh9Ly52+iEvXOpG5n0Zjyh2h+32foi6efRAUFp1DRlVto6PLH6d9L+uQupnYq5yW4f/3Xf/W98B2gc889l370ox/RW2+9lbHn6upq/y4Vvw2c3wqOAwRAAARAwI4ANnPbcYJVyAnkw2ZuEzEvvV100UU0ffp0+stf/uJX87JcWw/lBy+WbCs52IMACIAA+Ssg4AACIBBCAnznp6amhiorK+lLX/oSXXbZZW1WyXeSeLLFnyjhu1I4QAAEQAAE2kYAS29t4wXrEBPQ16w5nS7P3ZBszHpXbXjd3FbbxIkT/Y/n8ubrZ599lnhDdpAOs4zteK/TtGnTaMGCBbRs2TJavXp1QlyzTaq8uc5vcpHyqfzaMuD2fNjEkdiaPmz8dlQbSWu2tfmQW/9n9pnzQdeB1Ibb6UdQXi/jtJ7ntkF5vSyoTZDWdG2CfJhlUl5pbWsc6Tow42Yax/Qj5VPF0dmaPlK1YTt1ZLONrlXFz+js4QCBPCBARH4v+FxTUxPYo+rq6sByVSjVs50Lm4qKChUy5dmMw33ivo0cOdLbvHmz38604cKPP/7Y7z/bpWOhAgf5UHXqLOm18eHCxsaHpJX7JPmR6m182Ni40GoTx1V/JL2u4kh+pHpmImnNJjdJrwut2eyPpFfqr41WGxubOJJWjmNzYI9SRtNLNAobgXzco2Qy5s+O8Bu133zzTfriF79IQ4cOpREjRlB9fT0NGjSIdu/e7W/Y5na8H+nmm28m/jwKDhAAARAAgcwJYKKUOTu0DBGBrjBRUri3bNlC9913H/31r3/1Xxvw4Ycf0kcffeTvQ+LPn/CLJPnTJDhAAARAAATaTwB7lNrPEB5yhIC+Th4kWarnNi5sbNbN08Xht3Y/8sgjfhfuuusu4g/pep5HTz75pP9CSTVJSudD9d/GRtJr48OFjY0PSavNGNrEcWHjQms2+yPpdcHEVX8kra7iuOizC63Z7I+k1wUTV/2RtHIcmwMTJRtKsAGBkBHgb8CVlJT4S28hkwY5IAACIJBXBLD0llfD2XU705WW3rruKKPnIAACIJB9ArijlH3miAgCIAACIAACIJAjBDBRypGBgkwQSEegtrbWf2dSJBJJZ4Y6EAABEACBNhLARKmNwGAeXgL6JkJOp8tzLyQbs95VG95g6Fobfw+On3y76aab6MiRI/4gmfrNvG1/zA2Rph8pbxuH/eiH5Nes57YS26A2ZpmUd9UfSaurOLb9kdgHXQdSG46tH0F5vczUym31epXXy4LaBGlN1ybIh1km5W20mT64jXQdBLUxy6R8ptqC/OpszXqXcdi3OjKNo2tVvjI627xsCTYgEHYC+f7CySD+5gvXGhsbvSuuuMJ79NFHfXOz3sZHkI300jZXcSQ/Uj1rl7SyjeRHqrfxYWPjQqtNHFf9kfS6iiP5keqZiaQ1m9wkvS60ZrM/kl6pvzZabWxs4khaOY7Ngc3cGU0v0ShsBLCZOzYiO3fupI8//hhPw4XtAoUeEACBnCXwmZxVDuEgAAJJBPjjuThAAARAAATcEcAeJXcs4SnkBPQ17yCpUj23cWFjs27uIs5TTz1Fb731VlBX42U2cSS9Nj5c2Nj4kLTajKFNHBc2LrRmsz+SXhdMXPVH0uoqjos+u9Cazf5Iel0wcdUfSSvHsTkwUbKhBBsQyEECTU1N/vfebH5x5WD3IBkEQAAEskIAe5SyghlBOpoA9igFE+ZJ0nPPPUeTJk2iKVOmBBuhFARAAARAICUB3FFKiQYVIJD7BHhy9LWvfc2fLOV+b9ADEAABEMg+AUyUss8cETuJgLQEJdWzbBc2NuvmLuIoH7NmzaLnn38+kLqyCaxsLZT02vhwYWPjQ9JqM4Y2cVzYuNCazf5Iel0wcdUfSaurOC767EJrNvsj6XXBxFV/JK0cx+bARMmGEmxygoD+A8ppM292wrTherONnlft9TLTh16n25vlet70obfT02YbVafOQX7MNnpeb6endRs9ncqGy3U7Tut5vZ2e1m30dCobxIlx1lnp6fZyU+0VZ923nlZ2UhnXB9mo9mGKk0qrrt+00etUnyQbs15vp6d133ra1gZxEn8nKW6ZnrFHKVNyaBcqAtijZD8c48ePp3HjxtF3vvMd6t69u31DWIIACIBAFySAO0pdcNDR5a5N4LrrrqMXXniBFi5cGP/cSdcmgt6DAAiAQGoCmCilZoMaEMhLAhMnTqS77rqL3njjDXrttdfyso/oFAiAAAi4IoCJkiuS8BN6AkFr/bpoqZ5tXdjYbDB0ESedjxEjRvh92b9/v44gMC3pTRdHOXRhY+ND0mozhjZxXNi40JrN/kh6XTBx1R9Jq6s4LvrsQms2+yPpdcHEVX8krRzH5sBEyYYSbEAgDwn06tWLTj311HjPIpEIHTt2LJ5HAgRAAARAgAibuXEV5AUBbOZu/zDyJu8BAwbQ7bffToWFhe13CA8gAAIgkAcEcEcpDwYRXQABFwQqKir8zd3f+973aOfOnS5cwgcIgAAI5DwBTJRyfgjRAUVAXxvndLo8t5FszHpXbXjdPIzavvSlL9GFF15I55xzDu3evdvHyjrNdX6Ti5R3xc0mjsTW9JFNbWZsSWu2tfkD3vo/Uyvng64DqQ2304+gvF7GaT3PbYPyellQmyCt6doE+TDLpLzS2tY40nVgxs00julHyqeKo7M1faRqw3bqyGYbXauKn9HZwwECeUCAiPxe8LmmpiawR9XV1YHlqlCqZzsXNhUVFSpkyrOLOC58sEBJr6s4kh+p3kYr20h+pHobHzY2ElcbHzY2rvoj6XUVR/Ij1TMTSWs2uUl6XWjNZn8kvVJ/bbTa2NjEkbRyHJsDe5Qyml6iUdgIYI9Sx43ImjVr6KOPPqKrr74aL6jsOMzwDAIgEFICWHoL6cBAFgiEhcDf/u3f+h/VnTFjBvYuhWVQoAMEQCBrBDBRyhrqPA3UvIUWX3IhldcdPtHBpjoqLyogvssT+F/RXKprivr20YYqKg2yK62ihpjJCb/tTOnr5EGupHpu48LGZt3cRRwXPrjPv//972nZsmXErxMoLy9PQucqjuRHqmdhLtjaxHFh40KrzTXpQqsNW1dxJD9SvY3WbHKT9OI64NFIPiRuUj17tGGbHDm5BBOlZCYosSXQ/CatuPc++v82fZrYoudoqmj0eNOQ9l8Lfbh1CZXQOFr0/Gwa3ZMvvSg1H9hDO8ZUUn2LbuuRV1tGxbg6E7l2Yo43ePNTcTa/nDpRJkKDAAiAgHMC2KPkHGlXcHicItuepQeXfUBX3Xwq3TnicRq2cT1VjO6TuvN852n8tfTCuGfo+dtGUQ/f8jDVlV9Ok+kB2l0xmnqmbi3WYI+SiMi5wVtvvUUNDQ108cUXY++Sc7pwCAIgEBYC+Dd7WEYih3REG1bRd27bS6X330AjTj/JQvkR2vbYPTSrfhLd+b0RrZMkvqF0mPZtP0JDBxWdKLPwBpPwEFi+fDlh71J4xgNKQAAE3BPARMk907z32K3oCnr6+TtpdOHJVn2NHqyjR5bsp7LlM6jEX3JrbdbcSPU7TqW+f36WrlN7moqm0eI12yjieH+SlVAYtYkAL8fpe5dLAeycAAAgAElEQVT4DhMOEAABEMg3Apgo5duIZqM/PT5PhT1sL51jtKf251RF4+nbl51FeqvooX20PVJEZ466np5Se5oa5tCA1+6ia5dsoeaAvgRuDi8o8C31jXucTpfnBpKNWY82sQHRufBkqW/fvvTFL34x/tkTvT7WAqxz4dpRY2WjVdnkSxtcs8k/o2qMmY06TE5mPuxtVD/afLZ52RJsQCAVgZb6Sm8MDfdmb3w32KRll1c55h+8kkWveR8GWxilLd7RjXO8Qrraq6z/xKhLncULJ5PZ2LyQzcZGemlbkI+9e/d6n3xyYvyCbEzFko1Uz/4krWwj+ZHqbXzY2LjQahPHVX8kva7iSH6kemYiac0mN0mvC63Z7I+kV+qvjVYbG5s4klaOY3NgM3ebp5ZooBPgx/vHDnok5WbuWP16uqa+msqKu+tNU6Yln0ENsZk7iErnlfEHdnv37u2/ToA/jYIDBEAABHKVgL4Skqt9gO7QEjhGezavpw2FA6l/X7v9TKHtCoS1iYC+d6m2trZNbWEMAiAAAmEigIlSmEYj37RE99HmZzdT4ZTLaIS+idvv5zFqqJpEBdrLJ2Pdb323UuEYKh3R2ykR6R1AUj2LcWGjr/mn6qCLOC58sD5Jb1Ac9d6l6667jj772c864RYUx+QnabUZQ5s4LmxcaM1mfyS9Lpi46o+k1VUcF312oTWb/ZH0umDiqj+SVo5jc2CiZEMJNpkR8J9qoxSP/3en4km30aJBG2jF6p0nNm4376TVK35LY80n5DJTgFadSKB79+40ceJEGjFiRCeqQGgQAAEQaB8B7FFqH78u3zrtfiL+lMngybR9fh29WDY44Yk3BS4a2UZrf7qMZs6qpggXlsymyjun06TRxW16txL2KCmi4T4vWrSI3nzzTexdCvcwQR0IgIBGABMlDQaSuUsAE6XcGLtIJEL3338/7d27l8aNG0c33HBDbgiHShAAgS5LAEtvXXbou17HpbVzqZ6JubCxWTd3EceFD+6zpLctcQoLC/1vxvHepV27diVchJIfqd5Gq80Y2sRxYSNxtdFqY+NCqw1bV3EkP1K9jdZscpP04jrg0Ug+JG5SPXu0YZscObkEE6VkJijJUQL6Dw6nzbzZLdOG6802el6118tMH3qdbm+W63nTh95OT5ttVJ06B/kx2+h5vZ2e1m30dCobLtftOK3n9Xac5r1LH330UcLepVT2Zrme57SeN+MoXbqNntbtzXI9z2k9r7fT07qNnk5lw+W6Haf1vN5OT+s2ejqVjW0c1V7Z6771tLKTyrg+yEa1D1OcVFp1/aaNXqf6JNmY9Xo7Pa371tO2NoiT+LOluGV6xtJbpuTQLlQEsPQWquFos5idO3fSCy+84C/H4b1LbcaHBiAAAh1IAHeUOhAuXIMACNgRKCoqogMHDvibvB977DE6duyYXUNYgQAIgEAHE8BEqYMBwz0IgIBMoFevXvG9S3xn6fXXX5cbwQIEQAAEskAAE6UsQEaIcBAIWuvXlUn1bOvCxmaDoYs4LnxwnyW9ruL84he/8N+79Pzzz9NXv/pVfWj8tE0cSavNGNrEcWHjQms2+yPpdcHEVX8kra7iuOizC63Z7I+k1wUTV/2RtHIcm+MzNkawAQEQAIHOIsC/eD//+c93VnjEBQEQ6OIEsJm7i18A+dJ9bObOl5FM7gfvWeLluK985St04403Er9iAAcIgAAIZIsAlt6yRRpxQAAEMiLAL6WcPXs27d+/nx599NGMfKARCIAACGRKABOlTMmhXegI6GvjnE6XZ/GSjVnvqg2vm4dVm9lnzpvr/EE2Hd0f3rN04YUXUr9+/eLXnamDKyS2QW3MMimfr9dBHGyKn42g60Bqwyz1Iyivl5nsua1er/J6WVCbIK3p2gT5MMukvI020we3yaVrlvXrbIP6Y5ZJ+Uy5SX65XtfKcTI+PBwgkAcEiMjvBZ9ramoCe1RdXR1YrgqlerZzYVNRUaFCpjy7iOPCBwuU9LqKI/kx6/fu3euPNZ/VIWllO9OPaqvOUr2NDxsbF1pt4rjqj6TXVRzJj1TPTCSt2eQm6XWhNZv9kfRK/bXRamNjE0fSynFsDuxRyniKiYZhIoA9SmEajexo4ZdUlpeX+8G+9rWv0eTJk7F/KTvoEQUEuhQBLL11qeFGZ0EgfwjwG7z5lQIzZ86kN998kw4ePJg/nUNPQAAEQkMAE6XQDAWEdDQBXrNOd0j13NaFjc26uYs4LnxwnyW9ruJIfoLq+btxpaWltGLFCv/bcUprJBKhX//614Fv+A7yo18XUj2uA53WiXS2uNnEUdfBCXXJKcmPVM8eXdi40GqjxYVWjiPpdRVH8iPV22hlG5sD71GyoQQbEACBnCKwZ88e/xd67969acKECfSNb3zD/xhvTnUCYkEABEJBAHuUQjEMENFeAtij1F6C+df+rbfeotWrV9Mrr7ziv14g6G3f+ddr9AgEQMA1AUyUXBOFv04hgIlSp2DPiaD8gV1eolPHkSNH6IMPPqBzzjlHFeEMAiAAAikJYI9SSjSoAAEQyAcC+iSJ+1NXV0c333wz3XLLLbR169Z86CL6AAIg0IEEMFHqQLhwnV0C+uY+TqfLszLJxqx31YY3Q4ZVm9lnzpubN4NswtIfiS3rPHr0qL8Ux+P5ox/9iO6///6042H2N1+vA+6XOsw+cz7oOlD2fA5qw2X6EZTXy0wfyq/pQ2oTpDVdm1Rxs9HG5prVdfz/7Z0NdFTVuff/GXr96A1RKe3LDNhSTBNsiUUTo1asIdBECrS8gMGrhGCyWvwAsSxIBKPeAoIhuVA+/EBXYiDIrSgpSq0GSAyKbYlJyxUtSZpF6QIyXIsKIZWPt5nzrufMnMmZM2dm7yQnkzPJc9aCOWfvZz/Pf//2npmds/fZozHRpxn1G6+tLKNn25txwtVPtj56rfo+1OVzmc2W2IYJ2J0AbTR5/PhxhV4PHDhgKle0QZkon5xaYSOzCZoVcazwQXUW6bUqjsiPKF9Gq7ENabPK8+fPU7L/2Lx5s/881ImMFpGNiCvFFvmQsbHCB8UR6bUqjsiPKF9GayS5ifSKuMpolbER6ZDxQTYivVbFEfkR5ctoJRuZg9codXloyQXsSIDWKDU1NSExMVF9TUhIsKNM1mRzAvRX7I4dO0AbWM6cOZPXMdm8vVgeE4gEAZ56iwRljsEEmEBUEJg6dSruv/9+dQNLWsfEa5iiotlYJBPoVQI8UOpVvOzcTgT0c95mukT5VMYKG5l5cyviWOGD6izSa1UckR9RvoxWURteffXV+Oc//4nNmzfjqaeeQnx8PBUJOmS0iGxEXCmoyIeMjRU+KI5Ir1VxRH5E+TJaI8lNpFfEVUarjI1Ih4wPshHptSqOyI8oX0Yr2cgcvOGkDCW2YQJMYEARoCflUlJSAupMH8z79u3DxIkTcf78+YA8vmACTKD/EuA1Sv23bQdUzWiN0s6dOzFjxgwoCq3p5oMJWEuAfhbljTfewFtvvaU63rBhA69hshYxe2MCtiTAd5Rs2SwsigkwAbsRcDqdeOCBB3DPPffg4MGDuOaaa+wmkfUwASbQCwR4jVIvQGWXfUPgj3/8o/q7XqGii+a0Rfnk1wob0Ry/VXGs0EpaRHqtiiPyI8qX0SrDVhSH1jF9+umnoFftqKysDNrAUuRHxFVGq4yNSIeMD7IR6bUqjsiPKF9Gq0ydZeJYYSPiKqNVxsYKrTJsrYoj8iPKl9FKNjIHD5RkKLFNVBCgqbfU1FRVK72J9G8k/blWGaMNpevtzPJFNvryHEcj4H3VszGy1edppYw2lK63M8sX2ejLWxnn+PHjOH36tLqBJe34/eKLL2ru/a9mevV6zPIjWR+/UB9nozZ9vlGXlmcso7/WbPSvxjqb2YvSjD70/rVzo43RpzFfX05/ri+nP5e14TiB7+FIc9PidfWV1yh1lRjb25IArVGi48CBA7j99tttqZFF9X8CtJ0A/fvpT38KmqrjgwkwgegnwAOl6G9DrgEAGihVVVUhIyODeTABWxF4//33cezYMfVpOR482appWAwTkCLAU29SmNgoJIH2OpSMvx0FNacNJhfQXJalDmBoENP5z4XMskZ4fNYedx22FGR25o8vQNkbDXBrBgav4S55kBSODuf1JQHa7fvnP/85iouLceHChb6UwrGZABPoIgEeKHURGJvrCLR/jC0rVuM3tRd1idppO040nURG6RF0KIr6yD49tq8orajKHQ2143n+jl2FD6Ecs1HfehGKchGtRd/E/gfn4Ve1xoGX5rf7r2ZrCvTeRPlka4UNL97UU+88F7EV5ZMnK9jKxOmKzR133KH2m/nz5+PcuXP44osv1EpboZUcibSI8mV8yLC1Ko7IjyhfRqtMnWXiWGHD/YBaI/gQsRXlk0cZtsGRg1N4oBTMhFOEBC7B3VCBgodrcH3WjxFrZt/2EaoqLmLsyKHeQZGJjaelGpvLRiE7724kOy8DcBmcqXl4fOUoVFR9hDaTMpzEBKKRAD0hl5mZieXLlwesXaJpOXpi7syZM9FYLdbMBAYEAV6jNCCa2dpKeprLMGnecRRsX4q0c9swKfE5jK1+B0XpQ/2BVJvEdzCraStyE67wp3eeeNBWU4jRs4FtjSuRHqeN2UOld5Y0O6OpPd5o0owMp9mZAA2SXn75ZVUi/RDvggULQLuC88EEmIB9CGjfTvZRxEpsT8DhmoLy3U8gXb0LZCbXg/YTLTjsvBKfVs6Dy7dGyZVTgsoGt2990iWcOtYCt1lxSnO34NipS6FyOZ0J9AsC06dPV6fO6Id4aVqOdv/mgwkwAXsR4IGSvdojOtTEfgPO2HBdxzcIShyF1JyX0KquTepA8+OjcHDxQ1jbQNMMtIbpaJfr27koXL9A3Ls1gH4+ms7DXVNgkY0xn8t4m8vIRXTN3MJzo2k5GjDFxsbitdde8xoD6lOceXl5yM/P9y8A703W/sAS7w2tTftLGSNXrX6Urh1GG+M1l/GSMnIRXUeSm9aWXX5V+GACPSDQ0VSqZCBZya/+h4SXfyjV+ckKMkqVpg7fuXOpUn22Q1e2QzlbvVRx4m6ltOm8Lj38KUAzb+GPrVu3hjUQ5VNhK2yKiorC6rAqjhVaSYtIr1VxRH5E+TJaZdjKxLHCRsT1k08+UWbMmKFMmTJF/Xf06FGSH3SItIjyyaGMjUivjA8rbGR8iLTK1FkmjhU2VmiNZH1Eeq1gYlV9RFopjszBa5S6PLTkAnoC3rVIwWuU9Dad57RlwBwkFsajurEQI16f6zs3WaM0oQUrQ65v6vSonfEaJY0Ev/Y3An/5y1/Q2NiI2267zb8QnLYYoGm6b3/72/2tulwfJmA7AvyjuLZrkoEi6DIMGxmPkHsXO+Mxchg9CccHExjYBL773e+C/umPDz/80D+1PHnyZPWJOh406QnxOROwjkC4hSbWRWFPA4uApxFlmS64CmoMj/h71yU5syciJe4riB0Rj6SgRdu+9U1J8RgRdh1U15GK9t0Q5VNEK2xozl50WBHHCh+kU6TXqjgiP6J8Ga1kI/IjypfxIWMj4hrOx80334yioiJkZWVh37596k/3kL120N0mbcsBq+oj0mtVHJEfUT4xEGklG5EfUb6MDxkbK7TKxLGqPiK9VsUR+RHlExORVrKROfiOkgwltukaAUcCslYtQcXUV/D6/SnIHR0HwIP2xrewZeet2LR/HCgF8RMwL3cd5j/9Kn7wbDZGx/4L7rpSPF14FPnbfoIEHsZ3jTtbDxgCtIWA/k5Tdna2v+40QKJdwOkYMmQIrrrqKujz/YZ8wgSYgBQBXqMkhYmNQhEIvUaJNqX8LV7Z8BSWbP0YgBNp+SvxRN5MpCeowyTv4Km5FjtKi5C3Zo83hHMOijc9gvumJcPZhYESr1EK1UKcPhAJ0B2ljz76CH/729/U6t9zzz2gp+vooB/tfffdd3HDDTfga1/7GsaMGcN7Nw3ETsJ1libAAyVpVGxoZwI8ULJz67A2OxGggdKbb76JP//5z6osmr7T33HS9nLiH/C1U6uxlr4kwAOlvqTPsS0jwAMly1CyowFEgO440YBI2w2cpu30gyZaKP7AAw8MICJcVSYQTKALkxvBhTmFCdiJgH5xH52HuybdIhtjvlVlaIGhXbUZ60zXxgWRZjZ2qY+IrVG7VW1q9Gu8Nosj0mpWxujXeN3VMvSkHA2SyA8dND334osvIjU1FQkJCWoabUVA+aSXfpuuuLhY3Qxz/fr1/o0wZeJqNqpT339G/cbr7pbhPhv4+adx1NpZ5jqUjZ5tqPayIk44H6G0GcvotVKZbh8ymy2xDROwOwHecDK4haza+E20aZtVcUR+RPlEQKSVbER+RPkyPmRsrNAqE8eq+pDeDz/8UHnkkUf8m2DqfdP5+fPhN4nV25N2s0NkI8onn1awlYljZuPdhBcKfSYF/nMqafmlSnXT2YBqW6GVHJpp0QcS5cv4IBuRXqviiPyI8mW06vmEO+ept24PMbmgnQjw1JudWoO19HcC2oaXoabt6Ad+abF4ZmZmf0cRVD/vAy6FQGkN3s4dDf+0jceNuvWPYVrxYGz6cC2mD+d94oLg2TTB34Y21ceymAATYAJMwGYEaLpOm7bTpNG03VNPPaXu7UQ/8Pu73/0uYGqO1kPR1J22WFwrN2BeHU6k5uUgG5XYXHXU9+PgA6b2UV1RHihFdfOx+K4Q0M9fm5UT5VMZK2xk5s2tiGOFD6qzSK9VcUR+RPkyWmXaUCaOFTYirjJaZWys0CrDluKkpKSoi8GXL18OWsOkLRKn8gcOHFD7Eu3xNHXqVNBPs5gdIr2ifBmtZCPyI8qX8WFu48LYkUP9d5r6Yz+geoc7rGAr40OGbTidWh5vOKmR4FcmwASYABPoNQL0NB3daaKF4keOHME111zjj0V3mbZt24Zhw4bh5MmT6q7i2r5PfqNoP6Gpt9JKnF6yHivThkZ7bQaUfl6jNKCau/9Wltco9d+25Zr1fwK05mnjxo1477331MrSjuJbtmyJyop71yjlwbeFrqEOtPHuJmx+YhoSLP6JJkMgvrSQAA+ULITJrvqOAA+U+o49R2YCVhKgtUw0Zaff8PLJJ59UN8jUFonfeeedAdN6Vsbvqa+Qi7nRhubKZzBvRjlQvAu7F6citqfBuHxECPAapYhg5iB2ICCa0xblUx2ssJGZN7cijhU+qM4ivVbFEfkR5ctolWlDmThW2Ii4ymiVsbFCqwxbq+LQWib9IIli00+w0A7iNHW3adMmHD16lJL9Bw2utB8BpkQr2FpVn04/cUiYNgfZGUDt2l2oa/Oo+q3QSo464/ixBJyI8mV8kI1Ir1VxRH5E+TJaAwCFueCBUhg4nBVdBPRvHDo3XhtrY7ShfGMZ/bVWXp9m9KHP09sb0/XXRh/6cvpzYxktT3s182Mso7/Wl9Of623056FsKF1vR+f6a305/bneRn8eyobjeDnrWenPe8pNK69x1vvWn2t2ojTKN7PRynclDv0AMK1xokXiNGBqaGjwu3nmmWfwyCOPqPkLFy5UN8P0Z/pOjFqMuoz5Wnm9ndFGn6e33/bG77VLbPNt5KklVLxSg7/+2+Xapf9V70s2jrGM35nv/ajP1/L0aQMxjsahq6889dZVYmxvSwI89WbLZmFRTCAiBOiOUnNzs/pDwLQgXP8zLLQlwZdffqnuNE5bGvT2EXrqjX4HvBFlk9JROHYbGovSof08eG9rYv89I8BPvfWMH5dmAkyACTCBPiZAAyD6Z7bB5d69e/0/AEwy6U5K3zxR14bmXVtRsecmLFp1Ew+S+rjPdCU831HqCi22tS0BvqNk26ZhYUygzwnQ+qWWlhZ89tln0C8Er6+vx7vvvqtuS3D99ddjzJgxPV4kHvqpN3ri7Zd4NGsKpiY7/fso9TkcFiAkwGuUhIjYoL8Q0M/Pm9VJlE9lrLARLYa0Ko4VWkmLSK9VcUR+RPkyWmXYysSxwkbEVUarjI0VWmXYWhVH5EeUb6aV7iDRZph0x0nbBJP8DB8+nMyxY8cO/PKXv0R5ebl6Tf9RPm1bEO4w0+JIyEWVokDx/du6davvvBXvFv0MPzUMkrgfmBM2Y6u3FOWTrQxbvc9Q5zz1FooMpzMBJsAEmEC/JkBP1y1ZskT9R+uc9E/bnT9/HvPmzcPnn38O2pbg1ltvxR133NGveXDlzAnw1Js5F06NMgI89RZlDcZymUAUEKCfWaEn7GiKjqbv6Ak7bTClTefFx8f30ZqnKADYTyTyQKmfNORArwYPlAZ6D+D6M4HIEqCpH5qyo4N2El+wYIE6vRdZFRwtEgR4jVIkKHOMiBDQz1nTebhrEiSyMeZbVYbmze2qzVhnujbO85vZ2KU+IrZG7Va1qdGv8dosjkirWRmjX+N1T8pQWe0w+qVrs36g2dOrWRlK0x9m1/o0ow/Nr9GHqIyZ1nBlQsUNV4Y0TZw4Efn5+bjtttvw1a9+1c+A7ja98MILWLp0qXoXiq61uuh9UpqoH3RHW2+W0bPtzTh6Tt2No9eqNkB3/1P4YAL9gABA6yXDH1u3bg1rIMqnwlbYFBUVhdVhVRwrtJIWkV6r4oj8iPJltMqwlYljhY2Iq4xWGRsrtMqwtSqOyI8oX0Zrb3M7f/688vzzzytTpkxR/82ZM0f54osvKGzQwf0gCImaIGpnUT45kWFrHj0wlafeujvC5HK2IsBTb7ZqDhbDBJiAj4DZb9cxnOgiwAOl6GovVhuCQKiBEu3We+211+LKK68MUZKTmQATYAJMgAmEJsBrlEKz4ZwoJUCP9e7ZswfTpk1T1w/QNR36OW+zqonyZXzI2MjMm1uhxQofVB+RXqviiPyI8mW0yrSPTBwrbERcZbTK2FihVYatVXFEfkT5MlojyU2kl/sBtUbwIeImyiePMmyDIwen8D5KwUw4JUoJ0H4n27dvB23wlpaWpr5JEhISorQ2LJsJMAEmwATsQICn3uzQCqyhRwQOHTqEG2+8ETfffDPmzJmDe++9V31ct0dOuTATYAJMgAkwAQB8R4m7QVQSoOk0+lXw5557zq9///79vBbJT4NPmAATYAJMwAoCfEfJCorsI2IEjNNrdPdo7Nix4MXcEWsCDsQEmAATGFAEeDH3gGru6K8sbeJGxzvvvKOuQaJBknZoi/toMLVw4UJcd911KC4uVrMpT8vX2+vTjDbGaypnTBNdm5WhBYZUTjuMPszKGG2M171Zxrgg0hhbdN2b2ii2/hCxNWqNpDZjbJHWSGvTczRqpWuzfiAqQ+X0h9m1Po3O9ddU1uxan2ZWxkxruDJmPoxpomtNa1fjiPqBMW534xj9iK5DxdGzNfoIVYbstCOSZfRatfjdeg3cVomvmEB0EqANJ48fP65s3LhRoXN6bWpqCqiMaIMyUT45s8JGZhM0K+JY4YPqLNJrVRyRH1G+jFaZNpSJY4WNiKuMVhkbK7TKsLUqjsiPKF9GayS5ifRyP6DWCD5E3ET55FGGbXDk4BSeeuvW8JIL2YnABx98gHHjxqmLuR977DH1iTf67SU+mAATYAJMgAn0lAAv5u4pQS7fIwIedx0qfvUE5q7Z4/WTlo/SR7MwaWoynGEmhmkx99tvv61uBaAJqKur0075lQkwASbABJiAJQTCfBVZ4p+dMIHQBDx/x67Ch1CO2ahvvQhFuYjWom9i/4Pz8Kva06blTpw4gU2bNqk/QNnY2Kium9i1a5eprTFRP09uzKNrUb5VNjLz5lZoscIH1Vmk16o4Ij+ifBmtMm0oE8cKGxFXGa0yNlZolWFrVRyRH1G+jNZIchPp5X5ArRF8iLiJ8smjDNvgyMEpfEcpmAmnRIiAp6Uam8tGIbvpbiQ7L1OjOlPz8PjK/Uir+giPp6cjzqCFNpMcMWIEPvvsM94rycCGL5kAE2ACTMB6ArxGyXqm7FGKgAdtNYUYPRvY1rgS6XHazc1Q6eGdhtoeIHwpzmUCTIAJMAEmEJ6A9u0U3opzmYDlBC7h1LEWuEP5dbfg2KlLoXI5nQkwASbABJhARAjwQCkimDlIMIF2nGg6GpzciymiOW1RPkmzwkZm3tyKOFb4oDqL9FoVR+RHlC+jVaYNZeJYYSPiKqNVxsYKrTJsrYoj8iPKl9EaSW4ivdwPqDWCDxE3UT55lGEbHDk4hafegplwSkQInEZNwV2YUJGBarOptwktWNm0FbkJVwSooSk2PpgAE2ACTIAJyBBQFNpar2cHL+buGT8u3W0CsRiROKrLpUN1+mhaoxRNWqmBokkva+3yW0q6ALOVRtUlw2jiShWLJr2k1YqDp96soMg+ukHgMgwbGQ9nqJLOeIwc5n0SLpQJpzMBJsAEmAAT6G0CPFDqbcLsPwQBB2JHxCMpaNG2b5F3UjxGxHL3DAGPk5kAE2ACTCBCBPibKEKgOUwwAUf8BMzLPYLCp19FY7sHwCW460rxdOFR5Bf8BAncO4OhcQoTYAJMgAlElAB/FUUUNwcLIOC4FhkF67Fy2HZcP3gQYmIuh2taHZI2bcajaUMDTPmCCTABJsAEmEBfEOCn3vqCOse0nEC0LTAMtSjdcjAWOGS2FkA0cRFNXEl+NOllrSYdzqKkgciWB0oWdR52wwSYABNgAkyACfQ/Ajz11v/alGvEBJgAE2ACTIAJWESAB0oWgWQ3TIAJMAEmwASYQP8jwAOl/temXCMmwASYABNgAkzAIgI8ULIIJLvpCwKX4G6oQMF4l7rQNCbGhfEFL+GNBjdoswF7HW1orinTaY2BK2cd9ja32UumiRrPyUrkuVJQUHPaJNcuSca+kImCLXVw268jwOOuw5aCTF2frUCD24Y/AN1eh5Lxt5u0u5F1X7/vPGhvWIfxrmWoaTM0eHszasoKMD4mxsc7CTklVWhWtyPpi757Bg0lU+AqqEHYd77n76jMSxg72sEAABjVSURBVBLb9WoVwmk19gE7vN/C9APaeibgu6Jrenmg1KsdjZ33JgHPyd+icOo2YO4utHYoUDoaUDTsAB6cuhG1xg/M3hQi9H0JJyuXIW32fgwrakCHQlpbsWvsIeSkLUPlSRt+SWp18vwdu558CmVuLcGOr8R3Ee7Y4MH9u09AUTpwrmkeUH4v5pY32mvQ3F6Htfc+hPduedHbD5Rj2HbLQUy991k09NmXt0mbtn+MLStW4ze1F4My7fW+86C98ddYsewV1BqV0mBj4QzM3v9NFLVeBD1p2tH6AsYeXoy0hbtw0jCmMha3/roNjVtWY9lv/iRwfQkndxVjftnHArvezA6n1Y7vtzD9ADSAehb3Tj2IW7YdU/uB0vEibnnvIdy7tg7tEhh5oCQBiU3sSOACWqp+jbKkWcjLToWTerLDidSFS7EyaT+q6j+3j2jPUVRtrgSyc5CX6oT6pvNrrcT8DQfC/3XZZzVpQ2P5cuQfHYof9JkGicBtB7Bh/h8xI2cyRqu7uTsQmzANjz+RhcOFW200aPagrW4X1jZl4L6J13r7AS7D8InTkd30CnbU2aHP+v7yfrgG12f9GLFB+G30vvO40bClEA//1oWsWcG/G+lpqcbmssuRnTMLqU7vzyE5nLdj4eO/QFLZKmyojdwdUu9dxGX47fU/waxgqDrK9IX/31iW/2ck/iDkDzzp7K0/FWq12/tN0A+Az1G34xU0ZU/HxOG+n8VyXIuJ92Wgae0u1En8Uc0DJev7GXuMCIF2nGg6CufYkRim78WOoRg59iIqqj6yz+DDMRq5Va1oLUpHnAkb96FjOBXxv25NhAQk0V9hpXiw8Eo8s2ymyRdmgHEfXnjQVr8PFchAZsoQnQ4H4tJXobV1FdLj9B1EZ2Kr01YcOna6z+9+eZq3Ye7io8h85gGkDB5kQsgu77sLaC5fjMVN4/HMolsx2ESpIyEXVUo9itLNNq+NIG9PI8rnLkdT5lIsSvmaiVJdUns9XnhwI77yzFLcG3ZApStj5alQq93eb+J+EBZP0E9omVtHwyeIuXJOHdgEPKdx7FBrSAb2HHyYyf0qMmb9APF2eyfSB/biVzBq0xJM+9aVZsJtkqb9NuC3cVVrLcq0tT+uHJTsbZa6rR65ijgQlzoNixL34JV9x32Doktw17+PusQlWJWV4LvLFDlFxkgO1xSU734C6b47MMZ82OZ9dxlck9Zh96ofee8mBwkVJYzDrHEjI8PbMQKTyn+NVenDBfHOoOGF5Vg7ahmWT4uH2TBVVKse5wu12u39JtMPhiA16z4kVlRin7bMweNG/b6PkFi8GFkJVwix2e3jWSiYDZiASqC9FU2Hbb1wRtBQtA5hEwoP34V5maMEH6ACV5Zn0wf2arw1+Tmsn/4tm2kzVtZ7hwPt27F44fsY+ehu7xqE5iUYsm0eFlb+vc/v0gQojk3Fos0P4cSMkRikLjC+HK4JnyB784NItsOPQMd+A85wOmzzvnMg1vmNrt/ppDV3RetwOPceZMaLvyAD2q7bF7FwOkW3h+gO7stY/NYE7F4/DcP77JtZpNVu7zeZfuBAbPKD2LzyU8wYcbl3Uf+gEZjQMB2bF6VK9aE+a45u9zkuyASinoBvHcL8v2LutqWYps2b26JetFCzEFPf+iFKHkiR+hCxhezffx3ZGws674TEfhczc27D2/M322qNEj2dNSHtA8w6ctY7oKOF50cmY/+PH0ZZY9jnoGyBObpFeNfczT86E9tWTunDwUgwRc/JXVg4tRqTS+63x4A5WGJgSlS83zTJ9PTeTKTtn4wj5zp877uzODLrA/z4/i2+H2TXbM1feaBkzoVT7U4g1oXEpL5Z7NgzNDRIqsDD6SXAyv/CMuHt+J5F62ppeqLpyfnHsChaPrC1CjrjMXKYb6GmmuZA7Ih4JEmuQdDc9O6rtqj0Pswcra1WcyB29GTkzPgfFL5cb591daFARO37rg2NZb9AeiGw8vlfdA6oQ9Uzkunqk6WrcHTRk3gg+epIRu5+rKh4v/mq1/Yn7Fh7Ctn+hz0oPQ6jZ96HGXs34mWJhyh4oNT9rsIl+5KAumjbFVJB0CLvkJaRzLgEd93zvkHSf+PZ3DE2u2Pje6LJ/RaWpFzj23cmBoMS87AHDVgz4euIySxDs60Wng9BSmYGomLI3PYRqioaTDpcLEYkjoK7Yh/qJZ7AMXEQuaRofN953Khbt8A7SKpZh1z/IDVy2MJF8j6d14DaJbdgsLbf06DrkbfHDfeaCbgqJgtlzRfCuYhgXhS931QqvsXnZqs01EF/q9SDPzxQimAX41BWEvB9uRifGFMXm55BUqLLXoMQz0nULJsK1y1vYtim12w4SKK2uQIJuTt8t6YV/2tHUykykIz86n9AqcpFgq0+NRyITUzBJOwxbAnhQfuJFhxOuw3fd+nvNFnZB7voK+4GZGYnmxTyPUmWPREptn9CL7redx73XiybkIxb3hyOTbX2GyRRZ/A+ndf5fqP9npSOIyjNcMKZX42zyg7kSiw4NulYvZAURe83tfYOxKVMRLbZX1LqejsXsjNvMH0aWQ/PVh95emF8zgTCE7gC8Zn3IPfwOjxd/rH36Sb6y3H9ahQezkLBzL5/gqhT/xk0rJ2HCatbkbvzRayePtpeg7hOoVF55hiejocWDcOaFRX+TRs97j+gdMsfMGnBdNwYbnFyRGs8BKn3L8CPDlXh9RrtiTyain0LWyqGYVHWTcIP7IjKNQ0WRe87dXPPHKxumo6d2/4T0xO06U7TinGiJIHoeb/5KhSXgvtXpuBQ1Zuo8f8SQhsaX38FFYn3IStVv62IOQQeKJlz4dQoIOAYPhEF236BYRUZ3lvWg1yYdigJm3YvQJqN/jL3NFdi2ZK3AHyMMv/TTtpPKsQgxuynF6KAv30kXo3kxdvRtAzYkDBInTIclPwiOmZvttlTe7QeKRvPbswEqhb4plkGIWH155hdux2Lo2R9SnS87y6geUcJltS6AfeznU87aVNbMTF9/PMg9nn3dF1JtLzftJrFYXTuGqhvu3mjfUsKbsfqz7NQu3uh1OL5GIXu8/HBBJgAE2ACTIAJMAEmEESA7ygFIeEEJsAEmAATYAJMgAl4CfBAiXsCE2ACTIAJMAEmwARCEOCBUggwnMwEmAATYAJMgAkwAR4ocR9gAkyACTABJsAEmEAIAjxQCgGGk5kAE2ACTIAJMAEmwAMl7gNMgAkwASbABJgAEwhBgAdKIcBwMhNgAkyACTABJsAEeKDEfYAJMAEmwASYABNgAiEI8EApBBhOZgJMgAkwASbABJgAD5S4DzABJsAEmAATYAJMIAQBHiiFAMPJTIAJMAEmwASYABPggRL3ASbABJgAE2ACTIAJhCDAA6UQYDiZCTABJsAEmAATYAI8UOI+wASYABNgAkyACTCBEAR4oBQCDCczASbABJgAE2ACTIAHStwHmEC/IOBBW80yuGKyUNZ8AcAFNJdlIca1DDVtHska+spklqFZtojq+TRqClIQo5XzNKIs0wVXQQ3aJCOjvRl7S57GFlW7bCEb2LU3orIgEzExMYjxs7eBLqskqG0Zj8yyRnSpS4jiG9u7O31GFKNX8z1ob65CybLtXXyvdF2Up7kMmdp7y1BczYtJQUHNaUMOX1pJgAdKVtJkX0zANgSuQELuDiitq5AeF+G3uWM0cqta0VqUjjgpHh601ZUjZ8n/oEPK3i5GF9C840nMqPgOdp64CEXZgdyEK+wizsY6TNq7y32mr6v3OepKH8eSBvqjpDcPD9pPHMO/zfoB4iP8Nu7NWkWbb0YfbS3GepkAE7AZgThcPfgrNtPEcvoHgc9RX/Uppo8bCf6y7rsWZfZ9x54jD2QCbTUocLkwvmADSnKS1KkbbarK425AZUkOXOp0Dk3pZKKgrAbN7brJD48bDZUlyHFRfgxcOWvx9p9O6oiaTL0ZysTEUPwy1DRLT5Cp/gP1JSGn5E386dTFzthB0yhtaK4pQ8F4l2+KSh+XpgwLMXrCarjxGvISr+ycshPq1ab8nkVNXUWnf1cOSvY2o71TEUC+thRgvI+pK2cd9gbU+xLcDTofZswD/NH04igk5r0GuFdjwlWD4CrYi+Pq9GcmCl56xtc22rQITdXUoMw/TadnQI61qdP/i5LKSn+fUNt+Sx3cbTQ1qfWJJOSs+wBuXXfQS/Oe+6aGfH0rhpi8/pLKSOtnalSZvmZwHtj+IfonDDz9bRKivYP6DCERtZlBmHoZKm6nrcddhy3CdsjCSzW1Ojvq51W+9yD1u7swYU0DsCcPiYOojT/1TX2btT1VJVzMTm1BZ20foeqTVIyLl71T2YbGsjy4XDlYV+eGx/c5k/nSXvxxndZ/qO9VoMF9KSBcoEZ9fQPMBuaFwgcTYAKRJ3C2Wsl3QoEzVyk9clZROv5XaWo5qyjnDirFacnKnLUHlNYOr6yO1j3K0rTrlLTig8o5NekLpb54soK0pcrOprOKonQo55p2KvlpTgW4WyltOq8oynmlqfRuBc6lSvVZcuQt45yzSTnYetHn+IRSvTRDQdpapf4c2fjKZJQqTb7YQWBUfdcpafk7lSa1zFmlaedSJQ1QoJXrOKKUZjgVZ361cpa01a9V0rR6ksMOX1zNXulQzlYvVZx+7WQko/cfSnV+sgI4dXouKq3V/6mkYbJSXP+Fr57HlJ25Y3S8zipHSnMVp/NhZecJYnFRObHzYcXpnKOsPdiqqFU/d1gpnTNGcebuVE6EYqHx8jPW6gHFOadcOXKuQ+lobVFazv0/5dyRcmWOc0xnu3a0KgfXzlGcfp2dZTvbVasL9RNNW4ffV+7OY16tQY1EiHcquRSv9LC3z/jqA8DXLopcX1Pb8jolo/SIj4tM//TxRIaSv/OIco76gK/+Xs1aXbW+Sn1C32foWtRmJpXW2jFkXB0X//vL2Bc0bdD1F0UJfg/6+l5QHza2fUdnW4SMaVYXSiMtTyiTNfYmZh1NpUoGkpX86n8oiqLVxfeZQvba5wx0fe/cEWVnvv59r3HRvY+k+r+JoH6ahH5aL64WE7A3Ad8HmHcwoUn1fUj7v3i1dMMARi2rfThqNtoHvPblYxgomZZRFO8HraGM/8Nf8629htJn+NII+NIzaNdcBbwatWsf8MY6GvX64hp5qXV1+r/cA79MfIH1Nvpzva4QzDpNDIz9Az6jbq/O4EGXnpvGwFDWTFsA3041nWch4qm+tIFSqLY0tFfAQKkrZbSBsqbKrK5avwseKAnbTHOrfzXloo+rP9cX9PHyDey9g3ZDOyjGssbrEO0XVE6Lq4+ppRlfyWaybxBkzPNed3Jq8Q3+dYMkMtHa3DjgD+jbxn5MBbX66NrIXMKASOWJ9YF5I5FrbUsCDsSlr0JrK02bvIfKfZ+rUzJnDr6EvDV7gIy7vFM09ftQ4R6FlSNidbVwIHZEPJLQokvTncalo6i1HvR0WU3lezhDWWcOYmPeGtTibszSmYY+pfUSe+BOeggjYvWz9rEYkTgKOGRW8jK4vn8b0vKeQ+mu7yATHRiR8UMkBJQ3KdcTvbEuJCYBFU2taMdInDrwDvZgFGbpean+W31TXltR4XYhe+TQwHUgqp9WFFZ9hMfTZRemm9SFpk8qWpG08rtw6rHBx62iBSfaPRhmUrRbSaHiqfVx+lzK9DVjdLkynpbf49U9QNIsFzp76FCkF9VDUV16BE9DXkBL2DYz6vJeC+O21aC0ogHO7JEYZtIO7sJ9qH/8h0gxdR/YVglyTykAaluIYqaZP3DhOY1jn9yEzMeHmCrqTLyIU1Xr8OCat5FUWoO5o43inEi63dD39H07zYUDrx4Aku7Sva99be1tsM5QA/QsoLsMUAZcbSZgHwLtH6Ms5/sYnHgvNh78DIADV2euQX3p3cBh+kK9gFPHWuDusmLf2oXBiZiw8aB3oHT1JDxf/yIycBRNJwJW9Jh7pw/uQzS46MrhQGzyQuxuKsEtZ36LFTPGI3HwIMSML0BZjWEdUYBbC/QG+BNdNGDNhK/71lB5133FDLoeeXu6TtoYyXPqGA6Fc+NuwbFT2nqRUUjUD+iMzqy8FvY1k0VQ3SljpWYLfLnXTMBV/vV/1NZXeteaWeA7lIvuxKSBX+X30pAifGr1Y2xd81fclD8ehws3YddJrS+FUtOZ7j50DKdMmrnTgs+IAN9R4n7ABGxDgB43X468vXdi54m1mD78Mp8yWjx6FEA8gMswbGQ8nKHuHIWoi6f5dSzMq8Okncfw0vRv+e6c0MLaPTgMYGyIcgHJjqEYOdYV4s5RgKXhwoHYhDRMp3+5RaDFwLte2YD5E+5FU/U7KEoP/ovZEr0GFeEv70Zp09ZeebzfMWwkxjrDYHPGY+Swy4AT4RVamyvT14wRu1PG6KOvr53IKK3B27mjA+8e+mWJ7nb5DbtwIopp5oruqtXhe5k/kdhiIxn51a+gKO00vncoHfOfTMctL03HcInbIM6xxrtrZlo4TQIlQ2ICTCAyBNpxoukokHQTxji1QRLNDv0TZ05rT5U5EJcyEdlO410g2m+lRR30BGvV8q7H7WP+j+4L4l84d6YrT7wNQUpmBpzqnS39n6E+3cGBTVMczmRM/3kOsp2tOHTstMlGhlbppfBXIH7cXcF3zXxPWcVkluPUjcTzCD74+H8DtbTXoWS8BZstxt2AzGwXDn/wF8OTalp7x+umPEyRdS1Ri6dOPeqKtrei6bB2a0uLHa6v6cqqp3JlHPE/wKwM4HBAfN9TmFKbcorazHxDVGHcU98J0Q5n0FAypXPDVGO1e3KttUVQ2wtieo7hQOU3kJkS/EdESDmOBGStWoLEslXYUKvfgNJtaAsAal9wITvzBsQ5RmLcrHG+O9ad72vvZpYu6zcbDVkB+2bwQMm+bcPKBhwB30Bkz6sorz3p/dL2uFG3/knML/u4k0bcODyy6VZUzC5AWSMNdGhN0y48vaI8xJScNrg6gIry931f1pfgrnsJy+Y/G6JMZ7jOMwfi0uZh06TdmL2gAo3qdgVtaK5cixX0qLTp4fuCHL8Mlf7H8dvQvG8f6jAd8zJHwQFtfRU58ODL9guIVQeDPdXrFeSIz0TB0q9hzYpnUaM+En0J7tpXUbHnJhSvmo6Ea4jnnXh7/pNYT49UUzHacXvFE1iCh7EqK0E3uDStpCBxCFLvX4Afvf0Ulq3XHuunqcUCzF4zzKvB0k/ioUh7ZBkmVRTh6cpG7zYJVJ+ni7BGGydBsq8F1EyyjGMUJhXMQ+KaIjxT4+3HHvf7KK/4E9KKFyMr4au+9XTknNr7y8ABKk04i9rMjJcw7rVeLoZ2aK5cg8VL0MV28K1ZUvlcQHv7vwJIdV742qKrMWkgg5FdHEDTNPf9KCkehjUrKtCg207EvUbfFz5G2YKFqJi0DI+kDfX+MTHpZ1iauAMrnqn2fj54TqK2/FXsSVtiQf/vpBGtZ2bdLVrrwrqZQJQToIHIAuwuH4s/TBiBQbSOYsRjeO/aHOzamQ9tGS5Nvw2fvgq1W8Zgf/pViIkZhMHz6nHzgkeQEYpA3Dg8ursIqX/IgWsQrctIxmPvDUXOrteQ3+k4VOnOdMe3MH39TmxJqkE6rTWKGY15B6/HguJpnTYBZ1cgYe561C8YgjfSSCvFvgppbwzBgt2PY5pvetH7xXgWeYn/jn+f8Wu0xFqkl7Q4hiN9ZTnq536JFa7LERNzOVwrvsTc+pewKPlqdTpT5bntTpwqSPZyH3w33vj6PNRvfxjJooXnAfU1u3AgdnQ2nq1djztPLffxH40Hm27HtqbtWKxqMCvX/TTH8GlYX7sIX3/jbgwm5gmrcTT9ZyjO0Bpbtq/pNciWuQzO9KXYXj8bHStuVnkOcpWgY+52bF+Uqi7wDmrvzhsZ3oDCNtPr0s4l4qpc9O3g64v+vqD5Er1egXgaXFwqROKgUZixoyXkrvLetuhKTA/a6mvxyfTu7MZ9NW78j1zkNhVj8Qv1vr3EnEjLn4mbj65GAvWFwf+B/UklqF0/zT8953D+CCu3b8fcjhJv/xx0M1Z0zLao/4tY2j8/hp7ts79MVsgEmAATYAI9IkDTjZPy0FTwBorS6U4CH/2eAG04OXo2Dq0Mty6r31PocQX5jlKPEbIDJsAEmICdCHh3LHflbPFNj9IMF03hrkbhpZnISu3Cuhc7VYu1MIE+IsADpT4Cz2GZABNgAr1DYCjSHt2MTf7p0RjEDMrAsx0/xW5LphJ7RzV7ZQJ2JcBTb3ZtGdbFBJgAE2ACTIAJ9DkBvqPU503AApgAE2ACTIAJMAG7EuCBkl1bhnUxASbABJgAE2ACfU6AB0p93gQsgAkwASbABJgAE7ArAR4o2bVlWBcTYAJMgAkwASbQ5wR4oNTnTcACmAATYAJMgAkwAbsS4IGSXVuGdTEBJsAEmAATYAJ9ToAHSn3eBCyACTABJsAEmAATsCsBHijZtWVYFxNgAkyACTABJtDnBP4/VFnlaAmOOYUAAAAASUVORK5CYII="></p>
<p>Explain how curve A provides evidence for dark matter.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>dark matter is invisible/cannot be seen directly<br><em><strong>OR</strong></em><br>does not interact with EM force/radiate light/reflect light<br><br>interacts with gravitational force<br><em><strong>OR</strong></em><br>accounts for galactic rotation curves<br><em><strong>OR</strong></em><br>accounts for some of the “missing” mass/energy of galaxies/the universe</p>
<p> </p>
<p><em>OWTTE</em></p>
<p><strong><em>[6 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«from data booklet formula» \(v = \sqrt {\frac{{4\pi G\rho }}{3}} r\) substitute to get \(v = \sqrt {\frac{{4\pi Gk}}{3}} \)</p>
<p> </p>
<p><em>Substitution of ρ must be seen.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>curve A shows that the outer regions of the galaxy are rotating faster than predicted</p>
<p>this suggests that there is more mass in the outer regions that is not visible<br><em><strong>OR</strong></em><br>more mass in the form of dark matter</p>
<p> </p>
<p><em>OWTTE</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stellar evolution.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A main sequence star has a mass of 2.2\({M_ \odot }\) where \({M_ \odot }\)= 1 solar mass. The lifetime of a star on the main sequence is proportional to \(\frac{M}{L}\) where <em>M</em> is the mass and <em>L</em> is the luminosity of the star.</p>
<p>Using the mass–luminosity relation <em>L</em>∝<em>M</em><sup>3.5</sup> show that the</p>
<p>(i) luminosity of the star is 16\({L_ \odot }\) where \({L_ \odot }\)=1 solar luminosity.</p>
<p>(ii) lifetime of this star on the main sequence will be approximately \(\frac{1}{7}\) of the lifetime of the Sun.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The star in (a) will evolve to become a white dwarf. The diagram represents the stages in the evolution of the star.</p>
<p><img 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" alt></p>
<p>(i) On the diagram, label the <strong>two</strong> intermediate stages.</p>
<p>(ii) State what may be deduced about the mass of this star when it is in the white dwarf stage.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) <em>L</em>/luminosity=2.2<sup>3.5</sup> <em>L</em><sub>\( \odot \)</sub>;<br>(<em>L</em>≈16 <em>L</em><sub>\( \odot \)</sub>)<br><em>Some explanatory algebra required, not just 2.2<sup>3.5</sup>.</em></p>
<p>(ii) \(\left( {{\rm{since }}T \propto \frac{M}{L}} \right)\frac{T}{{{T_ \odot }}} = {\left[ {\frac{{{M_ \odot }}}{M}} \right]^{2.5}}\) <em><strong>or</strong></em> \(\frac{T}{{{T_ \odot }}} = {\left[ {\frac{{{M_ \odot }}}{M}} \right]^{ - 2.5}}\);<br>\(\frac{T}{{{T_ \odot }}} = \left( {\frac{1}{{{{2.2}^{2.5}}}} = } \right)\frac{1}{{7.2}}\);<br>(the lifetime will be approximately 7 times less than that of the Sun)</p>
<p><em><strong>or</strong></em></p>
<p>\(\frac{T}{{{T_ \odot }}} = \frac{M}{L} \times \frac{{{L_ \odot }}}{{{M_ \odot }}}\);<br>\( = \frac{{2.2}}{{16}} = 0.14\);<br>(the lifetime will be approximately 7 times less than that of the Sun)</p>
<p><em>Be careful to check that the working is valid for the value obtained.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) <img 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" alt></p>
<p>(ii) less than the Chandrasekhar limit / less than 1.4\({M_ \odot }\);</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stars in the constellation Canis Minor.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(ii) Gomeisa has a radius four times that of the Sun. Use the data in (c) to show that the ratio</p>
<p>\[\frac{{{\rm{luminosity of Gomeisa}}}}{{{\rm{luminosity of Sun}}}}\]</p>
<p>is about 200.</p>
<p>(iii) Assuming the value of n in the mass–luminosity equation to be 3.5, calculate</p>
<p>\[\frac{{{\rm{mass of Gomeisa}}}}{{{\rm{mass of Sun}}}}\]</p>
<p>(iv) Outline, with reference to the Chandrasekhar limit, the likely eventual fate of Gomeisa.</p>
<div class="marks">[7]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><img 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" alt></p>
<p>On the HR diagram above, sketch the likely evolutionary path of Luyten’s star.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) \(2.9 = - 0.7 + 51{\rm{g}}\left( {\frac{d}{{10}}} \right)\);<br>\(\frac{d}{{10}} = {10^{\frac{{3.6}}{5}}}\);<br>52(pc);<br><em>Award <strong>[2 max]</strong> ECF if magnitudes are reversed giving 1.9 (pc).</em><br><em>Award <strong>[2 max]</strong> if data for Lutyen’s star is used and no credit for the </em><em>distance of 4 (pc) has already been given in (c)(i).</em><br><em>Award <strong>[3]</strong> for a bald correct answer.</em></p>
<p>(ii) \(\frac{{{L_{\rm{G}}}}}{{{L_{\rm{S}}}}} = {\left[ {\frac{{{R_{\rm{G}}}}}{{{R_{\rm{S}}}}}} \right]^2}{\left[ {\frac{{{T_{\rm{G}}}}}{{{T_{\rm{S}}}}}} \right]^4}\);<br>\( = {4^2} \times {\left[ {\frac{{11000}}{{5800}}} \right]^4}\);<br>=210; <em>(must see this answer to better than 1 significant figure)<br>Approximate answer of 200 is given in the question so correct steps in the working are required to award any marks.</em></p>
<p>(iii) \(\frac{{{m_{\rm{G}}}}}{{{m_{\rm{S}}}}} = {\left[ {\frac{{{L_{\rm{G}}}}}{{{L_{\rm{S}}}}}} \right]^{\frac{1}{{3.5}}}}\) / <em>OWTTE</em>;<br>allow values in the range of 4.3 to 4.6; [2]<br><em>Allow ECF from (d)(ii).</em><br><em>Award <strong>[2]</strong> for a bald correct answer.</em></p>
<p>(iv) mentions value of (Chandrasekhar limit) 1.4 solar masses;<br>if (remnant) mass of G is greater than the Chandrasekhar limit, it would become a neutron star; { <em>(ignore any reference </em><em>to a black hole)</em><br>if (remnant) mass of G is less than the Chandrasekhar limit, it would become a white dwarf;<br><em>Do not award both second and third marking points.</em><br><em>Award second or third marking point for the general idea, consistent with </em><em>any value used for Chandrasekhar limit.</em><br><em>Allow ECF from (d)(iii).</em> <br><em>For masses of G, from (d)(iii), which are over 8 solar masses, allow reference </em><em>to a black hole as eventual fate.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>any anticlockwise path that goes above and right of the Sun and passes through/ends below and left of the Sun;</p>
<div class="question_part_label">f.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">f.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stellar evolution.</p>
<p>In the HR diagram below, the Sun and another main sequence star, X, have been marked.</p>
<p><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) On the diagram above, draw a line to show the evolutionary path of the Sun from its present position on the main sequence to the final stage in its evolution.</p>
<p>(ii) Explain, by reference to the Chandrasekhar limit, why the final stage in the evolution of the Sun is the one you indicated in (a)(i).</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Show that the mass of star X is approximately 14 solar masses. (Assume that <em>n</em>=3.5 in the mass–luminosity relation.)</p>
<p>(ii) State the likely final stage of star X.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) any line from the sun to red giants (anywhere above and right of the sun) and then anticlockwise to white dwarfs (anywhere below and left of the sun);</p>
<p>(ii) after the planetary nebula stage/red giants stage;<br>the remnant mass/core mass of the star will be less than the Chandrasekhar limit (and so will end up as a white dwarf);</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) \(\frac{{{M_X}}}{{{M_ \odot }}} = {\left[ {\frac{{{L_X}}}{{{L_ \odot }}}} \right]^{\frac{1}{{3.5}}}}\);<br>\(\frac{{{M_X}}}{{{M_ \odot }}} = \left( {{{10}^{\frac{4}{{3.5}}}} = } \right)13.9\);</p>
<p><em>Evidence of calculation required for second mark (i.e. 3 sf or more showing).</em><br><em>Award <strong>[2 max]</strong> for valid alternative route to this answer.</em></p>
<p>(ii) neutron star / black hole;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about the properties of a star.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) The radius of star X is 4.5 <em>R</em><sub>S</sub> where <em>R</em><sub>S</sub> is the radius of the Sun. The surface temperature of the Sun is 5.7×10<sup>3</sup>K.</p>
<p>Determine the ratio \(\frac{{{\rm{luminosity of star X}}}}{{{\rm{luminosity of the Sun}}}}\).</p>
<p>(ii) Calculate, assuming that the power in the mass–luminosity relationship is 3.5, the ratio \(\frac{{{\rm{mass of star X}}}}{{{\rm{mass of Sun}}}}\).</p>
<div class="marks">[6]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>On the Hertzsprung–Russell diagram, label</p>
<p>(i) the position of star X with the letter X.<br>(ii) the position of the Sun with the letter S.</p>
<p><img 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" alt></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain, with reference to the Chandrasekhar limit, whether or not star X will become a white dwarf.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) \(\frac{{{L_X}}}{{{L_S}}} = \frac{{\sigma {r_X}^2{T_X}^4}}{{\sigma {r_S}^2{T_S}^4}}\);<br>\( = \frac{{{{4.5}^2} \times {{9700}^4}}}{{{{5700}^4}}}\);<br>=170;<br><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-style: italic;">Accept answers that use T=10000 (K) to give an answer of 190. </span></p>
<p>(ii) \(\frac{{{M_X}}}{{{M_S}}} = {\left[ {\frac{{{L_X}}}{{{L_S}}}} \right]^{\frac{1}{{3.5}}}}\);<br>\( = {\left[ {170} \right]^{\frac{1}{{3.5}}}}\);<br>=4.3;<br><em>Award <strong>[3] </strong>for a bald correct answer.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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" alt></p>
<p> </p>
<p> </p>
<div class="page" title="Page 7">
<div class="layoutArea">
<div class="column">
<p>(i) X marked correctly within range shown;<br>(ii) S marked correctly within range shown;</p>
<p><em>Allow ECF from (b)(ii).</em></p>
</div>
</div>
</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Chandrasekhar limit below which white dwarf stars can exist is 1.4 solar masses;<br>X is not going to form a white dwarf / X will not form a white dwarf if its final core/remnant mass is greater than the Chandrasekhar limit; <br><em>Allow ECF from (b)(ii).</em></p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>There was a lot of poor algebra and messy working. There was a much poorer understanding of ratio in this question, in particular dealing with the inverse power of 3.5.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>was well done in general.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>was well done in general, but many candidates thought that the Chandrasekhar limit was 4 M<sub>S</sub>. The question was slightly confusing because the mass worked out in (b)(ii) is for a main sequence star, not a remnant after a supernova. The markscheme was flexible enough to allow for candidates who took the calculated mass to be the mass of a remnant, or those who said that the star would form a white dwarf if the remnant mass was less than the Chandrasekhar limit.</p>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about stellar distances and stellar properties.</p>
<p><img 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+v6XbdnO9d5zjNj9mZf4UWAAAECBAgQIECAAAECBAgQIECAAAECFSvwOxUbucAJECBAgAABAgQIECBAgAABAgQIECBAoEdAo9dGIECAAAECBAgQIECAAAECBAgQIECAQIULaPRWeAGFT4AAAQIECBAgQIAAAQIECBAgQIAAAY1ee4AAAQIECBAgQIAAAQIECBAgQIAAAQIVLqDRW+EFFD4BAgQIECBAgAABAgQIECBAgAABAgQ0eu0BAgQIECBAgAABAgQIECBAgAABAgQIVLiARm+FF1D4BAgQIECAAAECBAgQIECAAAECBAgQ0Oi1BwgQIECAAAECBAgQIECAAAECBAgQIFDhAhq9FV5A4RMgQIAAAQIECBAgQIAAAQIECBAgQECj1x4gQIAAAQIECBAgQIAAAQIECBAgQIBAhQto9FZ4AYVPgAABAgQIECBAgAABAgQIECBAgAABjV57gAABAgQIECBAgAABAgQIECBAgAABAhUuoNFb4QUUPgECBAgQIECAAAECBAgQIECAAAECBDR67QECBAgQIECAAAECBAgQIECAAAECBAhUuIBGb4UXUPgECBAgQIAAAQIECBAgQIAAAQIECBDQ6LUHCBAgQIAAAQIECBAgQIAAAQIECBAgUOECGr0VXkDhEyBAgAABAgQIECBAgAABAgQIECBA4IikBE0NjUmHGkeAAAECBAgQIECAAAECBAgQIECAAAECJQq0dbQnXiFxoze3YjELJ47AQAIECBAgQIAAAQIECBAgQIAAAQIECBDIEyj2xluPbsjj84EAAQIECBAgQIAAAQIECBAgQIAAAQKVJ6DRW3k1EzEBAgQIECBAgAABAgQIECBAgAABAgTyBDR68zh8IECAAAECBAgQIECAAAECBAgQIECAQOUJaPRWXs1ETIAAAQIECBAgQIAAAQIECBAgQIAAgTwBjd48Dh8IECBAgAABAgQIECBAgAABAgQIECBQeQIavZVXMxETIECAAAECBAgQIECAAAECBAgQIEAgT0CjN4/DBwIECBAgQIAAAQIECBAgQIAAAQIECFSegEZv5dVMxAQIECBAgAABAgQIECBAgAABAgQIEMgT0OjN4/CBAAECBAgQIECAAAECBAgQIECAAAEClSeg0Vt5NRMxAQIECBAgQIAAAQIECBAgQIAAAQIE8gQ0evM4fCBAgAABAgQIECBAgAABAgQIECBAgEDlCWj0Vl7NREyAAAECBAgQIECAAAECBAgQIECAAIE8AY3ePA4fCBAgQIAAAQIECBAgQIAAAQIECBAgUHkCGr2VVzMREyBAgAABAgQIECBAgAABAgQIECBAIE9AozePwwcCBAgQIECAAAECBAgQIECAAAECBAhUnoBGb+XVTMQECBAgQIAAAQIECBAgQIAAAQIECBDIE9DozePwgQABAgQIECBAgAABAgQIECBAgAABApUnoNFbeTUTMQECBAgQIECAAAECBAgQIECAAAECBPIENHrzOHwgQIAAAQIECBAgQIAAAQIECBAgQIBA5Qlo9FZezURMgAABAgQIECBAgAABAgQIECBAgACBPAGN3jwOHwgQIECAAAECBAgQIECAAAECBAgQIFB5Ahq9lVczERMgQIAAAQIECBAgQIAAAQIECBAgQCBPQKM3j8MHAgQIECBAgAABAgQIECBAgAABAgQIVJ6ARm/l1UzEBAgQIECAAAECBAgQIECAAAECBAgQyBPQ6M3j8IEAAQIECBAgQIAAAQIECBAgQIAAAQKVJ6DRW3k1EzEBAgQIECBAgAABAgQIECBAgAABAgTyBDR68zh8IECAAAECBAgQIECAAAECBAgQIECAQOUJaPRWXs1ETIAAAQIECBAgQIAAAQIECBAgQIAAgTwBjd48Dh8IECBAgAABAgQIECBAgAABAgQIECBQeQIavZVXMxETIECAAAECBAgQIECAAAECBAgQIEAgT0CjN4/DBwIECBAgQIAAAQIECBAgQIAAAQIECFSegEZv5dVMxAQIECBAgAABAgQIECBAgAABAgQIEMgT0OjN4/CBAAECBAgQIECAAAECBAgQIECAAAEClSeg0Vt5NRMxAQIECBAgQIAAAQIECBAgQIAAAQIE8gQ0evM4fCBAgACB8gvsiY6Wb8XqpXNiSkNjNE36WGzszJQ/DFckQIAAAQIECBAgQIAAAQIVLHBEBccudAIECBCodIFMW2y8+K/i8h9EzLp4caza/M8xs3FspWclfgIECBAgQIAAAQIECBAgUHYBjd6yk7sgAQIECPQIdP0krvvQhbH6hVPiyntWxKJpE8AQIECAAAECBAgQIECAAAECQxTQ6B0inGkECBAgUIrAi7H5i1fG6icnxoV3aPKWImkuAQIECBAgQIAAAQIECBDICWj02gcECBAgUHaBTOu6uGbDc3HCxTfGkhnu5C17AVyQAAECBAgQIECAAAECBKpOwI+xVV1JJUSAAIG0CzwX9910Rzwbx8XkeDRu/Ojp0ZT7EbaG02PxDZuiw++wpb2A4iNAgAABAgQIECBAgACBFApo9KawKEIiQIBA+QQy0dV6b6xduShOm7IsNncXeeVMe2xesyzmTso1anubtSs3RmvXIN3azK/jqV/+JuL4P4lJE/+f+NgtD0dbW0us/sD4ePimT8SCKzdFV5FhGE6AAAECBAgQIECAAAECBGpdQKO31neA/AkQqEmBTPvmWP+1XIN2YsyYd2msWNUcu4qUyLRviItOe2csumV3vHvDv0VbR3vs2HxlHPvINXHBWRfH2tbOgVfsejp2Pt8d9W98V3z0/GkxLjeqrjHe/vcr47LpY2PXPXdGS+cgjeKBV3WUAAECBAgQIECAAAECBAjUtIBGb02XX/IECNSkQGZr3Ljk9nixbmKcPW9q1A8BIdfk/cT7/yY2dc6IK2/7Siyatu85u3WN74rl66+JWZ2bYsX8S2Jt257kq9edGDPe+scR3U/HU8/8Nvk8IwkQIECAAAECBAgQIECAAIHQ6LUJCBAgUGsCdTNi6cabY+nixXHhir+NhScU2erNbI/1S74Qm7K3AB8/b2Fc0DQ2X3DCWfHxRZOzDdtH44bLvxltB9+cO+71Mem4Iq+ZfwWfCBAgQIAAAQIECBAgQIAAgYMENHoPAvGRAAECNSVQd1SMH19XRMrZZ/puuTXWP/ZKds6EOP2sk/c9eiFvhSNj6jtmxQnZY92P/VNce+9zeWej7o1x/odnRDx0Z9wzwB2/9dMviPOnHpk/xycCBAgQIECAAAECBAgQIEBgUAGN3kF5nCRAgACBfIHno+W2B/c9z7f+pHjLnx2Vf7r3U92b3hKn9tzo2xUtX/5mtObd1Ts2mhZ+Li476Rdxw6Ur44ftucc77ImOTdfH59ePj8uu/2A0FdN7HjACBwkQIECAAAECBAgQIECAQG0JaPTWVr1lS4AAgdIEOh+NBx/q2rfGcU3ROK5AR7b+dTFxcu8jHZ5tiU3bXs2/bt2UWLTuG/H3Ux6LS2a+IZoapsaCO8bGh26/KRYd/CiI/Jk+ESBAgAABAgQIECBAgAABAgMIHDHAMYcIECBAgMAAApno/NH34uHu3lPjx8fRBfq8EcdG05RxEduyD/KNF2Lnr7LN4WkHPY5h3LR4z3X3Zf8b4FIOESBAgAABAgQIECBAgAABAkUJuKO3KC6DCRAgUMsCv41nnno69vd5x06ZGK8ryPG7MW7CH/ae7Yof//SXffMKTnGCAAECBAgQIECAAAECBAgQGLKARu+Q6UwkQIBArQn83+jqfDlh0vVx9PjX9I3NdO6OpDP7JnlDgAABAgQIECBAgAABAgQIJBbQ6E1MZSABAgRqXeCFaNve+3zeGBuTJr0u6hOSdL/YGa8kHGsYAQIECBAgQIAAAQIECBAgULyARm/xZmYQIECAAAECBAgQIECAAAECBAgQIEAgVQIavakqh2AIECBAgAABAgQIECBAgAABAgQIECBQvMARxU8xgwABAgRqU+APYvwxY7Op70mQ/m+ifee/940b/Ifb+oYN+qapoXHQ8wOdvHnd1wc6HLNnnTHg8YMPNrdsOfhQz+ck8wvNHXDBfgdLXbsc83PhFsovyfUHm587l2SNQtcv1/zBckgS/2Dzy5XDYIa5GAZ7JclxsPWTzM9dv9Aapc7PrZ1kjULXr5T5uTgL5ZAk/8Hmp8EgF8NgryQ5FvLJrZtkfm5coTVKnZ80hkLXL9d8BoX3QM7mcK9S90mp83PxJVljtPdZqdfP5VlojST5DzY/dy7JGoWuX675w5FDbg0vAgTSLTBmb/aVJMTcF+y2jvYkQ40hQIAAgYoR2BFrz50TK7Zlm7dj58faJ1bGzIIP3n01WlfOiwtW7ejJbuz8dfH4dTMLPKe3KzYvPTsWbdiVHVsfJ1x8e7QsmxF1ZXRJ69+t3P+Tn+TLQBmpXIrAIQL26SEkDqRQwD5NYVGEdIiAfXoIiQMpFLBPU1gUIRHoFSj2e61HN9g6BAgQIJBQ4PfixImv72vsZjp3x8sFZ74auzv33/n7+zF54h+XtclbMCwnCBAgQIAAAQIECBAgQIBAlQpo9FZpYaVFgACB4ReoiwnTT44pvQt3v9gZrxS6SObX8dQvf9N7dlK8dfoxhUY6ToAAAQIECBAgQIAAAQIECAyDgEbvMCBaggABAjUjcOLp8e7pR+1L98mfx2OdmYFT73o6dj7f3XOufvqZMfPEgs+DGHi+owQIECBAgAABAgQIECBAgEBRAhq9RXEZTIAAgRoXqJsU8xacsu/xDd1Px1PP/HZAkMwzO2NHT593XJy+4JxoKufDeQeMyEECBAgQIECAAAECBAgQIFDdAhq91V1f2REgQGCYBbKPb5j7mbis567e9rjv9kei65ArvBrbftASz2aP10//eFwx97WHjKjlA36IrZarXzm526eVU6tajtQ+reXqV07u9mnl1KqWI7VPa7n6cq82AY3eaquofAgQIDBUgczu2P1ygUcx9F+zbkp85PpPxrT67th1z7q4q23/j67tG5Rpuy2Wr92R7fKeEpdd/0F38/a3854AAQIECBAgQIAAAQIECIyQgEbvCMFalgABAukXyETX1vvjgSd7G7Xdj8ata382wB26h2ZS17Qw1t5xSZwUj8YNl66MH7bn1siu17omLlpwfbROODOu3HBTLGoae+hkRwgQIECAAAECBAgQIECAAIFhFxizN/tKsmpTQ2O0dbQnGWoMAQIECKRaoDs61iyI2ct/XjjKqVdF83cWR0PhET1nMu2b49YNt8XaVc2xK3fk+Nlx4ccWxPwPz4yGUX4ur79bhyme0wQIECBAgAABAgQIECCQaoFiv9dq9Ka6nIIjQIAAgaEKFPsHcajXMY8AAQIECBAgQIAAAQIECIyEQLHfaz26YSSqYE0CBAgQIECAAAECBAgQIECAAAECBAiUUUCjt4zYLkWAAAECBAgQIECAAAECBAgQIECAAIGRENDoHQlVaxIgQIAAAQIECBAgQIAAAQIECBAgQKCMAhq9ZcR2KQIECBAg0NyyBQKB1AvYp6kvkQCzAvapbVAJAvZpJVRJjPapPUCgegQ0equnljIhQIAAAQIECBAgQIAAAQIECBAgQKBGBTR6a7Tw0iZAgAABAgQIECBAgAABAgQIECBAoHoENHqrp5YyIUCAAAECBAgQIECAAAECBAgQIECgRgU0emu08NImQIAAAQIECBAgQIAAAQIECBAgQKB6BMbszb6SpNPU0BhtHe1JhhpDgAABAgRGXcDfrVEvgQAIECBAgAABAgQIECBAoASBYr/XuqO3BGxTCRAgQIAAAQIECBAgQIAAAQIECBAgkAYBjd40VEEMBAgQIECAAAECBAgQIECAAAECBAgQKEFAo7cEPFMJECBAgAABAgQIECBAgAABAgQIECCQBgGN3jRUQQwECBAgQIAAAQIECBAgQIAAAQIECBAoQUCjtwQ8UwkQIECAAAECBAgQIECAAAECBAgQIJAGAY3eNFRBDAQIECBAgAABAgQIECBAgAABAgQIEChBQKO3BDxTCRAgQIBAsQLNLVuKnWI8gbIL2KdlJ3fBIQjYp0NAM6XsAvZp2cldcAgC9ukQ0EwhkFIBjd6UFkZYBAgQIECAAAECBAgQIECAAAECBAgQSCqg0ZtUyjgCBAgQIECAAAECBAgQIECAAAECBAikVECjN6WFERYBAgQIECBAgAABAgQIECBAgAABAgSSCmj0JpUyjgABAgQIECBAgAABAgQIECBAgAABAikVGLM3+0oSW1NDY7R1tCcZagwBAgQIEBh1AX+3Rr0EAiBAgAABAgQIECBAgACBEgSK/V7rjt4SsE0lQIAAAQIECBAgQIAAAQIECBAgQIBAGgQ0etNQBTEQIECAAAECBAgQIECAAAECBAgQIECgBAGN3hLwTCVAgAABAgQIECBAgAABAgQIECBAgEAaBDR601AFMRAgQIAAAQIECBAgQIAAAQIECBAgQKAEAY3eEvBMJUCAAAECBAgQIECAAAECBAgQIECAQBoENHrTUAUxECBAgAABAgQIECBAgAABAgQIECBAoAQBjd4S8EwlQIAAAQLFCjS3bCl2ivEEyi5gn5ad3AWHIGCfDgHNlLIL2KdlJ3fBIQjYp0NAM4VASgU0elNaGGERIECAAAECBAgQIECAAAECBAgQIEAgqYBGb1Ip4wgQIECAAAECBAgQIECAAAECBAgQIJBSAY3elBZGWAQIECBAgAABAgQIECBAgAABAgQIEEgqoNGbVMo4AgQIECBAgAABAgQIECBAgAABAgQIpFRgzN7sK0lsTQ2N0dbRnmSoMQQIECBAYNQF/N0a9RIIgAABAgQIECBAgAABAgRKECj2e607ekvANpUAAQIECBAgQIAAAQIECBAgQIAAAQJpENDoTUMVxECAAAECBAgQIECAAAECBAgQIECAAIESBDR6S8AzlQABAgQIECBAgAABAgQIECBAgAABAmkQ0OhNQxXEQIAAAQIECBAgQIAAAQIECBAgQIAAgRIENHpLwDOVAAECBAgQIECAAAECBAgQIECAAAECaRDQ6E1DFcRAgAABAgQIECBAgAABAgQIECBAgACBEgQ0ekvAM5UAAQIECBAgQIAAAQIECBAgQIAAAQJpENDoTUMVxECAAAECNSPQ3LKlZnKVaOUK2KeVW7taitw+raVqV26u9mnl1q6WIrdPa6nacq12AY3eaq+w/AgQIECAAAECBAgQIECAAAECBAgQqHoBjd6qL7EECRAgQIAAAQIECBAgQIAAAQIECBCodgGN3mqvsPwIECBAgAABAgQIECBAgAABAgQIEKh6AY3eqi+xBAkQIECAAAECBAgQIECAAAECBAgQqHaBMXuzryRJNjU0RltHe5KhxhAgQIAAgVEX8Hdr1EsgAAIECBAgQIAAAQIECBAoQaDY77Xu6C0B21QCBAgQIECAAAECBAgQIECAAAECBAikQUCjNw1VEAMBAgQIECBAgAABAgQIECBAgAABAgRKENDoLQHPVAIECBAgQIAAAQIECBAgQIAAAQIECKRBQKM3DVUQAwECBAgQIECAAAECBAgQIECAAAECBEoQ0OgtAc9UAgQIECBAgAABAgQIECBAgAABAgQIpEFAozcNVRADAQIECBAgQIAAAQIECBAgQIAAAQIEShDQ6C0Bz1QCBAgQIFCsQHPLlmKnGE+g7AL2adnJXXAIAvbpENBMKbuAfVp2chccgoB9OgQ0UwikVECjN6WFERYBAgQIECBAgAABAgQIECBAgAABAgSSCmj0JpUyjgABAgQIECBAgAABAgQIECBAgAABAikV0OhNaWGERYAAAQIECBAgQIAAAQIECBAgQIAAgaQCGr1JpYwjQIAAAQIECBAgQIAAAQIECBAgQIBASgXG7M2+ksTW1NAYbR3tSYYaQ4AAAQIERl3A361RL4EACBAgQIAAAQIECBAgQKAEgWK/17qjtwRsUwkQIECAAAECBAgQIECAAAECBAgQIJAGAY3eNFRBDAQIECBAgAABAgQIECBAgAABAgQIEChBQKO3BDxTCRAgQIAAAQIECBAgQIAAAQIECBAgkAYBjd40VEEMBAgQIECAAAECBAgQIECAAAECBAgQKEFAo7cEPFMJECBAgAABAgQIECBAgAABAgQIECCQBgGN3jRUQQwECBAgQIAAAQIECBAgQIAAAQIECBAoQUCjtwQ8UwkQIECAAAECBAgQIECAAAECBAgQIJAGAY3eNFRBDAQIECBQMwLNLVtqJleJVq6AfVq5taulyO3TWqp25eZqn1Zu7Wopcvu0lqot12oX0Oit9grLjwABAgQIECBAgAABAgQIECBAgACBqhfQ6K36EkuQAAECBAgQIECAAAECBAgQIECAAIFqF9DorfYKy48AAQIECBAgQIAAAQIECBAgQIAAgaoX0Oit+hJLkAABAgQIECBAgAABAgQIECBAgACBahcYszf7SpJkU0NjtHW0JxlqDAECBAgQGHUBf7dGvQQCIECAAAECBAgQIECAAIESBIr9XuuO3hKwTSVAgAABAgQIECBAgAABAgQIECBAgEAaBDR601AFMRAgQIAAAQIECBAgQIAAAQIECBAgQKAEAY3eEvBMJUCAAAECBAgQIECAAAECBAgQIECAQBoENHrTUAUxECBAgAABAgQIECBAgAABAgQIECBAoAQBjd4S8EwlQIAAAQIECBAgQIAAAQIECBAgQIBAGgQ0etNQBTEQIECAAAECBAgQIECAAAECBAgQIECgBAGN3hLwTCVAgAABAsUKNLdsKXaK8QTKLmCflp3cBYcgYJ8OAc2UsgvYp2Und8EhCNinQ0AzhUBKBTR6U1oYYREgQIAAAQIECBAgQIAAAQIECBAgQCCpgEZvUinjCBAgQIAAAQIECBAgQIAAAQIECBAgkFIBjd6UFkZYBAgQIECAAAECBAgQIECAAAECBAgQSCqg0ZtUyjgCBAgQIECAAAECBAgQIECAAAECBAikVGDM3uwrSWxNDY3R1tGeZKgxBAgQIEBg1AX83Rr1EgiAAAECBAgQIECAAAECBEoQKPZ7rTt6S8A2lQABAgQIECBAgAABAgQIECBAgAABAmkQ0OhNQxXEQIAAAQIECBAgQIAAAQIECBAgQIAAgRIENHpLwDOVAAECBAgQIECAAAECBAgQIECAAAECaRDQ6E1DFcRAgAABAgQIECBAgAABAgQIECBAgACBEgQ0ekvAM5UAAQIECBAgQIAAAQIECBAgQIAAAQJpENDoTUMVxECAAIFaF+jaFFec8oY4Y+XWyNS6hfwJECBAgAABAgQIECBAgMAQBDR6h4BmCgECBAgMp8CLsfmLy+POXVq8w6lqLQIECBAgQIAAAQIECBCoLQGN3tqqt2wJECCQMoFMdLV8Oa556LfxRymLbKTCaW7ZMlJLW5fAsAnYp8NGaaERFLBPRxDX0sMmYJ8OG6WFRlDAPh1BXEsTKLOARm+ZwV2OAAECBPoJdLXEtf9QF5/94rkxtt9hbwkQIECAAAECBAgQIECAAIHiBDR6i/MymgABAgSGTSD3yIZbIz79qZh5tD9Hw8ZqIQIECBAgQIAAAQIECBCoSQHfrGuy7JImQIDAaAvkHtnwlfjH+FBcMeuY0Q7G9QkQIECAAAECBAgQIECAQMULaPRWfAklQIAAgVIEsg3X1ntj7cpFcdqUZbG5u8i1Mu2xec2ymDupMZoacv+dHotXbozWrsP8sFpmZ9x1x+/GX181K8YVeUnDCRAgQIAAAQIECBAgQIAAgUMFNHoPNXGEAAECVS+Qad8c67+Wa9BOjBnzLo0Vq5pjV5FZZ9o3xEWnvTMW3bI73r3h36Ktoz12bL4yjn3kmrjgrItjbWtngRX3RNu6NdH+voti5ri6AmOq9/DsWWdUb3IyqxoB+7RqSlnVidinVV3eqknOPq2aUlZ1IvZpVZdXcjUmoNFbYwWXLgECBCKzNW5ccnu8WDcxzp43NeqHQJJr8n7i/X8TmzpnxJW3fSUWTZvQs0pd47ti+fprYlbnplgx/5JY27bnkNUzbbfH9e1nxeUe2XCIjQMECBAgQIAAAQIECBAgQGCoAkcMdaJ5BAgQIFChAnUzYunGm/cFn5ke//Xj98fqZ4t4ZkNme6xf8oXYlL0F+Pj5C+OCprH5EBPOio8vWh0tqx6NGy7/Zsy8c3E09d24+1zc98WvxKbmrtj07fxpPZ9WXRCTV9XHCRffHi3LZkTftAGGOkSAAAECBAgQIECAAAECBAgcEHBH7wEL7wgQIFB7AnVHxfjxxbRTs8/03XJrrH/slazVhDj9rJMHeMbukTH1HbPihOyI7sf+Ka6997l+rq+N825p7XnMQ+5RD/v/23HPRdnxuQbvXbGjY0ds0eTtZ+YtAQIECBAgQIAAAQIECBA4vIBG7+GNjCBAgACBPoHno+W2B/c9z7f+pHjLnx3Vd6b/m7o3vSVO7bnRtytavvzNaD3Mb7P1n+s9AQIECBAgQIAAAQIECBAgULyARm/xZmYQIECgdgU6H40HH+ral/9xTdFY6MfU6l8XEyf3PtLh2ZbYtO3V2jWTOQECBAgQIECAAAECBAgQKIOAZ/SWAdklCBAgUB0Cmej80ffi4f2P8x0/Po4u+NSHY6NpyriIbdkH+cYLsfNX2ebwtCMLMtRNWxZbOpYVPO8EAQIECBAgQIAAAQIECBAgMLiAO3oH93GWAAECBPoEfhvPPPV07O/zjp0yMV7Xd+7gN78b4yb8Ye/BrvjxT3/ZN+/gkbX2ubllS62lLN8KFLBPK7BoNRiyfVqDRa/AlO3TCixaDYZsn9Zg0aVctQIavVVbWokRIEBguAX+b3R1vpxw0fo4evxr+sZmOndH0pl9k7whQIAAAQIECBAgQIAAAQIEEgto9CamMpAAAQK1LvBCtG3vfT5vjI1Jk14X9QlJul/sjFcSjjWMAAECBAgQIECAAAECBAgQKF5Ao7d4MzMIECBAgAABAgQIECBAgAABAgQIECCQKgGN3lSVQzAECBAgQIAAAQIECBAgQIAAAQIECBAoXuCI4qeYQYAAAQK1KfAHMf6YsdnU9yRI/zfRvvPf+8YN/sNtfcMGfdPU0Djo+YFOFvphidmzzhho+CHHSplfaG7uIoOdSxLbaM8fLIck8Q82P3cuyRoMRnYfpaFGg8WQZI8MNj93Lskao73PSr3+YAZJ8h9sfhoM0xDfYDFUg3GpOZQ6Pw37LEkOg/1vdbA9kjS/wdZIEt9g85PGMFiOSWIY7fmDGSSJf7D5lWJ4uBxy570IEKh8gTF7s68kaeS+YLd1tCcZagwBAgQIVIzAjlh77pxYsS3bvB07P9Y+sTJmFnzw7qvRunJeXLBqR092Y+evi8evm1ngOb1dsXnp2bFow67s2Po44eLbo2XZjKgro0ta/27lvugk/UJRRi6XIpAnYJ/mcfiQUgH7NKWFEVaegH2ax+FDSgXs05QWRlgEsgLFfq/16AbbhgABAgQSCvxenDjx9X2N3Uzn7ni54MxXY3fn/jt/fz8mT/zjsjZ5C4blBAECBAgQIECAAAECBAgQqFIBjd4qLay0CBAgMPwCdTFh+skxpXfh7hc745VCF8n8Op765W96z06Kt04/ptBIxwkQIECAAAECBAgQIECAAIFhENDoHQZESxAgQKBmBE48Pd49/ah96T7583isMzNw6l1Px87nu3vO1U8/M2aeWPB5EAPPd5QAAQIECBAgQIAAAQIECBAoSkCjtygugwkQIFDjAnWTYt6CU/Y9vqH76Xjqmd8OCJJ5Zmfs6OnzjovTF5wTTeV8OO+AETlIgAABAgQIECBAgAABAgSqW0Cjt7rrKzsCBAgMs0D28Q1zPxOX9dzV2x733f5IdB1yhVdj2w9a4tns8frpH48r5r72kBG1fMAPsdVy9Ssnd/u0cmpVy5Hap7Vc/crJ3T6tnFrVcqT2aS1XX+7VJqDRW20VlQ8BAgSGKpDZHbtfLvAohv5r1k2Jj1z/yZhW3x277lkXd7Xt/9G1fYMybbfF8rU7sl3eU+Ky6z/obt7+dt4TIECAAAECBAgQIECAAIEREtDoHSFYyxIgQCD9Apno2np/PPBkb6O2+9G4de3PBrhD99BM6poWxto7LomT4tG44dKV8cP23BrZ9VrXxEULro/WCWfGlRtuikVNYw+d7AgBAgQIECBAgAABAgQIECAw7AJj9mZfSVZtamiMto72JEONIUCAAIFUC3RHx5oFMXv5zwtHOfWqaP7O4mgoPKLnTKZ9c9y64bZYu6o5duWOHD87LvzYgpj/4ZnRMMrP5fV36zDFc5oAAQIECBAgQIAAAQIEUi1Q7Pdajd5Ul1NwBAgQIDBUgWL/IA71OuYRIECAAAECBAgQIECAAIGRECj2e61HN4xEFaxJgAABAgQIECBAgAABAgQIECBAgACBMgpo9JYR26UIECBAgAABAgQIECBAgAABAgQIECAwEgIavSOhak0CBAgQIECAAAECBAgQIECAAAECBAiUUUCjt4zYLkWAAAECBJpbtkAgkHoB+zT1JRJgVsA+tQ0qQcA+rYQqidE+tQcIVI+ARm/11FImBAgQIECAAAECBAgQIECAAAECBAjUqIBGb40WXtoECBAgQIAAAQIECBAgQIAAAQIECFSPgEZv9dRSJgQIECBAgAABAgQIECBAgAABAgQI1KiARm+NFl7aBAgQIECAAAECBAgQIECAAAECBAhUj8CYvdlXknSaGhqjraM9yVBjCBAgQIDAqAv4uzXqJRAAAQIECBAgQIAAAQIECJQgUOz3Wnf0loBtKgECBAgQIECAAAECBAgQIECAAAECBNIgoNGbhiqIgQABAgQIECBAgAABAgQIECBAgAABAiUIaPSWgGcqAQIECBAgQIAAAQIECBAgQIAAAQIE0iCg0ZuGKoiBAAECBAgQIECAAAECBAgQIECAAAECJQho9JaAZyoBAgQIECBAgAABAgQIECBAgAABAgTSIKDRm4YqiIEAAQIECBAgQIAAAQIECBAgQIAAAQIlCGj0loBnKgECBAgQKFaguWVLsVOMJ1B2Afu07OQuOAQB+3QIaKaUXcA+LTu5Cw5BwD4dApopBFIqoNGb0sIIiwABAgQIECBAgAABAgQIECBAgAABAkkFNHqTShlHgAABAgQIECBAgAABAgQIECBAgACBlApo9Ka0MMIiQIAAAQIECBAgQIAAAQIECBAgQIBAUgGN3qRSxhEgQIAAAQIECBAgQIAAAQIECBAgQCClAmP2Zl9JYmtqaIy2jvYkQ40hQIAAAQKjLuDv1qiXQAAECBAgQIAAAQIECBAgUIJAsd9r3dFbArapBAgQIECAAAECBAgQIECAAAECBAgQSIOARm8aqiAGAgQIECBAgAABAgQIECBAgAABAgQIlCCg0VsCnqkECBAgQIAAAQIECBAgQIAAAQIECBBIg4BGbxqqIAYCBAgQIECAAAECBAgQIECAAAECBAiUIKDRWwKeqQQIECBAgAABAgQIECBAgAABAgQIEEiDgEZvGqogBgIECBAgQIAAAQIECBAgQIAAAQIECJQgoNFbAp6pBAgQIECgWIHmli3FTjGeQNkF7NOyk7vgEATs0yGgmVJ2Afu07OQuOAQB+3QIaKYQSKmARm9KCyMsAgQIECBAgAABAgQIECBAgAABAgQIJBXQ6E0qZRwBAgQIECBAgAABAgQIECBAgAABAgRSKqDRm9LCCIsAAQIECBAgQIAAAQIECBAgQIAAAQJJBTR6k0oZR4AAAQIECBAgQIAAAQIECBAgQIAAgZQKjNmbfSWJramhMdo62pMMNYYAAQIECIy6gL9bo14CARAgQIAAAQIECBAgQIBACQLFfq91R28J2KYSIECAAAECBAgQIECAAAECBAgQIEAgDQIavWmoghgIECBAgAABAgQIECBAgAABAgQIECBQgoBGbwl4phIgQIAAAQIECBAgQIAAAQIECBAgQCANAhq9aaiCGAgQIECAAAECBAgQIECAAAECBAgQIFCCgEZvCXimEiBAgAABAgQIECBAgAABAgQIECBAIA0CGr1pqIIYCBAgQIAAAQIECBAgQIAAAQIECBAgUIKARm8JeKYSIECAAAECBAgQIECAAAECBAgQIEAgDQIavWmoghgIECBAoGYEmlu21EyuEq1cAfu0cmtXS5Hbp7VU7crN1T6t3NrVUuT2aS1VW67VLqDRW+0Vlh8BAgQIECBAgAABAgQIECBAgAABAlUvoNFb9SWWIAECBAgQIECAAAECBAgQIECAAAEC1S6g0VvtFZYfAQIECBAgQIAAAQIECBAgQIAAAQJVL6DRW/UlliABAgQIECBAgAABAgQIECBAgAABAtUuMGZv9pUkyaaGxmjraE8y1BgCBAgQIDDqAv5ujXoJBECAAAECBAgQIECAAAECJQgU+73WHb0lYJtKgAABAgQIECBAgAABAgQIECBAgACBNAho9KahCmIgQIAAAQIECBAgQIAAAQIECBAgQIBACQIavSXgmUqAAAECBAgQIECAAAECBAgQIECAAIE0CGj0pqEKYiBAgAABAgQIECBAgAABAgQIECBAgEAJAhq9JeCZSoAAAQIECBAgQIAAAQIECBAgQIAAgTQIaPSmoQpiIECAAAECBAgQIECAAAECBAgQIECAQAkCGr0l4JlKgAABAgSKFWhu2VLsFOMJlF3APi07uQsOQcA+HQKaKWUXsE/LTu6CQxCwT4eAZgqBlApo9Ka0MMIiQIAAAQIECBAgQIAAAQIECBAgQIBAUgGN3qRSxhEgQIAAAQIECBAgQIAAAQIECBAgQCClAhq9KS2MsAgQIECAAAECBAgQIECAAAECBAgQIJBUQKM3qZRxBAgQIECAAAECBAgQIECAAAECBAgQSKnAmL3ZV5LYmhoao62jPclQYwgQIECAwKgL+Ls16iUQAAECBAgQIECAAAECBAiUIFDs91p39JaAbSoBAgQIECBAgAABAgQIECBAgAABAgTSIKDRm4YqiIEAAQIECBAgQIAAAQIECBAgQIAAAQIlCGj0loBnKgECBAgQIECAAAECBAgQIECAAAECBNIgoNGbhiqIgQABAgQIECBAgAABAgQIECBAgAABAiUIaPSWgGcqAQIECBAgQIAAAQIECBAgQIAAAQIE0iCg0ZuGKoiBAAECBAgQIECAAAECBAgQIECAAAECJQho9JaAZyoBAgQIECBAgAABAgQIECBAgAABAgTSIKDRm4YqiIEAAQIEakaguWVLzeQq0coVsE8rt3a1FLl9WkvVrtxc7dPKrV0tRW6f1lK15VrtAhq91V5h+REgQIAAAQIECBAgQIAAAQIECBAgUPUCGr1VX2IJEiBAgAABAgQIECBAgAABAgQIECBQ7QIavdVeYfkRIECAAAECBAgQIECAAAECBAgQIFD1Ahq9VV9iCRIgQIAAAQIECBAgQIAAAQIECBAgUO0CY/ZmX0mSbGpojLaO9iRDjSFAgAABAqMu4O/WqJdAAAQIECBAgAABAgQIECBQgkCx32vd0VsCtqkECBAgQIAAAQIECBAgQIAAAQIECBBIg4BGbxqqIAYCBAgQIECAAAECBAgQIECAAAECBAiUIKDRWwKeqQQIECBAgAABAgQIECBAgAABAgQIEEiDgEZvGqogBgIECBAgQIAAAQIECBAgQIAAAQIECJQgoNFbAp6pBAgQIECAAAECBAgQIECAAAECBAgQSIOARm8aqiAGAgQIECBAgAABAgQIECBAgAABAgQIlCCg0VsCnqkECBAgQKBYgeaWLcVOMZ5A2QXs07KTu+AQBOzTIaCZUnYB+7Ts5C44BAH7dAhophBIqYBGb0oLIywCBAgQIECAAAECBAgQIECAAAECBAgkFdDoTSplHAECBAgQIECAAAECBAgQIECAAAECBFIqoNGb0sIIiwABAgQIECBAgAABAgQIECBAgAABAkkFNHqTShlHgAABAgQIECBAgAABAgQIECBAgACBlAqM2Zt9JYmtqaEx2jrakww1hgABAgQIjLqAv1ujXgIBECBAgAABAgQIECBAgEAJAsV+r3VHbwnYphIgQIAAAQIECBAgQIAAAQIECBAgQCANAhq9aaiCGAgQIECAAAECBAgQIECAAAECBAgQIFCCgEZvCXimEiBAgAABAgQIECBAgAABAgQIECBAIA0CGr1pqIIYCBAgQIAAAQIECBAgQIAAAQIECBAgUIKARm8JeKYSIECAAAECBAgQIECAAAECBAgQIEAgDQIavWmoghgIECBQcwJ7oqPly7H4lMmR+xXRpobTY/ENm6IjU3MQEiZAgAABAgQIECBAgAABAsMioNE7LIwWIUCAAIHkApnoavm7WLDwK9Gyq7t32rPRctPH4qz3rIk2zd7klEYSIECAAAECBAgQIECAAIFeAY1eW4EAAQIEyiuQeTxu/rvt8bY1LbGjoz3aOp6M5nWfilnH10f3Y3fF3dteLW88Zb5ac8uWMl/R5QgUL2CfFm9mRvkF7NPym7ti8QL2afFmZpRfwD4tv7krEhgpAY3ekZK1LgECBAgMKJDZ9os44m9Xx/IzG6OuZ8TYaJj1qbj28rdFfbwQO3/VNeA8BwkQIECAAAECBAgQIECAAIHCAkcUPuUMAQIECBAYfoG6aR+KzxRatv7kOPttxxU66zgBAgQIECBAgAABAgQIECBQQMAdvQVgHCZAgACBcgo8H1u++3gct+jCmDNh332+5by6axEgQIAAAQIECBAgQIAAgUoX0Oit9AqKnwABAiUJZH8YrfXeWLtyUZw2ZVls3v/baEnXzLTH5jXLYu6kxmhqyP13eixeuTFau4r7RbVM27/Et3/59rjmwjf3Ps4haQDGESBAgAABAgQIECBAgAABAjkBjV77gAABAjUokGnfHOu/lmvQTowZ8y6NFauaY1eRDpn2DXHRae+MRbfsjndv+Lfsj6q1x47NV8axj1wTF5x1caxt7Uy2YmZ7rL/yoXjLPy6JmeOq/27e2bPOSOZiFIFRFLBPRxHfpRML2KeJqQwcRQH7dBTxXTqxgH2amMpAAqkX0OhNfYkESIAAgWEWyGyNG5fcHi/WTYyz503N/gBa8a9ck/cT7/+b2NQ5I6687SuxaNqEnkXqGt8Vy9dfE7M6N8WK+ZfE2rY9h1m8M7be8JVofe81sWTGvjUOM8FpAgQIECBAgAABAgQIECBAYAABjd4BUBwiQIBAVQvUzYilG2+OpYsXx4Ur/jYWnlBkqzd3B+6SL8Sm7C3Ax89bGBc0jc3nmnBWfHzR5IjuR+OGy78ZbQWf4rAnOu7+p9g4cUl85fwmj2zIV/SJAAECBAgQIECAAAECBAgUJaDRWxSXwQQIEKgygbqjYvz4Yh6XkH2m75ZbY/1jr2QhJsTpZ50c4w4hOTKmvmNWnJA93v3YP8W19z53yIiIXJP3c7H8qbfH5f2bvJm22PjZ9dFasDk8wFIOESBAgAABAgQIECBAgAABAp7Raw8QIECAQDECz0fLbQ/ue55v/Unxlj87asDJdW96S5zac6NvV7R8+ZsHNW5zTd7LY8GSDdGy6gMxo+dH3Hp/zK3p7XHVc6+JE4vpPQ8YgYMECBAgQIAAAQIECBAgQKC2BNzRW1v1li0BAgRKE+h8NB58qGvfGsc1RWOhH0+rf11MnNz7SIdnW2LTtld7r5uJzrs/FWcteaDAj7+Ni9PfdUr2XmEvAgQIECBAgAABAgQIECBAoBiBI4oZbCwBAgQI1LJAtkn7o+/Fw929BuPHx9EF77w9NpqmZB/qsC37IN94IXb+KtscnnZk9n1dTDj/5th+fi07yp0AAQIECBAgQIAAAQIECAy/gDt6h9/UigQIEKhSgd/GM089Hfv7vGOnTIzXFcz0d2PchD/sPdsVP/7pL/vmFZxSIyeaW7bUSKbSrGQB+7SSq1c7sduntVPrSs7UPq3k6tVO7PZp7dRaptUvoNFb/TWWIQECBIZJ4P9GV+fLCdeqj6PHv6ZvbKZzdySd2TfJGwIECBAgQIAAAQIECBAgQCCxgEZvYioDCRAgUOsCL0Tb9t7n88bYmDTpdVGfkKT7xc54JeFYwwgQIECAAAECBAgQIECAAIHiBTR6izczgwABAgQIECBAgAABAgQIECBAgAABAqkS0OhNVTkEQ4AAAQIECBAgQIAAAQIECBAgQIAAgeIFjih+ihkECBAgUJsCfxDjjxmbTX1PgvR/E+07/71v3OA/3NY3bNA3TQ2Ng54f6GShH5aYPeuMgYYfcqyU+YXm5i4y2LkksY32/MFySBL/YPNz55KswWBk91EaajRYDEn2yGDzc+eSrDHa+6zU6w9mkCT/weanwTAN8Q0WQzUYl5pDqfPTsM+S5DDY/1YH2yNJ8xtsjSTxDTY/aQyD5ZgkhtGeP5hBkvgHm18phofLIXfeiwCByhcYszf7SpJG7gt2W0d7kqHGECBAgEDFCOyItefOiRXbss3bsfNj7RMrY2bBB+++Gq0r58UFq3b0ZDd2/rp4/LqZBZ7T2xWbl54dizbsyo6tjxMuvj1als2IujK6pPXvVu6LTtIvFGXkcikCeQL2aR6HDykVsE9TWhhh5QnYp3kcPqRUwD5NaWGERSArUOz3Wo9usG0IECBAIKHA78WJE1/f19jNdO6OlwvOfDV2d+6/8/f3Y/LEPy5rk7dgWE4QIECAAAECBAgQIECAAIEqFdDordLCSosAAQLDL1AXE6afHFN6F+5+sTNeKXSRzK/jqV/+pvfspHjr9GMKjXScAAECBAgQIECAAAECBAgQGAYBjd5hQLQEAQIEakbgxNPj3dOP2pfukz+PxzozA6fe9XTsfL6751z99DNj5okFnwcx8HxHCRAgQIAAAQIECBAgQIAAgaIENHqL4jKYAAECNS5QNynmLThl3+Mbup+Op5757YAgmWd2xo6ePu+4OH3BOdFUzofzDhiRgwQIECBAgAABAgQIECBAoLoFNHqru76yI0CAwDALZB/fMPczcVnPXb3tcd/tj0TXIVd4Nbb9oCWezR6vn/7xuGLuaw8ZUcsH/BBbLVe/cnK3TyunVrUcqX1ay9WvnNzt08qpVS1Hap/WcvXlXm0CGr3VVlH5ECBAYKgCmd2x++UCj2Lov2bdlPjI9Z+MafXdseuedXFX2/4fXds3KNN2WyxfuyPb5T0lLrv+g+7m7W/nPQECBAgQIECAAAECBAgQGCEBjd4RgrUsAQIE0i+Qia6t98cDT/Y2arsfjVvX/myAO3QPzaSuaWGsveOSOCkejRsuXRk/bM+tkV2vdU1ctOD6aJ1wZly54aZY1DT20MmOECBAgAABAgQIECBAgAABAsMuMGZv9pVk1aaGxmjraE8y1BgCBAgQSLVAd3SsWRCzl/+8cJRTr4rm7yyOhsIjes5k2jfHrRtui7WrmmNX7sjxs+PCjy2I+R+eGQ2j/Fxef7cOUzynCRAgQIAAAQIECBAgQCDVAsV+r9XoTXU5BUeAAAECQxUo9g/iUK9jHgECBAgQIECAAAECBAgQGAmBYr/XenTDSFTBmgQIECBAgAABAgQIECBAgAABAgQIECijgEZvGbFdigABAgQIECBAgAABAgQIECBAgAABAiMhoNE7EqrWJECAAAECBQSaW7YUOOMwgfQI2KfpqYVICgvYp4VtnEmPgH2anlqIpLCAfVrYxhkClSag0VtpFRMvAQIECBAgQIAAAQIECBAgQIAAAQIEDhLQ6D0IxEcCBAgQIECAAAECBAgQIECAAAECBAhUmoBGb6VVTLwECBAgQIAAAQIECBAgQIAAAQIECBA4SECj9yAQHwkQIECAAAECBAgQIECAAAECBAgQIFBpAmP2Zl9Jgm5qaIy2jvYkQ40hQIAAAQKjLuDv1qiXQAAECBAgQIAAAQIECBAgUIJAsd9r3dFbArapBAgQIECAAAECBAgQIECAAAECBAgQSIOARm8aqiAGAgQIECBAgAABAgQIECBAgAABAgQIlCCg0VsCnqkECBAgQIAAAQIECBAgQIAAAQIECBBIg4BGbxqqIAYCBAgQIECAAAECBAgQIECAAAECBAiUIKDRWwKeqQQIECBAgAABAgQIECBAgAABAgQIEEiDgEZvGqogBgIECBAgQIAAAQIECBAgQIAAAQIECJQgoNFbAp6pBAgQIECAAAECBAgQIECAAAECBAgQSIOARm8aqiAGAgQIEKgZgeaWLTWTq0QrV8A+rdza1VLk9mktVbtyc7VPK7d2tRS5fVpL1ZZrtQto9FZ7heVHgAABAgQIECBAgAABAgQIECBAgEDVC2j0Vn2JJUiAAAECBAgQIECAAAECBAgQIECAQLULaPRWe4XlR4AAAQIECBAgQIAAAQIECBAgQIBA1Qto9FZ9iSVIgAABAgQIECBAgAABAgQIECBAgEC1C4zZm30lSbKpoTHaOtqTDDWGAAECBAiMuoC/W6NeAgEQIECAAAECBAgQIECAQAkCxX6vdUdvCdimEiBAgAABAgQIECBAgAABAgQIECBAIA0CGr1pqIIYCBAgQIAAAQIECBAgQIAAAQIECBAgUIKARm8JeKYSIECAAAECBAgQIECAAAECBAgQIEAgDQIavWmoghgIECBAgAABAgQIECBAgAABAgQIECBQgoBGbwl4phIgQIAAAQIECBAgQIAAAQIECBAgQCANAhq9aaiCGAgQIECAAAECBAgQIECAAAECBAgQIFCCgEZvCXimEiBAgACBYgWaW7YUO8V4AmUXsE/LTu6CQxCwT4eAZkrZBezTspO74BAE7NMhoJlCIKUCGr0pLYywCBAgQIAAAQIECBAgQIAAAQIECBAgkFRAozeplHEECBAgQIAAAQIECBAgQIAAAQIECBBIqYBGb0oLIywCBAgQIECAAAECBAgQIECAAAECBAgkFdDoTSplHAECBAgQIECAAAECBAgQIECAAAECBFIqMGZv9pUktqaGxmjraE8y1BgCBAgQIDDqAv5ujXoJBECAAAECBAgQIECAAAECJQgU+73WHb0lYJtKgAABAgQIECBAgAABAgQIECBAgACBNAho9KahCmIgQIAAAQIECBAgQIAAAQIECBAgQIBACQIavSXgmUqAAAECBAgQIECAAAECBAgQIECAAIE0CGj0pqEKYiBAgAABAgQIECBAgAABAgQIECBAgEAJAhq9JeCZSoAAAQIECBAgQIAAAQIECBAgQIAAgTQIaPSmoQpiIECAAAECBAgQIECAAAECBAgQIECAQAkCGr0l4JlKgAABAgQIECBAgAABAgQIECBAgACBNAho9KahCmIgQIAAgZoRaG7ZUjO5SrRyBezTyq1dLUVun9ZStSs3V/u0cmtXS5Hbp7VUbblWu4BGb7VXWH4ECBAgQIAAAQIECBAgQIAAAQIECFS9gEZv1ZdYggQIECBAgAABAgQIECBAgAABAgQIVLuARm+1V1h+BAgQIECAAAECBAgQIECAAAECBAhUvYBGb9WXWIIECBAgQIAAAQIECBAgQIAAAQIECFS7gEZvtVdYfsMr0NUaG7+2LOZOOjWuaOka3rVHZbVMdG29MZtPYzSd8snY2L5nVKIY2YvWQo4jK2j14RWYPeuM4V3QagRGQMA+HQFUSw67gH067KQWHAEB+3QEUC057AL26bCTWpDAqAlo9I4avQtXkrpKzWQAAEAASURBVECmfXOsXTonprz5vLj82g3xRHclRT9YrK9E6z/ftS+fXQ/EZ1f9JKomtb60ayHHvmS9IUCAAAECBAgQIECAAAECBGpUQKO3Rgsv7WIEdsT6v/58PLD9hSpsgh4V0957QZxUn/U4/t3x9xefGrm31fWqhRyrq2KyIUCAAAECBAgQIECAAAECBIoXGLM3+0oyramhMdo62pMMNYZAlQo8Fxs/ek5c3px7ZMPx8Z51D8a1s8ZVaa41nFbn/XHdfX8SSxdOrmGE6kjd363qqKMsCBAgQIAAAQIECBAgUKsCxX6vdUdvre4UeQ9B4JiYfsqkIcwzpXIEXo3WtWvjx5nKiVikBAgQIECAAAECBAgQIECAAIGcgEavfUCAAIFegUzbbbF87Q4eBAgQIECAAAECBAgQIECAAIGKE9DorbiSCZgAgRER6PpJ3Hjp/4rW6vs1uhHhsigBAgQIECBAgAABAgQIECCQLgGN3nTVQzQECIyCQKb9u3H1hy6M1dteGYWru2StCTS3bKm1lOVbgQL2aQUWrQZDtk9rsOgVmLJ9WoFFq8GQ7dMaLLqUq1ZAo7dqSyuxsgl0b44rpjRG7gHZB/47Na5oyf1o2/5XV2xeemq/87mxb4i5awZ6TEBntN791bji3KnxxqWbY98Nppnoat0Y13309N41psbcpXdEa1f/h8nuiY6WW/uNmRynffTLsbl9z/4gBv63qzU2fm1ZzJ10cMz9hmfaY/O6FbH4lOx1+2I+EGdP3pPmxBVrNkdH/5D6LXHgbS7Ob8XqpXNiSp9ZLtYVsfbu1uivdmDOgXeZ9s2xtt/cKecui9W5eZntsfaqb0XHgaEH3hXMMZvDmo/FX8z8RNzR1+TdE08sf+eBWk15Z8x95xsOfO6LOVfDAcza18TcvDHZceeuGTiuAxF6R4AAAQIECBAgQIAAAQIECBAoSUCjtyQ+kwlkBepnxrXb26Pt8W/HhVOPKkAyLmZe95PBx/Q1I/88LlhyQ9zZ13jMNSMvjnPmLYnVzc/2rv9KPLHhyrjgrM/G5p5mb2dsXfmBOGvh5/qN6Y5dzV+JRe+/PDYe0uzNNY7v3ddsffN5cfm1G+KJgR5ZkItp5aI4rWlWLPq7m6NlV++gTFts/Njc/Di7t8Wdyy+MBVduKtys7doaaz96Zsy+6kfxm7P+IX7RkXXreDKa110cf/qL9bFiyXlxyrk3xta8BvZ+0mzMW2+M89/xt/HTYy+J77Xl5rbH9lvfF+N/ek2c0nR2rPjf/9/+wdl/k+Q4IaYtvjkeya2zbn6M7Zk9Nk66+vs9a+fWb9v+/bj3+/8ad119Zhzft3p9HD//5tja8ZO4dta4vqM9bxoXx70dj8T1s3PHT4hZV98VW7+zOBryR/lEgAABAgQIECBAgAABAgQIEBhWAY3eYeW0WE0LjPvzmP+XUwYnKDjmudi4ZOEADdcXsw3cT8fynbPipsefyjYfn4qt91wVs46v33edXQ/Gt5t/kR1zcXxmx+mxavOT+xqUj98VV84+oXfM9+MfN/wi2/bs98o8Hjd/cmlct2Fb7x3D/c71ve2NaVVz7Oo7ln2T+X9j7Xs+Hg82XRp37Y/p7kvipJ6Qss3le+6Mls68q+2bnbvjduFHYsVDJ8SVt90Un5nVGHU9Z8ZGw6xL42u3fyHOzObVve2mWPChfzi02ZuL+a9Xx/a/uDSuvezMaNg3OWLctHjPdWtj1fzX948yG2eSHPOnFP6Uawgvjy/0XaMujpn0+jioxXvI9PrpH4orFs447LhDJjpAgAABAgQIECBAgAABAgQIEChSQKO3SDDDCYyMwGvjvFtaexq5P7vxzOht48aee26L+6f/Xfzzde+LaeNync26bF9zYVx7+dt6x3RFy5JPxNfGL4v7brk0Zjbuuyc1xs2IRdddGrN6m6/P3v/D2Na/91o3I5b+647s9fbfeTpQVvtj+kXcdfHk3gHZxxrceGu8dPW3Y82y8w7ENOPi+Nyi3jHdP48Hf/T8QQvuibZ1n48bHtsTx89bGBc09cbZb1Rd4/mxvDev7m2r41NfbMm7Mziz7YfxL88OdNtxbpFjYuayT8WsI/ovmCTHfuMP+zZ7jauujvf0NNmzDt+4J1r7m/af3/loPPhQxOkLzomm/Q3p/ue9J0CAAAECBAgQIECAAAECBAgMs4BG7zCDWo5AaQJ18YdHH917p2vE2HmfjmvO3H/n6/6V62LC9JOj797hqR+KqxcPcNfouNfHpON6W8b/+VJ0/ff++f3/HReNk4/tf2CA90fGm05+84HHGiy9NpbOmHDQuP5j9sSLL/2f/PNdD8eaW7Zm7x7+/fjTt76xwB2u2bzmXhgLT8jFnLszeF3c1Xbg+cL/vful+M/cmYfujHv6He+70IRT4uy3DvTojCQ59q0y+Jtxp8V75zXuG/Psg/HPW14cYHy2qb3xznj4uPfFx+e+doDzDtW6wOxZZ9Q6gfwrQMA+rYAiCTHsU5ugEgTs00qokhjtU3uAQPUIaPRWTy1lUiUC9Y0TY9LhcjlhYkw59KbY/Fl1R8X48Ye7nbQ+jh7/mvx5w/4pE53Nd8a9Pc/3nRRvnX5M4SvUvSHO/MveRmr34/FAyzN9Y3/n6PHxR7lP3Y/GirPeG1dsOPiH27J3IC973wDPwh3OHI+MaYsu7L1T+um496Z7o+3gu3ozv4i7v/F4HPeXb4+ph+Pvy84bAgQIECBAgAABAgQIECBAgEBpAhq9pfmZTYDAYQVeiW0/fWKQZwH3X+D34sSJr+99LMWe2LnzP/rm1U2dEx+c3nvHbu6H35aeFzNOWRTX3X1ww7f/eiPwfsJZ8fHex1R0P3ZX3L3t1byL7HvExIlxzjve0Hdndt4AHwgQIECAAAECBAgQIECAAAECIyCg0TsCqJYkQKC/wAvRtr2r/4FB3uc/umLP9qfiP/aPrpsSi9atP/Ajc7nju5pj9ZJ9Dd8vtbTn/+Dc/nnD/u+RMfWCC2Jaz1MxdsS6m74XnX3XeDEeuv3BeH72hfHRaUf2HfWGAAECBAgQIECAAAECBAgQIDDSAhq9Iy1sfQIE+gn8V7zUVegH1fYN6//oivpjJkTeU3dzPzJ3y6ZoXpf94bWeH0XrXTrb8P3qwjlx/lXfjY6DH6XQ7+rD9bau6Zz4wF+M61muu3l13NLae1dv58Px7Xv+K05/1ylx8FOMh+va1iFAgAABAgQIECBAgAABAgQIDCSg0TuQimMECAyjwB/E+GP2P1D4hdj5q6R399bHcZNfP8APt42NhlmXxppHfxJ33XhRv4bvK/HEt6+Iy9ZtL8Odva+NOZe8L07oUWqP+25/JLqyV+380ffi4Tg5zn7bccPoZykCBAgQIECAAAECBAgQIECAwOEFNHoPb2QEgYQCvxNHjR/X+3zZhFNqYtgxMf2U/T8v95vY8dSvB23EZrpeit09Lo2Hec7thJh2/rJY88j3Y/UHpva6vxKt37gvtpXjrt5pH4y/np27q7c7dt2zLu7asS3uue3ncVz2x9rmTPArbDWxtSVJgAABAgQIECBAgAABAgRSJKDRm6JiCKXSBfo/X7Yrtre9UOkJDVP89fE/Zp3Z+0zb7nj2nrvjoa5CndhMdP2qLZ7PXfmEWXHm1APPue1u+fv4xN3PHRpTXWO8/Yur4os9Tdfs6f98Kbr++9Bhw3/kuJi14Ow4Prdw99ZYf9lnY/1jxx6mOT38UViRAAECBAgQIECAAAECBAgQIJAT0Oi1DwgMo8DvHD0+/qhnvT2x/dH/3e9HunIHs03M1q/H8lse771iJna/9Mqgd7f2Dqz4f+qa5sYn5r1+Xx67Hoiv3rmzQN4vxbaf7sjeI3tUTPvwnJiad2Ps/4lHvvvoQab7afrdNTx5YjT2/FDa/nPJ/j1Qu6R1qYtxZ5wfc07IXSx7V++2X8Sug5rTya5sVK0JNLdsqbWU5VuBAvZpBRatBkO2T2uw6BWYsn1agUWrwZDt0xosupSrVkCjt2pLK7HhF+jONmb/q3fZge/YrZv69jinp/GXbf099I340qb2fQ3NTHtsXnNVLPr7/4x3zHtT7xrZu1tXfSTOX/LJmHvemujYf7T9qdjZ+z7TuTte7n2f98/Lu6Nz/02xL2UfdbD/ff9BmVfipZd6T+xpj7ZnB/oRtP457YnO3b0/KtZ/nWwGL+/e3duY3RM7d/5Htq052GugMcfEzKtWxIVTcz+tln28wnWfj/Vtew5ZJNN2b3z1nufi+Hf8TdywcErk9Xmzo7ubr4kL1wz0DN79eWQbxH95evyPvJX3n8sdLJRjRN2Jk2JyT4O4313H2br98KpL40v7f2wtb93sh7o3x0cvfVvvYyPGxaxLPxjTDg764Dk+EyBAgAABAgQIECBAgAABAgRGQECjdwRQLVmdApn2B2L1Pe29yWXv2L3//th68CMI6t4Y5394xr7GX/e2uGPxrJjc0BhNTbPi4vuPjSvXXRonjz+iH9Br4phjT46/vvGD0ZA7mmmL++/4cbYdue/V/dC34patnb2f9v/TGVvXfise3t9tfTYb171tB90huyc67v163NfX3N0eD2z4t+wPhuW/8nPqioe/cfuhOWV2Zp89+2hfc3fPQxvj/vb9Efaud1DcA44Zd2os+cdr4325Zm/3o7FiwSXxpZbeRng2446WL8dFC74Uv575hbht1fxoGLBhmm0SL58f5y/9amxs3e/SGa0bvhCfX/vrOOkD1x7SIE6UYy6NcX8abz0p14jOvnbdHovePDFbtzlx02vmx8JpBx4hsW/A/v9bFxNmvyfmHp/tENf7Ebb9Kv4lQIAAAQIECBAgQIAAAQIEyi+g0Vt+c1esOIGu2Lz01Jg8c1ls2rW/u5rtVW67KeZnm4FvXLq5rwkaMTaaFt8Ut994UczKNf9yr/qp8Z6r18X37lkSM8b1di+Pnx0X/u26aG57ONYs+1DMbKyLjjXzs43Ft8flP3h237zc/+1ujdXn/3k0TVkWm7OX7m5ZFm9s+POYv6q13zWfjU1L3p5tKM+Pte3ZQe1rYm7DG2L2kgdiV99Kr8QTqz4QMxpOjStacu3ewXJ6U8xdsyN38d6Yzo4Vj73St1JkH71w+cw3RNO5ubuQ9485KO68MQem1jW+K5Z/Z3PcdeNl8Z5jfxZfXdjbCG94S3z6e78bZ6/613jk5kJN3j+It934SOzY/I8xZ9LL8eDFp0ZTromezemS7x8Vc1bfF3d/8V39GsRJcjwQW9RNiUXr1seVs0/YdzBXt+u+EV9fdmrkfnKt4GvcG+Mtb/z9qP+Ls+IMP8JWkMkJAgQIECBAgAABAgQIECBAYGQFxuzNvpJcItdQaevYfzdjkhnGECBAoAYEOjfG4lNWx6QN98TSgnf+1oBDClNM69+t3DPQZs86I4ViQiJwQMA+PWDhXXoF7NP01kZkBwTs0wMW3qVXwD5Nb21ERqDY77UavfYMAQIEhizwarSunBcX3D8r7tqyzPN5h+w4MhOL/YM4MlFYlQABAgQIECBAgAABAgQIDE2g2O+1Ht0wNGezCBAgkH2m8pOx6f4XYtqH58TUAZ8pDIkAAQIECBAgQIAAAQIECBAgUB4Bjd7yOLsKAQJVJ5CJri13x33PnxwfOG9S6PNWXYElRIAAAQIECBAgQIAAAQIEKkpAo7eiyiVYAgRGRSDTFhs/dnr2h98mx2kfXRkbWzsj0353XHHVg/HHSz8Tc/wI26iUxUUJECBAgAABAgQIECBAgACBAwJHHHjrHQECBAgMKPDfz8TPHnq259Su5q/F5bn/4qg46eLV8fXFU9zNOyCagwQIECBAgAABAgQIECBAgEA5BdzRW05t1yJAoDIF6k+Ni/7XX8VJ9bnw6+P42RfF9fdsjnuXnRrjKjMjURMgQIAAAQIECBAgQIAAAQJVJuCO3iorqHQIEBgJgbHRcObn4t6dnxuJxa1JgAABAgQIECBAgAABAgQIEChZwB29JRNagAABAgQIJBdobtmSfLCRBEZJwD4dJXiXLUrAPi2Ky+BRErBPRwneZYsSsE+L4jKYQKoFNHpTXR7BESBAgAABAgQIECBAgAABAgQIECBA4PACGr2HNzKCAAECBAgQIECAAAECBAgQIECAAAECqRbQ6E11eQRHgAABAgQIECBAgAABAgQIECBAgACBwwto9B7eyAgCBAgQIECAAAECBAgQIECAAAECBAikWmDM3uwrSYRNDY3R1tGeZKgxBAgQIEBg1AX83Rr1EgiAAAECBAgQIECAAAECBEoQKPZ7rTt6S8A2lQABAgQIECBAgAABAgQIECBAgAABAmkQ0OhNQxXEQIAAAQIECBAgQIAAAQIECBAgQIAAgRIENHpLwDOVAAECBAgQIECAAAECBAgQIECAAAECaRDQ6E1DFcRAgAABAgQIECBAgAABAgQIECBAgACBEgQ0ekvAM5VAaQKd0brh83HFuh0DLLMnOlq+FauXzokp2R9CzD18u+e/SXPiiq+tibV3t0ZXdlam7da4esD5AyxZc4cy0dV6b6xduShOm7IsNncXBuhu+Xy8b+kd0dqVKTzIGQIECBAgQIAAAQIECBAgQIBAigU0elNcHKFVr0Cm/btx9bnvjs//25/Ee89ryk+0a2us/eiZMXvh38WtnW+LVZufjLaO9ux/T8XWDR+Jxl89EDcsOS9mZJu/k2eviF/oTeb5Zdo3x/qvLYu5kybGjHmXxopVzbErb8ShH+pnXRLLJrXEJSefF1dvag+khxo5QoAAAQIECBAgQIAAAQIECKRbQKM33fURXdUJZO8y3XpjnP+OFdH54W/F3de9L6aNqzuQZaYtNi79dKxofj6On//V+JdbLo2ZjWN7z9fFuGlz48Lr/jm+t+av4qT6A9O86xXIbI0bl9weL9ZNjLPnTY3kRBNi2uJV8S93/EX84uNz4vyVP+m5Y5orgZEQaG7ZMhLLWpPAsArYp8PKabERErBPRwjWssMqYJ8OK6fFRkjAPh0hWMsSGAWBI0bhmi5JoEYFck3ef4i/et834oilG+Kr5zdFvxZv1iQTnfeujKt+8GxE/ZmxZNmsGDeg1NhoOHNZ3Lh0e5yz/PEBR9TswboZsXTjzfvSz0yP//rx+2P1s4M8syEPKttIn/Hp+Prqzjhn4YXxV7E6vr7s1AI1yJvoAwECBAgQIECAAAECBAgQIEBg1AXc0TvqJRBArQhk2u+OKz6xOraf9MlYuXDKQU3enMLzseW7P4+etmTd0XH0H+a3gfOdxkbTws/FZdOPyj/s0wGBuqNi/PjBDA8MPfAu2+yddWl8Yf74eGLVlXFty4sHTnlHgAABAgQIECBAgAABAgQIEEixgEZviosjtCoSyGyP9Uu+EJt2NcbCzy6IpoH6j5lfx1O//M2+pDPPRNszewYHqJsU8xa8NdyWPzhT8WePiZlXXR3vOf65uPPCT8XatsPUofgLmEGAAAECBAgQIECAAAECBAgQGHYBjd5hJ7UggYMFco9k+FLc8NgrUT/9gjh/6pEHD9j3uf8dqN1bY/3K70THoL8Klr379H/+z/ijgVdztBSBcafFe+c1RuTqsPphz+stxdJcAgQIECBAgAABAgQIECBAoCwCGr1lYXaRmhbIPB63fPlH2UcyjI0pZ58x8N28PUAnxIzTTuyl6o5dP1gWZ837fPywvfAdpXVvOjn+/Pf66XZvjiumNEZTQ///To0rWrr6DeqKzUtPPWjMG2Lumh39xvS+zbTH5nUrYvEpU/ud74zWu78aV5w7dd8ak+b8/+zdD3idZX04/G8Xs/VyoqVRYcKryS+FX70m1dKBOGTQVhDU8d8q9p0Kay2g20SkBXSKzgLlz0/GkAoNxeEqrkDBvzhqUovD4R+IK+9esCUmsE6LvLERlKuanfU9J0nbtM1JnpMnJ+c553zOdRWS57nv+/nen+9ND+ebJ/cTl67aMEZRev+hs33kxTHrpHlxaD5r29ZeF7d2vpDtcKsquvxe1Z33RduKRXHszGWxIekWylU1x9GDnT/v+NEbOEsgAwLWaQaSIIQxBazTMYk0yICAdZqBJAhhTAHrdEwiDQhUjYBCb9WkSqDVKVC4m/eWWD3wQLBXx5/+yaGjTCNfXDz77JjduKdJ/6YvxJKT3hWXru0c+a7SxjfHovcevqdD49y4+onu6Prxl2LJrGL7906Ludf82+ht+jpjXaEQ1zovFn361ujYNlSNy3XFug+cHmdffF3cten5wev2b4q7li+JhZetHznGgVbb418ubI0pU6ak/NMaF/7L9j3zLeNXDa87Ot40tXCB7vjGA4/nH5XnlUYg170hbv/8sjj9sBkx54yL4qqV7bEtzYD6EiBAgAABAgQIECBAgAABAnsJ2N5zLw7fEJhogWEPWJv6hjjqdUW2bRi6bEPredH25efi/e++KR7bdadjoZC69My475/Oib/71MXxztlNYwc57U9iwZ/PjFs2/bB426JtfhbrLj4vLmkffhdwfpjc/xtt71wZ33/jRXH3j0+L2dMi+h65YSjW/J2v994VHcvmxZlNI21A/HvxkkOOiDe/+VXF40l0pikOeckk/Xyq8X/H0cdOi7vyDlvbbomvLFpZZG6JAq/vRrlH4vqL74w45ag45YxZ8cTaTYMPHaxvFbMnQIAAAQIECBAgQIAAAQITKqDQO6GcBiOwj0Dvw3H/g0MF08NnRMuwu3X3aTn0bX7f3Tkfji+sfWlccsG1e+6kzZ/t33RnXHrG3XHD/AviMx+/IOa2DNxuOvIwqY6+Ks68rTPOjBeic8UZcfbKwpYOO+Kx6++IP/3yl2LVnD2F5mlzLohPLnpgsE3/D+P+7zwTZ541UjH3ZXHsx+6L734sVWCT3HlatBz+yohCwbv/qXjy6d9GNI1eqJ/kAKvncg1zYum6WwfjzR0Zv/reOXHLwF3u1TMFkRIgQIAAAQIECBAgQIAAgawLTNKtcVlnEB+B8gjknt4Sm4fuzG18RVMU20xh76vni72zF8eqh/4l2j40Pw7e62T+ztn2G2PR3BNj8apHRtkqYa9O4/zmxfG6o96Q31m48JoaRyy9OpYOK/IODjq8zY549pe/HjxcE/9sjAOnv2xoJrZvmLCUDn/o4IQNaiACBAgQIECAAAECBAgQIEBAodcaIFA2gfxDp37aFc8Mjd/QdGC8tJRrNbTE3I+2xYMbbo0Pzt93b9+t0bH87Djm1OvjkT67x5bCmrxtYxzS2jJU6O6PZzY/VebCevLItCRAgAABAgQIECBAgAABAgQI7Cug0LuviO8JTJjA/8Tzv+wb2ou0MV7e9NIYz39wDS0nxkduWx/tqy+Pd+7zgLX+TTfFwvNWR5da74RlrdhA/c/2xtDj54o1cZwAAQIECBAgQIAAAQIECBAgUDEBe/RWjN6Fa1+gP7b/8ldD02zIbwNwQIz0mLJkDlOjed7iuHremfGuVZfFh5avj21DHfsfvTmuvu/tsWrEvXGTjV7+Vr+Kh5a/Ly79Vm/KSzXFyVf/Y3zs2F1bKqQcTncCBAgQIECAAAECBAgQIECAQI0IKPTWSCJNoxYE+mLDdXfFtIsWx+yiFeGmmL14ZXzjyBvi/e++KR4b2P+3L777zYej96wzY89j0rLm8T/x6/96LP71X3+aMrD/FUf8+n9SjqE7gcoKtHdsjPnzjq9sEK5OYAwB63QMIKczIWCdZiINghhDwDodA8jpTAhYp5lIgyAITIjAeH6TfEIubBACtS8w/GFeO2LLlv8a2sZhlJn/sju6x9xzN/+wtjkfjtuuPjEah4bqf+j7sWnooW+jjF7BUwfGW2/uip07d6b80xU3v/XACs7DpQkQIECAAAECBAgQIECAAAEC2RRQ6M1mXkRVEwK/FwdMn7a7GJtoSv/9SNz/nV2PbxutR0M0nXpOnD61WJtxXLvYUI4PCDS+oikOYEGAAAECBAgQIECAAAECBAgQyKiAQm9GEyOsWhDI33n7v1rjoKGp5Hq3x3NjTuu5wW0YxmyXb/B7L43pLx+8p7fx2DfGrF239w70bYiXHnjg0J7AffFE1y+SjKjNXgK5eG779hh8zl1jHHT4a2LaXud9Q4AAAQIECBAgQIAAAQIECBDIjoBCb3ZyIZIaFGh43dHxpqG7bvt/siWeHqwajjrT/vYb49qOZ0dtM3Cy76nY8kxhv4bXxOkLj9tvf97fO3B6vHyg4Y544uH/J/Z+DFou+jq/EMtv+/HQdXL5B8c9P1TUHDpU9//6bTz95FND2200xZuOak3xML26xwRAgAABAgQIECBAgAABAgQIlFnAw9jKDGz4Ohdo/N9x9LHT4q72vohnugb2353dVPRJa0NYT8VdSxZFw803xKdPbBm5uJjrinWXfTY6+hvj4AUfi0vnvWI/6IZZb4m3H3pb3LK1P/of/Mf4P+tnD46X644Nqz8fn7t/WrzrjNdFx8rOfN/+2Lry3DjrF/kHRHXPihvWLY7mfNl3zx2tu/YYPnyUrSiStNkvzMk5kNse25/LV9nHtB8eTl90bx66E7rxiDj69TZuGK5Tia9bm1tKvmzhwRIjvZI+DC1N/2J9C/GMdi5JbJXuP9ocksQ/Wv/CuSRjMCjvOspCjkaLIckaGa1/4VySMSq9ztJefzSDJPMfrX8WDLMQ32gx1IJx2jmk7Z+FdZZkDqP9tzraGkk6v9HGSBLfaP2TxjDaHJPEUOn+oxkkiX+0/tViONYcCue9CBCofoEp+Ycj7UwyjcIH7K6e7iRNtSFAYLdA/s7Zjr+Nt593Z2yLw2PJvffG0tkv3n127y/6YsPSU2LR2m1Dh/NF3PnnxqKF7473zttV8N0RPR1rY+2aVXFL+6/iiPdcHTf83duiecTa8Y7oWnVuvH35w/s9BK5x1odizR0fjKa73hvzl/9w6HqHxrwLFsd7FiyIuS3525BzT0TbOxfEVY8+P3j+4HfEtXdeG2cWzu16FQrOF7w/Lnlga/E2u9pO6r/z7o/cEO9/903x2MBD6g6IIy64Jb6w7E3Jt1/IPRLXHH9OvlAe+WL65+Ib15yYvO+kzrXaLrY52k49La7atCNi6oJoe2xFzN1r25GJm09W37cKH3SSfqCYOA0jEShNwDotzUvryghYp5Vxd9XSBKzT0ry0royAdVoZd1clkESg1M+1tm5IoqoNgXEL5PfpPf6sOO3QQiWrO77xwOOjb4/QdHa0/fjJ/A9VHo/21Z+Ic495SfzkhtPi8PwPWgr/cbc2vzbmL7knfnnUeXHtvRviviuLFXkLAU+N1sU3xZ3Xnx/zDh6qpDXOind+bHV8696LY860oerwwfNjySdWR3vXd2PVsvfmi7wN0bNqQbS2nrKnyFsYbtvX45K5r43WU1dFT750PNjmLXuKvPu1KRyY7NdQXM0zYs5Zu4q8hRiej8dWvifmFAwH4h87rtymb8c38ndDR7TEaeccq8g7NpkWBAgQIECAAAECBAgQIECAQAUFbN1QQXyXrhOBhjfEX150Qqy+eH1s/dq3Y9NH58TsEe/AnRZzl108hNIQzfP+71g0L//t4r+Kq8dN1RSzz1oWq/J/9n81RvPitdG1eN8zxY7v027Evvu0mfRvE8Y+ZlwvxKYHOmJrfqOKgxd8ND5Q9C7sMQfSgAABAgQIECBAgAABAgQIECAwKQLu6J0UZhepb4GGaDr9I/HRI/N7vG69P/55Y4IHrdU3WOVnn3s81n8tv1VN45w4d8lx7uatfEZEQIAAAQIECBAgQIAAAQIECIwhoNA7BpDTBCZEoGFmnHv9x+PEg38Wd13+2djQl38wmFdGBfJ7G6++LlZvPShOvPozcW7rsD2JMxqxsAgQIECAAAECBAgQIECAAAECCr3WAIFJEmhoOSuu/tySOKL37vj4lR3RN0nXdZnSBHJdX4xl1/xHzLzgmrj6rNYYcZeN0obUmsBeAh7EtheHbzIqYJ1mNDHC2kvAOt2LwzcZFbBOM5oYYe0lYJ3uxeEbAlUtoNBb1ekTfHUJ5B/MNufD8YUvL4lX5B+G9v4V/6bYm7EE5rrXxgcX3hz/veiW+MKyN9myodz5yW2P7c+5u73czMYnQIAAAQIECBAgQIAAgfoQUOitjzybZWYECsXei+OeB66OP37ownj7X66KTts4ZCA7vdG59vI465Q10fR36+IeRd4y5SQXfY98Lb7++I7B8fsfjjvafuAHHmXSNiwBAgQIECBAgAABAgQI1JeAQm995dtsMyLQ0PK2WP7Vb8dNb/1Z/PO6roxEVb9h9HfcFCt+NCs++fC6WH5ii+0aJnwp9EfPqgXR2jwj5px1UzzWv+sCz8djK98Tc5pbovXUVdGz67B/EyBAgAABAgQIECBAgAABAiULTNmZfyXp1Zr/IN7Vk38KvRcBAgQIEKgCAe9bVZAkIRIgQIAAAQIECBAgQIBAUYFSP9e6o7copRMECBAgQIAAAQIECBAgQIAAAQIECBCoDgGF3urIkygJECBAgAABAgQIECBAgAABAgQIECBQVEChtyiNEwQIECBAYOIF2js2TvygRiQwwQLW6QSDGq4sAtZpWVgNOsEC1ukEgxquLALWaVlYDUqgIgIKvRVhd1ECBAgQIECAAAECBAgQIECAAAECBAhMnIBC78RZGokAAQIECBAgQIAAAQIECBAgQIAAAQIVEVDorQi7ixIgQIAAAQIECBAgQIAAAQIECBAgQGDiBBR6J87SSAQIECBAgAABAgQIECBAgAABAgQIEKiIwJSd+VeSK7c2t0RXT3eSptoQIECAAIGKC3jfqngKBECAAAECBAgQIECAAAECKQRK/Vzrjt4U2LoSIECAAAECBAgQIECAAAECBAgQIEAgCwIKvVnIghgIECBAgAABAgQIECBAgAABAgQIECCQQkChNwWergQIECBAgAABAgQIECBAgAABAgQIEMiCgEJvFrIgBgIECBAgQIAAAQIECBAgQIAAAQIECKQQUOhNgacrAQIECBAgQIAAAQIECBAgQIAAAQIEsiCg0JuFLIiBAAECBAgQIECAAAECBAgQIECAAAECKQQUelPg6UqAAAECBAgQIECAAAECBAgQIECAAIEsCCj0ZiELYiBAgACBuhFo79hYN3M10eoVsE6rN3f1FLl1Wk/Zrt65WqfVm7t6itw6radsm2utCyj01nqGzY8AAQIECBAgQIAAAQIECBAgQIAAgZoXUOit+RSbIAECBAgQIECAAAECBAgQIECAAAECtS6g0FvrGTY/AgQIECBAgAABAgQIECBAgAABAgRqXkCht+ZTbIIECBAgQIAAAQIECBAgQIAAAQIECNS6wJSd+VeSSbY2t0RXT3eSptoQIECAAIGKC3jfqngKBECAAAECBAgQIECAAAECKQRK/Vzrjt4U2LoSIECAAAECBAgQIECAAAECBAgQIEAgCwIKvVnIghgIECBAgAABAgQIECBAgAABAgQIECCQQkChNwWergQIECBAgAABAgQIECBAgAABAgQIEMiCgEJvFrIgBgIECBAgQIAAAQIECBAgQIAAAQIECKQQUOhNgacrAQIECBAgQIAAAQIECBAgQIAAAQIEsiCg0JuFLIiBAAECBAgQIECAAAECBAgQIECAAAECKQQUelPg6UqAAAECBEoVaO/YWGoX7QlMuoB1OunkLjgOAet0HGi6TLqAdTrp5C44DgHrdBxouhDIqIBCb0YTIywCBAgQIECAAAECBAgQIECAAAECBAgkFVDoTSqlHQECBAgQIECAAAECBAgQIECAAAECBDIqoNCb0cQIiwABAgQIECBAgAABAgQIECBAgAABAkkFFHqTSmlHgAABAgQIECBAgAABAgQIECBAgACBjApM2Zl/JYmttbklunq6kzTVhgABAgQIVFzA+1bFUyAAAgQIECBAgAABAgQIEEghUOrnWnf0psDWlQABAgQIECBAgAABAgQIECBAgAABAlkQUOjNQhbEQIAAAQIECBAgQIAAAQIECBAgQIAAgRQCCr0p8HQlQIAAAQIECBAgQIAAAQIECBAgQIBAFgQUerOQBTEQIECAAAECBAgQIECAAAECBAgQIEAghYBCbwo8XQkQIECAAAECBAgQIECAAAECBAgQIJAFAYXeLGRBDAQIECBAgAABAgQIECBAgAABAgQIEEghoNCbAk9XAgQIECBAgAABAgQIECBAgAABAgQIZEFAoTcLWRADAQIECNSNQHvHxrqZq4lWr4B1Wr25q6fIrdN6ynb1ztU6rd7c1VPk1mk9Zdtca11AobfWM2x+BAgQIECAAAECBAgQIECAAAECBAjUvIBCb82n2AQJECBAgAABAgQIECBAgAABAgQIEKh1AYXeWs+w+REgQIAAAQIECBAgQIAAAQIECBAgUPMCCr01n2ITJECAAAECBAgQIECAAAECBAgQIECg1gWm7My/kkyytbklunq6kzTVhgABAgQIVFzA+1bFUyAAAgQIECBAgAABAgQIEEghUOrnWnf0psDWlQABAgQIECBAgAABAgQIECBAgAABAlkQUOjNQhbEQIAAAQIECBAgQIAAAQIECBAgQIAAgRQCCr0p8HQlQIAAAQIECBAgQIAAAQIECBAgQIBAFgQUerOQBTEQIECAAAECBAgQIECAAAECBAgQIEAghYBCbwo8XQkQIECAAAECBAgQIECAAAECBAgQIJAFAYXeLGRBDAQIECBAgAABAgQIECBAgAABAgQIEEghoNCbAk9XAgQIECBQqkB7x8ZSu2hPYNIFrNNJJ3fBcQhYp+NA02XSBazTSSd3wXEIWKfjQNOFQEYFFHozmhhhESBAgAABAgQIECBAgAABAgQIECBAIKmAQm9SKe0IECBAgAABAgQIECBAgAABAgQIECCQUQGF3owmRlgECBAgQIAAAQIECBAgQIAAAQIECBBIKqDQm1RKOwIECBAgQIAAAQIECBAgQIAAAQIECGRUYMrO/CtJbK3NLdHV052kqTYECBAgQKDiAt63Kp4CARAgQIAAAQIECBAgQIBACoFSP9e6ozcFtq4ECBAgQIAAAQIECBAgQIAAAQIECBDIgoBCbxayIAYCBAgQIECAAAECBAgQIECAAAECBAikEFDoTYGnKwECBAgQIECAAAECBAgQIECAAAECBLIgoNCbhSyIgQABAgQIECBAgAABAgQIECBAgAABAikEFHpT4OlKgAABAgQIECBAgAABAgQIECBAgACBLAgo9GYhC2IgQIAAAQIECBAgQIAAAQIECBAgQIBACgGF3hR4uhIgQIAAgVIF2js2ltpFewKTLmCdTjq5C45DwDodB5ouky5gnU46uQuOQ8A6HQeaLgQyKqDQm9HECIsAAQIECBAgQIAAAQIECBAgQIAAAQJJBRR6k0ppR4AAAQIECBAgQIAAAQIECBAgQIAAgYwKKPRmNDHCIkCAAAECBAgQIECAAAECBAgQIECAQFIBhd6kUtoRIECAAAECBAgQIECAAAECBAgQIEAgowJTduZfSWJrbW6Jrp7uJE21IUCAAAECFRfwvlXxFAiAAAECBAgQIECAAAECBFIIlPq51h29KbB1JUCAAAECBAgQIECAAAECBAgQIECAQBYEFHqzkAUxECBAgAABAgQIECBAgAABAgQIECBAIIWAQm8KPF0JECBAgAABAgQIECBAgAABAgQIECCQBQGF3ixkQQwECBAgQIAAAQIECBAgQIAAAQIECBBIIaDQmwJPVwIECBAgQIAAAQIECBAgQIAAAQIECGRBQKE3C1kQAwECBAgQIECAAAECBAgQIECAAAECBFIIKPSmwNOVAAECBAgQIECAAAECBAgQIECAAAECWRBQ6M1CFsRAgAABAnUj0N6xsW7maqLVK2CdVm/u6ily67Sesl29c7VOqzd39RS5dVpP2TbXWhdQ6K31DJsfAQIECBAgQIAAAQIECBAgQIAAAQI1L6DQW/MpNkECBAgQIECAAAECBAgQIECAAAECBGpdQKG31jNsfgQIECBAgAABAgQIECBAgAABAgQI1LyAQm/Np9gECRAgQIAAAQIECBAgQIAAAQIECBCodYEpO/OvJJNsbW6Jrp7uJE21IUCAAAECFRfwvlXxFAiAAAECBAgQIECAAAECBFIIlPq51h29KbB1JUCAAAECBAgQIECAAAECBAgQIECAQBYEFHqzkAUxECBAgAABAgQIECBAgAABAgQIECBAIIWAQm8KPF0JECBAgAABAgQIECBAgAABAgQIECCQBQGF3ixkQQwECBAgQIAAAQIECBAgQIAAAQIECBBIIaDQmwJPVwIECBAgQIAAAQIECBAgQIAAAQIECGRBQKE3C1kQAwECBAgQIECAAAECBAgQIECAAAECBFIIKPSmwNOVAAECBMYrsCN6Oj4bi485PFqbW/J/jovF162Pntx4x6uefu0dG6snWJHWrYB1Wrepr6qJW6dVla66DdY6rdvUV9XErdOqSpdgCYwqoNA7Ko+TBAgQIDDxArno6/h0LDzvxujY1j80/NbouOkDcfI7V0VXHRR7J97UiAQIECBAgAABAgQIECBQ7wIKvfW+AsyfAAECky2Q+3Hc+ukn4oRVHbG5pzu6eh6P9tV/HfMOboz+R++Oeza9MNkRuR4BAgQIECBAgAABAgQIEKh6AYXeqk+hCRAgQKC6BHKb/iNe9IlbYvmJLdEwEPrUaJ7313H1JSdEY/witvy0r7omJFoCBAgQIECAAAECBAgQIJABgRdlIAYhECBAgEAdCTTMfm98pNh8G4+KU044qNhZxwkQIECAAAECBAgQIECAAIEiAu7oLQLjMAECBKpbIL8Pbud90bZiURw7c1ls2LUVbtJJ5bpjw6plcfphhQelDT0sbcW66Owr1wa6z8TGb/44Dlq0JE5rGrzPN2mo1dZu/rzjqy1k8dahgHVah0mvwilbp1WYtDoM2Tqtw6RX4ZSt0ypMmpAJFBFQ6C0C4zABAgSqUSDXvSFu/3yhQDsj5pxxUVy1sj22lTiRXPfaOP/Yt8ai27bHO9b+KL+Hbnds3nBZvPKhK+Lsky+Its7eEkccu3mu6xvxpZ+8Ja5Y8oah7RzG7qMFAQIECBAgQIAAAQIECBAgsEdAoXePha8IECBQ3QK5R+L6i++MZxtmxClnzMrvd1v6q1Dk/eA5H4/1vXPisjU3xqLZTQODNLS8LZbffkXM610fVy34ULR17Sh98GI9ck/E7Zc9GEf//cUxd1pt381bjMBxAgQIECBAgAABAgQIECCQVsAevWkF9SdAgEBWBBrmxNJ1tw5GkzsyfvW9c+KWrSXs2VAouF78mVifvwX44AXnxdmtU/eeWdPJceGiW6Jj5cNx3SVfjLl3LY7WQl02X2C+5vgk12qMQy+4MzqWzRl2125vPHLdjdH5rivixjmDReW9L+o7AgQIECBAgAABAgQIECBAIImAQm8SJW0IECBQbQINB8T06fkqbOJCb35P3413xO2PPp+f6cFx3MlHxbT95vzimHXSvDh05ebY+ujNcfV9b49VZ70qolBg/tfNsXS/9mMd2BE999wc62ZcHDee1Tqs+DtWP+cJECBAgAABAgQIECBAgACBfQVs3bCviO8JECBQlwLPRMea+wf38208Io5+/QEjKjS87uh408CNvn3R8dkvRue4n81WKPJ+MpY/+Za4ZHiRN9cV6/729hTjjhi2gwQIECBAgAABAgQIECBAoOYF3NFb8yk2QQIECCQQ6H047n+wb7DhQa3RUmyv3MZDYsbh+UrvpvwevVs7Yv2mv4rZs1+c4ALDmxSKvJfEwou/ni8sr405K4efi2icf308ZKvevVF8R4AAAQIECBAgQIAAAQIExhBwR+8YQE4TIECg9gVy0fudb8V3d23nO316HFi00PrKaJ25a1OHX8SWnw4VhxMj5a91z1/HyQNF3pE6TYvj3nZM2K13JBvHCBAgQIAAAQIECBAgQIBAcQGF3uI2zhAgQKBOBH4bTz/5VOyq806dOSMOKTrz349pTS8dOtsX3/v+T3b3K9plrxMN0XTWrfFET3d0jfinc3Df37361NY37R0ba2tCZlOTAtZpTaa15iZlndZcSmtyQtZpTaa15iZlndZcSk2ojgUUeus4+aZOgACBQYHfRV/vcwkxGuPA6S/b3TbXuz2S9tzdyRcECBAgQIAAAQIECBAgQIDAhAso9E44qQEJECBQbQK/iK4ndm3BMDUOO+yQaEw4hf5ne+P5hG01I0CAAAECBAgQIECAAAECBMonoNBbPlsjEyBAgAABAgQIECBAgAABAgQIECBAYFIEFHonhdlFCBAgQIAAAQIECBAgQIAAAQIECBAgUD6BF5VvaCMTIECAQHUIvCSmv2JqPtQdCcL9TXRv+c/d7UZ/cNvuZhPyRWtzS8njFHuwxPx5xycaK03/Yn0LFx7tXJLYKt1/tDkkiX+0/oVzScZgUN51lIUcjRZDkjUyWv/CuSRjVHqdpb3+aAZJ5j9a/ywYZiG+0WKoBeO0c0jbPwvrLMkcRvtvdbQ1knR+o42RJL7R+ieNYbQ5Jomh0v1HM0gS/2j9q8VwrDkUznsRIFD9AlN25l9JplH4gF14QroXAQIECFSDwOZoO/W0uGpTvng7dUG0PbYi5hbdePeF6FxxRpy9cvPAxKYuWB0/vmZukX16+2LD0lNi0dpt+baNcegFd0bHsjnRkEGSrL5vFT7oJP1AkUFWIdWJgHVaJ4mu8mlap1WewDoJ3zqtk0RX+TSt0ypPoPBrWqDUz7W2bqjp5WByBAgQSCLwB/HqGa/ZXdjN9W6P54p2eyG29+668/cP4/AZf5TJIm/R8J0gQIAAAQIECBAgQIAAAQI1KqDQW6OJNS0CBAgkF2iIpiOPiplDHfqf7Y3ni3XO/Tye/Mlvhs4eFm888hXFWjpOgAABAgQIECBAgAABAgQITKKAQu8kYrsUAQIEMivw6uPiHUceMBje4z+MR3tzI4fa91RseaZ/4FzjkSfG3FcX3Q9i5P6OEiBAgAABAgQIECBAgAABAmURUOgtC6tBCRAgUGUCDYfFGQuPGdy+of+pePLp3444gdzTW2LzQJ13Why38O3RmsXNeUeM3EECBAgQIECAAAECBAgQIFDbAgq9tZ1fsyNAgEBCgfz2Dad/JD46cFdvd3zlzoeib7+eL8SmBzpia/5445EXxqWnv2q/Fg6MLeBBbGMbaVF5Aeu08jkQwdgC1unYRlpUXsA6rXwORDC2gHU6tpEWBKpFQKG3WjIlTgIECIxXILc9tj9XZCuG4WM2zIxzr/2rmN3YH9vuXR13d+166Npgo1zXmljetjlf5T0mPnrtX7ibd7idrwkQIECAAAECBAgQIECAQIUFFHornACXJ0CAwMQL5KLvka/F1x8fKtT2Pxx3tP1ghDt0979yQ+t50fblD8UR8XBcd9GK+HZ3YYz8eJ2r4vyF10Zn04lx2dqbYlHr1P07O0KAAAECBAgQIECAAAECBAhUTGDKzvwrydVbm1uiq6c7SVNtCBAgQKAiAv3Rs2phzF/+w+JXn3V5tH91cTQXbzFwJte9Ie5YuybaVrbHtsKRg+fHkg8sjAXvmxvNVbIvr/etMZLsNAECBAgQIECAAAECBAhkWqDUz7UKvZlOp+AIECBAYLwCpb4hjvc6+hEgQIAAAQIECBAgQIAAgXIIlPq51tYN5ciCMQkQIECAAAECBAgQIECAAAECBAgQIDCJAgq9k4jtUgQIECBAgAABAgQIECBAgAABAgQIECiHgEJvOVSNSYAAAQIEigi0d2wscsZhAtkRsE6zkwuRFBewTovbOJMdAes0O7kQSXEB67S4jTMEqk1AobfaMiZeAgQIECBAgAABAgQIECBAgAABAgQI7COg0LsPiG8JECBAgAABAgQIECBAgAABAgQIECBQbQIKvdWWMfESIECAAAECBAgQIECAAAECBAgQIEBgHwGF3n1AfEuAAAECBAgQIECAAAECBAgQIECAAIFqE5iyM/9KEnRrc0t09XQnaaoNAQIECBCouID3rYqnQAAECBAgQIAAAQIECBAgkEKg1M+17uhNga0rAQIECBAgQIAAAQIECBAgQIAAAQIEsiCg0JuFLIiBAAECBAgQIECAAAECBAgQIECAAAECKQQUelPg6UqAAAECBAgQIECAAAECBAgQIECAAIEsCCj0ZiELYiBAgAABAgQIECBAgAABAgQIECBAgEAKAYXeFHi6EiBAgAABAgQIECBAgAABAgQIECBAIAsCCr1ZyIIYCBAgQIAAAQIECBAgQIAAAQIECBAgkEJAoTcFnq4ECBAgQIAAAQIECBAgQIAAAQIECBDIgoBCbxayIAYCBAgQqBuB9o6NdTNXE61eAeu0enNXT5Fbp/WU7eqdq3Vavbmrp8it03rKtrnWuoBCb61n2PwIECBAgAABAgQIECBAgAABAgQIEKh5AYXemk+xCRIgQIAAAQIECBAgQIAAAQIECBAgUOsCCr21nmHzI0CAAAECBAgQIECAAAECBAgQIECg5gUUems+xSZIgAABAgQIECBAgAABAgQIECBAgECtC0zZmX8lmWRrc0t09XQnaaoNAQIECBCouID3rYqnQAAECBAgQIAAAQIECBAgkEKg1M+17uhNga0rAQIECBAgQIAAAQIECBAgQIAAAQIEsiCg0JuFLIiBAAECBAgQIECAAAECBAgQIECAAAECKQQUelPg6UqAAAECBAgQIECAAAECBAgQIECAAIEsCCj0ZiELYiBAgAABAgQIECBAgAABAgQIECBAgEAKAYXeFHi6EiBAgAABAgQIECBAgAABAgQIECBAIAsCCr1ZyIIYCBAgQIAAAQIECBAgQIAAAQIECBAgkEJAoTcFnq4ECBAgQKBUgfaOjaV20Z7ApAtYp5NO7oLjELBOx4Gmy6QLWKeTTu6C4xCwTseBpguBjAoo9GY0McIiQIAAAQIECBAgQIAAAQIECBAgQIBAUgGF3qRS2hEgQIAAAQIECBAgQIAAAQIECBAgQCCjAgq9GU2MsAgQIECAAAECBAgQIECAAAECBAgQIJBUQKE3qZR2BAgQIECAAAECBAgQIECAAAECBAgQyKjAlJ35V5LYWptboqunO0lTbQgQIECAQMUFvG9VPAUCIECAAAECBAgQIECAAIEUAqV+rnVHbwpsXQkQIECAAAECBAgQIECAAAECBAgQIJAFAYXeLGRBDAQIECBAgAABAgQIECBAgAABAgQIEEghoNCbAk9XAgQIECBAgAABAgQIECBAgAABAgQIZEFAoTcLWRADAQIECBAgQIAAAQIECBAgQIAAAQIEUggo9KbA05UAAQIECBAgQIAAAQIECBAgQIAAAQJZEFDozUIWxECAAAECBAgQIECAAAECBAgQIECAAIEUAgq9KfB0JUCAAAECBAgQIECAAAECBAgQIECAQBYEFHqzkAUxECBAgEDdCLR3bKybuZpo9QpYp9Wbu3qK3Dqtp2xX71yt0+rNXT1Fbp3WU7bNtdYFFHprPcPmR4AAAQIECBAgQIAAAQIECBAgQIBAzQso9NZ8ik2QAAECBAgQIECAAAECBAgQIECAAIFaF1DorfUMmx8BAgQIECBAgAABAgQIECBAgAABAjUvoNBb8yk2QQIECBAgQIAAAQIECBAgQIAAAQIEal1gys78K8kkW5tboqunO0lTbQgQIECAQMUFvG9VPAUCIECAAAECBAgQIECAAIEUAqV+rnVHbwpsXQkQIECAAAECBAgQIECAAAECBAgQIJAFAYXeLGRBDAQIECBAgAABAgQIECBAgAABAgQIEEghoNCbAk9XAgQIECBAgAABAgQIECBAgAABAgQIZEFAoTcLWRADAQIECBAgQIAAAQIECBAgQIAAAQL2oKS+AABAAElEQVQEUggo9KbA05UAAQIECBAgQIAAAQIECBAgQIAAAQJZEFDozUIWxECAAAECBAgQIECAAAECBAgQIECAAIEUAgq9KfB0JUCAAAECpQq0d2wstYv2BCZdwDqddHIXHIeAdToONF0mXcA6nXRyFxyHgHU6DjRdCGRUQKE3o4kRFgECBAgQIECAAAECBAgQIECAAAECBJIKKPQmldKOAAECBAgQIECAAAECBAgQIECAAAECGRVQ6M1oYoRFgAABAgQIECBAgAABAgQIECBAgACBpAIKvUmltCNAgAABAgQIECBAgAABAgQIECBAgEBGBabszL+SxNba3BJdPd1JmmpDgAABAgQqLuB9q+IpEAABAgQIECBAgAABAgQIpBAo9XOtO3pTYOtKgAABAgQIECBAgAABAgQIECBAgACBLAgo9GYhC2IgQIAAAQIECBAgQIAAAQIECBAgQIBACgGF3hR4uhIgQIAAAQIECBAgQIAAAQIECBAgQCALAgq9WciCGAgQIECAAAECBAgQIECAAAECBAgQIJBCQKE3BZ6uBAgQIECAAAECBAgQIECAAAECBAgQyIKAQm8WsiAGAgQIECBAgAABAgQIECBAgAABAgQIpBBQ6E2BpysBAgQIEChVoL1jY6ldtCcw6QLW6aSTu+A4BKzTcaDpMukC1umkk7vgOASs03Gg6UIgowIKvRlNjLAIECBAgAABAgQIECBAgAABAgQIECCQVEChN6mUdgQIECBAgAABAgQIECBAgAABAgQIEMiogEJvRhMjLAIECBAgQIAAAQIECBAgQIAAAQIECCQVUOhNKqUdAQIECBAgQIAAAQIECBAgQIAAAQIEMiowZWf+lSS21uaW6OrpTtJUGwIECBAgUHEB71sVT4EACBAgQIAAAQIECBAgQCCFQKmfa93RmwJbVwIECBAgQIAAAQIECBAgQIAAAQIECGRBQKE3C1kQAwECBAgQIECAAAECBAgQIECAAAECBFIIKPSmwNOVAAECBAgQIECAAAECBAgQIECAAAECWRBQ6M1CFsRAgAABAgQIECBAgAABAgQIECBAgACBFAIKvSnwdCVAgAABAgQIECBAgAABAgQIECBAgEAWBBR6s5AFMRAgQIAAAQIECBAgQIAAAQIECBAgQCCFgEJvCjxdCRAgQIAAAQIECBAgQIAAAQIECBAgkAUBhd4sZEEMBAgQIFA3Au0dG+tmriZavQLWafXmrp4it07rKdvVO1frtHpzV0+RW6f1lG1zrXUBhd5az7D5ESBAgAABAgQIECBAgAABAgQIECBQ8wIKvTWfYhMkQIAAAQIECBAgQIAAAQIECBAgQKDWBRR6az3D5keAAAECBAgQIECAAAECBAgQIECAQM0LKPTWfIpNkAABAgQIECBAgAABAgQIECBAgACBWheYsjP/SjLJ1uaW6OrpTtJUGwIECBAgUHEB71sVT4EACBAgQIAAAQIECBAgQCCFQKmfa93RmwJbVwIECBAgQIAAAQIECBAgQIAAAQIECGRBQKE3C1kQAwECBAgQIECAAAECBAgQIECAAAECBFIIKPSmwNOVAAECBAgQIECAAAECBAgQIECAAAECWRBQ6M1CFsRAgAABAgQIECBAgAABAgQIECBAgACBFAIKvSnwdCVAgAABAgQIECBAgAABAgQIECBAgEAWBBR6s5AFMRAgQIAAAQIECBAgQIAAAQIECBAgQCCFgEJvCjxdCRAgQGCCBPrWx6XHvDaOX/FI5CZoyKwO096xMauhiYvAbgHrdDeFLzIsYJ1mODlC2y1gne6m8EWGBazTDCdHaARKFFDoLRFMcwIECBCYaIFnY8OVy+OubbVe4p1oN+MRIECAAAECBAgQIECAAIE9Agq9eyx8RYAAAQKTLpCLvo7PxhUP/jZePunXdkECBAgQIECAAAECBAgQIFA7Agq9tZNLMyFAgED1CfR1xNU3NMTfXnlqTK2+6EVMgAABAgQIECBAgAABAgQyI6DQm5lUCIQAAQL1JlDYsuGOiA//dcw90NtRvWXffAkQIECAAAECBAgQIEBgYgV8sp5YT6MRIEAgAwL57RA674u2FYvi2JnLYkN/iSHlumPDqmVx+mEt0dpc+HNcLF6xLjr7JnIP3cKWDTfG38d749J5rygxwOpuPn/e8dU9AdHXhYB1WhdprvpJWqdVn8K6mIB1WhdprvpJWqdVn0ITILBbQKF3N4UvCBAgUN0Cue4NcfvnCwXaGTHnjIviqpXtsa3EKeW618b5x741Ft22Pd6x9kfR1dMdmzdcFq986Io4++QLoq2zt8QRizTPbYm7v/z78TeXz4tpRZo4TIAAAQIECBAgQIAAAQIECCQXUOhNbqUlAQIEsiuQeySuv/jOeLZhRpxyxqxoHEekhSLvB8/5eKzvnROXrbkxFs1uGhiloeVtsfz2K2Je7/q4asGHoq1rxzhGH95lR3StXhXd7z4/5k5rGH7C1wQIECBAgAABAgQIECBAgMA4BV40zn66ESBAgECWBBrmxNJ1tw5GlDsyfvW9c+KWrSXs2ZB7Im6/+DOxPn8L8MELzouzW/d5NFrTyXHholuiY+XDcd0lX4y5dy2O1kKNNl9gvub4JNdqjEMvuDM6ls2J6Lozru0+Oa5eXF9bNmRpuYiFAAECBAgQIECAAAECBGpPQKG39nJqRgQI1LtAwwExfXq+Cpu40JvfL3fjHXH7o8/n5Q6O404+aoTtFF4cs06aF4eu3BxbH705rr7v7bHqrFdFFArM/7o5liY2/1msu/LGWN/eF+u/NEKnlWfH4Sv3FIXd7zuCkUMECBAgQIAAAQIECBAgQGAEAVs3jIDiEAECBOpL4JnoWHP/4H6+jUfE0a8/YMTpN7zu6HjTwI2+fdHx2S9G57iezfaqOPO2zoG9fwv7/+76s/ne8+PQ/IYTh15wd2zu2Rwb83f+KvKOmAYHCRAgQIAAAQIECBAgQIDAiAIKvSOyOEiAAIE6Euh9OO5/sG9wwge1RkuxfXMbD4kZhw9t6bC1I9ZveqGOkEyVAAECBAgQIECAAAECBAhkW0ChN9v5ER0BAgTKLJCL3u98K767azvf6dPjwKK30r4yWmdOG4rnF7Hlp0PF4TJHaHgCBAgQIECAAAECBAgQIEBgbAGF3rGNtCBAgEANC/w2nn7yqdhV5506c0YcUnS2vx/Tml46dLYvvvf9n+zuV7RLwhMNs5fFxjrZsqG9Y2NCFc0IVE7AOq2cvSsnF7BOk1tpWTkB67Ry9q6cXMA6TW6lJYGsCyj0Zj1D4iNAgEBZBX4Xfb3PJbxCYxw4/WW72+Z6t0fSnrs7+YIAAQIECBAgQIAAAQIECBAoi4BCb1lYDUqAAIFqEfhFdD2xawuGqXHYYYfkH4mW7NX/bG88n6ypVgQIECBAgAABAgQIECBAgECZBRR6ywxseAIECBAgQIAAAQIECBAgQIAAAQIECJRbQKG33MLGJ0CAAAECBAgQIECAAAECBAgQIECAQJkFXlTm8Q1PgAABApkWeElMf8XUfIQ7EkT5m+je8p+7243+4LbdzSbsi9bmlpLHKvZgifnzjk80Vpr+xfoWLjzauSSxVbr/aHNIEv9o/QvnkozBoLzrKAs5Gi2GJGtktP6Fc0nGqPQ6S3v90QySzH+0/lkwzEJ8o8VQC8Zp55C2fxbWWZI5jPbf6mhrJOn8RhsjSXyj9U8aw2hzTBJDpfuPZpAk/tH6V4vhWHMonPciQKD6BabszL+STKPwAburpztJU20IECBAoKICm6Pt1NPiqk354u3UBdH22IqYW3Tj3Reic8UZcfbKzQMRT12wOn58zdwi+/T2xYalp8SitdvybRvj0AvujI5lc6KhonMtfvGsvm8VPugk/UBRfHbOECivgHVaXl+jT4yAdToxjkYpr4B1Wl5fo0+MgHU6MY5GIVAOgVI/19q6oRxZMCYBAgSqRuAP4tUzXrO7sJvr3R7PFY39hdjeu+vO3z+Mw2f8UWaLvEWn4AQBAgQIECBAgAABAgQIEKhRAYXeGk2saREgQCCZQEM0HXlUzBxq3P9sbzxfrGPu5/HkT34zdPaweOORryjW0nECBAgQIECAAAECBAgQIEBgkgUUeicZ3OUIECCQOYFXHxfvOPKAwbAe/2E82psbOcS+p2LLM/0D5xqPPDHmvrrofhAj93eUAAECBAgQIECAAAECBAgQKJuAQm/ZaA1MgACBKhFoOCzOWHjM4PYN/U/Fk0//dsTAc09vic0Ddd5pcdzCt0drVjfnHTF6BwkQIECAAAECBAgQIECAQG0LKPTWdn7NjgABAgkE8ts3nP6R+OjAXb3d8ZU7H4q+/Xq9EJse6Iit+eONR14Yl57+qv1aOJBMwIPYkjlpVVkB67Sy/q6eTMA6TeakVWUFrNPK+rt6MgHrNJmTVgSqQUChtxqyJEYCBAiMVyC3PbY/V2QrhuFjNsyMc6/9q5jd2B/b7l0dd3fteujaYKNc15pY3rY5X+U9Jj567V+4m3e4na8JECBAgAABAgQIECBAgEAGBBR6M5AEIRAgQGDiBHLR98jX4uuPDxVq+x+OO9p+MMIduvtfsaH1vGj78ofiiHg4rrtoRXy7uzBGfrzOVXH+wmujs+nEuGztTbGoder+nR0hQIAAAQIECBAgQIAAAQIEKiowZWf+lSSC1uaW6OrpTtJUGwIECBCYdIH+6Fm1MOYv/2HxK8+6PNq/ujiai7cYOJPr3hB3rF0TbSvbY1vhyMHzY8kHFsaC982N5iral9f71hiJdpoAAQIECBAgQIAAAQIEMi1Q6udahd5Mp1NwBAgQIDBegVLfEMd7Hf0IECBAgAABAgQIECBAgEA5BEr9XGvrhnJkwZgECBAgQIAAAQIECBAgQIAAAQIECBCYRAGF3knEdikCBAgQIECAAAECBAgQIECAAAECBAiUQ0ChtxyqxiRAgAABAkUE2js2FjnjMIHsCFin2cmFSIoLWKfFbZzJjoB1mp1ciKS4gHVa3MYZAtUmoNBbbRkTLwECBAgQIECAAAECBAgQIECAAAECBPYRUOjdB8S3BAgQIECAAAECBAgQIECAAAECBAgQqDYBhd5qy5h4CRAgQIAAAQIECBAgQIAAAQIECBAgsI+AQu8+IL4lQIAAAQIECBAgQIAAAQIECBAgQIBAtQlM2Zl/JQm6tbklunq6kzTVhgABAgQIVFzA+1bFUyAAAgQIECBAgAABAgQIEEghUOrnWnf0psDWlQABAgQIECBAgAABAgQIECBAgAABAlkQUOjNQhbEQIAAAQIECBAgQIAAAQIECBAgQIAAgRQCCr0p8HQlQIAAAQIECBAgQIAAAQIECBAgQIBAFgQUerOQBTEQIECAAAECBAgQIECAAAECBAgQIEAghYBCbwo8XQkQIECAAAECBAgQIECAAAECBAgQIJAFAYXeLGRBDAQIECBAgAABAgQIECBAgAABAgQIEEghoNCbAk9XAgQIECBQqkB7x8ZSu2hPYNIFrNNJJ3fBcQhYp+NA02XSBazTSSd3wXEIWKfjQNOFQEYFFHozmhhhESBAgAABAgQIECBAgAABAgQIECBAIKmAQm9SKe0IECBAgAABAgQIECBAgAABAgQIECCQUQGF3owmRlgECBAgQIAAAQIECBAgQIAAAQIECBBIKqDQm1RKOwIECBAgQIAAAQIECBAgQIAAAQIECGRUYMrO/CtJbK3NLdHV052kqTYECBAgQKDiAt63Kp4CARAgQIAAAQIECBAgQIBACoFSP9e6ozcFtq4ECBAgQIAAAQIECBAgQIAAAQIECBDIgoBCbxayIAYCBAgQIECAAAECBAgQIECAAAECBAikEFDoTYGnKwECBAgQIECAAAECBAgQIECAAAECBLIgoNCbhSyIgQABAgQIECBAgAABAgQIECBAgAABAikEFHpT4OlKgAABAgQIECBAgAABAgQIECBAgACBLAgo9GYhC2IgQIAAAQIECBAgQIAAAQIECBAgQIBACgGF3hR4uhIgQIAAAQIECBAgQIAAAQIECBAgQCALAgq9WciCGAgQIECgbgTaOzbWzVxNtHoFrNPqzV09RW6d1lO2q3eu1mn15q6eIrdO6ynb5lrrAgq9tZ5h8yNAgAABAgQIECBAgAABAgQIECBAoOYFFHprPsUmSIAAAQIECBAgQIAAAQIECBAgQIBArQso9NZ6hs2PAAECBAgQIECAAAECBAgQIECAAIGaF1DorfkUmyABAgQIECBAgAABAgQIECBAgAABArUuMGVn/pVkkq3NLdHV052kqTYECBAgQKDiAt63Kp4CARAgQIAAAQIECBAgQIBACoFSP9e6ozcFtq4ECBAgQIAAAQIECBAgQIAAAQIECBDIgoBCbxayIAYCBAgQIECAAAECBAgQIECAAAECBAikEFDoTYGnKwECBAgQIECAAAECBAgQIECAAAECBLIgoNCbhSyIgQABAgQIECBAgAABAgQIECBAgAABAikEFHpT4OlKgAABAgQIECBAgAABAgQIECBAgACBLAgo9GYhC2IgQIAAAQIECBAgQIAAAQIECBAgQIBACgGF3hR4uhIgQIAAgVIF2js2ltpFewKTLmCdTjq5C45DwDodB5ouky5gnU46uQuOQ8A6HQeaLgQyKqDQm9HECIsAAQIECBAgQIAAAQIECBAgQIAAAQJJBRR6k0ppR4AAAQIECBAgQIAAAQIECBAgQIAAgYwKKPRmNDHCIkCAAAECBAgQIECAAAECBAgQIECAQFIBhd6kUtoRIECAAAECBAgQIECAAAECBAgQIEAgowJTduZfSWJrbW6Jrp7uJE21IUCAAAECFRfwvlXxFAiAAAECBAgQIECAAAECBFIIlPq51h29KbB1JUCAAAECBAgQIECAAAECBAgQIECAQBYEFHqzkAUxECBAgAABAgQIECBAgAABAgQIECBAIIWAQm8KPF0JECBAgAABAgQIECBAgAABAgQIECCQBQGF3ixkQQwECBAgQIAAAQIECBAgQIAAAQIECBBIIaDQmwJPVwIECBAgQIAAAQIECBAgQIAAAQIECGRBQKE3C1kQAwECBAgQIECAAAECBAgQIECAAAECBFIIKPSmwNOVAAECBAgQIECAAAECBAgQIECAAAECWRBQ6M1CFsRAgAABAnUj0N6xsW7maqLVK2CdVm/u6ily67Sesl29c7VOqzd39RS5dVpP2TbXWhdQ6K31DJsfAQIECBAgQIAAAQIECBAgQIAAAQI1L6DQW/MpNkECBAgQIECAAAECBAgQIECAAAECBGpdQKG31jNsfgQIECBAgAABAgQIECBAgAABAgQI1LyAQm/Np9gECRAgQIAAAQIECBAgQIAAAQIECBCodYEX1foEzY8AAQIE6legtbmlfidv5gQIECBAgAABAgQSCnT1dCdsqRkBAlkWUOjNcnbERoAAAQLjFsjq/6wWis9ZjW3c2DrWnIB1WnMprckJWac1mdaam5R1WnMprckJFdapFwECtSFg64bayKNZECBAgAABAgQIECBAgAABAgQIECBQxwIKvXWcfFMnQIAAAQIECBAgQIAAAQIECBAgQKA2BBR6ayOPZkGAAAECBAgQIECAAAECBAgQIECAQB0LKPTWcfJNnQABAgQIECBAgAABAgQIECBAgACB2hBQ6K2NPJoFAQIECBAgQIAAAQIECBAgQIAAAQJ1LKDQW8fJN3UCBAgQIECAAAECBAgQIECAAAECBGpDQKG3NvJoFgQIECBAgAABAgQIECBAgAABAgQI1LGAQm8dJ9/UCRAgQIAAAQIECBAgQIAAAQIECBCoDQGF3trIo1kQIECAAAECBAgQIECAAAECBAgQIFDHAgq9dZx8UydAgAABAgQIECBAgAABAgQIECBAoDYEFHprI49mQYAAAQIECBAgQIAAAQIECBAgQIBAHQtM2Zl/JZl/a3NLdPV0J2mqDQECBAgQIECAAAECBAgQIECAAAECBAikECi1HuuO3hTYuhIgQIAAAQIECBAgQIAAAQIECBAgQCALAgq9WciCGAgQIECAAAECBAgQIECAAAECBAgQIJBCQKE3BZ6uBAgQIECAAAECBAgQIECAAAECBAgQyIKAQm8WsiAGAgQIECBAgAABAgQIECBAgAABAgQIpBBQ6E2BpysBAgQIECBAgAABAgQIECBAgAABAgSyIKDQm4UsiIEAAQIECBAgQIAAAQIECBAgQIAAAQIpBBR6U+DpSoAAAQIECBAgQIAAAQIECBAgQIAAgSwIKPRmIQtiIECAAAECBAgQIECAAAECBAgQIECAQAoBhd4UeLoSIECAAIGRBXZE16pzYmZzS7Seuip6Rm60/9Fcd2xYtSxOPyzfr9C3+bhYvGJddPbl9m/rCIGkAn2dse7zw9dVS8w8dVncsnpD9JSytKzPpOLaTYhALvo674u2FYvi2JnLYkN/iYNaryWCaT6xAs/GhqUnDL2X73pPH/7vWXH2qieilL+CJzY+o9WMwES9xycCsa4TMWlEoMICCr0VToDLEyBAgEDtCeS6vhjLrnk4SqlL5LrXxvnHvjUW3bY93rH2R9HV0x2bN1wWr3zoijj75AuirbO39qDMqMwC+ULZI9fH6UedGZdcvTYeG7Yg+zetjWs+fV6cfMan4tvdO8aMw/ock0iDCRLIdW+I2wd+MDEj5pxxUVy1sj22lTi29VoimOYTLpDrui8+d+9TxcdtPCbec+Zh0VC8hTMExhCYuPf4MS60+7R1vZvCFwQyLaDQm+n0CI4AAQIEqk4g90Tcfsk/ROewotpYcygUJT54zsdjfe+cuGzNjbFodtNAl4aWt8Xy26+Ieb3r46oFH4q2rrELcmNdy/n6Ech1rY5F775prwLvvrPv3/SFWHLOp2PDKHeNW5/7qvm+bAK5R+L6i++MZxtmxClnzIrGcVzIeh0Hmi4TLPBsPHjLmlH+P6AxDl20JE5rUuadYPi6Gm6i3uOTo1nXya20JFBZAYXeyvq7OgECBAjUlEB+y4bVn4rr/vMP4+CkFYpCYfjiz8T6/C1rB59xXpzdOnVvkaaT48JFh0f0PxzXXfLF6PJ7nnv7+K6IwM/iK1fenC80HBrzLvhUtG14fOAu8a6ex6N99eXxzlkH7Om37e74+JUd0bfnyJ6vrM89Fr4qv0DDnFi67tZYunhxLLnqE3HeoUn/Ih0KzXotf45cYUyBwbsefxXzrn9o6O/d7n3+vTk2Lpvjbt4xJTUoLjBB7/HFL7DfGet6PxIHCGRWQKE3s6kRGAECBAhUm8Dglg0/j9M/8zdxXKIbdfK/drfxjrj90efzU22K404+KqbtN+kXx6yT5sWh+eP9j94cV9/3s/1aOEBgX4Fc1zfiSw++LN65el2sWvbemNuy6wcIU6N53uK4+t5749qTCquq8OqPbV/99gh3n1mfgz7+WRGBhgNi+vREf5EOhWe9ViRPLrqPwAux6e67o/Ogd8eFp79qn3O+JTAxAhPzHl9KLNZ1KVraEqi0gEJvpTPg+gQIECBQGwIDWzbcHD8/42Nx6byDEs7pmehYc//g/pONR8TRrx92l+WwERped3S8aaBO1xcdn/1idLqrd5iOL/cXyBe8ftwZv1x0fSyf94r9TxeONLTGmVddFPN23TC5I3/H2dZ99xuxPkfGczSbAtZrNvNSZ1H1fitubvtFzLvoL2J2KT+nqDMm000jMFHv8SXEYF2XgKUpgcoLKPRWPgciIECAAIGqFxjasuFnp8RnLp83wl25RSbY+3Dc/+DQL8wf1Bot04p8Kmw8JGYcPnRH5taOWL/phSIDOkygIPB8bHpkWnxo0RtG/9XgpmPilD/b/x7y3YbW524KX1SBgPVaBUmq9RBfiM62W6KjP/9D2YtPiGP/8qpoW3VfdI6yB3qti5hfOQQm6D0+cWjWdWIqDQlkREChNyOJEAYBAgQIVK/A7i0brrwo5hYr1u43vVz0fudb8d1dN1FOnx4HFqnzRrwyWmfuKsj9Irb8dKg4vN+YDhAoCEyLuVdeGWeO+aCfF8eBTUM/QJjaEq177YdqfVpL1SRgvVZTtmo21oG7HjcPTS+/JU77rXHV8ovi7De8Nl/0/Wxs6PZA1ZrN/aRObCLe40sI2LouAUtTAtkQUOjNRh5EQYAAAQLVKrDXlg1Ffk1+xLn9Np5+8qn87qiDr6kzZ8QhI7YrHPz9mNb00qGzffG97/9kd7+iXZwgMKbAC7G9d7Dw0HjsG2PWrm0cBvpZn2PyaZAhAes1Q8mo01B23fU40vQLRd8bY9FJ74qPre8Ouy+NZOTYxAuM9h6f9GrWdVIp7QhkSUChN0vZEAsBAgQIVJnAOLdsGJjl76Kv97mE822MA6e/bHfbXO/2SNpzdydfENhXIPfzePInv8kffU2cvvC4/OMAh7+sz+Eavs66gPWa9QzVfnwvjtnL/iW6evL7nXd1RNsnLo/LLl0QRwz/AVr/pvjy4vfGB+/pUuyt/QVR+RmO+h6fNDzrOqmUdgSyJKDQm6VsiIUAAQIEqkpgfFs27JriL6LriV1bMEyNww47JIZ/HtzVaqR/9z/bm9+F1YtAGoH8w1w23hNfyT+ArfHIhbH4+H3vRrc+0+jqO9kC1utki7veKAINLTH3vMWx6PwVcd+WH8Xd15wzrOC7NdZf+vG4vcs2DqMIOpVaYKz3+HFcwLoeB5ouBCojoNBbGXdXJUCAAIFqFxjYsmF1xNLPx/J5+xbJqn1y4q99gWeiY839sa3xmPjotX8RrUX3h659CTMkQIBA+QSaYvaCK+OeBz4X7551wOBl+h+O6678ZvSW76JGrnuBcr/HW9d1v8QAZFpAoTfT6REcAQIECGRTYHDLhs/GebHivJmhRpbNLImqmED+Tp+Om+L69lzMXvrJOLd16IFsxZo7ToAAAQKpBBpa3haf/vuPx4kHD/7uTv+D34qNvXbrTYWqcxGByXuPt66LpMBhAhUWUOitcAJcngABAgSqTaDwP9CfjvdeE3FRqjshXxLTX5G0wPab6N7yn7uhRn9w2+5mviAwskBfR1x9+b0RJ308riv6gwrrc2Q8R7MpYL1mMy+iGi7Q0HJWLL/khMFtmvofix/8u02Yhvv4eoIEEr3HT9C18sNY1xNnaSQCEyWg0DtRksYhQIAAgfoQGPgf6Pvjj1LfCTktWg5/5ZDZjtiy5b+iP5FgY7y86aXhDTwRlkb7CTwbG65cHve9clHceM1Z0Vz0dnTrcz86BzIsYL1mODlC2y3QEE0nnBzHJd2Qf3c/XxBIKpD0PT7peEnaWddJlLQhMJkCL5rMi7kWAQIECBCodoH+R78dX9vWFzuWnxKHL08wm01XxvzmKwcbzro82r+6OJoHvvuDePWM1+Tv7Nk8UODN9W6P5/LHmwZb7vPPF2J7764Ht/xhHD7jj2wXsY+Qb5MI5LccWfXXccGDfxorv/XhmDOtaJU3P5j1mURUm6wIWK9ZyYQ4xhBoel288bVTo2PTGO2cJlCyQCnv8SUPPnoH63p0H2cJTLKAG4ImGdzlCBAgQIDAoED+Dogjj4qZQxz9z/ZG0V/izP08nvzJb4ZaHhZvPNLD36yiUgV2RM89l8R7b3t5XHnnJ2LuqEXewtjWZ6nC2ldSwHqtpL5rj0Og8Yg4+vVDD2cbR3ddCOwtUOp7/N69J+w763rCKA1EII2AQm8aPX0JECBAoO4EGuetiP/o6Y6u0f5sWR3v3LX9buEu3l1td9/NO8T26uPiHUcOfdB7/IfxaLEHs/Q9FVueGdzYofHIE2Puq/3eZ90tvFQTHtxXeuGl/1+cu+baOLNl1+IcY1DrcwwgpzMlYL1mKh2CKSKQez5++ctcNP7ZyXF802i/VVGkv8ME9hMY53v8fuOkOGBdp8DTlcDECyj0TrypEQkQIECAQDKBhsPijIXHDD2Y5al48unfjtgv9/SW2DxQ550Wxy18e7T6bDiik4MjCeQ/AD5yQ7z/wifitC/fFItaixV5Cx8Ur4pL7/nZnkGszz0Wvsq+gPWa/RzVfYT5v2c33hNf2fqqOH3hcUW2aqp7JAAlCaR4jy/pOqM1tq5H03GOQCUEFHoroe6aBAgQIEBgQCD/68anfyQ+OnBXb3d85c6Hom8/mRdi0wMdsTV/vPHIC+PS01+1XwsHCIwsMPQBcOFD8adrVsXSOSPvAB3RG51r/zZfDO6Oo084aNhQ1ucwDF9mXsB6zXyK6jzAXPc9cenl90Ys+FhcOs8WTHW+HCZg+mnf4ycghPwQ1vXEOBqFwEQKKPROpKaxCBAgQIBAqQINM+Pca/8qZjf2x7Z7V8fdXbseujY4UK5rTSxv25yv8h4TH732L9zNW6pv3bbP79e3/jPx/nffFI/t6IxbzvqTaG1uKfLnT+LspXfGE8eO8KvE1mfdrqBMTTy3PbY/lxs7JOt1bCMtyiKQ614b5x9zeLQedlpcumpD9Axfrrnu2LBqWZx10sfjsVmfijVXnRjTyhKFQetHYILe4/Ngu9du86w4fcW/7XXDwe5z1nX9LC0zrQkBhd6aSKNJECBAgEA1CzS0nhdtX/5QHBEPx3UXrYhvdxeKvfk7NTpXxfkLr43OphPjsrWj/dp9Nc9e7BMvMPhQloWLvxCPDW7tnOAS+W1B3nbMiL9KbH0m4NNkggUKd6p9Lb7++NAPvvofjjvafrBXAaLYBa3XYjKOl1Wgrzse35b/C7d/U9y1/LyY3zrsB2ut82LRNU/EzOX/HN+4dUE0236prKmo/cEn8j2+P/7z23fH+sLazT8S+LHb74vO4f/fYF3X/nIyw5oUeFFNzsqkCBAgQIBAVQk0xLQ5F8c9DxwZd6xdE5+c+9pYUoj/4Pmx5AO3xMfeN9cHw6rKZ4WD7f5ifPjir8e2UsJoPCpO2WvbhuGdrc/hGr4up0B/9KxaGPOX/3Cfi+QLECvfE3NW5g8XHnC574Mt92ptve7F4ZtJEWiY/Tfxj6unx+dv+Ie4a9PzQ9dszL+NnxvnHntMvMX7+KTkoS4uMqHv8Y3xf73l7Djxth/ni71T44hzT8//htkeRet6j4WvCFSTwJSd+VeSgAu/7ld4wrgXAQIECBAgQIAAAQIECBAgQIAAAQIECJRXoNR6rK0bypsPoxMgQIAAAQIECBAgQIAAAQIECBAgQKDsAgq9ZSd2AQIECBAgQIAAAQIECBAgQIAAAQIECJRXQKG3vL5GJ0CAAAECBAgQIECAAAECBAgQIECAQNkFFHrLTuwCBAgQIECAAAECBAgQIECAAAECBAgQKK+AQm95fY1OgAABAgQIECBAgAABAgQIECBAgACBsgso9Jad2AUIECBAgAABAgQIECBAgAABAgQIECBQXgGF3vL6Gp0AAQIECBAgQIAAAQIECBAgQIAAAQJlF1DoLTuxCxAgQIAAAQIECBAgQIAAAQIECBAgQKC8Agq95fU1OgECBAgQIECAAAECBAgQIECAAAECBMouoNBbdmIXIECAAAECBAgQIECAAAECBAgQIECAQHkFFHrL62t0AgQIECBAgAABAgQIECBAgAABAgQIlF1AobfsxC5AgAABAgQIECBAgAABAgQIECBAgACB8goo9JbX1+gECBAgQIAAAQIECBAgQIAAAQIECBAou4BCb9mJXYAAAQIECBAgQIAAAQIECBAgQIAAAQLlFVDoLa+v0QkQIECAAAECBAgQIECgqgR6o3Pt5XH6YS3R2twSM0+9PO7q7K2qGQiWAAECBOpTQKG3PvNu1gQIECBAgAABAgQIECCwn8CO6Fp9U9x74OK4Z0t3bN7wuTgrvh6XLrgs1vXm9mvtAAECBAgQyJKAQm+WsiEWAgQIECBAgAABAgQIEKicQO+P4t9nXBifPrElGvJRNLS8LT79qYVxaP8P4/7vPFO5uFyZAAECBAgkEHhRgjaaECBAgAABAgQIECBAgACB2hdoenOc+WcjTLNxZrzxDdNHOOEQAQIECBDIjoA7erOTC5EQIECAAAECBAgQIECAQKYEdkTPj7bF667+TJzbOjVTkQmGAAECBAjsK6DQu6+I7wkQIECAAAECBEoQyEVf531xy9LTYmb+oUWFBxe1Nh8Xi1fcERu6d5QwjqYECEyqQO6RuObNR8fie342qZetpovlujdE29J3xalfmxZnHHnIwFYO1RS/WAkQIECg/gQUeusv52ZMgAABAgQIEJgggd54ZMU749hP/nu0XvDP8UTP49G+6v1xROPW6Fj5yVh00nvimkc8qX6CsA1DYEIFcpu+Hd945g1xygkHTei4EzvY4A+S2lYsimNnLosN/SWOnuuODauWxemHDf8h1Lro7BvroWq56L3nA/HHc8+Lq9Zuih2bvhBLTjo32rqK/fCqP3pWLRj6Qdeua4307wXR1r1nEv0dy+KPd/+AbIT2p66KnhKnrDkBAgQI1LeAQm9959/sCRAgQIAAAQLjFMg/mX7Vh2Lhyt/E+z51SbylpfArzVOj+cRlcf3SY6KxMGp/Z/zjP2+KPWWNcV5KNwIEJljghdj0wHfjv894Z8xrKjxyLFuvwp20t3++UKCdEXPOuCiuWtke20oMMde9Ns4/9q2x6Lbt8Y61P4qunu7YvOGyeOVDV8TZJ18QbZ2j/RCqIZrOujX/w6sn45F7r48l8w/N/332cFx35Tdj5F6N0bx47dA1PhfvnnXAsGgPiCPe87lo7+rOn18bi1oG/nYcON84b0X8R/4HZA98bOjvzMGjcfD88+Pae/Mxf3VxNA8byZcECBAgQGAsAYXesYScJ0CAAAECBAgQ2F+g95tx9TUP54u4L4vp0/YULgrF3tbFN8WaC2bni72HxnFvfHXU9P9w9n4trlm9eX8fR7ItUO95yz0e678Wcdo5x8a0rGUqv6XE9RffGc82zIhTzpg1+EOjEmMsFHk/eM7HY33vnLhszY2xaHbTwAgNLW+L5bdfEfN618dVCz40yh26uy7YENNmnxlLb70hlhzaGP0Pfis29o5+N3DhGld8+JT834RDr6mnxN986m3RXLSe3hjTpg8VhhtnxbtX/Us8eNuyOHMo5l3D+DcBAgQIEEgiUNP/350EQBsCBAgQIECAAIFSBfK/1vydb8V3C7fqNk6L6S/d938pm2LOsnX5u+G+G58/q7WG97V8ITrb2uJ7o9d9SsXVvuwC8jawbUMcFyfOevH4tH/TF9t/t3N8fX/3q9j+m/8p3rdhTixdd2ssXbw4llz1iTgvX2At6ZV7Im6/+DOxPn8L8MFnnBdn7/sAtaaT48JFhw/eoXvJF6MryX+/Da+NE/+8JeKg1miZVrRiuzvMxpYZcdiu714+Pabt+1fkrnOFf/d1xLXXfif6G2fHki+vjuUnttTw35nDJ+5rAgQIECiHwGhvOeW4njEJECBAgAABAgSqXuD52PT9xwa3ZGg4MA586diFj6qf8ggTyHWtieVt7uYdgSbTh+Tt2XjwzvURf/6WmDWe/3R/95NYc/7cOOYv/ymeLLXYW+j7lyfEMeevSda34YCYPr2UIPN7+m68I25/9Pn8GmyK404+aoQ7ll8cs06al/99g3yt99Gb4+r7kjyMri+6N78Qs993Wulm06fHgcWmkOuKdUs/HXf1vi5f5F0VS+cM3nmc6f+ABEeAAAECmRZQ6M10egRHgAABAgQIEMiiwAuxvbfYQ4myGG8ZYur7t7j+on+IThsQlwG3jEPKW0Tvd+NL9zbE20967bjuHN3565/Hlqd/Hpv/6YI4uZRi70CR98x43z89Fr94uju2/TrJrbSlroVnomPN/YP7+TYeEUe/fvheuXvGanjd0fGmgb0V+qLjs1+Mzt2hDD6EbeZhp8WlqzZEz8Dx3uhcdUX8/fb3xorzZo7LbM+Vh31VKPJe8P64ZMMrFHmHsfiSAAECBNIJKPSm89ObAAECBAgQIFCHAr+OXz5bv4XeXPc342PvXRK3bCrcNehVLQLyVsjU0LYrB80b97YNU6afEJ+898vxyT97SXQlLfbuLvL+JA74s0/E1+69PN48/UUTv3R6H477H+wbHHe0bRYaD4kZhw/toru1I9ZvemEolvyevEe+JU5oejzuWn5ezG9tiZmnXhM/mH5BfGXd4mgtdmduqTNR5C1VTHsCBAgQSCig0JsQSjMCBAgQIECAQLkFCk+ab1t6WsxsbonW/J+Zpy6LW+7pjL78npNtl/9T9BQC6N8Ql84cPF9oM/jnTXFpx1BxYyDIvtjw/7d3L9BR1Icex3820suxVQNUpdarRALFWnMMlEqrcEsQqm0RAYmgV1EIjYhtQd62FqnyEvHRYmNMQKUiGF4qVFoxoeKLW4V44LYiEIOWalRIUl+Xusa9M7s7u7Ob3WE3+0gmfHOOzew8/o/Pf7La3/73PzO+FzhmnXOOLi+LtsyAMVtt3f2addl3A8eNrz5XrzZe5xnX99SF48tU3WhOa7OX+UMt2BUIeo8YT5HvYdVh/O41U1vts1ybarV1+e8C5VnnmeUuULnZN197nf7HbF+Z7hzf39af/pqwaIW21sYRNketP4Hrw5pmzuz7qQYMnKTVwZD3iHbP+2GobZH9N69vURusccnTuTO2+pfJMEK6xur1Nos8XT5jdWB8rIYe0YGqFbZzTOt7nK0aq7W+bIEm9OsfvI+i3YvlVbVGC47yk1Rfj3YP2uqOWk+s+yrOcfuktf62jtavlt6vtnKDm+/puadf02ktXbYhUE6zsLfocb0da9ndL97U2iJzJm+aQ14rxLbef5yWTNCpxntVdqA372vfm6F3oqycQj2wfa9qDtT6/tnz1CIVj8yPsgREEDWxDULexLw4GwEEEEAgMQFvnD9nn9UtzjM5DQEEEEAAAQQQQCAxgc+9Da/e5R2We5G3aPEz3trPA1c37PRWTL/M+03jv8POHvqgt9ZeaMNL3kVDz/Oa/4129ln9vDMrG+xH/dth5/TyDnvwjeA5n79Z5V2+cLz3+77rzTLM4697Gypn2/aZ+8/3Fq39Z/A6/8Yb3rKhvfx1f3OGt+qziMPWy2D9F3mL1+73+rr1+ZveLbMDfTqrh/f705/xRmm5v4TA9d8cOttbsfOQf1/Y9bZyrTptvz9/83Fv8QXne4dNX+Xd2WDWbjjvXOWdabnlDvcuejVQru26eDY/q5zh/ZbPLtw18tqE22CM+bqSGca9YNr7//nW9CrvZ95D3p0PTogYm8A5F8z2Vvn6d8j76sLhXt/9EhxX65ybvOve/D9b80yLDd4HrPvLd755Hx0K3Iuh+q12nH3Wed5hC1+KOV6J9rXF92AS91Vc4xYs3zTI3N9Won62wYx/89A6b1HuEO+inZ/Ef43DmV8c3uqdM+A046lsp3kHzNnqPfxFxMlfvOd9fk6BN1tZ3uwBc73PH/ZEnHC0l3G+1/iK+cS7c+GQiL+bWOUncm6sMhz2v/mgd5j1N2h/7/58v3fdhIu8Zyfx3uNQK4cQQAABBNqhQKJ5LDN6E8vFORsBBBBAAAEEEEi9QNNrevAXpdozYIoWThusbtbXg7PzNerOcpUUntW8zuzvqHBor+b77XtinvOOnrzjZt1RUulfyzJwTdOeUt2wtIt++9pe7TC+Wl3Q1XjafdeLdGnvzvZS49x+R+un3uhb3qDDoCmaN7K7f23LrBxdfPsiTettrp3pUV3FXXqw2vratK3oxi2adclYlb7/E5WsuF2j8gMPKTKvnzpW/Y2mSQe1Zdav9FBN85m9TbUVmjRmgQ6NX6V1d45WfraJanwtO3+0Fq5YolFm3zzVKh19k8qjXG9rSYs3E2+DaTZO0xdWaLc1K9FX+wfasWiy5u0r0NLX9huzDPeHxsc8XrdZj1X+zThnom7e218lW1/3z0Z8ba1mDzIfOWWe82fdV/G30IxczzYtHDNFd1bsCswW9p/2+d5yFf3idQ0ordJec0ZjTZXKbxqkrr7DH2l3SbGKyvaEyvFfZkxaTtS7pfdgkvdVoL2Ov2L+3diuinlOy/qVuJ+tLXFvJr9sQ2RVoZm90ra5ozV87l9Ub8S+vh/v+3ph7hgNnfuclM7lGoKN+kyNhz8MvnLe6KBOnU8OntJ0uEHxXhm8KNENY33oO4cPZ03eRN04HwEEEEAgIQGC3oS4OBkBBBBAAAEEEEi9QNOuZ/XHg2HJnq2SUzRw5s9VkNLlLE/XiGXVvsDwr0sGy5eZ6oj+/lSdLl48SX2yOxiB6ASVmV9f3v47jcgJrGVpa9VRN2v/qBWV/q9DZ3XppJPsF2SdqT4XfD2w50PVN3xmP2psf6Ct8+dpTd1XVDD9Jg30hbS2U7r006UDAl+79uzR/7xWbztobpph2wJt0aWaNKpH84cnZV+oK4fn+K/x7NAf1toC0IiSWv6yJW2INi7SkQ0rtbH3b/R4WGA9Tgun/yAwdsYDpaZO0gOdZ+rJZVM00Bqv7D4qunOKCnwD7NHBjc9ql7X2QoeBWrjH/Gr6i1o8yPoKe502PHxQV/1hqW4uyAkG8wOnLdWKX/YL1PWRqpet0Dbfch6WTqr6Gsc9mNR9ZbU3nb+jjeHR+tUSv5b0ITXLNkTWHDXs/SLTIa/ZqvdVs8dagqGjevT4RuCejWxx89eeDw4rrStumyGvb13vzhpVWqoZfQIfXDVvCnsQQAABBBBISoCgNyk+LkYAAQQQQAABBJIX+KKhXoeMYjzb1mhDtNmlZrB5QfSnxydXe5ZO6tQpEIR20BlF03R99xaEugk3wj6brlF7at4PK6Gperluq3hL6tBXl/7gtLBj/hena9ivZmtwjBnHTdV/0H1GyNzh3O8oLzIk9hXwHzoz96xACBQRgEaprSW7kmuDfVykjsMn67bBgeA12JgsdendV8E53XnX6pcT+jRfRzT7LPU4zR/l61C9Gputo3qKevfrESi1q0bNvz1KsN9R3cdN07gzAuX4ZhC/F2xJ6vqa7D3ofF8FG5yRDfsYOvcrOb8EOuN7UFkn/XjIOc0//EigmGinhoe9V2rwfw3J4EzeaC1qQ/ver9K84MMb39IT9/5ez8azvngb6gJNQQABBBBwj0BK54a4p9u0FAEEEEAAAQQQaDsCX+rUWV8zmnPQs10LLrlS++fdplmF9of/GLMEZ45Oc4OzjK8yn5i6AOjM/vqJsTzD7t25GntlXtwz66RPteuZKmNRBuPnnL7q3cVaxyK8+/4HJhWG7/S98ugfr+7wX185Vd/tNjXKORG7rAA0elURJ8fzMvk2dMjJlRm/7naq7oxc9TJy+d3NV64IXZV1ojp3NjoWc8Z46FTHraxzNHhojkpLzAf6faK9+981lm843bhfku9rqN447sEW31ehWjK/5dSvVPo59Sy0bMONeSc4ndjiY76wd/US/f3csVrzgvHhTaertHL1bF3U+Rj/v5yn5mnIhf/W87uqfcukeHY9rOIxh7R41eIoH6q0mJ8LEUAAAQQQ8Akc4//W5S5AAAEEEEAAAQRaXyArb5iu6b1SC3YaXx727NKaGSO05u5BKp4+ST9N5dPeM9nVrF4qWr9LRWF1NqmxeqPWPrNJD5W8EnYk9KJRtXvDZ/iGjsWz9Ylq9/3Dd2LHwuV67c6BCYTM8ZQfzzltoQ3xtDORc07Qt/uer45G0HvEiKsOGWuhmpODs4zQN6PeLb6vEulrJs/NlJ+1bEOx8lL2gUaE02dv6LEZ87W+IbA+SMOT+vWM1frusv9W7pePizg5HS+/qs6nmN9IcPrkw6o35G7u6dgrV9+wDqX899fUd+Zj+lPudF09dZN/XfS6TZo+5t+qL1mgImv98ZTXS4EIIIAAAseiAEs3HIujTp8RQAABBBBAoG0JmOHV8odCD84yW1dXqdKpI9SnX5Hurqpt9vCrttWBo7XmsKrX3a9Zl+Wr35yX1XTKKN0xq2+Miz5W/QeBoKa+XlZmFOPkKLs/VcNh//UZecBSlBaYs5Jbvw1RG5bUTmuWcXghrdnXRO6r8Fa3nVcZ8kvjsg0+SyPkXTl+hMY++oZOHDBX2/Zu0ZwBX1XNoxN1yfhHtf8z6wlt6ZTPVk7PUwMVHNG+ff8Me9Bg7Jo76GtdTlJ6/49xR3UbuVgrl/wk8GBDozV1W7SgcILu3HE4dtM4ggACCCCAQIIC6f33WYKN4XQEEEAAAQQQQOCYFTAfnLVsiyqXGw9eM9eetX6MwPf+ccM08pandcB6kJZ1rM3/PqIDVfdoQr/vacwjbyt38pP621OLVDyuQDnxzCp8r0a1YQ/9iqfDoaDY88Y+vd0qZm2hDfFYpeKc1uhrkvdVKrqdsjIy4RdatmFwOpZtCAt5f62NG25R/x4Xa86G1RkOe+1rb0vOH/SEAnbpK+qZ+/XULVsT894ww9579cd1N+k86y3eU63S0eP0yy1u/zAvZqc5gAACCCCQYQGC3gyDUx0CCCCAAAIIIBBbwAgCCqaobPvLWrvkBlvg+5F2PzZL05bvcdHM3sPasegqXTLut3r+1GKtXDFfRQWRDxSLJmF9/do45nlFm/8SeuhXtLPN2bPVy1erOhjonqruvbL9px6s0pZdn0a/LLjXCME2PqFtnuCOFGy0hTakoBsxi7DPgMx0X1t6X8XsTCsfyISftWzDxalftsH7vl6Yf6Nu8s3k9Ye81pq8oQe0mTN7p2v8/OdUn9aJveEPKPR8cFjGYjjRf5re1f43Pgkc66ELep8S/byU781Sdp/JerjiltD7u7Fcz+oJ12rSuhoXvb+nHIYCEUAAAQRSJEDQmyJIikEAAQQQQAABBFIn0EX5I2eq7MU/q/Qq60FmH6n6kSe1Kxhofkknds5uhfVn4+mlsRZv1RL9vMR8+FBPjZs7UX2y45nCa5Zt//p1o6ru+YMtxI1Sd9Pr2rq/o84MFv9lZRtfw/b/7NXy21eqJmgW7fp92rD5Hzoxpf9V3BbaEKWvSe5qajSW0vCVYZ8Bmcm+JnNfJdL5TP5tZcAvXcs2mCHv3DEaOvc5aUB4yGtph8Jeadvc0Ro+9y/pDXsDD+vz1f/6K9p5OMYff+Nb2vee/9OdDr0Ha+CZ1hRbq+Xp/G2EvfkT9MCqOzQ4+O2Ng9oy9TrdULZDjemsmrIRQAABBNq9QEr/k7bda9FBBBBAAAEEEEAgDQKeqtuN2VzvNC85K0cXzy/R/EGBGaqH6tVoPgHL95Olkzp1CnzduFF7apJ5gJlVZqp+v6eqlZv9Dx3SyeqcnUiIcoLyhhToDKspB1dq7l0vxwg/jqhmean29vmuuljnK/x6z87faeqtsZa9MILD51bqT2d9P8UzHdtCG4IgKdowrN6skW9+dddLddWg0wLlZrKvydxXiTBk8m8r3X5pWrYhjpDXEs9o2JvVQ8Ov7uf/AMzzlva//W+rGWG/m97ep72+nDdb/a/+sboHPygKOy2tL7JyCnX/qns1Ou/EQD0HVTXvel23KNb7XVqbQ+EIIIAAAu1EgKC3nQwk3UAAAQQQQAABNwt8rBef3q7oj+Q5Rb379fB3rmeucmyZ6Zc6ddbXfEeOaM/2/4243gjmqh/WvGWvBWCa1FD/kcNXg492PIZvU4MaPoycNRdad1T6l+obI9dFaFTtvtjBdFbeMF3T2wo/jGUrSop13Ywyba0NPKTNbEpjtdY/MEdTl0hDfmCFjv42Nrv+sUm6ZPhMldsfatdUq61lt+i6G/frkivOTXh9zpB9dLdMtCHGiCSx2+kDA/Pr/68YM7RPVP74azXANkM7dX2NbhnqUHL3lVnO0cbNqit0Xvr/tlLnZ7Xe/jsNyzYkEPJaLclc2Gss33D5zZrme/+o1ZOrXozyIdGn2vVMlQ4ajevQ+0bNuvx0q5kp+x2a/W4U6fBQyaycH2neilIVB8PewPsdYW/KxoKCEEAAgWNNgKD3WBtxL2z3FgAAErRJREFU+osAAggggAACbVLAU3mbisuircHrMQLafxltNgK2of31n7bWZ+VdrB+f4U9+Pdse0d3WA30CIWbR7Yc0ZPi3A1d4dLDkeo2c+jNdPqJMB2zl+Dc9OnT4QwUnDDc7btvR9JGRXQTC3aiz5s5QnwvPDFywV6UTZ2q9L6Q1w+fVmnXZGN23x5ppFwj3jDY/e1uZf63crF66fvHPlB8MtY3wo8JY43fgOereLcf/z/kjNH3hZh0/9WYN6xIxHa/Z9cZyv7sqtMB4CFxP6/ruBSqat0EfXDZOV3TvaOtcfJtZZ/ZQT1/7DNcN67TNfGic2YdbpujuamNd4CTb4Kndr32BpsR8qNSHDQp+Mz1WmGQfqyO1qjkYGbrb+3tEu5c9rK3NHoBnjFvVUi2pbDSCsZ9p0bhe4cF4kn0NteBo92CS95VR0VHHLdCYjP5tpcwvJBncSsOyDd73XtDDj/415nINwbojNuxh74uPPq4XAksnRJwW+2XUD5WinB709Khuw3KtrbF9QGSc3lSzUvPK9xopbz9NW3xNWmbzftFQr0NW08K+iWHttP3O/p5mPHSbCuzvdyVj9ePxZapu9rdou45NBBBAAAEEoggQ9EZBYRcCCCCAAAIIIJB5AWMN3nmFGjnjfq2vtub2HlZ1xR2aW/6uzrtqoe5qFrCdq5Fj+wS+pmw+0CcQZBoh5sSNp2r28inq2/l4W1dO1imn9tUvllyjbubexpd1z72bZcUgR7at10b7rFnblcFNM8y89TdaHgwMjVlzS1dGBBLG19GvuCIU1NZt0nRfSJurPhOrlDv3ca2ZPED+eNUMoK9Qz+7Xau15BbowEHZkdR+n8tW2p9MHG2BtnKjzJpaqfEJE6Bg47Lve/sAj67Lg7w7qOuQOrVww2FgVuAU/2d/SBecFZh3XrVLR+bnq3n2Ylp5cqHH5J/gKbHEbmmq0cfVLwXHxbHtUy3ZY94TVVuOhZOWP6nkrtz24SaVPRD7M6YgOPPGwngyO1R5tqng1ygxHq8yO6qrNmnjtrVoTdg/equuKV+lw3k1auXxc1GCsxX1N6B5M/r5SHOPmH7zM/m212M8auqi/07Nsw3Fdh+v3zzyvbRtukfXgtajVR9npD3urtP2Zu3RZcH3aKCf6dhkfMOzYqE2vB96hPNu1ovyvDvdvqByfp/n+oe26a8oiPRv8oKlMN1y9WNVdBmt2xVIVteBDnlAt0beaap/Wbbb3VR3ZrPvmxFo+xizD6OeBWn0QVpwRUlfO1xV9R2jWA09EvL+GncgLBBBAAAEEwgSO8xo/YXtivDBnT9QY/wLiBwEEEEAAAQQQQCC1AuYavZMbxuu3vd/Qime366VlD6mqzkzwjDBy0PUqunq0ri3ICZ9FGWyCEQavK9fvFy/zX9MhT6NmTNYN4waqW5ZHB8qu1qBlJ6n4p1ercKy5z7wwsH/eK8FSwjf6avbWlSqyrxNhxCtbZ1yqooq68FPDXnXUeb98Uk9M6GnsNWfvrtHCOfO1ZtdHxuszVDBxim4sHqZ882v/Rpi5fuJ1mv7MQXXIG6Pb507VqPzQSrvBYs0lGlav1oolFdrtCzWNgLewWNeOGa0R0c4PXhjYaHa9oZpXqGmTb9D1MU0jC4nxunGHyqdO1oJK40vgpvu82zSrML95cBx3G44yLh0LVb57kS56fqbOH1cRDILDWxcYOz2sywfO1+7wg4FXXTVq+WYtLDAjbnud5v5HdWXD2tD9ZJxhek0ZO1pXjozSt8jyU9VXRbsHzcpScF/FO27GYiiZ+duyIcbtZ7sm5uY7Wj/+ct3Xs0RVM/vEeP+IeXErHrDfkzGakXeLKp+a4P/AKsYp5u6m2q1aUbFS5SWV/jXDuw6KeC90uDihQ3G02Vde5H29V+WXDdOCXdbHbbEqtb+3xjqH/QgggAAC7VEg0TyWoLc93gX0CQEEEEAAAQQQQACBuATsAZU9AI7rYk5CAAEEEEAAAQQQSKNAokEvSzekcTAoGgEEEEAAAQQQQAABBBBAAAEEEEAAAQQQyIQAQW8mlKkDAQQQQAABBBBAAAEEEEAAAQQQQAABBBBIowBBbxpxKRoBBBBAAAEEEEAAAQQQQAABBBBAAAEEEMiEAEFvJpSpAwEEEEAAAQQQQACBNingUUP9vwItO6LDDZ+2yVbSKAQQQAABBBBAAIGjCxD0Ht2IMxBAAAEEEEAAAQQQaJcCTbWbVLqhNtC3Rj3/yCrtaGxql32lUwgggAACCCCAQHsXIOht7yNM/xBAAAEEEEAAAQQQiBSoLdPl3XLUc+BMbanzBI96di1V4fm56n5ZmQ4E97KBAAIIIIAAAggg4AaB493QSNqIAAIIIIAAAggggAACKRTImaAnDkxIYYEUhQACCCCAAAIIINDaAszobe0RoH4EEEAAAQQQQAABBBBAAAEEEEAAAQQQQCBJAYLeJAG5HAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQaG0Bgt7WHgHqRwABBBBAAAEEEEAAAQQQQAABBBBAAAEEkhQg6E0SkMsRQAABBBBAAAEEEEAAAQQQQAABBBBAAIHWFiDobe0RoH4EEEAAAQQQQAABBBBAAAEEEEAAAQQQQCBJAYLeJAG5HAEEEEAAAQTSK/Dxxx+rrq4uvZVQOgIIIIAAAggggAACCCDgcgGCXpcPIM1HAAEEEECgvQqYAW95WZl+MGCAfvKjH7XXbtIvBBBAAAEEEEAAAQQQQCAlAsenpBQKQQABBBBAAAEEUiRgBryrV63SAyUlaqhv0MCCAk362U0pKp1iEEAAAQQQQAABBBBAAIH2KUDQ2z7HlV4hgAACCCDgOoFYAW9+fr7r+kKDEUAAAQQQQAABBBBAAIFMCxD0Zlqc+hBAAAEEEEAgTICAN4yDFwgggAACCCCAAAIIIIBAiwQIelvExkUIIIAAAgggkKwAAW+yglyPAAIIIIAAAggggAACCIQECHpDFmwhgAACCCCAQAYECHgzgEwVCCCAAAIIIIAAAgggcMwJEPQec0NOhxFAAAEEEGgdAQLe1nGnVgQQQAABBBBAAAEEEDg2BAh6j41xppcIIIAAAgi0mgABb6vRUzECCCCAAAIIIIAAAggcQwIEvcfQYNNVBBBAAAEEMi2wf99+jb6yUA31DcGqt1ZVyfyHHwQQQAABBBBAoLUEag7UtlbV1IsAAgikTYCgN220FIwAAggggAACuT1ytenpp1Va8oBWPPKID+TasWNVPPEGde3aFSAEEEAAAQQQQAABBBBAAIEUCRznNX7iKat7txzxiVc8UpyDAAIIIIAAAtEE6urqCHyjwbAPAQQQQAABBBBAAAEEEIgikGgeS9AbBZFdCCCAAAIIIJA+AQLf9NlSMgIIIIAAAggggAACCLQfAYLe9jOW9AQBBBBAAIF2LUDg266Hl84hgAACCCCAAAIIIIBAkgIEvUkCcjkCCCCAAAIIZFaAwDez3tSGAAIIIIAAAggggAAC7hAg6HXHONFKBBBAAAEEEIgQIPCNAOElAggggAACCCCAAAIIHNMCBL3H9PDTeQQQQAABBNwvQODr/jGkBwgggAACCCCAAAIIIJC8AEFv8oaUgAACCCCAAAJtQMAe+J7d/WxtqaxsA62iCQgggAACCCCAAAIIIIBAZgQIejPjTC0IIIAAAgggkCGB/fv2691331X/Af0zVCPVIIAAAggggAACCCCAAAKtL5Bo0Ht86zeZFiCAAAIIIIAAArEFcnvkyvyHHwQQQAABBBBAAAEEEEAAgdgCX4p9iCMIIIAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsECHrdMEq0EQEEEEAAAQQQQAABBBBAAAEEEEAAAQQQcBAg6HXA4RACCCCAAAIIIIAAAggggAACCCCAAAIIIOAGAYJeN4wSbUQAAQQQQAABBBBAAAEEEEAAAQQQQAABBBwECHodcDiEAAIIIIAAAggggAACCCCAAAIIIIAAAgi4QYCg1w2jRBsRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEHAYJeBxwOIYAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsECHrdMEq0EQEEEEAAAQQQQAABBBBAAAEEEEAAAQQQcBAg6HXA4RACCCCAAAIIIIAAAggggAACCCCAAAIIIOAGAYJeN4wSbUQAAQQQQAABBBBAAAEEEEAAAQQQQAABBBwECHodcDiEAAIIIIAAAggggAACCCCAAAIIIIAAAgi4QYCg1w2jRBsRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEHAYJeBxwOIYAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsECHrdMEq0EQEEEEAAAQQQQAABBBBAAAEEEEAAAQQQcBAg6HXA4RACCCCAAAIIIIAAAggggAACCCCAAAIIIOAGAYJeN4wSbUQAAQQQQAABBBBAAAEEEEAAAQQQQAABBBwECHodcDiEAAIIIIAAAggggAACCCCAAAIIIIAAAgi4QYCg1w2jRBsRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEHAYJeBxwOIYAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsECHrdMEq0EQEEEEAAAQQQQAABBBBAAAEEEEAAAQQQcBAg6HXA4RACCCCAAAIIIIAAAggggAACCCCAAAIIIOAGAYJeN4wSbUQAAQQQQAABBBBAAAEEEEAAAQQQQAABBBwECHodcDiEAAIIIIAAAggggAACCCCAAAIIIIAAAgi4QYCg1w2jRBsRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEHAYJeBxwOIYAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsECHrdMEq0EQEEEEAAAQQQQAABBBBAAAEEEEAAAQQQcBAg6HXA4RACCCCAAAIIIIAAAggggAACCCCAAAIIIOAGAYJeN4wSbUQAAQQQQAABBBBAAAEEEEAAAQQQQAABBBwECHodcDiEAAIIIIAAAggggAACCCCAAAIIIIAAAgi4QYCg1w2jRBsRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEHAYJeBxwOIYAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsECHrdMEq0EQEEEEAAAQQQQAABBBBAAAEEEEAAAQQQcBAg6HXA4RACCCCAAAIIIIAAAggggAACCCCAAAIIIOAGAYJeN4wSbUQAAQQQQAABBBBAAAEEEEAAAQQQQAABBBwECHodcDiEAAIIIIAAAggggAACCCCAAAIIIIAAAgi4QYCg1w2jRBsRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEHAYJeBxwOIYAAAggggAACCCCAAAIIIIAAAggggAACbhAg6HXDKNFGBBBAAAEEEEAAAQQQQAABBBBAAAEEEEDAQYCg1wGHQwgggAACCCCAAAIIIIAAAggggAACCCCAgBsEjk+kkd275SRyOucigAACCCCAAAIIIIAAAggggAACCCCAAAIIZEDgOK/xk4F6qAIBBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAgTQIs3ZAmWIpFAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQyJUDQmylp6kEAAQQQQAABBBBAAAEEEEAAAQQQQAABBNIkQNCbJliKRQABBBBAAAEEEEAAAQQQQAABBBBAAAEEMiVA0JspaepBAAEEEEAAAQQQQAABBBBAAAEEEEAAAQTSJEDQmyZYikUAAQQQQAABBBBAAAEEEEAAAQQQQAABBDIlQNCbKWnqQQABBBBAAAEEEEAAAQQQQAABBBBAAAEE0iRA0JsmWIpFAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQyJUDQmylp6kEAAQQQQAABBBBAAAEEEEAAAQQQQAABBNIk8P+h4PsNz+RAQQAAAABJRU5ErkJggg==" alt></p>
</div>
<div class="question">
<p>On the HR diagram on page 2, draw the evolutionary path of Barnard’s star after it leaves the main sequence.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><img 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CCAAAIIIIAAAnEpUCUua02lEUAAAQQQQAABBBBAAAEEEEDAJUBgz0BAAAEEEEAAAQQQQAABBBBAII4FCOzjuPOoOgIIIIAAAggggAACCCCAAAIE9owBBBBAAAEEEEAAAQQQQAABBOJYgMA+jjuPqiOAAAIIIIAAAggggAACCCBAYM8YQAABBBBAAAEEEEAAAQQQQCCOBQjs47jzqDoCCCCAAAIIIIAAAggggAACBPaMAQQQiIBAkQp+ytK6L5fqy6y8CORPlggggAACCCCAAAIIIOAWILB3S/A3AgiEKOBU4U+rNPPZOzSwy29184uLtNV5htIb1AoxX5IjgAACCCCAAAIIIICAL4Gqvi5yDQEEEPBLwLlP37z1uH5/z0c6MvhpvT73eXU+M9mvpNyEAAIIIIAAAggggAACoQnwxD40P1IjgEDhZr13a1/1unmWfjVuhpa9fhtBPaMCAQQQQAABBBBAAIEoCjicxhHF8igKAQTsJODM0YI7+2vAK1uVPvZDffm3K1TPYacG0hYEEEAAAQQQQAABBKwvwBN76/cRNUTAogLHte+TibrtlXUqqnulHn/kcoJ6i/YU1UIAAQQQQAABBBCwtwCBvb37l9YhEDmBo1/rpUff1U7V0Dm3/V7XpFWLXFnkjAACCCCAAAIIIIAAAl4FCOy90nABAQS8Czh15KuZmrYu37jlPF19yXHNevx69UivK4ejrtJ7DNO9f1uiHYW86ePdkCsIIIAAAggggAACCIRHgMA+PI7kgkCCCRzWd8uWa4fZ6qR8bViVrdMHPKRpi77Uyo8nqNvBxXrhrivVe9RUbSK4T7CxQXMRQAABBBBAAAEEoi3A4nnRFqc8BGwhsFPvDe2ikTNzVGvkTO2efo3qlGmXc9/HuvXCoZq6M01D3/1cH45oLtbUKwPEjwgggAACCCCAAAIIhFGAJ/ZhxCQrBGIiUJijVe89rqEd79PCwiBq4Er/F40deqnOb1jTmEpfVXXSL9agsc9q5qocec4yX/v2FhiFpeiCzq1PCerNGjjqXa57775EScYz/X++v0x7g6gWSRBAAAEEEEAAAQQQQMA/AQJ7/5y4CwHrCbgD+gvbqPPIJzXzhyMB1tGpwq0f6o4eHdT5hmna1eEP+ui7/8rpPKwf501Ql12va3jXrhr41KfaW2E6fVX9qkaSj/JqqOVFHVTPuOPYqnX6/piPW7mEAAIIIIAAAggggAACIQlUDSk1iRFAIPoCZkA/8zU98+eXNHPDgaDLP7HjQ93S7xa9k1VbvZ59VzPGd1RySW6prQfp4RkNldx3gO5/9Gpdvn+Wlj13uVJL59PXU7MWdaXFP+nQoSM6YaQr/y1htaZnqaVx/qcjR1Xhe4Gga01CBBBAAAEEEEAAAQQQKC9Q/t/i5a/zOwIIWEmgaLNmvTBDP6QN0UuZW/XdS1fJCK8DP5zZ+mD8A0ZQX6Ck9rfrmbsuKg3qSzNLvkh3PXO72huL461/YazGzd6hk2vcn6Z2ndupmgqUtW23fM4VOPdsNWUnvFJWfkAAAQQQQAABBBBAINwCBPbhFiU/BCIpkNRK1zxwt0b0bqsGtVPVpn9vtQm4vBPKWzRJD87YYaRMUcdRV6tjcumj+DK5OZTc8WqN6phinMvS+xMm67M889m8eVRVg9791dsI2PM//UxfHzkZ8hdfl47v3WPscV9NzXp3UUtP2btv5G8EEEAAAQQQQAABBBAISYDAPiQ+EiMQjwI5WvzOJ0bQbR5tNLBPywrT6EtbVaWl+gws/uqgaMssvbE4p/SSo9lgPXBHByXtmKVX52wv8zTfvOWItmSs1K5f99eEWzobXwNwIIAAAggggAACCCCAQKQECOwjJUu+CFhVYN/n+mD29uLandlF3VrX9FHTmmrdrYvOdN2xXR9NW6yToX099X70BT3S86hm3P+QXt94sCS4L1L+xul6Ysovuu5vz+imFu43930UwyUEEEAAAQQQQAABBBAIWoAHaUHTkRCBeBQ4oYOfL9C/3S/Ftzyr0vffSxfBM5p7bMkCfbbveo2oV7wiviP1N3picaZ6vfWmpj84XHNPa6gmdaroqJrr6nlLNbx9Pfavj8dhQp0RQAABBBBAAAEE4kqAwD6uuovKIhCqQL6+W/WtseRd8ZHStpWaVJZlk1Zqa7xmvyLPuPHI9/p2c4ER2Jvv3Zcc1Zur960TjT/uE/yNAAIIIIAAAggggAAC0RRgKn40tSkLgZgL/KIfNrgn01dT3ZSa3t+vd9fVUU3JpXvW52jDD7+4r/A3AggggAACCCCAAAIIWECAwN4CnUAVEIiawIkD2r3T/by+hpo0rFf5wnbV0nRWy1olVTysn/fll1soL2q1pyAEEEAAAQQQQAABBBDwIEBg7wGFUwjYVuB4rnb/6A7sg2llvr7ftkfHgklKGgQQQAABBBBAAAEEEIiIAIF9RFjJFAEEEEAAAQQQQAABBBBAAIHoCBDYR8eZUhBAAAEEEEAAAQQQQAABBBCIiACBfURYyRQBiwpUb6pz25VZ0T7gatbWuWc3VLWA09knQUbmSvs0hpbEpQBjMC67zTaVZvzZpivjsiGMv7jsNltV2spjkO3ubDXUaAwClQnUVr0G5kJ45t51x5T7y0EVGT8V70rvJW3RQf2S636rvqbOqFc7LHvTOxwOLwV6Pv1VRmaFC10v7lLhXPkT3j6AQ0nrLU+z7MryDSWtmb+39JWVG2raUNN7q7eZb2V195a2snS+6uxPub7Sh1J2KGnNOplHJExCqZc/aSNVbzPfysr35uVP2kjVu7I6R6rcUNts1XqF4umPiRXHUKTrHak2h1rvSNXLnzEUyviPZb1DKTuUtKF4+UobyhgKtZ/Nsq16OJzGYdXKUS8EEKhEIGuKerQYpxXmbSljtCD3FfWt7ivNYa17+jJ1eCTDdVPKmAXKfaWvfCYpXKix9fvpVfO7AF2kx77+XBM7uVfJ91VW+K6ZXwJY5aPK/A+cv/9RCJ8AOSFwUoAxeNKCn6IvwPiLvjklnhRg/J204KfYCFh5DDIVPzZjglIRiJFADbXseIHOKCm9YOt27a2sJnu3a6t7If1ardXunBqVpeA6AggggAACCCCAAAIIRFGAwD6K2BSFQOwFHKp50SXqWRKbF23Zpp3Hfdfq+M5t2mLO1zeOGv37qVcdPjaKNfhfBBBAAAEEEEAAAQSsIcC/0K3RD9QCgegJ1Oul4YObFZe3a61WZxf6KLtQ2avXapfrjmYaPLyX6vm4m0sIIIAAAggggAACCCAQfQEC++ibUyICMRZIU5/rB6iJWYuiNZq/NFteF9pwZmvp/DWuBfbUZICu75MW47pTPAIIIIAAAggggAACCJQXILAvL8LvCNheoIpS+ozTk4PM0H6flrwxV5tOeGq0U4XrZmnqkn3GxSYa9OQ49UnhI4OF8zyNFc5FU4AxGE1tyiovwPgrL8Lv0RRg/EVTm7I8CVh5DPKvdE89xjkE4kTgRP4hHQqmrlVaaMRzT2tUei0VrZyiB1/foAoT8gs3atpjr+rrolpKv/4ZvXRDS/GBEQw2aRBAAAEEEEAAAQQQiKwA/06PrC+5IxA5AedPWvbWHH3nLqFgg/6zMd/9WyV/O1S9xShNXTBVYzsf1byxQzRq0nxt3G+G94Xav3G+Jo0aorHzjqrz2Kla8PowNeXTohJTLiOAAAIIIIAAAgggEBsB9rGPjTulIhCkwBFlLXxXc75ar28yFmre4s1ybS9fkltSWmdd1b+b2pzXQq16DdOITn4sdVeYo1Uzp+nNOYu1/MtMbcgpVMrZHdXzNwN03e2jNaRTmu997oNsSSDJrLSPfSD15l4EEEAAAQQQQAABBKIhQGAfDWXKQACBkAQI7EPiIzECCCCAAAIIIICAzQWYXGvzDqZ5CCCAAAIIIIAAAggggAAC9hYgsLd3/9I6BBBAAAEEEEAAAQQQQAABmwsQ2Nu8g2keAgiEVyAjc2V4MyQ3BAIUYAwGCMbtYRVg/IWVk8wCFGD8BQjG7WEXsPIYJLAPe3eTIQIIIIAAAggggAACCCCAAALREyCwj541JSGAAAIIIIAAAggggAACCCAQdgEC+7CTkiECCCCAAAIIIIAAAggggAAC0RMgsI+eNSUhgAACCCCAAAIIIIAAAgggEHYB9rEPOykZIoBAuAXYxz7couSHAAIIIIAAAgggYCcBntjbqTdpCwIIIIAAAggggAACCCCAQMIJENgnXJfTYAQQQAABBBBAAAEEEEAAATsJENjbqTdpCwIIIIAAAggggAACCCCAQMIJENgnXJfTYAQQQAABBBBAAAEEEEAAATsJENjbqTdpCwIIIIAAAggggAACCCCAQMIJENgnXJfTYAQQQAABBBBAAAEEEEAAATsJENjbqTdpCwIIRFwgI3NlxMugAAR8CTAGfelwLdICjL9IC5O/LwHGny8drkVDwMpjkMA+GiOAMhBAAAEEEEAAAQQQQAABBBCIkACBfYRgyRYBBBBAAAEEEEAAAQQQQACBaAgQ2EdDmTIQQAABBBBAAAEEEEAAAQQQiJCAw2kcEcqbbBFAAIGwCDgcDvFRFRZKMkEAAQQQQAABBBCwoQBP7G3YqTQJAQQQQAABBBBAAAEEEEAgcQQI7BOnr2kpAggggAACCCCAAAIIIICADQUI7G3YqTQJAQQQQAABBBBAAAEEEEAgcQQI7BOnr2kpAggggAACCCCAAAIIIICADQUI7G3YqTQJAQQQQAABBBBAAAEEEEAgcQQI7BOnr2kpAggggAACCCCAAAIIIICADQUI7G3YqTQJAQQiJ5CRuTJymZMzAn4IMAb9QOKWiAkw/iJGS8Z+CDD+/EDilogKWHkMEthHtOvJHAEEEEAAAQQQQAABBBBAAIHIChDYR9aX3BFAAAEEEEAAAQQQQAABBBCIqACBfUR5yRwBBBBAAAEEEEAAAQQQQACByAoQ2EfWl9wRQAABBBBAAAEEEEAAAQQQiKiAw2kcES2BzBFAAIEQBRwOh/ioChGR5AgggAACCCCAAAK2FeCJvW27loYhgAACCCCAAAIIIIAAAggkggCBfSL0Mm1EAAEEEEAAAQQQQAABBBCwrQCBvW27loYhgAACCCCAAAIIIIAAAggkggCBfSL0Mm1EAAEEEEAAAQQQQAABBBCwrQCBvW27loYhgAACCCCAAAIIIIAAAggkggCBfSL0Mm1EAAEEEEAAAQQQQAABBBCwrQCBvW27loYhgEAkBDIyV0YiW/JEwG8BxqDfVNwYAQHGXwRQydJvAcaf31TcGCEBK49BAvsIdTrZIoAAAggggAACCCCAAAIIIBANAQL7aChTBgIIIIAAAggggAACCCCAAAIREiCwjxAs2SKAAAIIIIAAAggggAACCCAQDQGH0ziiURBlIIAAAsEKOBwO8VEVrB7pEEAAAQQQQAABBOwuwBN7u/cw7UMAAQQQQAABBBBAAAEEELC1AIG9rbuXxiGAAAIIIIAAAggggAACCNhdgMDe7j1M+xBAAAEEEEAAAQQQQAABBGwtQGBv6+6lcQgggAACCCCAAAIIIIAAAnYXILC3ew/TPgQQQAABBBBAAAEEEEAAAVsLENjbuntpHAIIIIAAAggggAACCCCAgN0FCOzt3sO0DwEEEEAAAQQQQAABBBBAwNYCBPa27l4ahwAC4RbIyFwZ7izJD4GABBiDAXFxc5gFGH9hBiW7gAQYfwFxcXMEBKw8BgnsI9DhZIkAAggggAACCCCAAAIIIIBAtAQI7KMlTTkIIIAAAggggAACCCCAAAIIRECAwD4CqGSJAAIIIIAAAggggAACCCCAQLQEHE7jiFZhlIMAAggEI+BwOMRHVTBypEEAAQQQQAABBBBIBAGe2CdCL9NGBBBAAAEEEEAAAQQQQAAB2woQ2Nu2a2kYAggggAACCCCAAAIIIIBAIggQ2CdCL9NGBBBAAAEEEEAAAQQQQAAB2woQ2Nu2a2kYAggggAACCCCAAAIIIIBAIggQ2CdCL9NGBBBAAAEEEEAAAQQQQAAB2woQ2Nu2a2kYAggggAACCCCAAAIIIIBAIggQ2CdCL9NGBBAIm0BG5sqw5UVGCAQjwBgMRo004RJg/IVLknyCEWD8BaNGmnAKWHkMEtiHs6fJCwEEEEAAAQQQQAABBBBAAIEoCxDYRxmc4hBAAAEEEEAAAQQQQAABBBAIpwCBfTg1yQsBBBBAAAEEEEAAAQQQQACBKAsQ2EcZnOIQQAABBBBAAAEEEEAAAQQQCKeAw2kc4cyQvBBAAIFwCzgcDvFRFW5V8kMAAQQQQAABBBCwiwBP7O3Sk7QDAQQQQAABBBBAAAEEEEAgIQUI7BOy22k0AggggAACCCCAAAIIIICAXQQI7O3Sk7QDAQQQQAABBBBAAAEEEEAgIQUI7BOy22k0AggggAACCCCAAAIIIICAXQQI7O3Sk7QDAQQQQAABBBBAAAEEEEAgIQUI7BOy22k0AggggAACCCCAAAIIIICAXQQI7O3Sk7QDAQSiIpCRuTIq5VAIAt4EGIPeZDgfDQHGXzSUKcObAOPPmwznoyVg5TFIYB+tUUA5CCCAAAIIIIAAAggggAACCERAgMA+AqhkiQACCCCAAAIIIIAAAggggEC0BAjsoyVNOQgggAACCCCAAAIIIIAAAghEQMDhNI4I5EuWCCCAQNgEHA6H+KgKGycZIYAAAggggAACCNhMgCf2NutQmoMAAggggAACCCCAAAIIIJBYAgT2idXftBYBBBBAAAEEEEAAAQQQQMBmAgT2NutQmoNAzAUK12lK34aqM3ahCmNeGSqAAAIIIIAAAggggID9BQjs7d/HtBCBKAoUaONrj+jxRTlRLJOiEEAAAQQQQAABBBBIbAEC+8Tuf1qPQBgFnCrcOE2PTVmlgjDmSlYIIIAAAggggAACCCDgW4DA3rcPVxFAwF+Bo6v07H0bNHjCANXwNw33IYAAAggggAACCCCAQMgCBPYhE5IBAghIeVr7/N+0fcxDGtKouq1BMjJX2rp9NM76AoxB6/eRnWvI+LNz71q/bYw/6/eR3Wto5TFIYG/30Uf7EIi4wAnlr3hOE3YP058HNol4aRSAAAIIIIAAAggggAACpwpUPfVXfkMAAQQCFMhfrqefPqxx7/RVPYdYCT9APm5HAAEEEEAAAQQQQCBUAQL7UAVJj0AiCzhztODByTo07hX1rcfHSSIPBdqOAAIIIIAAAgggEDsB/iUeO3tKRiDOBY5r38LnNTl5jN7tmybjYT0HAggggAACCCCAAAIIxECAd+xjgE6RCIRVoDBHq957XEM73qeFhUHk7Er/F40deqnOb1hTDkdV1Um/WIPGPquZq3K8Tq137luoJybX1MMTL1NqAkX1XS/uEgQySRAInwBjMHyW5BS4AOMvcDNShE+A8Rc+S3IKTsDKY5DAPrg+JRUCsRdwB/QXtlHnkU9q5g9HAqyTse/81g91R48O6nzDNO3q8Ad99N1/5XQe1o/zJqjLrtc1vGtXDXzqU+0tdJ6at3OHZt/7d9V+eJy61+Zj5FQcfkMAAQQQQAABBBBAILoCDqdxRLdISkMAgZAEzIB+5mt65s8vaeaGAyezShmjBbnGu+5+7jZ3YscHuunSW/ROVm31evYTLRzfUcknc5OO/keT+g7Q/Z8XqO09s7TsuctLn8wf//JBtRj6pbpf1VYpZdMYP5/YuVxvfLJBajNAv+vZRFXUXFc+fq/6nhn8mz8Oh8P4woGPqnLU/IoAAggggAACCCCAgEuAwJ6BgEA8CRRt1qxJC3W0c29d2qmRfpk2Wj3u+qdc4X0ggb0zW+8N66WRM3Yoqf3j+mrl4+qcXH4+vVNHv56oLt0mal1RukbNXKq3r2nqepe+cOFY1e/3qrF7vT9HH03e+onuTvfzGwcPWRLYe0DhFAIIIIAAAggggAACJQLMoWUoIBBPAkmtdM0Dd2tE77ZqUDtVbfr3VpuA639CeYsm6UEjqJfxvL3jqKvVsUJQb2bqUHLHqzWqo/lMPkvvT5isz/JOmBdUve8rOmg8QTefopf/c3TBGNdT/JQxC3TUdX1RSEG9q0D+BwEEEEAAAQQQQAABBLwKENh7peECAnYVyNHidz7RTlfz2mhgn5bGdHkvR5WW6jOw+KuDoi2z9MbiHC83choBBBBAAAEEEEAAAQRiJeD13/OxqhDlIoBAhAX2fa4PZm8vLuTMLurWuqaPAmuqdbcuOtN1x3Z9NG2xCO19cHEJAQQQQAABBBBAAIEYCBDYxwCdIhGIncAJHfx8gf7tXkC/5VlqWs13bao1PUstS245tmSBPttX5DuBza9mZK60eQtpntUFGINW7yF714/xZ+/+tXrrGH9W7yH718/KY5DA3v7jjxYiUEYgX9+t+lYFJWdS2rZSkzJXPf7YpJXaupe+P/K9vt3sTu3x7tL37w++0lfBL5fnOW/OIoAAAggggAACCCCAQEUBAvuKJpxBwMYCv+iHDe7J9NVUN6Wm9/fr3QqOakqukVTyW442/PCL+wp/I4AAAggggAACCCCAgAUECOwt0AlUAYGoCZw4oN073U/ca6hJw3qqdHf5amk6q2Wtkioe1s/78sWO8lHrMQpCAAEEEEAAAQQQQKBSAQL7Som4AQEbCRzP1e4f3YF9MO3K1/fb9uhYMEnLpTH3pvf3T7mk/IoAAggggAACCCCAAAJlBCp9WFfmXn5EAAEEwibgNPa49/cwvwDwtFhJ14u7VJqFp3RmolDSesvTn3xDSWvm7y19KO3xJ22kyg7FzJ96e/Pyp9xItTnUeluxXv60KVL19qcv7TYO/PGOVJtj2Y+xLDtSnpHuy1DqHUpaX30V6v9nI1Uvf/rCV7sqSx/LeodSdihpQ/HylTaUMVRZP5l5m4evdhffYb3/dRj/uPb/X9fWqz81QiCxBbKmqEeLcVphKqSM0YLcV9TX14p1hQs1tn4/vZrnSqDukzP1xd3nVWK4SVN6XKxxK1yJjGIWKDfKC+OZgb1VPqrMD3p//6NQCSyXEQhKgDEYFBuJwiTA+AsTJNkEJcD4C4qNRGEUsPIYZCp+GDuarBCwvED1pjq3nXuJ+2BqW1vnnt1QleyQF0zGpEEAAQQQQAABBBBAAIEgBQjsg4QjGQLxKVBb9Rq4F8I7ptxfDqrSXemLDuqXXPdb9TV1Rr3acsRn46k1AggggAACCCCAAAK2FCCwt2W30igEvAmcrjYdmpdcPKKcXP8C+9ycIyVpmujCNmd4y5zzCCCAAAIIIIAAAgggEAMBAvsYoFMkArETqKGWHS+QOzQv2LpdeyurzN7t2upeSL9Wa7U7p0ZlKWx9nffrbd29cdE4xmBcdJNtK8n4s23XxkXDGH9x0U22rqSVxyCBva2HHo1DoLyAQzUvukQ9S2Lzoi3btPN4+XtO/f34zm3aUjJfv0b/fupVh4+NU4X4DQEEEEAAAQQQQACB2ArwL/TY+lM6AtEXqNdLwwc3Ky5311qtzi70UYdCZa9eq12uO5pp8PBequfjbi4hgAACCCCAAAIIIIBA9AUI7KNvTokIxFggTX2uH6AmZi2K1mj+0mx53fPSma2l89cUL7DXZICu75MW47pTPAIIIIAAAggggAACCJQXILAvL8LvCNheoIpS+ozTk4PM0H6flrwxV5tOeGq0U4XrZmnqkn3GxSYa9OQ49UnhI8OTFOcQQAABBBBAAAEEEIilAP9Kj6U+ZSMQosCJ/EM6FEweVVpoxHNPa1R6LRWtnKIHX9+gChPyCzdq2mOv6uuiWkq//hm9dENL8YERDDZpEEAAAQQQQAABBBCIrAD/To+sL7kjEDkB509a9tYcfecuoWCD/rMx3/1bJX87VL3FKE1dMFVjOx/VvLFDNGrSfG3cb4b3hdq/cb4mjRqisfOOqvPYqVrw+jA15dOiElMuI4AAAggggAACCCAQGwGH0zhiUzSlIoBA4AJHlLXwXc35ar2+yVioeYs3K69MJklpnXVV/25qc14Lteo1TCM6+bHUXWGOVs2cpjfnLNbyLzO1IadQKWd3VM/fDNB1t4/WkE5pql6mjFj86HA4ZJWPqozMlbLyViex6B/KjK4AYzC63pR2qgDj71QPfouuAOMvut6UVlHAymOwasXqcgYBBKwrUEPpfW/R+L5hrGH1NHUa8ZDrTxhzJSsEEEAAAQQQQAABBBCIkgCTa6METTEIIIAAAggggAACCCCAAAIIREKAwD4SquSJAAIIIIAAAggggAACCCCAQJQECOyjBE0xCCCAAAIIIIAAAggggAACCERCgMXzIqFKngggEFYBKy2eF9aGkRkCCCCAAAIIIIAAAmEQ4Il9GBDJAgEEEEAAAQQQQAABBBBAAIFYCRDYx0qechFAAAEEEEAAAQQQQAABBBAIgwCBfRgQyQIBBBBAAAEEEEAAAQQQQACBWAkQ2MdKnnIRQAABBBBAAAEEEEAAAQQQCIMAgX0YEMkCAQQQQAABBBBAAAEEEEAAgVgJENjHSp5yEUAAAQQQQAABBBBAAAEEEAiDAIF9GBDJAgEEEkcgI3Nl4jSWllpSgDFoyW5JmEox/hKmqy3ZUMafJbsloSpl5TFIYJ9QQ5HGIoAAAggggAACCCCAAAII2E2AwN5uPUp7EEAAAQQQQAABBBBAAAEEEkqAwD6hupvGIoAAAggggAACCCCAAAII2E2AwN5uPUp7EEAAAQQQQAABBBBAAAEEEkrA4TSOhGoxjUUAgbgTcDgc4qMq7rqNCiOAAAIIIIAAAghESYAn9lGCphgEEEAAAQQQQAABBBBAAAEEIiFAYB8JVfJEAAEEEEAAAQQQQAABBBBAIEoCBPZRgqYYBBBAAAEEEEAAAQQQQAABBCIhQGAfCVXyRAABBBBAAAEEEEAAAQQQQCBKAgT2UYKmGAQQQAABBBBAAAEEEEAAAQQiIUBgHwlV8kQAAQQQQAABBBBAAAEEEEAgSgIE9lGCphgEELCHQEbmSns0hFbErQBjMG67zhYVZ/zZohvjthGMv7jtOttU3MpjkMDeNsOMhiCAAAIIIIAAAggggAACCCSiAIF9IvY6bUYAAQQQQAABBBBAAAEEELCNAIG9bbqShiCAAAIIIIAAAggggAACCCSigMNpHInYcNqMAALxI+BwOMRHVfz0FzVFAAEEEEAAAQQQiK4AT+yj601pCCCAAAIIIIAAAggggAACCIRVgMA+rJxkhgACCCCAAAIIIIAAAggggEB0BQjso+tNaQgggAACCCCAAAIIIIAAAgiEVYDAPqycZIYAAggggAACCCCAAAIIIIBAdAUI7KPrTWkIIIAAAggggAACCCCAAAIIhFWAwD6snGSGAAIIIIAAAggggAACCCCAQHQFCOyj601pCCAQ5wIZmSvjvAVUP94FGIPx3oPxXX/GX3z3X7zXnvEX7z0Y//W38hgksI//8UULEEAAAQQQQAABBBBAAAEEEliAwD6BO5+mI4AAAggggAACCCCAAAIIxL8AgX389yEtQAABBBBAAAEEEEAAAQQQSGABAvsE7nyajgACCCCAAAIIIIAAAgggEP8CDqdxxH8zaAECCNhZwOFwiI8qO/cwbUMAAQQQQAABBBAIRYAn9qHokRYBBBBAAAEEEEAAAQQQQACBGAsQ2Me4AygeAQQQQAABBBBAAAEEEEAAgVAECOxD0SMtAggggAACCCCAAAIIIIAAAjEWILCPcQdQPAIIIIAAAggggAACCCCAAAKhCBDYh6JHWgQQQAABBBBAAAEEEEAAAcsK5OXlWbZu4awYgX04NckLAQQQQAABBBBAAAEEEEAg5gJmQP/t+vXK3r495nWJRgUI7KOhTBkIIGAbgYzMlbZpCw2JTwHGYHz2m11qzfizS0/GZzsYf/HZb9GudVFRkbKytmnDxk0qKDjs+hOuOlh5DFYNVyPJBwEEEEAAAQQQQAABBBBAAIFYCeTs3audO3fJDO7LHubvSUlJZU/Z7mcCe9t1KQ1CAAEEEEAAAQQQQAABBBJHwJx2v9V4Sn/06FGPjS4oKFBKSorHa3Y5SWBvl56kHQgggAACCCCAAAIIIIBAAgmYgbz5Dv3+/Qd8tvp4uSf4Pm+O04sE9nHacVQbAQQQQAABBBBAAAEEEEhUgV27dmtPTk6FafeePA4b79qn1q3r6ZJtzjmcxmGb1tAQBBCwpYDD4RAfVbbsWhqFAAIIIIAAAggEJFDZtHtPmaWlNVDzZs08XbLNOZ7Y26YraQgCCCCAAAIIIIAAAgggYE8Bf6fde2q9uTq+3Q8Ce7v3MO1DAAEEEEAAAQQQQAABBOJUwFzRPidnr9/T7j01s6jouKfTtjpHYG+r7qQxCCCAAAIIIIAAAggggIA9BPYfOKDs7O1eV7v3t5U8sfdXivsQQAABBBBAAAEEEEAAAQQQCIOAOe3e3L7OfJ8+XIfd97LniX24Rgr5IIAAAggggAACCCCAAAIIBC3gnna/c9euoPPwltDue9lX8dZwziOAAAIIVBTIyFxZ8SRnEIiiAGMwitgUVUGA8VeBhBNRFGD8RRE7BkWZ0+7XfbtekQjqzeaEYy97K49BntjHYNBSJAIIIIAAAggggAACCCCAgFzvz4d72r0nV7vvZU9g76nXOYcAAggggAACCCCAAAIIIBAxgUhOu/dU6eM2XxmfwN5Tr3MOAQQQQAABBBBAAAEEEEAgIgK5ufv0Y3a2zOA+WofdV8YnsI/WSKIcBBBAAAEEEEAAAQQQQCCBBQ4fPmwE9NvDutq9v5x238ve4TQOfzG4DwEEEIiFgMPhEB9VsZCnTAQQQAABBBBAIHQB88m8uSheTs7e0DMLIYeuF3cJIbW1k/LE3tr9Q+0QQAABBBBAAAEEEEAAgbgViMW0e29Y5hcMSUlJ3i7H9XkC+7juPiqPAAIIIIAAAggggAACCFhPIJbT7r1p2HkvewJ7b73OeQQQQAABBBBAAAEEEEAAgYAErDLt3lOlw7GXvad8rXCOwN4KvUAdEEAAAQQQQAABBBBAAIE4F8jZu1c7d+6K6mr3gZDZeS97AvtARgL3IoAAAggggAACCCCAAAIInCKQl5en7O3bZfUt5ey8lz2B/SlDkl8QQAABBBBAAAEEEEAAAQT8ETCn3Wcb29f9nJvrz+0xv8fqXzyEAlQllMSkRQABBBJNICNzZaI1mfZaTIAxaLEOSbDqMP4SrMMt1lzGn7U6xJx2v3rN2rgJ6k29UPeyt/IY5Im9tf7/QW0QQAABBBBAAAEEEEAAAcsKxMu0e0+Adn5iT2Dvqcc5hwACCCCAAAIIIIAAAgggUCoQb9PuSyte7ge77mVPYF+uo/kVAQQQQAABBBBAAAEEEEDgpMCuXbu1JyfHsqvdn6xp5T/ZdS97AvvK+547EEAAAQQQQAABBBBAAIGEEzCn3W/N2qajR4/apu123cve4TQO2/QSDUEAAVsKOBwO8VFly66lUQgggAACCCBgQQEzkDe3r9u//4AFaxdalZo0bqzGjRuFlokFU/PE3oKdQpUQQAABBBBAAAEEEEAAgVgI2GnavSc/u+5lT2Dvqbc5hwACCCCAAAIIIIAAAggkkIAdp9176j67roxPYO+ptzmHAAIIIIAAAggggAACCCSAgJ2n3XvqvlD3sveUpxXOVbFCJagDAgjEq0CR8rfO1/N3DFWP9LpyVG2odlfcqqfeX6sDrN4Rr51KvRFAAAEEEEAgAQTMbd/Maffrvl1vy3fpvXWhXZ/Ys3ietx7nPAIIVCJwXPtX/FlXD3xGPzRqq/Q6h5S1coNyisxkddX+nnf16XP9Vc9RSTZ+XGbxPD+QuAUBBBBAAAEEEPBTYP+BA8rO3m6r1e79bLrrts6dOiopKSmQJJa/lyf2lu8iKoiANQWcOR/q9lu+1cB5m5X9XYa++HK9snev1PQ/9NKvdUDrXrhXjy3KtWblqRUCCCCAAAIIIJCAAua0+w0bN2nz5i0JG9Sb3W7uZW+3g8Debj1KexCIisARbXr336rz7BTd172RqrvKdKj6mZ018rmXNbFXXePM93r7neU6GJX6RK+QjMyV0SuMkhDwIMAY9IDCqagJMP6iRk1BHgQYfx5Q/Dzlnna/Zu03MhfJS/Qj2L3srTwGCewTfVTTfgSCEXD+qM929NIfr2ioCjPtq5yrEbddrhpGvgXbd2tfMPmTBgEEEEAAAQQQQCAsAua0e/M9+p27doUlPztkcrjgsB2acUobWBX/FA5+QQABvwQc5+rWSeeousevBpOUcnqqqhkZVWnWSPX8ypCbEEAAAQQQQAABBMIpYE6735q1jSf0HlDtuJc9gb2HjuYUAghUJlBF1T1H9UbC4/olJ0dHdIb6Xnah6lSWFdcRQAABBBBAAAEEwiZgTrvPydnLE3ofonZcGZ9V8X10OJcQQCAYgZ80b3Q3DVrcXwu+m6K+KR4f6weUMaviB8TFzQgggAACCCCQoAK5ufv0Y3a2zOCew7tAcnKyLrygg/cb4vAKT+zjsNOoMgJWFnDu+bf+8b5Do975oy4PQ1Bv5bZSNwQQQAABBBBAwAoChw8fNgL67Uy797MzzNcU7HaE/ijNbiK0B4F4EyjM0ar3HtfQjvdpYWEQlXel/4vGDr1U5zesKYejquqkX6xBY5/VzFU5CihL5x598tjz2nzzZL0wuGnFhfWCqB5JEEAAAQQQQAABBDwLmE/ms7dvdy2Ox2r3no28nbVbcE9g762nOY+A1QXcAf2FbdR55JOa+cORAGvsVOHWD3VHjw7qfMM07erwB3303X/ldBrf+M6boC67Xtfwrl018KlPtbfQ6Ufex7Vv4bP686E/aP4L/0/1KiyX70cW3IIAAggggAACCCDgl4A57X71mrWu9+n9SsBNpwjYLbBnKv4p3csvCMSBgBnQz3xNz/z5Jc3ccCDoCp/Y8aFu6XeL3smqrV7PvqsZ4zsquSS31NaD9PCMhkruO0D3P3q1Lt8/S8ueu1ypXoN140uCH97UHZNT9ey7N6hFda83Bl1fEiKAAAIIIIAAAghITLsPzyg4ejSgeanhKTSCufDEPoK4ZI1A2AWKNmvWCzP0Q9oQvZS5Vd+9dJXqBlOIM1sfjH/ACOoLlNT+dj1z10WlQX1pdskX6a5nblf7pHytf2Gsxs3eIc/P7c0n/+/qjkf26a53H1L3VL4vLDXkBwQQQAABBBBAIEwC5rT7LGP7OnNPeqbdh45qtyf2BPahjwlyQCB6AkmtdM0Dd2tE77ZqUDtVbfr3VpuASz+hvEWT9OCMHUbKFHUcdbU6Jnt6wu5QcserNapjinFflt6fMFmf5Z2oUJpz/2I9dNc6XfPy/R6CeqeObl6vzUc9fyVQITNOIIAAAggggAACCFQQyNm71zXt/ufc3ArXOBGcAIF9cG6kQgABywjkaPE7n2inqz5tNLBPS3n9hq9KS/UZWPzVQdGWWXpjcc4prXDuX6Ynx8zXhS89oX71yj+pN57k7/2Xnpy2Tad7/OLglKzi5peMzJVxU1cqak8BxqA9+zVeWsX4i5eesmc9E3H8mU/mv12/XtnGivdsYRfecf1/QayMb+UxWP5f4uHVIjcEELCewL7P9cHs7cX1OrOLurWu6aOONdW6WxedqQz9pO36aNpiPXvNTUozUphB/cSrR+iFXWlqd3M/vVYhl8Pa8+3/qe9Hy1SvwjVOIIAAAggggAACCHgTcK12bwTzPKH3JhT6ebs9sSewD31MkAMCcSRwQgc/X6B/uxfQb3mWmlbzXf1qTc9SS+OWn4w/x5Ys0Gf7rteI1G166+YbNHG5+QQ/Ryu2ec4jqcNTuu2y+p4vchYBBBBAAAEEEECggoA57X7nzl08oa8gE94TBPbh9SQ3BBCIqkC+vlv1rQpKykxp20pNKiu/SSu1NV6zX5Fn3Hjke327uUAjLmmpmz7eoZsqS8t1BBBAAAEEEEAAAb8EzGn35p70BQWH/bqfm0IXMIP75GT3vlCh5xfLHHhiH0t9ykYg6gK/6IcN7vfkq6luSk3v79e76+aopuQaSVJekXEmRxt++EW6xFxQjwMBBBBAAAEEEEAgVAEzuNy1azfT7kOFDCI9gX0QaCRBAAELCJw4oN073c/ra6hJw3qq9Nu9amk6q2UtYy6++cj+sH7el+/a9s7TOvqBtNDhCCwHT4uVdL24S6VFekpnJgolrbc8/ck3lLRm/t7Sh9Ief9JGquxQzPyptzcvf8qNVJtDrbcV6+VPmyJVb3/60m7jwB/vSLU5lv0Yy7Ij5Rnpvgyl3qGk9dVXof5/NlL18qcvfLWrsvS+6p2UlMS0exM3Boe3vex99VcMqulXkQ6ncfh1JzchgID1BLKmqEeLcVph1ixljBbkvqK+1X1Us3Chxtbvp1fNGN3Y6q775Ex9cfd5PhKYlzZpSo+LNc41F98sZoFyX+krX8VUkmHAl80vAazyUWV+0Ff2H++AG0gCBAIQYAwGgMWtYRdg/IWdlAwDELDT+DOn3W819qS323veAXSnJW5t0rixGjdu5HddrDwGK31Y53cruREBBBBAAAEEEEAAAQQQQMCrgBnIm+/R799/wOs9XIiegJ2+WCGwj964oSQEEEAAAQQQQAABBBBIUAHzPfo9OTlMu7dQ/wezl72Fqn9KVQjsT+HgFwRsLlC9qc5t517iPpi21ta5ZzdUJTvkBZMxaRBAAAEEEEAAAVsKMO3eut3KE3vr9g01QwABnwK1Va+BsRCezJfsjyn3l4My17o31rz3fhQd1C+5x0qu19QZ9WorsGXvvGfNFQQQQAABBBBAwK4CTLu3fs/aKbCvYn1uaogAAuETOF1tOjQvye6IcnKLA3uf+RuBfW7OkZJbmujCNmf4vN3uF1k4z+49bP32MQat30d2riHjz869a/22xcv4Kyoqcm1ft2btN7xLb/1hFdAChlYegwT2cTDYqCIC4ROooZYdL5A7NC/Yul17K8t873Ztde+QV6u12p1To7IUXEcAAQQQQAABBBJSYP+BA1r37Xrt3LUrIdsfj422y1N7Avt4HH3UGYGgBRyqedEl6lkSmxdt2aadx31ndnznNm0x5+sbR43+/dSrDh8bxRr8LwIIIIAAAgggUCxgBocbNm7S5s1bAnoCjF/sBbztZR/7mgVWA/6FHpgXdyMQ/wL1emn44GbF7di1VquzC320qVDZq9eq+DvnZho8vJfq+bibSwgggAACCCCAQCIJlJ12by6SxxF/Ajyxj78+o8YIIOASSFOf6weoiflz0RrNX5otpzcZZ7aWzl/jWmBPTQbo+j5p3u7kPAIIIIAAAgggkFACTLu3R3cT2NujH2kFAgkoUEUpfcbpyUFmaL9PS96Yq00nPDE4VbhulqYu2WdcbKJBT45TnxQm+XiS4hwCCCCAAAIIJI4A0+7t1dd22cuef6Xba1zSmgQTOJF/SIeCaXOVFhrx3NMalV5LRSun6MHXN6jChPzCjZr22Kv6uqiW0q9/Ri/d0FJ8YASDTRoEEEAAAQQQsIOAOe0+e/t2mavdM+3eDj1a3Aae2NunL2kJAvEp4PxJy96ao+/ctS/YoP9szHf/VsnfDlVvMUpTF0zV2M5HNW/sEI2aNF8b95vhfaH2b5yvSaOGaOy8o+o8dqoWvD5MTYnqXaYZmSsrseUyApEVYAxG1pfcfQsw/nz7cDWyArEcf7m5+7R6zVrl5FS6n1BkEcg97AKBBPaxHIOVNbxqZTdwHQEErCRwRFkL39Wcr9brm4yFmrd4c/H772YVi5br8f/3W63t301tzmuhVr2GaUQnX0vdmcH9ML38RU/dNHOa3pzznK59fqg25BQq5eyO6vmbkXr769Ea0ilN1a1EQF0QQAABBBBAAIEoCRw+fFg/Zm/nCX2UvGNVjBncJycnx6r4sJRLYB8WRjJBIFoCNZTe9xaN7xvG8qqnqdOIh1x/wpgrWSGAAAIIIIAAAnErYE67N/ei5wl93HZhQBUnsA+Ii5sRQAABBBBAAAEEEEAAAWsLmNPuf8zOlhnccySGgB32snc4jSMxuotWIoBAvAo4HA7xURWvvUe9EUAAAQQQiA8Bpt3HRz9FopZNGjdW48aNIpF11PJkKn7UqCkIAQQQQAABBBBAAAEErCbgWu3eeI/+59xcq1WN+kRJIJAF9KJUpYCLIbAPmIwECCCAAAIIIIAAAgggYAeBnL17tXPnLqbd26EzA2yDuVheampdnVG/vmrWrBlgauvdTmBvvT6hRggggAACCCCAAAIIIBBBAXMfenNP+oKCwxEshaytJlCrVk3VNwL5Oikptgjmy/oS2JfV4GcEEEAAAQQQQAABBBCwrQDT7m3btV4blmIE8eaT+dS6deN+SzuvjTQuENj70uEaAggggAACCCCAAAII2EKAafe26Ea/GlEcyKe6AvqkpCS/0sT7TQT28d6D1B8BBBBAAAEEEEAAAQS8CjDt3iuNbS6YwfvpqamqW/Jk3jYNC6AhVQK4l1sRQACBhBfIyFyZ8AYAxFaAMRhb/0QvnfGX6CMgtu0PdPyZK51nZW3Tho2beJc+tl0XkdLNxe/S0hqoVatz1LlTR6Wnn+2abh+RwkoyDXQMRrIu5fPmiX15EX5HAAEEEEAAAQQQQACBuBbYtWu39uTksNp9XPdixcqbi9+Z78zbZSX7ii0M/gyBffB2pEQAAQQQQAABBBBAAAELCZjT7rcaT+ntsC+5hVhjWhX3SvZ2X/wuVGQC+1AFSY8AAggggAACCCCAAAIxFTADeXP7uv37D8S0HhQeHoFEXPwuVDkC+1AFSY8AAggggAACCCCAAAIxE2DafczoAyp4xkcfaei113pM4178zr01XaKsZO8RI8iTDqdxBJmWZAgggEBUBBwOh/ioigo1hSCAAAIIIBA3Aky7j5uuUkbGV7rv3nv1/gcfqlmzZq6Km4vf1THel0/klezD2YM8sQ+nJnkhgAACCCCAAAIIIIBARAXMaffme/RmYM8RHwLvvfuuq6Lz53+iP/3pTyx+F4Fu44l9BFDJEgEEwivAE/vwepIbAggggAAC8ShQVFSknJy92rlrVzxWP2Hr/N1363XbrbeWtn/37t1q2LBh6e/8EB4BAvvwOJILAghEUIDAPoK4ZI0AAggggEAcCOw/cEDZ2dtZ7T4O+sqsorn4net9+bp11aVLF51//vl613hq3759e1122WWaNGlSnLQkfqpJYB8/fUVNEUhYAQL7hO16Go4AAgggkOACTLuPnwHgaSX7OXPmaPDgwZo/f76uuOIKzZ492/U7T+3D368E9uE3JUcEEAizAIF9mEHJDgEEEEAAAYsLMO3e4h1kVM+9kr2vxe86dOjgekI/bNgwde7c2bUYsvscT+3D28cE9uH1JDcEEIiAAIF9BFDJEgEEEEAAAYsKMO3eoh1jVMtcyb74yXzxVHtfNXU/rTefzpt/3IG9ef7OO+/U999/r9NOO81XFlwLQKBKAPdyKwIIIJDwAhmZKxPeAIDYCjAGY+uf6KUz/hJ9BES2/YcPH9aGjZu0efMW3qWPLHVAudeqVVNNGjdW+3ZtdeEFHdTc2K7OfH/e13Ho0CFNnDhR9913X4WF8sx37M3jzTff9JWFJa9Z+TOQ7e4sOWSoFAIIIIAAAggggAACiSFgTrs3V7o3V7znsIaAGczXr19fqcbid+ZT+kAPM2jPzc3V448/XiGp+ZT+gQce0F//+lfdfPPNPLWvIBTcCZ7YB+dGKgQQQAABBBBAAAEEEAhRIDd3n1avWUtQH6JjOJKbU+xbpKerc6eOate2rdIaNAgqqDef1ptBuxm8e5tqbwb05hGPT+3DYR2JPHhiHwlV8kQAAQQQQAABBBBAAAGvAua0+x+N7evy8vK83sOFyAqUXfyujjG13vw9HIc7WHcH757y5Km9J5XQzvHEPjQ/UiOAAAIIIIAAAggggICfAua0++zt27Xu2/UE9X6ahfM2c1r9GcYU+1atznE9mU9PP9s13T5cQb0/T+vd7XEH/p9++qn7FH+HIMCq+CHgkRQBBKIjwKr40XGmFAQQQAABBCIpYE67/zE7W2ZwzxE9AfdK9mZAX7NmzYgWPGXKFNc0/PIr3q9atap0VfyyFRg/frzMwP6bb74pe5qfgxAgsA8CjSQIIBBdAQL76HpTGgIIIIAAAuEUMKfb79y1myf04UStJK9QF7+rJHuPl/fs2aNGjRpp2rRpuvHGG0+5x1tg704ze/ZsXX311aek4ZfABAjsA/PibgQQiIEAgX0M0CkSAQQQQACBEAVc0+6N9+h/NlZH54iOgPl0/lxjmn2kn8x7ao2vp+/eAnszH1/pPJXDOc8CBPaeXTiLAAIWEiCwt1BnUBUEEEAAAQT8EMjZu1c7d+5i2r0fVuG6xZxq37x5s7AtghdIvSp78u4rsK8sbSD1SOR7WRU/kXuftiOAAAIIIIAAAgggEEYBc9q9uTheQcHhMOZKVr4EzIXvzmre3Nh3vp6v2yJ+7b777gtqOn3Dhg1d0/cbN24c8TrauYDQntg787Vzy3+V2qqxatlZibYhgEBMBXhiH1N+CkcAAQQQQKBSAabdV0oUkRvMd+nNvedjMfU+kAb5emIfSD7c610gwO3unCrcv1krZr2uv9wzTD1aNFHTW2Zrr/f84/hKvjZOG612dWqrUa8/au6OwjhuSyBVT9R2B2LEvQgggAACCCCAAAJuAXPa/eo1a3mX3g0Spb/T0hqoXdu2lg/qo8SR8MX4HdgfXzdN40Zfq/49e+s3Q27VhBc/0opt/7Uv4L65enzsG1qfV6A9y1/U3a+s1HH7tvZkyxK13ScF+AkBnwIZmSt9XuciApEWYAxGWpj8fQkw/nzpJN41c9r9t+vXK9tYII8t7KLX/+bUe3Mf+ubNmkWvUEpyCVj5M9DvwL5q+5s0eeoMLVn/rRbf08H+XVu9rurXq1bSzmTVPa2GHPZvtZSo7U6EvqWNCCCAAAIIIIBAGASOHj2qzVu2aMPGTbxLHwbPQLIwp963b9dWqXXrBpKMexNAIPDF8xz1dEnfrkp54Rvl2RkopY+eev95Ff7Pv5TX5jpNGNtBSXZur7ttwbS7cL2mzzqu4dddoMAHlLtg/kYAAQQQQAABBBCwusAuYz/6PTk5PKGPQUc1MRaXa9y4UQxKpsh4ECAO89pLVZV6yZ16fd6dXu+w54VA252nb6bcrwe23aNrr7OnCK1CAAEEEEAAAQQSXcCcdr81a5vMp/Uc0RUwp96be9OnpKREt2BKiysBv6fix1WrqGyUBI5r/9KndMODC5UfpRIpBoFYC3S9uEusq0D5CS7AGEzwARDj5jP+YtwBMSi+7LR7gvrod4AZzF904QUE9dGn91iilT8DeWLvscs4WbmAsUPC1vc17rZXtL5I4vvDysW4AwEEEEAAAQQQiCcBpt3HtreaN2+mtAYNYlsJSo8bAQL7uOkqK1XUDOqna3S/MZqeVWClilEXBBBAAAEEEEAAgRAFmHYfImCIyZOTk11T762+N32IzSR5mAUiMBX/iLIWvKgHRvVQo6oOORwlf3pMUVaZyhdvnzdEPdLrnrzHUUc9pmwqc5f7xyIV7FyluVPu09CO1+pvWSV7yjv3ad37T2n0FReooVlWnRbqMepJzdp0UE53UuOnwp++1ntP3aqBXdJVx6xPnXPV947XtGJvZe8IGWn3b9Jnbz2lcX9f42O7u0Lt3/SZ3pt0j4b2eEiLXI6P/50AAEAASURBVNUz0u79Qn+/d1hxG+ukq8vAW/X0rA3KP1m50lqe+kOR8rOW6a2n79DQy7vp/IY1DaOaanh+Dw28/o+aNHOVfiqsNBOpMFtL/3afrv3txerY5RL1uOQCnd+uq3r0GqhRv7tCHe9ZpBLJU4s3zby2+5j2LnhEfXr9/pSgPu/Vfkp297UjXWMX7tOBr/+uMb2aqWrpeXMs1FSjHqP0wNPvadUB41F/maMoa77+es+VOr9OVdeYqJreX/fN2qJT7yqTgB8RQAABBBBAAAEEwiZgTrU3V7o3/zDtPmysAWWUmlrXteo9QX1AbNxsCDicxhGoROHCsarf79XiVfG7T9bWL+5WeoVM8vXN00bw+Mjy4sDMy33OvGWa0HOg/med+ZZ2irpPztQXd5/nyu3E3i/1zpsz9MmsGZqzek9JgNdHk7d+oturLdWzd47T4/M8BH51h+rNtdN1U7Njypr7Z40Z84IW7zlSoYZJbSdo2Vd/Uvfap36/4czfqs/n/lMfz5mhD+d8rRwjskwZs0C5r/RV9TK5nNi5VK/+4119/N5sLc76b/GVlDFakDtJ5y19RreOfkaLKpSbpssn/1vz7m5/Sl6l2Rb+oLmP3aUxk77W6dc9pKfuHqbfdmyiav/N0qp/v6X/efQFfbLt/5TSdqSefn2S7uhc3+M2fM79yzTx6hGarJv19tQ/akCLOsZ95pccK/XGfaN157sbVatcm/xrt5HHgd3aub9AO97+nS598itX1WuPfFP/mdijZFX8JNVu0ERn1jL2EXDu0KwbLtWQ6VnFTaw9WnP3/kMDa3nbPPCAFo7tqH6vp+vZtXM0vk2tUhp+SFwB8wvCID6qEheMliOAAAIIIBCAgLkHfU7OXu3ctSuAVNwaTgFzgbwmTRrbdur9qlWr1LlzZ/49F85BUy6vUyPachdD+7W2Wndso8rCMkdKe/2m2xmei6rSQBcOHauHHx2hi9xbyuugvp9tBKpD31ThNa9obU6+TjhP6KjxJcDkIWcX53Pgn3rsr3O15t27dc1zR3TjjE3KP+E0BtJx5W//lx7reabrvqL1r+qRNzbpRJnSj2+aqceM4PmjTxdpbklQX+ZymR+dOl77HPW78Y966o/91LD0yiF9P/0uDXpit66Yukq/HC3S0V/W6+MHe+vXrntytOiJ5zVvn4fn0IWb9e7oqzT4r1/q9Ls/0LK379egTk1VywhqqtdtoUtGGLMRlk7V6HN+pbz1b+uubr1169ydZWYnuCuRq0WPjNHE5am66YnxGugK6s1rRj5nXqzbX3tZ49vWdt/s+tv/dpt1aaz09LPU9PSTvVslJU1npacb580/zYuDeleRTXXVfTerg3uvwCNZ2rz9/04p+5Rfijbrq6U/qe61t+kmgvpTaPgFAQQQQAABBBCIlMBBY9V7jtgImHvTn9+mtW2D+tioJl6pEQzsQ8escka62rY4Rx0GXqdBrd1B5Gp9sLy5/rrgXU288bdq26CWEa6aAWs33TlxjLq4Ashj2vmOMfX+H830tznPaGS3ZkZwbNYnSbWa9tODT4xQU1f1DmjFrCXaVmbOQtXzhuhPL7ysV974UK/f1cZHI9wBbit1HjlC/dxxct4cvbSgvf7+r1d1d782Sq1eRdVTz9egp1/SxF51i/M7sFgfLNpTLu/9WvHYDbpx+kYVNblRzz5xmVIrPNQ2ymx2rV5+Z7zam+0s2qCpN96pf2wt90rB4dX6eNYPxg0NdVZTt1uZ4mpfonEPDlKdMqf8b3eZRH7+mNR+pO4fXCyuopX6x9urVK7GpTkVrfm3Ptx8pq4e1kP1Ss/yAwIIIIAAAggggECkBMynxW1an6e0NBZqi5Sxt3zPqF/fsG8tpt57E+K8vwKWDuxLG1Glhk47zf3It5mG33mjLqhbcd2/Kq26q2+LGsXJ8lN15UN3qXtq+fscqtG2ozqX3Fb0zffKOlZaUpkfaqnpWSefw5e5UPHHatWVXCrZTXf/5XZ1Ll9ulebq2uvskrT7tOrb7FPe2T/xw3Q98vzXxusG1dRshDH9PqU0w3LlOZTc6Sb90R0o/3e+Hv7LQmMeQ5kjZ4vW/2zOCPiPZs3Z4OE9+mpKu2Kw+pTOgiiT1phj4Xe7yybz9bOjma4ec03JlylHtOXv/6tZOZ7QC7Tmk/na3PRKjbrMyywOX+VwDYEoCGRkroxCKRSBgHcBxqB3G65EXoDxF3njWJbQvFkztTL2SzcDfY7ICpjGpnV6+tkJ4Z2RkaHevXtHFjUKuVv5M9Bb9BgFlggUkVRHp9f3GK2eWljK6Sq9LW+rNu/0vITcqYlC/a2aUk9PLcnkmA7kHS7zCsARff/xHK1wxboN1L1Ti5J31b2U6WiqK4b1KnnNoUj73n9P88tO7U87R23PMD+QD2i5sQDfH97IrLjYXp0+euTuC32X46X4wE8bX6b0Gq37Smcs/Ft/n7GlTPtLcjySqfembdY5112lbjUqTFcIvFhSIIAAAggggAACCAQkkFq3rmtauDk9nCMyAqZt+3ZtZVon0pGa6o6FEqnV0WurvQL76LmFuaS9+vpzYwq+K9dqSqn9q0ryr6I6nbqrm/vL1CPrtGq9ufhgyVGzq266vZPx4oFx/DdDr46+VBf2uVOvrdhd5ul9ivFOfH1FbQBUOVcj7hqo4o+vA/r8uan6/EiZdyCMlQKOZM7X7N3tdMPwi5Tsbgt/I4AAAggggAACCERVwJwWbk4PN6eJc4RXwHzdoV3btjK3tONAIJwCUYvrwllp2+V1fJe+X38gsGaltVCbeu7Ifo/+s77sO/t11Pn+5zSxZJFA6Yj2LH9FY3q0Vcfrn9fCrWW3Awys2ODvTlK9Ab/XXe1LFiPYMUuvztleZuG//ypz7iLt7ni1rm7nYV2A4AsmJQIIIIAAAggggECAAuZUcXOaePPmzQJMye2eBNzrGJivO3AgEAkBAvtIqAaa54nDyjvgfuc8XztzSrbO85VPNWMV+pY+AuDa3fTw4i/08QN91dAd/xtT89dPv0/9LuqlYZOWam9h2SfmvgoL07Xkjvrd2N8YqwiYxw7NnjJTm9xbEhxZo7mz9+m3vxuk8xiVYQInGwQQQAABBBBAIDSBtAYNXNPGee8+eMeUlBRddOEFMv/mQCBSAoRQkZINJN8qNZVS1702QIF27j5Q8f1zn/nVUbNGxZvpnXJb9ZYa9D8fa81XUzWuZ9PiqfnmDXnrNOP+Qeo+erq2RjW4r65mw8fqlibFbS1aOVV/W5xrVOiE8pbP0azc7rpuwFnGHgccCFhXoOvFXaxbOWqWEAKMwYToZss2kvFn2a6JaMXMqfkEpsERN2nc2LXjAF+MBOdntVRW/gwksLfCaKnaWOe2dS+eUaCNmd/qp4Dq1VjnGXvVez6SdWbn3+nFZd9q/cwnNKTNyXKypt+t66esK3m333PqsJ9N6anbfl/y/r9+0AdTFynHmavPP1qg/MHDNaCh+wuOsJdMhggggAACCCCAAAJBCrinkrMlnn+A5jv05haCjRs38i8BdyEQogCBfYiA4UneSL0Hdi6Zoi4dW7JAn5Vd5d5TIQVbte6bPNeVpA5X6Irzy6xcuvMD3T9l7akBu6OOzrvmcc1Yk6EPR19QUpbxXvv0+frOPR3eUzlhP1dL7X83VoPrmu8HFOnA7Ff0xvIl+udcsXd92K3JEAEEEEAAAQQQCK8AW+JV7pmaWtf1+gJT7yu34o7wCUQvsC8slOdZ3/n6JfdI+FoUlzlVV9OBw3WVK9g1GnBkmT74pOzCchUbVbTxP/rStRB+XXW/+Sq1K32P3ri38Gd9PesL/ejpFfrqrXTty3/TQ+5F7H7crb3HK+YfyTOOtAEaf1fJU/uiVXrpdxM0u0Y/XduLlVcj6U7eCCCAAAIIIIBAOATYEs+7ornYYKtzzkmIvem9K3AlFgIRDeyrpZ+rDu6Ac/UsfbDqYLk2HtXeJa9p8sc5JeeLdOjQkQDfLy+XZZz+6ki7Sk880V/Fb8r/pH+9+LZWHfUUmZsN3Kfl732szcZb87/uNUEv/r51hW3rTnw5R//c5OULk+Tz1K3bGS6paj07q131YNCSVKdeqmqUJC3YsFk7ylTXWVCggjK/n1pCHXW6/c6Sp/bH9NO2PUq55mr1TInocDy1CvyGAAIIIIAAAgggELQAW+KdSufem95cbJADgVgIBBFJOXXMePruz+xtx9m/1TXdS97pLsrU0yN+r2fnZmpT1hat++w9PTumv3r9yaHfP9irpO0F+u7NZ/TcrOVat+NAmT3Xg6Ep0tHCUB5FO1VotDN8x3HlHyqz13yFjGup9e2T9LdRrV2L3BWte033/+Vz7a8QHB/X/i8m68GX1ykp/Qb97fUx6pDsYbm5oi/1wsRZ2uGpo4x32rdnGdP4kzrojnsGKO2Uuvjb7iTVbdlKTUvSFn35tl5euNPosyLlb/1YE0ZM0IKf3Cv9n1KA65dTntqrnW4acXHplwQV7+YMAggggAACCCCAgNUEzPfu2RJPOqN+feN9+tYyv+zgQCBWAoEH9s4cLf14hUpD1O/X6pt9XgLoKufpd8/cr56/Ln5sX5T1of54ZVe1btFKHS69Tf/7y1V6Z/YE9apX5pHx4R+1cslnWrkpV+6w0LlnpT5dXfw+uYwt2zZu3uPxiwXnvg1a9X1BieUeLf74K+2rEBgbgevGNVrtvk1bteqbn8vsp16SvHCLFi/eVNoveUuWeXmC7tTRVcu0xF09Yxu3bzfu85DfZi1e9H1pfgWr12hj+XcTjGnyI6cu1OJnrtHZST9p+cRh6n/rZC1Yt8d4+m3Ue/8mfTbtfl056EXt6/dXLV7xqka28Lbl3THt+eh2XTr8RX22I7+0Ps6CbVr4xBg9sCRVA/9nih7tXa+0Tq4f/G638b3ARcN1b9+SrwWKVuvF/k2V7Kiq0zpNUfL9D2twA18L4dVRx8EDdL5RaFKX4Rp2kbd2nFo9fkMAAQQQQAABBBCwlkCibolnfrHRIj3d9eUGq95ba0wmYm0cTuPwq+EHvta0F9/VpxkLNW/xZpXGsUbipIbdNWzoperU/wbd1Tf95LZqroyP68C6WXp5ylv66N/LtP7nX6tt3yt07chbdeuQTjqz+nHtmDZOd607W8MGXaF+l5yr1OrmE2hjYbVVMzT1k8/1+awP9cmGAyermdRU3Ydfq379r9XYkZ2UkjVfk/7+oZbMmqfFWWX3gK+rNgOG6ZrfXqkb7uqn5j/O0uP/844W/GuRVueUmab+64s05MYrdEn/ERqVulr/O+szrf30X/rn6j1GLdxHklLa9NXQAX005Nbfq196DRW5yn1fn0yfrRV7yuSX0lYDhg7UwNvu0W2dpa//PklT3nlfH6zYUSa/GmrY/UoN7XOd7np4kNLdryy4ijOeemet0Nw5/9Q/F32h1Su/0ba803T2RZ10UY/LddWVV2lQrxaq7eFBvSt51ssaOGaLevb6lTZ/84027z2mGjVO6MiRQ8rZ41Sr3wzWyNtHa0inNBV/pWJaf6hX/Gy3W8T8+8TeJXpm/MOa8sFK5dRqpT5DbtTvxxuL451Xp/Jt63KmaWCze3Vo0hdaenebCq8TlC2HnxNbwOFwyN+PqkhLZWSulJW3Ool0+8k/9gKMwdj3QSLXgPGXyL1feduLior0/eYtyssrGylUni4e7zCn3ptBPU/p/eu9KVOmaPny5Zo5c6Z/CSx6l5U/A/0P7C2KS7XiVaBI+94bqaY3FejFH2bptmZlZm3Ea5Ood8QECOwjRkvGcShg5X9UxCEnVQ5QgPEXIFiC3p69fbtycvbatvXmln/m7gAc/gsQ2PtvFeydVYNNSDoEQhJwZmn2W5/pV9e+rMEE9SFRkhgBBBBAAAEEELCSgBn0mlu9bd2aJfMpvl0O19T7FukydwXgQMBqAoG/Y2+1FlCfuBQ4sWmu3jDe8x9+fS+Ve8s/LttDpRFAAAEEEEAAAQROCthtSzzzi4r27doS1J/sYn6ymACBvcU6JCGqc+IHvf3QFK3pPkb39GHv+oTocxqJAAIIIIAAAgknYJct8Zo0bmysen+ekpOTE64PaXD8CDAVP376Kg5ramzN9/WbevSpGdpRp726/fYy9b+kvna8MV73zK2lWxZcp5Z8tRSH/ZrYVWbhvMTufyu0njFohV5I3Dow/hK374NtuXtLvJrGYnPZ2duDzSYm6cy6n9vqHNdrBTGpAIVaTsDKn4EE9pYbLnaq0I+a+cgDemWxuaPBYmP3gEma4GpeNTUcNV2PXc7Tejv1Nm1BAAEEEEAAAQS8CZhb4tUxprN/t2FjXLx3b069N4N6trHz1qOct5oAz0ut1iO2qk9NnX5GSrkWJenXPR/Rh5MHq4G37frKpeBXBBBAAAEEEEAAgfgXMKfmX3ThBZZ/At68eTPX1HuC+vgfc4nUAgL7ROrtqLe1kQZPma7Jo/soPaWaUs7uqZGPTdeyf05Q91Qmi0S9OygQAQQQQAABBBCIsYAZLJvvq5tbxlntMN+hNxfIM2cXcCAQbwJEV/HWY3FWX0dqd939+iLjT5xVnOoigAACCCCAAAIIREzAalvipabWVYv0dKbeR6zHyTjSAjyxj7Qw+SOAAAIIIIAAAggggEAFAStsiWfOIDAD+lbn8D59hQ7iRFwJENjHVXdRWQQQiLVARubKWFeB8hNcgDGY4AMgxs1n/MW4A2xYfCy3xKtlrNR/fpvWql+/ng1laVIkBKz8GchU/Ej0OHkigAACCCCAAAIIIICAXwLmU/P09LMVzS3xzqhfX+YieSyQ51cXcVMcCBDYx0EnUUUEEEAAAQQQQAABBOwuEI0t8VxT71uky3wNgAMBOwkwFd9OvUlbEEAAAQQQQAABBBCIY4FIbolnTr03V70nqI/jAULVvQoQ2Hul4QICCCCAAAIIIIAAAghEW8B8qh7uLfHM7fXatW0rc0s7DgTsKMBUfDv2Km1CAIGICXS9uEvE8iZjBPwRYAz6o8Q9kRJg/EVKlnw9CYRjSzzzS4JzW52jlJQUT0VwDoGABKz8GcgT+4C6kpsRQAABBBBAAAEEEEAgWgKhbIlnBvMXXXgBQX20OotyYipAYB9TfgpHAAEEEEAAAQQQQAABXwLBbInXpHFj13R+Vr33Jcs1OwlYILB3qnDHAj09/F69n3PMo60zf6uWvfUnjR54sdLrVJWjakOd32Ogrn/gr3pj3irtLCgy0p3QwXm3qdU9S+U5F49Zc9KTQGGOVr33uIZ2vE8LCz3dUHLOma33b71Wf5i2RgecPu7jEgIIIIAAAggggAACIQiYAbq5JZ65RZ2vw3yH3nw/v3HjRr5u4xoCthOIcWBfoKy5D6jPoI/U6LHHNTytWjng4zrwzeu6pVtn9b7pMb212qkLRk7Qs88/qFv7nSutfVP3DOqss1q21yU9OunCUW9oT16BfMWi5Qrg17IC7oD+wjbqPPJJzfzhSNmrFX92NNfwFx5VhyV3qP+dH2prIdF9RSTOIIAAAggggAACCIRLwNwSz1zZ3tOT+NTUuq5rvE8fLm3yiSeB2C2e5/xZK/58s0a8fab+Mv8ljWxRq5yb8ST/hzd046VjNe+A9OueEzVvzgR1Ty1T5Yf/ogPrPtSTd96nF1f8VJx+y4/aa/yUXi43fvUhYAb0M1/TM39+STM3GNgBHI7abXXT1GmqNnq4rhhdqPlTR6lFdUcAOXArAggggAACCCCAAAL+C7i3xPt+8xbl5eW5Em7atFG7d+3So48+6n9G3Bk1gYMHD0atrEQtKEZP7PP0zXM3aOCkKho/x1NQb3SHc7tmPvy0EdQb0+yrXaaJrz9walDv6rGqqtt+pF5Y8rmmj2qtJPNc7i/ab87M5/BPoGizZr0wQz+kDdFLmVv13UtXqa5/KU/eVb2VRk6drvsOPqF+t3yoHSdOXuInBBBAAAEEEEAAAQTCLWA+sTen3Jvv0tf4VbIefeSRcBdBfmEUWLdunXr27BnGHMmqvEAMAvtj2mtMvx/y4Eb1fOF53dm6/JP6kir+8pXmfLKj+JcLLlOfFj72nDQDy1df1vi2taWcXAL78r3s6/ekVrrmgbs1ondbNaidqjb9e6uNr/u9XaveRrf+75O68JN7dcPz/9FRb/dxHoE4F8jIXBnnLaD68S7AGIz3Hozv+jP+4rv/4r32nsZflSoOXXHFFeratStP6+O9g+Og/p7GoFWqHfXA/sT2d/T7m/6hHZf8QX8e0ULeKnB887da5X7F++hRVfr6du2emvDsjWqSt1Wbd/KWfSwGmCNtgMbf1UwrHrxDj6/YH4sqUCYCCCCAAAIIIIBAgggcOnRIo0aNUqtWrfTmm28mSKtpJgKeBbzF1Z7vDvWsc4fmPPJnzT3QWNfePUxtfLyLfSI/T6Vve3/3iWb/p7L3Mqoo5TfXasQ5R3Uo/3ioNSV9UAJ11Ol3N+u3Vb7WpLHPaUU+c/KDYiQRAggggAACCCCAQKUCN998szZv3qyPP/5Yp512WqX3cwMCdhaIYmDv1NFVb+hP72dJ9fpo2GVpPl2rNmiks9x3FK3SlPsna8X+SgL25At1za3nSflseOemi/bfjmZ9dF3fM1S0/lU9/No6diiIdgdQHgIIIIAAAgggkAAC48ePV0ZGhpYuXUpQnwD9TRMrF4heYG8shjdr0ptaZyxsV+M3vdW1ju+iq5zfV0M7GO/Mu44i/Xf5kxp45QTNzSrw0ara6jT+NT18SZ0y9xxR1oIX9cCoHmpU1SGHo+RPjykyvmIoPY6vm6Zxo4eoR3rdk/c46qjHlE2l95z8oVD7N32m9ybdo6E9HtIi18x/YxX/vV/o7/cOK86jTrq6DLxVT8/aoPyE2gWukXoP7KxqxnyL5VOm6rM8ntqfHDf8hAACCCCAAAIIIBCqwFtvvaXnnntOb7/9tmsafqj5kR4BOwj4jq7D2ELnjkV66587jBxrq22Xtjq9sryT2mv0I0PVsPQ+I7hf8ayu7NhHY9/I1E+VvnTvTlhD6f3+oL9O/7fmT+xZvHK++1KZv6u2v0mTp87U8rVz9OD/Z+9e4KOqzr2P/yMCLwGiSQEJJoAmEC4FFAHrpVKxFD31BoVjq1i1aivUgh7U2osi9mJboR7QorbesLVeiihHrVAUrbUNSBEBQYKAiQkEDSQSITZImHfWkIEQMslMZu89+/Lbn09LZmbvdfmuZZIna+/1DIn+QaHBCeEv95cu1e9uv1pfyz9OXxgwSpfd/L+av2aXQqrRh4tm6IJTxuh79zyjN7d8IlVv0VsvPqSfjh+tb9wbpJXrdso5eahONHSlC/TQi1sPR+QVAh4XOO1Lp3q8BzTf6wLMQa+PoLfbz/zz9vh5vfVm/j333HO68sortWDBAp1zzjle7xLt95iAm78HOhTY79P2117Wa5E75LvplEE5ajnTeVt1H/crPT19lI5tOOCfFOr+q0dp6Ojva87S4gRu9e6kAcMGKsYe/AdrSMsYoq+c3u3g60NfhLSvU1+de8Ut+vkt5zb4g8On2vCnH+jCO7bq6w+v0M7aOtXuXKuFt55d3+5y/e2O3+qFHS3n4Fs8Oa/B3QIN7i6I3mWQyL/HTNbiFO0h2KbvYA2LQJfrpef+oR2HEPkKAQQQQAABBBBAAIFWCZjn6ceNG6dp06Zp7NixrSqDixDwq4BDgX2F/vXKSh148j1XJ/ZMj88zrZvOnP6UFs/+pvIiSeqjl32mbW/cr6nnDNXQ/75LL24yq+Z2H2lql5mjvLwCjbjsUp0bXdSvfk73Lhqi3//1fk05d6Cy2h2ldllf1IW/uFczRtZnhK9aoqf+ts3uBrqn/E7HKy+nQ6Q9ny1aqsI99o+OezpPSxBAAAEEEEAAAQSsFjBB/ahRo3T11Vdr5syZVhdPeQh4XsCZwL6uRGv+Xb9u2zZTXY49LEpvHjGtq0ZM+aNWrHxCt4zu1ehW+iqt+8uPw7fAj9I1f/i3qpyKH9u2U/uDcqdryl3XaUTW0Yf346jeOm3kifXv7dCKNcVqYes/jZm7WaFQyJr/7ZqrMe0Ob5Jjr9ocoy90bXugut3rtWZTNG+hYy2gIqcE9pZrxZ+na8KwaSm7Q8SprlIPAggggAACCKRGwKS1mzRpUuR5+nvuuSc1jaBWBFwucDA8tbWddbtUUV4f3HXIVvYXGgXBLVZ+tDKHXKpfL16tDS/8UhMG1q+ER6+rfluPfPfrOvf6p7Up7mfvoxfb9W9bZX0hq77wz1VVXaPgbCPXRSf0jY7RR9q6vdYuZMpNlUA0oB86MHwHy52a/z5/vEnVUFAvAggggAACfhe46KKLSGvn90Gmf0kLOBPYlxZpbXXSbZXCu9Tnn/8jPfP2Wv1j9rc1KKPhyv/Hemvu1fr6jX/VDqdW7i3okj+LOFrt2kfHZofWFm33ZzeD2KvGAf26qiAq0GcEEEAAAQQQcEjApLUzt+GT1s4hcKrxrIAzgb3VPO2O15lTHtG/Cudp8oiGG93t0ca503Tri9sceObe6k5RHgIuF6gr0rP3/EXvZ4/Xvcs26d17L1b0vgyXt5zmIYAAAggggIAHBebMmUNaOw+OG01OjYA3A/uIVRt1GnCZ7nv5aU0/67gGekV6/L4X9SGr9g1M+BIBCwTaFOgbP5yiS88epO6dsjTwvLM10IJivVZE4bLlXmsy7fWZAHPQZwPqse4w/zw2YB5urklrN3Xq1MPS2jH/PDygPmm6m+egM4H9MV3U/cAm6XEN6b7Vj2v6s+/H9Ux6WtZXNP3pOZrYo36ztnANn//zTf27OjhPtMeFmrKTOqp7l2gKgZQ1gooRQAABBBBAAAEEPCJAWjuPDBTNdJWAQ4F9d+VEn4f/rFzlO5vfH/4olWrhjbO1JM7gPK37ubru8gGHYPds19Ydzddx6GT3fOWXPPbSf7S7+kByQ6mDun6BwN49s4yWIIAAAggggAAC7hUgrZ17x4aWuVvAmcC+7QkaMvwLByQ+36PqmuZX0486/gT12fFn/fL3q7U3Lr//p+49Gjxr37G7ju+S6M77cVXESXEJfKKtJbsOnNmmn07qT2AfFxsnIYAAAggggAACARYgrV2AB5+uJy3gUPTbTQOH5kovfhxu8GZt2LRHymsmyfqxucrrtlvzf3G7HvivpzRlQMcWOvq5KndWHjyn7RlnalhGC3+z2LtXkcx4aQcvq/9it3ZWpCZ1VySP/dzG7fHg6307tK203jB/mE4+/tBjEh7sDU22SSAt7Yj/+Jqtqalnmk770qnNXmM+bOo6834y18YqM55yk7nWlB/r+mT6E8+1dtWdjFk87Y7lFU+9dvU52Xa7sV3x9Mmudsczln6bB/F429XnVI5jKuu2y9PusUym3clc29xYNfffbDSt3eN//JPeXbfenHrEYVe74hkL05hY9bd0fazrTJktXZtMvc1dG0/dVrV7ZzhWKy4uOeiXTJ+TaXc89bZkZj535RFy6Nj31u2hApnN6jNDox/c2EKtG0MPjs4029+F2o74aeiNnZ83f/6nS0I35HWInK82J4VueLWiyfP3vz87dFabyIb5IbX5Uuj25Z80Ou8/ofJXfhwa0bb+HHUMDfn5ylBdo7NCtYtCkzKi54wOzd5U2/iM8Ova0KbZow+0KdyPjEmLwu944Ng0O3RmZJzC/cuYFFrUmkZXPBEa38H4tA31vOGVUI0Huk0TWyFgxVyJs1rzvcAtx78Kl7mlKbQjoALMwYAOvEu6zfxzyUD4sBnTpk0L9ejRI7Rhw4aYvWP+xaRx/Qff+MY3QrNnz3Z9O1tqoJvnYAvL2tb9LaLN0At0+UnmluwqFS7foPCafTNHF/XKP5BI6/O37tKF503VY+/siETSR1y0t0hPTJqqezebFeLjdNZP79FtZ3c54jTzRtqJ5+gbZ9Yn6Kpbpl9c+j3d/X/L9N7mjVr92p9196TzNPJnafrerSPrr9+jdx/9jWY9+4ZWf1gV52MB0ar3afenu6MvPPPv/t2f6tMkW7uvaI1WRBbsv6hvjR8WfsqeAwEEEEAAAQQQQACBpgVIa9e0C+8ikIiAY4G92gzRd26+MJL3evcrr+mtz8xidqyjo/L75YU/PFYnnjJMx5c+qquGDdHwCTforkee1aLFi7V40bN65K6punDoaZr4p/WqCz/LPWH283pu+leUFesO36P66zu/uVlnHdsmUnHd5qd1y0WnaUB+gU4a9V09uPNi/XHBjzWyS4PHBGo+0PJXX9Py9yp0YDu4kGpXvK5Xq6Nt/1Br1jfxR4fwHxyW/G1D9CTtWfm21kfu/T/4lvu+CH2k1+c9p3ejLduzTv9en+gfJ2q07vU3VBIuo+3IK3X1acdES+NfBBBAAAEEEEAAAQQOE2gqrd1hJ/ACAQTiEnDoGXvTlrbK/sb39YPf/J/uXP26Fr9drbPPiBX0tVX3E3orb9KNenvuecoI7Vbpv1/Tyy+9rCVP3aWHlr+jLdV14TLDgf+IM/Wd2y/SJZdP0Oj8YxQrpjctkI5SpxE36/nXT9Tv5szTMy+/rrUfH6tBY76u/77sWl07friOa7dPH2bk68IbvqZLLvy6zj2jn7LaHSi1bvNL+vXvn9SLf1qgjQcKDP9/kR6eeK4+mnCBLvjujfruCOmt38/UnD8+qaferDp4Vt1bP9PXz1mjCaO/pR/85ELlHfjbwsHPU/fFZ9q8+Ak996+1eqdwsV5YUiQjGznq3tD0/zpHq847XQP756tg5CW6dHjTd0NEL9H+97XkhXXhl/10zY++pT7O/enoYBP4AgEEEEAAAQQQQMD9AqS1c/8Y0ULvCKSZ5wica+5+7X7zNp3+lbv1yXcX6l0TtDtXOTXZLrBf1Yun6IvnPqDdE+Zp3dOXKbv5v7TY3iIqsFFg8xx9OX+q3jRVZEzSooq5GtPgZhcrazYb7Tn6raqZxptNZOLdeKWZYvgIgVYLMAdbTceFFggw/yxApIiIQDSt3XnnnaeHHnooLhXmX1xMrjxp/PjxOuusszRlyhRXti/eRrl5Djq8nhpeMT/zJv3hJ6dq+2P366ni+JLZxQvNeSkW2P+eHrvrz9qWd60em/PfBPUpHg6qt0eAoN4eV0qNX4A5GL8VZ1ovwPyz3jSIJbY2rR3zL4izxV19dvMcdDiwNwOTqVN/8oDu++oazfjhM/qw+ZT27hpJWtOMwB69/9B03fGv/rr50Rm6oDsp7prB4iMEEEAAAQQQQCCwAiatXWVlpRYuXKjOnTsH1oGOI2ClQAoC+3Dz2w3UtY89pmu3/0KX3/m6Kh18GMBKPMqKCuxT5ZuzdM2tG/T1Rx/RjC93a2Gvg+h1/IsAAggggAACCCAQJIGbbrpJ5jb8p59+mqA+SANPX20XSE1gH+5WWtZXNP25+3X2a5M0dgbBve0jbVsFJqj/pcZe+qa+Mn+RHr6sQDY9Zm1bDygYAQQQQAABBBBAwH6BaFq7559/XgUFBfZXSA0IBEggZYG9MY4E9y89o+9V/Erjrn9C63cf3I89QEPg4a6Gdmn9vCka95uQfvTm85oxKoeg3sPDSdMRQAABBBBAAAG7BBqmtRs+fLhd1VAuAoEVcDDdXdPGaZ0G6dLfLdCZry/XLm7gbhrJre+mhVTX8yo9NX+YutenBHRrU2kXAggggAACCCCAQGoEVqxYoXHjxunOO+/U2LFjU9MIakXA5wIpD+wP+Kar51fO9jm1H7t3rAadzV9c/Tiy9AkBBBBAAAEEELBCwDxPf/HFF2vatGm67bbbrCiSMhBAoAmBlN6K30R7eAsBBBBwtYDJX8qBQCoFmIOp1Kdu5h9zIBEBk9bukksuiTxPP3369EQubfJc5l+TLLzpoICb5yCBvYMTgaoQ8JPA/t2f6lM/dYi+IIAAAggggIBlAiaoN2ntzEFaO8tYKQiBmAIE9jFp+AABBGIKhD7S6/Oe07vRE/as07/X746+4l8EEEAAAQQQCLjAjBkzSGsX8DlA950VcMkz9s52mtoQQKA1Ap9p8+In9Ny/1uqdwsV6YUmRDuaxqHtD0//rHK0673QN7J+vgpGX6NLhXVpTCdcggAACCCCAgMcFfvazn2nWrFl66623SGvn8bG0qvmFhYW67LLLrCqOcpoQILBvAoW3EECgKYEOyhtzjW4a09RnvIcAAggggAACCEgmrd3tt9+uBQsWiLR2zIiowLZt25STkxN9yb82CKSFwocN5VIkAgggYJlAWlqa+FZlGScFIYAAAgggYIuASWs3YsSISFo7dsC3hdizhZrf5cwdHPyxx74h5Bl7+2wpGQEEEEAAAQQQQACBQAiQ1i4Qw0wnXSxAYO/iwaFpCCCAAAIIIIAAAgi4XcDqtHZu7y/tQ8CNAgT2bhwV2oQAAggggAACCCCAgAcESGvngUGiiYEQYPO8QAwznUQAAQQQQAABBBBAwHqBaFq7pUuXqnPnztZXQIkIIBCXAIF9XEychAACCCCAAAIIIIAAAg0FSGvXUIOvEUitALfip9af2hFAAAEEEEAAAQQQ8JwAae08N2Q02OcCBPY+H2C6hwAC1goULltubYGUhkCCAszBBME43VIB5p+lnJ4tzKS1GzduXCSt3dixYx3rB/PPMWoqiiHg5jlIYB9j0HgbAQQQQAABBBBAAAEEDhcgrd3hHrxCwC0CBPZuGQnagQACCCCAAAIIIICAiwUaprWbOXOmi1tK0xAIngCBffDGnB4jgAACCCCAAAIIIJCQQDStXVZWlhYuXJjQtZyMAAL2C6SFwof91VADAggg0HqBtLQ08a2q9X5ciQACCCCAQLICN910k5588kmZtHYFBQXJFsf1ARMwv8u99dZbGj58eMB67lx3SXfnnDU1IYAAAggggAACCCDgOQET1M+aNUsbNmwgqPfc6NHgoAhwK35QRpp+IoAAAggggAACCCCQoIBJa2eC+gULFhDUJ2jH6Qg4KUBg76Q2dSGAAAIIIIAAAggg4BGBV199NZLWbvbs2XIyrZ1HeGgmAq4SILB31XDQGAQQQAABBBBAAAEEUi9g0tp9+9vf1rRp0zRlypTUN4gWIIBAswIE9s3y8CECCCCAAAIIIIAAAsESMDvgjxo1KnLrPWntgjX29Na7AgT23h07Wo4AAggggAACCCCAgKUC0bR2Zud70tpZSkthCNgqQGBvKy+FI4CA3wQKly33W5foj8cEmIMeGzCfNZf557MBbaI7N954o8xt+Pfff786d+7cxBmpe4v5lzp7aj4g4OY5SLo7ZikCCCCAAAIIIIAAAgjIpLV7+OGHSWvHXEDAgwKs2Htw0GgyAggggAACCCCAAAJWCpDWzkpNykLAeQECe+fNqREBBBBAAAEEEEAAAdcIkNbONUNBQxBotQCBfavpuBABBBBAAAEEEEAAAW8LkNbO2+NH6xGICqSFwkf0Bf8igAACbhRIS0sT36rcODK0CQEEEEDAywJmB/x+/fpF0totXbrUy12h7S4XML/LvfXWWxo+fLjLW+rd5rFi792xo+UIIIAAAggggAACCLRKgLR2rWLjIgRcK8Cu+K4dGhqGAAIIIIAAAggggIA9AtG0dmal3m1p7ezpMaUi4G8BAnt/jy+9QwABBBBAAAEEEEDgMAHS2h3GwQsEfCHArfi+GEY6gQACCCCAAAIIIIBAywKktWvZiDMQ8KIAgb0XR402I4AAAggggAACCCCQoABp7RIE43QEPCRAYO+hwaKpCCCAAAIIIIAAAgi0RoC0dq1R4xoEvCNAYO+dsaKlCCDgAoHCZctd0AqaEGQB5mCQRz/1fWf+pX4MWtMCswP+qFGjdNppp2nmzJmtKcIV1zD/XDEMgW6Em+cggX2gpyadRwABBBCwSqCyqkp1dXVWFUc5CCCAgCUCDdPaPfroo5aUSSEIIOA+AXbFd9+Y0CIEEEAAAY8ImEC+vHy7tpWXR4L6Nm3aKD8/T1mZmR7pAc1EAAG/C0TT2q1YsYK0dn4fbJf2z8w9c/Tr18+lLfRHswjs/TGO9AIBBBBAwEGBxgF9tGrzflHRRmVlZSo/L08m0OdAAAEEUiVg0tq9/PLLMrnqe/TokapmUC8CEYHOnTsjYaMAgb2NuBSNAAIIIOAvgdraWpWVbdXHFRXNdqyyskord61i9b5ZJT5EAAE7BebNm6dZs2ZpwYIFKigosLMqykYAARcIpIXChwvaQRMQQACBmAJpaWniW1VMHj5wQCDegL6pppjV+969eql9+/ZNfcx7CCCAgOUCJlf9uHHj9Nhjj+mKK66wvHwKRCARAXMr/ogRI/hdLhG0VpzLin0r0LgEAQQQQCAYAtXV1SoNr9Cbf1t7mNX7XbuqlZubo+zu3VtbDNchgAACcQmYtHbXX3+9pk2bRlAflxgnIeAPAQJ7f4wjvUAAAQQQsFDAioC+YXPMs/fFxSUyQX5+3oms3jfE4WsEELBMYNu2bb5Ia2cZCAUhECABbsUP0GDTVQS8KsCt+F4dOe+1u6JiR3iFvkzm1nu7DrOhHqv3dulSLgLBFYimtTMCCxcuZAf84E4F1/WcW/GdGRJW7J1xphYEEEAAAZcKmNV0s5Jud0Af7X7D1fsTevdSenp69CP+RQABBFotcNVVV4WzchSJtHatJuRCBDwtQGDv6eGj8QgggAACrRUwAXbDHPStLae115nb/VevWavcnBzl5Bzf2mK4DgEEEJBJa1dYWEhaO+YCAgEWOCrAfafrCCCAQMIChcuWJ3wNF7hLILrD/cq3V0VW6U2An8rD3CmwZu1a1dTUxNUM5mBcTJxkkwDzzybYJIqNprW77777fJ/WjvmXxEThUksE3DwHWbG3ZIgpBAEEEEDA7QLRgL6lHPSp6MeePTWs3qcCnjoR8LiASWt35ZVXRtLajR071uO9ofkIIJCMAIF9MnpciwACCCDgegGzEm5uuXdjQN8Yz6zem3aanfMzMjIaf8xrBBBA4KAAae0OUvAFAgiEBQjsmQYIIIAAAr4UsDplnVNI5s6CdevfU3Z298jz92YXfQ4EEECgoQBp7Rpq8DUCCBgBAnvmAQIIIICArwQqq6oiK/QmsPfyYe4yiOa9Z/XeyyNJ2xGwVsCktZs4cWLkefpHH33U2sIpDQEEPCtAHnvPDh0NRyA4AuSxD85YJ9NTJ3LQJ9O+ZK5l9T4ZPa5FwF8C48ePj+yAb9La9ejRw1+doze+FCCPvTPDyoq9M87UggACCCBgg4DTOeht6EJcRUb2CPg4/Ox9fp6yMjPjuoaTEEDAfwKktfPfmNIjBKwSILC3SpJyEEAAAQQcE0h1DnrHOtqgItPnoqKNysrKDG+ulyeevW+Aw5cIBEAgmtZuwYIFvk9rF4DhpIsIWC5AYG85KQUigAACCNglYDaWK98e3uE+vHqd6vzzdvWxpXLNc/crd61i9b4lKD5HwEcCpLXz0WDSFQRsEiCwtwmWYhFAAAEErBNwcw5663oZf0kNV+979+ql9u3bx38xZyKAgKcESGvnqeGisQikTIDAPmX0VIwAAggg0JKA2dnebIrnhRz0LfXFjs/N6v2uXdXKzc1RdvfudlRBmQggkEKBaFq78847TzNnzkxhS6gaAQTcLsCu+G4fIdqHAAJiV/zgTQKv5qBP5UiZlHj5eSeyep/KQaBuBCwUMGntLrrookiJCxcuVOfOnS0snaIQcE6AXfGdsT7KmWqoBQEEEPCHQOGy5f7oiEt7YVbn161/L/I/r+ehd5rYeK1eszayB4HTdVNfcAT4HujcWF911VXhDTOLRFB/yJz5d8iCr1Ij4OY5yK34qZkT1IoAAggg0EDAzznoG3TT9i/Ns/fFxSUyt+if0LuX0tPTba+TChBAwHqBhmntWKm33pcSEfCjAIG9H0eVPiGAAAIeEDBBqHl23uRoN5vjcVgnEF29z83JUU7O8dYVTEkIIGC7wJw5czRr1iy98sorpLWzXZsKEPCPAIG9f8aSniCAAAKeEDABvQnmt5WXBzZlnVMDVVpWpsqqykjee1bvnVKnHgRaL2DS2k2dOlUmV/0555zT+oK4EgEEAidAYB+4IafDCCCAQOoEysq2EtA7zL9nT03k2Xuzep+d3V1t2rRxuAVUhwAC8QiY5+nHjRunadOmaezYsfFcwjkIIIDAQQF2xT9IwRcIIOBWAXbFd+vIJN4uc8v9ps1bxMZ4idtZcYXJd292zjc76HMggIB7BExQP2rUKJm0dg899JB7GkZLELBAgF3xLUCMowgC+ziQOAUBBFIrQGCfWn87aq+sqtKmTZu5Fd8O3DjKNCv3ZgWf1fs4sDgFAZsFSGtnMzDFp1yAwN6ZISCwd8aZWhBAIAkBAvsk8Fx8qXnW3jwDbp6353BegNV7582pEYGmBMxKvVmx37BhA7nqmwLiPc8LENg7M4TksXfGmVoQQAABBBoJmNXi3r16aeCA/urYkbRsjXhsf2kei1i3/j1tDj8aYf7IwoEAAs4LmLR2JqhfunQpQb3z/NSIgK8ECOx9NZx0BgEEEPCegHnee/CgQdwanqKhMykHV769Krx7flWKWkC1CARTIJrW7vHHHyetXTCnAL1GwFIBAntLOSkMAQQQQKC1Aibf+pDBg9jYrbWASVxnVuyLijaqaONGVu+TcORSBOIVIK1dvFKchwAC8QoQ2McrxXkIIIAAArYLmOe+za35BQV92djNdu0jK6isrGL1/kgW3kHAUgHS2lnKSWEIIFAvQGDPVEAAAQQSEChctjyBszm1tQJZmZk6ZejJkbzrrS2D61onEF29N8/fm+fwORBoKMD3wIYaiX8dTWt39dVXa+bMmYkXEPArmH/enABl4Y1ye/To4c3GN2q1m+cggX2jweIlAggggIA7BNhcL7XjUF1drdVr1qp8O1kLUjsS1O4XAZPWbtKkSZHn6e+55x6/dIt+INCiQGlpqU477bQWz+OE5ASOTu5yrkYAAQQQQMBegejmemVlWyPp8eytjdIbCpjV++LiEplb9PPzTpR5VIIDAQRaJ3DRRReR1q51dFyFAAJxCLBiHwcSpyCAAAIIpF7AbK439OST2FwvBUPB6n0K0KnSVwKktfPVcNIZBFwpQGDvymGhUQgggAACTQlEN9fLz8tjc72mgGx8L7p6v2btWtXU1NhYE0Uj4C8B0tr5azzpDQJuFUgLhQ+3No52IYAAAkYgLS1NfKtiLjQWiAaaJg87h/MCuTk5MndRcCCAQGwBk9Zu3LhxWrBggcaOHRv7RD5BwMcC5o9bb7zxhubPn+/jXqa+a6zYp34MaAECCCCAQCsEzOZ6eeHnvk16PJ79bgVgkpeUhnc5ZvU+SUQu97VANK3dnXfeSVDv65Gmcwi4Q4DA3h3jQCsQQAABBFopYDbXM8/emxVkDmcF9uypieycbzY2NHdQcCCAwAGBaFq7adOm6bbbboMFAQQQsF2AwN52YipAAAEEEHBCgM31nFBuug6zem9S45lN9jgQCLpAw7R206dPDzoH/UcAAYcECOwdgqYaBBBAAAH7Bdhcz37jWDXU1tZq3fr3VFxSwup9LCTe972ACepNWrvKykotXLhQnTt39n2f6SACCLhDgDz27hgHWoEAAgggYKFA165dlJWVGcnBzuZ6FsLGUVR5+faDee/NYxIcCARJYMaMGZFc9UuXLiWoD9LA01cEXCDAir0LBoEmIICAdwQKly33TmMD3lI210vdBIiu3m/evIXV+9QNgy018z0wNuvPfvYzzZo1S88//7wKCgpin8gnrRZg/rWajgstEnDzHCSwt2iQKQaBYArUafeml/Tb70/Ql/MylXZ0Dw3++rX6+ZOrVEUizWBOCRf2ms31Ujco5m6JlW+vUmVVVeoaQc0IOCBg0trdfvvtkbR2w4cPd6BGqkAAAQQOFyCwP9yDVwggELfAPlW++Qt9ffglmvn3Mqn78cpWudb+9SHdduk5Onvay9pBcB+3JifaL8DmevYbN1WD2S2/qGijijZuZPW+KSDe87zAihUrIrnqSWvn+aGkAwh4WoDA3tPDR+MRSJ1AqPxpXXfNGl3wQpGK3y3UP/65VsVbl+tPN4zUsarS6nv+R7f/rSJ1DaRmBJoQYHO9JlAcequysorVe4esqcY5AZPW7uKLLxZp7ZwzpyYEEGhagMC+aRfeRQCBZgU+03tPvKxj7p6jaWcer3aRc9PU7rgRumzW7zRjZGb4nQ16/I9vaFez5fAhAqkRMJvrnTL0ZHXr2jU1DQhordHVe7N7vnkOnwMBLwuYHfAvueSSyPP0pLXz8kjSdgT8IUBg749xpBcIOCsQ+kCvfThSt3y9h9Ia13xUP1363a+pQ/j9PSVbtaPx5x5/fdqXTvV4D2h+VIDN9aISzv9r8t2bvPfl27c7Xzk1JiXA98ADfNG0duYVae2SmlIJXcz8S4iLk20QcPMcJN2dDQNOkQj4XiCtn66d2VftmvzTYBtlfCFLbcMIR/U6Xl18j0EHvS4Q3VyvrGyrSsvC+0VwOCJgVu+Li0sOpsYzj0lwIOAVAdLaeWWkaCcCwRFo8tfy4HSfniKAQOsEjlK7drH+LrhPO8vL9Zm66eyvDtUxrauAqxBwXIDN9Rwnj1TI6n1q3Km19QKktWu9HVcigIB9AgT29tlSMgIBFdipf/9jjT7PnaDrx/UKqAHd9qpAdHO93r17ydyqz+GMQHT1fs3ataqpqXGmUmpBoBUCpLVrBRqXIICAIwIE9o4wUwkCwREIbXtZf3gyTRPvuUVfy+BbTHBG3l89ze7ePbK5XlaW2QiSwymBPXtqIs/em8ciOBBwmwBp7dw2IrQHAQQaCvBbd0MNvkbADQJ7y7Xiz9M1Ydg0Ld6bYIMi196lyRNG6Ys90pWWdrSOyfuSLpx8t+avKFeixSVYuxTaphdv/62Krpqte8b1PHJjvYQL5AIEUidgVuwL+vbVwAH9xfPfzo6D2euA1XtnzamteQHS2jXvw6cIIJB6gVgPyaa+ZbQAgaAJmKB8/gP6zS/v1fx1VVLGJF0Tt0FIezc9oxsvm6K5K4/VBTPu1jMPnqsBWVLl+kW6/9ab9c3Tfqdz7nhI8245R93b1e9lH9qjjz7Yrt2heCsKp7TLylFu5oEEd4dftU87Ft+tX356g16a+1/qcsR2+YefzSsEvCJgNtcbMniQysu3s7meg4MWXb3PzclRdnZ3Ho1w0J6qDhcgrd3hHrxCAAF3ChDYu3NcaFWQBBoH9K3o+/4Pn9Y1516jP27upJF3P6G/3DRM0f2lswZcqJ/8pYfajzlfN982Vl+rfFavz/qaskzg/fmbmnHyubq/Ot5KM3Tm7GX6x5T+jS4I/2Hh/Uf1/dlZuvuJbys/+oeDRmf54WXhsuVyc6oTPxi7sQ9m9d5srmduzf8gvJO72fCNwxkBs3r/cUWF8vNOlPkjC0dqBYL2PZC0dqmdb41rD9r8a9x/XqdewM1zkFvxUz8/aEGQBeqK9Ow9f9H72eN177JNevfei5XwE72hYj110w/DQf0etRlynX7zg1MOBvUHadufoh/85joNabNba++ZrKkLPlRkkb7dGM3dFVIoFO//djUd1G96Qt//6Q794Ikf6cws/l540J0vfCeQnp4euTWfzfWcHdra2lqtW/+eiktKZDba40DAKYFoWrunn35anTt3dqpa6kEAAQQSFiCwT5iMCxCwUKBNgb7xwym69OxB6t4pSwPPO1sDEyp+v6r/NlO3/uXD8FUZGjZxrIa1b+oe+DS1HzZWE4eZ1a7NevLHs/Va9f6Eaop1cqhyiX70g9X6xu9ubiKoD6m2aK2KauO+1z9WNbyPgKsE2FwvNcNhHodYvWYtd0ykhj9wtZLWLnBDTocR8LQAgb2nh4/GI1CuJX98UaURiIG6YHQfxfyP+qg+Gn3BgT8b1G18Vo8sKU+aL1T5uu7IWV7sAABAAElEQVSc9JKG3nuHzu3SeKU+fHv+9r/qzse26AtN/rEh6eopAIGUCrC5Xmr4o6v3mzdvYfU+NUMQiFpJaxeIYaaTCPhKoPFv4r7qHJ1BwPcCO/6upxaUHOjmcafq9AHpzXQ5XQNOP1XHqVAfqUTPPLZEd3/jSmU3c0VzH5mgfsbYS3VPWbYGX3WuHjji5BptW/MfjXnmdXU54jPeQMA/Amyul5qxNM/d76ysVH5+nrIyE36IKTWNplZPCETT2s2ePVtjx471RJtpJAIIIEBgzxxAwLMC+7Xr74v08mf1Hehzgnq2bb4zbXueoD7hUz4K/+/zVxfptR2X69IubZq/qKlP97+veVd9WzPeMKv+5XpzS1MnSW1O+rm++9WuTX6YltbUIwNNnhp502xW0viIZxO7pq4z5SRzbawy4yk3mWtN+bGuT6Y/8VxrV93JmMXT7lhe8dSbSJ/ZXM9oOX+Y5+2LijZGNjXMz8uLuXO+U/OgKYFYdSczf5O51rQx2evt6FOy7Uq2T9HrG6a1mzJlysEhjdVnt7T7YEMbfZFMu5O51jQjmeubu7a5z6Lj2IjhsJexro/n2ub61dL1seo1ZbZ0bTL1NndtPHVb0e7i8KazO3dWHjYnkulzMu2Op96WzMznbjzSwptm8fCrG0eGNgVTYPMcfTl/qt40vQ+nu1tUMVdjmsosF9Gp1j9vPUtn/np15FXGpEWqmDtGMU83Z+1drMldo7vgD9EP33xDvzrD/btMmz8CuOVblfkBF+8PhcjA8H+BFCjfHk6NV1rGreIOjr754wqr9/aD+/l7oNkB/8tf/nL4D0VZWrp0qf2Y1JCwgJ/nX8IYHrpgzpw5euONNzR//nwPtbrpprp5DsZ8HLfprvAuAgi4R2Cn3l8XfU6+rTIz0mM/Xx9tdFpbte8QXaEv17r3d0Y/4V8EELBQgM31LMSMs6jo6r3ZPd88h8+BQCIC0bR2JqhfuHBhIpdyLgIIIOAKAQJ7VwwDjUCgFQL7q7S1dE/9hR2U26OLWny2pm22TujTsf6aGn28Y/eBtHetqJ5LEECgeQE212vex65Pq6urIzvnm7smOBCIV+DGG28MP9ZRpPvvv5+0dvGicR4CCLhKgMDeVcNBYxBIQGBfhbZ+EA3sE7ju4Km7tWHLNn1+8DVfIICAHQLRzfVyc3LsKJ4ymxAwq/fmmU5W75vA4a0jBG666SY9/PDDkdvvCwoKjvicNxBAAAEvCBDYe2GUaCMCCLhGgOfrXTMUnmpIdHO9IYMHyQT6HM4IRFfvy8q2OlNhAGrx2/dAk9Zu1qxZWrBggQjq3T+B/Tb/3C9OCxsLuHkOEtg3Hi1eI4AAAgggYJNAenq6Bg7or969e8Xcwd2mqgNbrFm9Ly0r05q1a1VTUxNYBzp+pMCrr76qcePGibR2R9rwDgJWCqxZsyb8c6+3lUVSVhMCBPZNoPAWAp4QaNdT/QYns/LXSf1O7KEWMuR5goJGIuA1ATbXc37E9uypiTx7z+q98/ZurNE8T//tb39b06ZNU8O0dm5sK21CwOsCn3zyiXr27On1bri+/QT2rh8iGohALIFO6tI9uhHe56rYuUt1sU6Nvl+3Szsrok/Vp6tbl05KLJt8tCD+RQCBZAWim+sVFPRV+/btky2O6+MUYPU+Tigfn2Z2wB81alTk1vuZM2f6uKd0DQEEgiRAYB+k0aavPhP4ggae1Lu+T5+pvCK+wL6i/LP6a3I1dGA3n5nQHQS8J5CVmSnz7H12dnfvNd6jLY6u3heXlMjcqs8RHIFoWjvzPD1p7YIz7vQ0tQKTJk3SmDFjUtuIANTeYnasABjQRQQ8KtBBfYadrG4q1MfhHuzZVCKT3KnZG522l2hTdCP9jgM0uG8Hj/adZiPgLwGzet+7Vy9169pVmzZvlgk8OewXKC/frsrKKuXnncimhvZzu6KGaFq7pUuXktbOFSNCI4IgcM455wShmynvIyv2KR8CGoBAawXSlH7KGTqrPjav27hFpfuaL2tf6RZtrF+c6nDeuRp5DN8CmhfjUwScFTCb6w0eNIjN9Rxkr62tjaTFY/XeQfQUVUVauxTBUy0CCDgiwG/1jjBTCQI2CXQZqW+O63Wg8LJVWlm8t5mK9qp45SqVRc7opXHfHKkuzZzNR00LFC5b3vQHvIuAhQJmcz1ze35WVqaFpVJUcwJm9X71mrUyKfI4Ygt49Xsgae1ij6mXPvHq/POSMW1tXsDNc5DAvvmx41MEXC6QrdGXn69c08q6t/XS0mKFYrU4VKylL719YIO93PN1+ejsWGfyPgIIuEDAbKhX0LdveIMvNtdzajiiq/dFGzfy7L1T6A7UQ1o7B5CpAgEEUi5AYJ/yIaABCCQjcJQyRk/VnRea0H6HXn3k//Te/qbKC2nv6mf18Ks7wh/m6sI7p2p0Bv/5NyXFewi4TYDN9ZwfEfPc/cq3V6myqsr5yqnRUgHS2lnKSWEIIOBiAX6zd/Hg0LTgCezf/ak+TbTbR+Xr0lm/0MS8jqpbPke3PrROR9yQv3e9Hrv9fr1V11F5l/9G9367j/iPP1FozkcgdQLRzfXM7fkczgiY3fKLijaK1XtnvO2ohbR2dqhSJgIIuFWA3+3dOjK0K3gCoY/0+rzn9G6053vW6d/rd0dfNfNvmtrlT9TDix7W5BG1emHyeE2c+ZLWV5rwfq8q17+kmRPHa/ILtRox+WEteugS9eS//GY8+QgB9wqYzfXM0bt3L5lgn8N+gejqfUWFueOJwysCpLXzykjRTgQQsEogLRQ+rCqMchBAIFGBz7R58RN67l9r9U7hYr2wpEgNt21qkz1CF593ugb2z1fByEt06fAWtrvbW64V8x/To88t0Rv/XKZ15XuVceIwnfWV8/Wt667W+OHZapdoE11wflpamvhW5YKBoAmuEjDPg5ud3E3gyeGMQEZGRiQ1ntn/gMPdAtdcc41efvllmbR2Jmc9BwIIIOB3AQJ7v48w/UPABwIE9j4YRLpgm4B5Dry4uEQm0OewX8DcKZGbmyOTuYDDnQImrd2sWbO0YcMGgnp3DhGtQgABGwQI7G1ApUgEELBWgMDeWk9K85+AeR68tKxMJmUbhzMCrN4745xoLSat3bhx47RgwQKNHTs20cs5HwEEEPCsAIG9Z4eOhiMQHAEC++CMNT1NTqCmpkabNm/Wnj01yRXE1XEJmNX7HtnZysk5Pq7zOcleAZPW7qtf/aoee+wxXXHFFfZWRukIIICAywQI7F02IDQHAQSOFCCwP9KEdxBoTqB8+3aVlpaRi705JAs/69gxPfzsfZ6imxtaWDRFxSlg0tqNGjVK3/rWtzRz5sw4r+I0BBBAwD8CBPb+GUt6goBvBQjsfTu0dMxGATbXsxE3RtG5OTms3sewsfNtswN+v379dNppp2n+/Pl2VkXZCCCAgGsFCOxdOzQ0DAEEogIE9lEJ/kUgcQGzud6mTZtZvU+crlVXsHrfKrZWXxRNa2cKWLhwoTp37tzqsrgQAQQQ8LIA2ay9PHq0HQEEHBcoXLbc8TqpEIGGAonOwazMTJ0y9GRlZ7OLe0NHu742+xusXrM2korQbGrotyPR+Wd3/6+66iqZ2/D/9Kc/EdTbje2C8t02/1xAQhMcFnDzHCSwd3gyUB0CCCCAAAJOC5hN3nr36qWBA/rLrChz2C9gMhSYAL+6utr+ygJag0lrV1hYGMlV36NHj4Aq0G0EEEDggACBPTMBAQQQQACBgAiYFG2DBw2SeRbcBPsc9gqYfQ7WrX/Pt6v39uo1X/q8efMiuervu+8+ctU3T8WnCCAQEAEC+4AMNN1EAAEEEEAgKmDSsw0ZPEgm0OewX4DVe2uNTa76K6+8MpLWjlz11tpSGgIIeFeAwN67Y0fLEUAAAQQQaLVA+/btI7fmFxT0ZfW+1YrxXxhdvS/auJGNDONnO+JM8zz99ddfr2nTppGr/ggd3kAAgSALsCt+kEefviPgEQF2xffIQNFMzwqYTd5Ky8pkVpY57Bcwj0Hk5+fJbGzIEb/Atm3bNHz4cNLaxU/GmQggECABAvsADTZdRcCrAgT2Xh052u01AbPRW3FJiczO7hz2C2RlZSo/L487JuKgJq1dHEicggACgRYgsA/08NN5BLwhQGDvjXGilf4RKCvbqm3l5dwy7sCQmtX7E3r3VteuXRyozbtVjB8/PrID/ooVK8QO+N4dR1qOAAL2CRDY22dLyQggYJEAgb1FkBSDQAIC5pnwTZu3kK4tAbNkTjUbGebnnSiz9wHH4QImrd2TTz4ZSWtXUFBw+Ie8QgABBBCICBDYMxEQQMD1AgT2rh8iGuhjgcqqKm3atJnVewfG2Kze5+bmKLt7dwdq80YVJq3dleEd8BcsWCB2wPfGmNFKBBBIjQCBfWrcqRUBBBIQILBPAItTEbBBgM31bEBtpkhW7w/gmLR248aNi6S1u+KKK5oR4yMEEEAAAQJ75gACCLhegMDe9UNEAwMiwOZ6zg20Wb3vkZ2tnJzjnavURTWZtHajRo3St771Lc2cOdNFLaMpCCCAgDsFyGPvznGhVQgg4FKBwmXLXdoymhUUgVTOQbOSPHjQIOXm5LCTu80TLnqXxJq1a1VT454sBU7MP5PWzgT1p512GkG9zfPMa8U7Mf+8ZkJ7nRVw8xwksHd2LlAbAggggAACnhcwq8hDBg+SCfQ57BUwqQdXr1krk6kgCIdJazdx4kSZTfIeffTRIHSZPiKAAAKWCBxtSSkUggACCCCAAAKBEjC7tw8c0F9srufMsJeWlYWtKyN579PT052pNAW1XHXVVTK34Zu0dp07d05BC6gSAQQQ8KYAK/beHDdajQACCCCAgCsEsjIzdcrQk5WdzU7udg9IdPW+uKTEl1kKTFq7wsLCSFo7ctXbPZsoHwEE/CbA5nl+G1H6g4APBdg8z4eDSpd8KWA219u0eYtqa2t92T83dcrcMWHy3vvlcYhoWrtXXnlF55xzjpuoaQsCCCDgCQECe08ME41EINgCBPbBHn967z0B8zy4uXWcw34Bc6eEWzczfPXVVzVixIgWb6mPprUjV73984UaEEDAvwIE9v4dW3qGgG8ECOx9M5R0JEACZtXerN6bVXwOewXcunpvvne3tAJPWjt75walI4BAcAQI7IMz1vQUAc8KENh7duhoOAKqqNihD4qLfflMuNuGNysrM7K5Xps2bVLeNLP5nVmtN3/YibUJXjSoP++88/TQQw+lvM00AAEEEPCyAIG9l0ePtiMQEAEC+4AMNN30rYDJyV5cXKKPKyp820e3dMwE9fn5eTKbGqbymDNnjh555BG98847TTbDpLW76KKLIp8tXLgwZvDf5MW8iQACCCBwhADp7o4g4Q0EEEAAAQQQsFLABJt54Y3eunbtwuZ6VsI2UZb5I0pR0UalevX+jTfe0Fe/+tUmWnjgLRPUmxX7DRs2ENTHVOIDBBBAIH4B0t3Fb8WZCCCAAAIIIJCEgNnBfejJJ0U2e0uiGC6NQ6Cyskor316l8u3b4zjb+lOeffZZnXHGGU0WbNLamaB+6dKlBPVNCvEmAgggkLgAgX3iZlyBAAIBFihctjzAvafrbhDwwxzMyTk+EuD7JVWbG+ZFU22IPgKxbv17lqUgjGf+mefrzXHqqace0Sxzi/6sWbP0+OOPq6Cg4IjPeQOB5gTimX/NXc9nCCQr4OY5SGCf7OhyPQIIIIAAAggkLGB2ch84oL9rNntLuAMeusBsYLd6zVrHVu8LCws1ZMgQ9ejR4zAlk9Zu6tSpMmntyFV/GA0vEEAAgaQFCOyTJqQABBBAAAEEEGitgHnu/pShJ6tb166tLYLr4hCwY/U+VrVr1qw54vl6c+v9uHHjNG3aNI0dOzbWpbyPAAIIINBKAQL7VsJxGQIIIIAAAghYIxDdXM+s4JuVfA77BMzq/dur3lFZ2VbbKnn55ZcPe74+mtbu6quv1syZM22rl4IRQACBIAsQ2Ad59Ok7AggggAACLhJgcz3nBqO0rExr1q5VTU2NpZWaIH7btm0Hn683ae0mTZoUeZ7+nnvuiVmXeS7f3KrPgQACCCDQOgHy2LfOjasQQMBBAfLYO4hNVQi4RKC2tjaSGs+sMHPYK5CbkyOzoaEVx7x582QC+Gj++lGjRjWb1s4E8/fee69ee+21yG36rOhbMQqUgQACQRRgxT6Io06fEUAAAQQQcLkAm+s5N0DR1Xsr/ojyj3/84+Dz9bHS2pkVfbM7/vHHHx957n7o0KGRfPYE9c6NOTUhgID/BFix99+Y0iMEfCfAir3vhpQOIZCQQHTjt48rKhK6jpMTF8jO7i6zgm/2PWjNYYL1++67T6WlpZEd8F955ZWDO+Cb2+0ffPBBPfzww5Fd87/zne/oqquuIpd9a6C5BgEEEGgkwIp9IxBeIoAAAggggIC7BNhcz7nxKC/fHkmN15rV++jz9WZFPprWbsSIEZFn50866SSZrz/55JNIujtzq/6UKVMI6p0bWmpCAAGfC7Bi7/MBpnsI+EGAFXs/jCJ9QMA6AbOju7l9nMNegURX783z9bfccos+/vhjfe9734vcav/AAw9ENtMzae6uvfbayCZ69raa0hFAAIFgChDYB3Pc6TUCnhIgsPfUcNFYBBwRMLu5f1BcotasLDvSQJ9UYvY66N27l7IyM1vs0YQJE7Rw4UKdcMIJ2rhxI7fbtyjGCQgggIB1AgT21llSEgII2CRAYG8TLMUi4AOB8u3bw89zl8k8h89hn0BWVqby8/Kaffa+Y8eOkfR5F110ka644gqNHTvWvgZRMgIIIIDAYQI8Y38YBy8QQACB5gUKly1v/gQ+RcBmAebg4cDZ3bvrlKEnywSeHPYJVFZWaeXbqxRr/pnn6i+55BKtXLlSzz//PEG9fUMR6JJjzb9Ao9B5RwXcPAePdlSCyhBAAAEEEEAAAYsFzOZ6BX37Rm7L37R5i2pray2ugeKMQPSuiKLwbfaNV+979OihRx55BCgEEEAAgRQJsGKfIniqRQABBBBAAAFrBTIyMjRk8KBIujZrS6a0hgLR1XvzGAQHAggggIA7BAjs3TEOtAIBBBBAAAEELBAwq/c5OcdHAnwT6HPYI2BW74vDmxeuW/8ed0jYQ0ypCCCAQEICBPYJcXEyAggggAACCHhBID09XQMH9I/s6G6CfQ57BExWgtVr1orVe3t8KRUBBBCIV4Bd8eOV4jwEEEiZALvip4yeihHwhYBZXd60ebPMLeQc9gmYOyTy806USZHHgQACCCDgrACBvbPe1IYAAq0QILBvBRqXIIDAEQJmdZnN9Y5gsfyN3JycyOMQlhdMgQgggAACMQUI7GPS8AECCLhFgMDeLSNBOxDwvoBZvS8v367SsjLvd8bFPejYMT2yc755JIIDAQQQQMB+AQJ7+42pAQEEkhQgsE8SkMsRQOAIgZqaGn0Q3vzNrOJz2CfA6r19tpSMAAIINBQgsG+owdcIIOBKAQJ7Vw4LjULAFwJm07fS0rKDOdp90SmXdcKs3vfu1UtkKXDZwNAcBBDwlQCBva+Gk84g4E8BAnt/jiu9QsAtAmyu58xIZGd3l1nBJ0uBM97UggACwRIg3V2wxpveIoBAkgKFy5YnWQKXI5CcAHMwOb+mrjaBZkHfvpH0eOzo3pSQNe+ZvQ1Majwef7DGM4il8P0viKPurj67eQ4S2LtrrtAaBBBAAAEEEEiRgLlVfMjgQZFV5RQ1wffV1tbWat3691RcUsLjD74fbTqIAAJOChDYO6lNXQgggAACCCDgagGzep+Tc3wkwOeZcPuGKrp6X1lVZV8llIwAAggESIDAPkCDTVcRQAABBBBAID4Bk6Zt4ID+6t27F8+Ex0eW8Flm9b6oaKOKNm5k9T5hPS5AAAEEDhcgsD/cg1cIIIAAAggggMBBgezu3SOr91lZmQff4wtrBSorq7Ty7VVi9d5aV0pDAIFgCbArfrDGm94i4EkBdsX35LDRaAR8J2ACz+LiEpmVZg57BMwfUPLz8rhLwh5eSkUAAR8LENj7eHDpGgJ+ESCw98tI0g8EvC9gUuOVlpXJPCPOYY+A2ecgNzdH5m4JDgQQQACB+AQI7ONz4iwEEEihAIF9CvGpGgEEmhSoqanRps2btWdPTZOf82byAmbzwvy8E0UKwuQtKQEBBPwvQGDv/zGmhwh4XoDA3vNDSAcQ8K1A+fbtKi0tY/M3m0aY1XubYCkWAQR8J0Bg77shpUMI+E+AwN5/Y0qPEPCTgHnm3uRlN5vAcdgjwOq9Pa6UigAC/hEgsPfPWNITBHwrQGDv26GlYwj4SoDN9ewfztycHOXkHG9/RdSAAAIIeEyAwN5jA0ZzEQiiAIF9EEedPiPgTQE217N/3Dp2TI/snJ+enm5/ZdSAAAIIeESAPPYeGSiaiQAC7hAoXLbcHQ2hFYEVYA66e+jNM+G9e/XSkMGDZAJQDusFzIaFq9esVVnZVusLp0RXC/D9z9XDE4jGuXkOEtgHYgrSSQQQQAABBBBwUsCsJg8eNEi9e/ciJ7tN8Cbt4Jq1a1VdXW1TDRSLAAIIeEeAwN47Y0VLEUAAAQQQQMBjAiYXu1m9z8rK9FjLvdFcs3q/bv17kc0LzWMQHAgggEBQBQjsgzry9BsBBBBAAAEEHBEwedgL+vZVQUFfcrLbJF5evj1yez6r9zYBUywCCLhegMDe9UNEAxFAAAEEEEDADwJZmZmR1fvs7O5+6I7r+mDSDrJ677phoUEIIOCQALviOwRNNQgg0HoBdsVvvR1XIoCAOwVqamq0afNmmVvJOawXMHdJmP0NzB9TOBBAAIEgCBDYB2GU6SMCHhcgsPf4ANJ8BBCIKVC+fbtKS8vE8+ExiZL6wOxtkJ+XxwaGSSlyMQIIeEGAwN4Lo0QbEQi4AIF9wCcA3UfA5wLmFvLikhJVVlb5vKep6Z5JQZifn8fqfWr4qRUBBBwSILB3CJpqEECg9QIE9q2340oEEPCOQGVVlTZt2szqvU1DZlbve/fqxQaGNvlSLAIIpFaAwD61/tSOAAJxCBDYx4HEKQgg4AsBc0u+yc9udnnnsF7ArN7n5ubIpCHkQAABBPwkQGDvp9GkLwj4VIDA3qcDS7cQQCCmgEnbZm7PZ3O9mERJfZCRkRF+9v5EVu+TUuRiBBBwkwCBvZtGg7YggECTAgT2TbLwJgIIBECgrGyrtpWXc3u+DWPN6r0NqBSJAAIpEyCPfcroqRgBnwrsXa05Y3romMmLtdeHXSxcttyHvaJLXhJgDnpptJJva07O8RoyeJDMCjOHtQLmsYfi4hKtW/+eTPpBDvcL8P3P/WPk9xa6eQ4S2Pt99tE/BBwV2KP1D/xU0/9W7mitVIYAAgj4WcDkZB84oL8KCvqSts2GgTaPPaxes1bm7ggOBBBAwKsCBPZeHTnajYDrBELau/4x3T5nhfa4rm00CAEEEPC+QFZmpk4ZerKys9n4zY7RNJsWrlm7ltV7O3ApEwEEbBcgsLedmAoQCIhA7QrdPW2dxv34fHUISJfpJgIIIOC0gHku3KRsMyv4HTumO1297+szmxWyeu/7YaaDCPhSgM3zfDmsdAoBpwWqtequ63X/wF/ovvZ3qeu590uTFqli7hi1s6ApbJ5nASJFIICALwXYXM++YTWPQJid89nfwD5jSkYAAesEWLG3zpKSEAiowH7tfnOWfrz1Ev3ygtyAGtBtBBBAIDUCbK5nn3ttbW1kYz2TdtBstMeBAAIIuFmAwN7No0PbEPCCwO439Itf1GjqHWPUJc0LDaaNCCCAgL8E2FzP3vEsL98euT3fbLLHgQACCLhVgMDerSNDuxDwgkCoXItuna1Pp/6PxnQ52gstpo0IIICAbwXYXM++oWX13j5bSkYAAWsECOytcaQUBAIosE87Fv9Ws9tP0p1jssVifQCnAF1GAAHXCbC5nr1DYlbvV769SpVVVfZWROkIIIBAggIE9gmCcToCtgjsLdeKP0/XhGHTtHhvgjVErr1LkyeM0hd7pCst7Wgdk/clXTj5bs1fUa5Ei4u39tCOxbpjdrp+MuOryiKqj5eN8xBAAAFHBMyGb4MHDVJuTo5MsM9hnYB53r6oaKOKNm7k2XvrWCkJAQSSFODe2SQBuRyBpARMUD7/Af3ml/dq/rrwX/8zJumauAsM543f9IxuvGyK5q48VhfMuFvPPHiuBmRJlesX6f5bb9Y3T/udzrnjIc275Rx1b1cffYf26KMPtmt3KN6K0tQuK0e5mQ32tw99qAX/83t1+smjOrMTfx+MV5LzEEAAAacFzOZ6Xbt20abNW8Qz4tbqV1ZWaeWuVcrPz5N5DIIDAQQQSKUA6e5SqU/dwRVoHNBHJcKB/aKKuRrTIIaOftT43/0fPqUrR12jP27upJF3v6jFNw1T+4Yn1f5bM8ecr5v/vkeDbnxWr8/62oGV9b2LNbnrubo/7j2AMnTm7GX6x5T+B0vf989blT/hnzrz4kHKOPjugS/2l76hR15cJw08X985K1dHqbcumh5+Bv+41v8d0U3p7gqXLddpXzq1Ua95iYBzAsxB56z9VpO5fXzTps2sMtswsFlZmerdq5fMRoYc9gnw/c8+W0qOT8DNc7D1v2nH13fOQgCBxgJ1RXr2nsWqHTFe9y6bqjseu1pf/sHzSuhpvVCxnrrph+Ggfo/aDLlJv/nBKYcH9abO9qfoB7+5Tn86fYZW3zNZU89Yqse/0VNp7cZo7q6Q5jZuVwKv9++uVlX5m3ri/jdjX7XuRT0Yju+l0eo37YZwYB/7VD5BAAEEELBfILq5XmlZmcyz4hzWCZjV+127qpWbm6Ps7t2tK5iSEEAAgTgFuIc2TihOQ8AygTYF+sYPp+jSswepe6csDTzvbA1MqPD9qv7bTN36lw/DV2Vo2MSxGta+qYfc09R+2FhNHGbW1DfryR/P1mvV+xOqKdbJ7cbM1a5QSKEm/le7aFJkFT9j0iLVRj7/m6bkxXELQqzKeB8BBBBAwDKBhpvrsbpsGWukIPPsfXFxidatf09mF30OBBBAwEkBAnsntakLAUsEyrXkjy+qNFLWQF0wuk/4dvcYx1F9NPqCA382qNv4rB5ZUh7jRN5GAAEEEAiSgNlcb+jJJ0U21wtSv53oq9nLYPWatSrfzl0RTnhTBwIIHBCIGQ8AhAACLhXY8Xc9taDkQOOOO1WnD0hvpqHpGnD6qTpwF3yJnnlsiQjtm+HiIwQQQCBgAmZzPRPgm0CfwzqBhqv3NTU11hVMSQgggEAMAZ6xjwHD2wi4U2C/dv19kV7+rL51fU5Qz7bNt7RtzxPUJ3zKR+H/ff7qIr2243Jd2iX1qY/MhniJHGazksZHPJvYNXWdKSeZa2OVGU+5yVxryo91fTL9iedau+pOxiyedsfyiqdeu/qcbLvd2K54+mRXu+MZS7/Ng3i8E+mzuSV/4ID+qqjYoQ+Ki9lcz0wqi47o6n2s4qwey8b1JDIPrLzWlGVX3cmU21y74hmLZK5PZbuTqTuZa5Pxau5a81lL4xWr3S1dZ8o2R6zrD3zqzv9nV3x3jgutCpLA5jn6cv5URbaha3FX/Gr989azdOavV0eEzHPsFXPHqNkn2A/bBX+IfvjmG/rVGd5amWFX/CD9B0FfWxIwv2zE+4tJS2XxOQKNBaIrzR9XVDT+iNdJCnTsmK78vDylpzd3p12Slfj8cr7/+XyAPdA9N89BbsX3wASiiQgcEtip99dFb6Zvq8yM9NjP10cvSmur9h2iK/TlWvf+zugn/IsAAggggMBhAmZzvby8EyMr+GyudxhN0i/27KmJPHtfVrY16bIoAAEEEGgsQGDfWITXCLhZYH+VtpbuqW9hB+X26KIWn6dpm60T+nSsv6ZGH+/YrZCb+0jbEEAAAQRSLsDmevYNgUk3+Paqd2Ru0+dAAAEErBIgsLdKknIQcEJgX4W2fhAN7FtT4W5t2LJNn7fmUq5BAAEEEAicAJvr2TPkJh2eSYtXXFLCngb2EFMqAoETILAP3JDTYQQQQAABBBBAIH6B6OZ65vlwDmsFysu3R27PZ/XeWldKQyCIAgT2QRx1+owAAq0WYNOyVtNxoUUCzEGLICkmYYGuXbtoxPBh6ta1a8LXckFsAVbvY9s0/oTvf41FeO20gJvnIIG907OB+hBIRqBdT/UbnMyO9p3U78QeaiFDXjIt5FoEEEAAAR8LsLmefYNrVu9Xvr1KlVVV9lVCyQgg4FsBAnvfDi0d86dAJ3XpHt0I73NV7NylupY6WrdLOyuiT9Wnq1uXTkosg3xLFfA5AggggEDQBNhcz54RN+kGi4o2qmjjRp69t4eYUhHwrQCBvW+Hlo75U+ALGnhS7/qufabyivgC+4ryz+qvydXQgd38SUOvEEAAAQQcF2BzPXvIKyurWL23h5ZSEfCtAIG9b4eWjvlToIP6DDtZ0dB8z6YSbW+po9tLtCm6kX7HARrct0NLV/A5AggggAACcQs03FzP3KrPYY1AdPW+omKHNQVSCgII+FqgxRTYvu49nUPAcwJpSj/lDJ3VYa7mhxfh6zZuUek+qWcz/yXvK92ijfX363c471yNPIa/53lu2GkwAggg4AEBs7leVlamiotL9HFFhQda7M4mmj+UHJORocywpfmXP5a4c5xoFQJuE2gmHHBbU2kPAghEBLqM1DfH9dL8J0qkslVaWbxXZ+S3i4GzV8UrV6ks8mkvjfvmSHWJcSZvI4AAAgggkKxAdHM9E+Rv2rxFZsd3jpYFzJ4F5o8iJpBPT09v+QLOQAABBBoJsHTXCISXCLhfIFujLz9fuaahdW/rpaXFCsVqdKhYS196+8AGe7nn6/LR2bHO5P04BQqXLY/zTE5DwB4B5qA9rpQan0C884/N9Zr3NKvyJm1gQUHfSArBgQP6K7t7d4L65tkU7/xroRg+RqDVAm6egwT2rR5WLkQgVQJHKWP0VN15oQntd+jVR/5P7+1vqi0h7V39rB5+1Tybl6sL75yq0Rn8J9+UFO8hgAACCNgjYDbXGzJ4kEygH/TDrMj37t0r4jH05JOUl3eisjIzudU+6BOD/iNgkQC/5VsESTEItFZg/+5P9WmiFx+Vr0tn/UIT8zqqbvkc3frQOu1tXMbe9Xrs9vv1Vl1H5V3+G9377T7iP/jGSLxGAAEEELBbwNxablakTVAbpOfFzap8dnb3yKr8aV86VQV9+7Iqb/dko3wEAizA7/kBHny67gKB0Ed6fd5zejfalD3r9O/1u6Ovmvk3Te3yJ+rhRQ9r8ohavTB5vCbOfEnrK014v1eV61/SzInjNfmFWo2Y/LAWPXSJevJfezOefIQAAgggYLeAudX8lKEnR54lt7uuVJUfXZU3K/Lmf7179YqsyqeqPdSLAALBEUgLhY/gdJeeIuAGgc+0efETeu5fa/VO4WK9sKRI1Q2a1SZ7hC4+73QN7J+vgpGX6NLhLWx3t7dcK+Y/pkefW6I3/rlM68r3KuPEYTrrK+frW9ddrfHDsxVra70G1br6y7S0NPGtytVDROMQQACBhASqq6t9sbmeWZU3wXxk87vwbfUcCCCAQKoECOxTJU+9CCAQtwCBfdxUnIgAAgh4RsDkaS8v367SsgO5W7zS8IaBvAnsORBAAAE3CBDYu2EUaAMCCDQrQGDfLA8fIoAAAp4WqKmp0QfFJTKr+G48WJV346jQJgQQaCxAYN9YhNcIIOA6AQJ71w0JDUIAAQQsFyjfHl69Ly2TWclP9cGqfKpHgPoRQCBRAQL7RMU4HwEEHBcgsHecnAoRQACBlAiYoH7T5s2qrKxytH5W5R3lpjIEELBBgMDeBlSKRAABawUI7K31pDQEEEDA7QJObK7HqrzbZwHtQwCBRAQI7BPR4lwEEEiJAIF9StipFAEEEEipgNWb67Eqn9LhpHIEELBZgMzWNgNTPAII+EugcNlyf3WI3nhOgDnouSHzVYOdnH9t2rRRTs7xGjJ4UCSdXGsgzap87969IjnlySvfGkF3XePk/HNXz2mNWwTcPAePdgsS7UAAAQQQQAABBBBAoLFAenq6Bg7or3g21+vYMT3yRwDyyjdW5DUCCPhdgMDe7yNM/xBAAAEEEEAAAR8IZHfvrm5dux62uZ5Z1T/mmAxlZWaFA/rOIq+8DwaaLiCAQKsECOxbxcZFCCCAAAIIIIAAAk4LmEC+oG/fgznvzco8BwIIIICARGDPLEAAAQQQQAABBBDwlAABvaeGi8YigIADAuyK7wAyVSCAQHIC7IqfnB9XI4AAAggggAACCPhbgF3x/T2+9A4BBBBAAAEEEEAAAQQQQMDnAgT2Ph9guocAAggggAACCCCAAAIIIOBvAQJ7f48vvUMAAQQQQAABBBBAAAEEEPC5AIG9zweY7iGAAAIIIIAAAggggAACCPhbgMDe3+NL7xBAAAEEEEAAAQQQQAABBHwuQGDv8wGmewgggAACCCCAAAIIIIAAAv4WILD39/jSOwQQsFigcNlyi0ukOAQSE2AOJubF2dYKMP+s9aS0xASYf4l5cbb1Am6egwT21o83JSKAAAIIIIAAAggggAACCCDgmACBvWPUVIQAAggggAACCCCAAAIIIICA9QIE9tabUiICCCCAAAIIIIAAAggggAACjgkQ2DtGTUUIIIAAAggggAACCCCAAAIIWC+QFgof1hdLiQgggIB1AmlpaeJblXWelIQAAggggAACCCDgLwFW7P01nvQGAQQQQAABBBBAAAEEEEAgYAIE9gEbcLqLAAIIIIAAAggggAACCCDgLwECe3+NJ71BAAEEEEAAAQQQQAABBBAImACBfcAGnO4igAACCCCAAAIIIIAAAgj4S4DA3l/jSW8QQAABBBBAAAEEEEAAAQQCJkBgH7ABp7sIIIAAAggggAACCCCAAAL+EiCw99d40hsEELBZoHDZcptroHgEmhdgDjbvw6f2CjD/7PWl9OYFmH/N+/Cp/QJunoME9vaPPzUggAACCCCAAAIIIIAAAgggYJsAgb1ttBSMAAIIIIAAAggggAACCCCAgP0CBPb2G1MDAggggAACCCCAAAIIIIAAArYJpIXCh22lUzACCCBggUBaWpr4VmUBJEUggAACCCCAAAII+FKAFXtfDiudQgABBBBAAAEEEEAAAQQQCIoAgX1QRpp+IoAAAggggAACCCCAAAII+FKAwN6Xw0qnEEAAAQQQQAABBBBAAAEEgiJAYB+UkaafCCCAAAIIIIAAAggggAACvhQgsPflsNIpBBBAAAEEEEAAAQQQQACBoAgQ2AdlpOknAggggAACCCCAAAIIIICALwUI7H05rHQKAQTsEihcttyuoikXgbgEmINxMXGSTQLMP5tgKTYuAeZfXEycZKOAm+cggb2NA0/RCCCAAAIIIIAAAggggAACCNgtQGBvtzDlI4AAAggggAACCCCAAAIIIGCjAIG9jbgUjQACCCCAAAIIIIAAAggggIDdAgT2dgtTPgIIIIAAAggggAACCCCAAAI2ChxtY9kUjQACCFgmkJaWZllZFIQAAggggAACCCCAQGsEQqFQay6z/RoCe9uJqQABBJIVcNM3UPMHBje1J1lbrveeAHPQe2PmpxYz//w0mt7rC/PPe2PmtxabOejWg1vx3ToytAsBBBBAAAEEEEAAAQQQQACBOAQI7ONA4hQEEEAAAQQQQAABBBBAAAEE3CpAYO/WkaFdCCCAAAIIIIAAAggggAACCMQhQGAfBxKnIIAAAggggAACCCCAAAIIIOBWAQJ7t44M7UIAAQQQQAABBBBAAAEEEEAgDgEC+ziQOAUBBBBAAAEEEEAAAQQQQAABtwoQ2Lt1ZGgXAggggAACCCCAAAIIIIAAAnEIENjHgcQpCCCAAAIIIIAAAggggAACCLhVgMDerSNDuxBAAAEEEEAAAQQQQAABBBCIQ4DAPg4kTkEAAQQQQAABBBBAAAEEEEDArQJpofDh1sbRLgQQQAABBBBAAAEEEEAAAQQQaF6AFfvmffgUAQQQQAABBBBAAAEEEEAAAVcLENi7enhoHAIIIIAAAggggAACCCCAAALNCxDYN+/DpwgggAACCCCAAAIIIIAAAgi4WoDA3tXDQ+MQQAABBBBAAAEEEEAAAQQQaF6AwL55Hz5FAAEEEEAAAQQQQAABBBBAwNUCBPauHh4ahwACCCCAAAIIIIAAAggggEDzAgT2zfvwKQIIIIAAAggggAACCDgpsLdMS+/8lZ7dUedkrdSFQOoELJjzBPapGz5qRgABVwrs1+43f6LBR6fpmMmLtTfeNu4t14o/36XJE0bpiz3SlZZ2tI7J+5IunHy35q8oj7+ceOvjPI8L1Gn3piX6wx2TNeFrw5R3TLvwfBmmr02YrDv+sESbdif4yyzzz+PzwUXNj8yl6ZowbJoWx/0NsEH7mYsNMPiySYH96zTnK1nhn5Npsf/XvrcuKRmgr3Zp02QRCb3JnEyIy/8nW/zzNx4wp+Z8iAMBBBBA4KDA/p2LQzcO6hQKf58OZUxaFKo9+EmsL/aHat9/KjR5RLeQ2vQNXfDzhaF1O81VtaGd6xaGfn5B31CbNr1CX/vZklB57f5YhfB+kARqt4Revv28UI82iswzM9ca/69N3jdDs5d/HGp5xjD/gjR1bO1r7bbQW0/cHho/MPPAfMyYFFrU8jfABk1iLjbA4MuYAvtD/3nz1lDfJr7vHf598OTQD9/8JGYp8X3AnIzPKUBnWfrzN1435+a84m0S5yGAAAK+F9i/LfTy5CGh8PpA3IF9XcmTocvzOobPPy408u4Vof80RvrPitDdI48Lf94pNOjGxaGdLUdqjUvgtZ8E6jaH/nL5gMgca5M9KDRq/FWhSd8ZHxp9yomhjMa/6B47OvTz5ZXN9p751ywPH8Yj0Digj87DBAN75mI82JwT2v9B6IkJPQ/88Sg61474t0Oox4V/CL1fl5wXczI5P99dbfHP37h99js35wns4x4VTkQAAX8L7A2VL7wu1PfYjFCn+l8yWlyx33/om3WbIdNDy//TVNQe/kvt8umhIZHV2bzQxPklcazC+ls6uL2rDRU/OiGU2aZfaML//r3RHRzhlaXthaEHvzP0sAA/9rwKK+5n/gV3LlnU830bQvN/NTv0xNI1ofJPd4bevffiUGY0yEoksGcuWjQg/i+mbt3doVPb9AxNeOIDe38WMif9P5kS6qHFP38TqNuxOR9uE4F9AgPDqQgg4F+B/eVPhybmnhya/L83h06PK7CvC+1a9P1QbuTcjNCpd78Tirm4UPdO6O5TMyIrFG36/k/o1V0xz/QvMD0LhXb9NTQpNzf0tdnvxH7EY//20Ks3nnLwrhFpYOiGpU2t2jP/mFI2CGyaHToz4cCeuWjDSPi0yI9Diyb1CzX7B0tLes6ctITRT4VY+vM3ERin5vyBNrF5XviBHg4EEAi4wP73Ne97P9bqS3+rX5+fo/i+MZZryR9fVGmEbqAuGN0n9nVH9dHoCwZGzqzb+KweWVIecPAgdn+/dv19gRaccIN+e91gtYtFkHacRt3xM303t239GVv08utFOnIrPeZfLELed1qAuei0uFfrC217Sb97rEbjbrlSw9un2dgN5qSNuB4s2uqfv/ETODfnD7Qpvt9f428/ZyKAAAIeE9ij9x/6kW7+4BLN/elZCt+GH9+x4+96akHJgXOPO1WnD0hv5rp0DTj9VB0XOaNEzzy2RIT2zXD58qNKLXu5RON+fLkGtmvhF9qM4bro/BPqFT5TecWuIwN75p8vZ4knO8Vc9OSwOd/oXVrx4IP662fVWjn7+7r8hjs058+L9e/S3ZFNbSxtD3PSUk7vF2bxz9+4QRyc8/VtIrCPe3A4EQEE/CcQ0t71D+v6n+zUDfN+qDM7xfst0fz1d5Fe/qxepM8J6hldYI2B1LbnCepT/9nnry7Sa+TmjSHl17fbqufXf6gffKVLHB3MUH6/XvXntVVmRnqju0GYf3EgcoojAsxFR5j9UMmuv+vBuSvCf6T8RFve+quemD1DUy87V8N7dtPxw76lH7UmzWeTLszJJlkC/aaVP38TgHRszh9qU7y/xR66gq8QQAABvwjsXaMHbpyjXTf8WjedHN6TPO5jt95dsUZ76s/PGFSg8LP2zR+5BRoUreKzDVpTFL26+cv41C8Cx6j/189R/4RvP+2i4YN76+jDGJh/h3HwIoUCzMUU4nuo6lq9P2+u/tjkH7TDdyWtfEq/+u55OuVLE/Xbf36c5Ao+c9JDE8Ohplr58zfeJjs55w+1icD+kAVfIYBAoASqteruG/Sz2uv0wE3D1T6hvu/U++uiN9M3taLaRGFpbdW+QziRXuQo17r3dzZxEm8hYASqtWlD/WMebU/R6DMOPMRxyIb5d8iCr1IrwFxMrb9Xam+jLqN/ohcWvaj5j87Wz2+5XKPzjm3U+DpVr3tK00aerW8/UaS9jT6N/yVzMn4rzjxSoKWfv0de0fQ7Ts75Qy04fBHg0Pt8hQACCPhYYL92L79H1/1vJ93290k6KdFV1P1V2loaXXHvoNweXRqtqDZB1zZbJ/TpKH1UHf6wRh/vOPBcYQtPWzdREG/5XqBuk/611GzLGP7F4PJrdUmvRlvtMf98PwU800HmomeGKrUNPVqZ/b+sMf0PteInv96ryvWv6dk/PqTZc5/Tuur6LULr1utP1/9A/fo8rZ+MCCdfTPRgTiYqxvkNBVr6+dvw3Ga/dnDON2gHK/YNMPgSAQQCIrD7Df382nk69raf67oB4WA70WNfhbZ+EA3sE73YnL9bG7Zs0+etuZRrfC4QUu2yhXqqKLyBQ9uv6rZbx+iYxj1m/jUW4XWqBJiLqZL3Qb3tlDVgjK696xm9XbRU/zuhX/hPmfXHJ0s0Y8oDWlVrssQmeDAnEwTj9EMCcfz8PXRyK76yac43aAmBfQMMvkQAgQAIhMq16Ic36uETfqrfXz8kdtqxAFDQRRcKhLbqxQee1kYdq1On36nv9UnsIREX9ogmIYAAAs0IpKld97M09em/67VbT1d0H9rPlz+uP7y+o5nr+AgBiwUc+/lr35wnsLd4TlAcAgi4WWCfdiz+laY+00d3z5moXnwHdPNgBbBt4dWCFQ/pZ09+qGO/NkOP3Jzo3g8BJKPLCCDgD4G0bvryjPv0y7Oit99v1l9f26B9/ugdvXC9QAp+/tow5/m11vUTjQYigIBVAqHtC3Tj1Ys14oGZuqLxc8uJVNKup/oNjm5xn8iF0XM7qd+JPQ6uTETf5d+AC9Su0Mwps/Vu3vf15BOTNSBWvnvmX8Aniou6z1x00WD4oCnthui7P760PsvM5/p4c2k4OV6CB3MyQTBOjwjE+/PXai4r5nyDNhHYN8DgSwQQ8LHA/s16cuptWjrqTt09rqeS27Suk7p0jz6b/7kqdu4K5+Zt4ajbpZ0V0afq09WtS6ck29BCfXzsMYEqLf/lNP1ix1jNe+mXOrdLc3vbMv88Nrg+bi5z0ceDm4KuHaWML52ts+p/vH62fYd2JdwK5mTCZIG/IJGfv1ZjWTHnD7Wpud8cDp3FVwgggICnBeq047k7df2znfTN36dr9d8Wa3Ws/pRvUFX9Z3Wl/9aSxarf8f4odco/VWfkmZX6L2jgSb2l+SblXTgHb8WBwP7gxj/11x/2TziwrygPb4gWOXI1dGC3wz7mRZAF9urD+Tfrskd7au7Se3VZfvSPRrFMmH+xZHjfaQHmotPivq/vmAEacXKGnnizWm06/L9W3NnGnPT9HLG0g4n+/LW08gOFJT3nD7WJwP6QBV8hgIBvBeq0a2u5qure1v1XX6D74+znnhd/qvNfjJ6coTNnL9M/ppjAvoP6DDtZ3VSoj8Ov9mwq0fbwvz2jpzb17/YSbYpupN9xgAb37dDUWbwXOIF9qnzzV7r8fz7UxD//SVe0GNQbIOZf4KaJazvMXHTt0PigYR3ze6l7wv1gTiZMFtgLWvPz116s1s35Q23iVvxDFnyFAAIIxCmQpvRTztBZ9bF53cYtKm1hh599pVu0sf5+/Q7nnauRx/DtN05sH59mfqn4pcZe+qbODgf108/sFufjGcw/H08Kj3WNueixAXN/c/d/pk8/NT8su+msEX1bkbmGOen+QXZDC1v789eGtic95w+1id8sD1nwFQII+FagnfKm/E2hUKjl/22arTPrHTImLVLtwWt2hVfr+x8S6jJS3xzX68DrslVaWbz30GdHfLVXxStXqSzyfi+N++ZIdTniHN4IlkBIezc9ruuu/md8Qf3+XfqoovYQEfPvkAVfpVaAuZhaf7/V/tEaLVsfvr2t7QhdcPbxresdc7J1boG5Ksmfv1Y7WTHn69tEYG/14FAeAggERCBboy8//8DuveFb/F9aWqxQrJ6HirX0pbcPbLCXe77+f3t3Ah5VeS5w/MUx+FBiWKRg4gVqooKkFBQMamNS0IBLQlWCIMEqxPYaWtlcsFZDWUq9pFUDXntxY5FULFAh2hJUgrLUClVQAVmCAiphX0wQs773O5OZZJLMJDPJZLLwP88Dc+Ys3/I735yc9yzfuScu1NOSTD8nBKyDisWSfNvz8sP0BV5cqT8je16aKnO2feeiQ/tzwWC0UQVoi43K36IyL5A9S5fI6qJg6T35IRlV57fX0CZbVLPwa2X88ffXnwXyV5svKxOBvT+3DWkhgMA5JGB6Mo2bINOHdjV1PiZrXsmUz0vdVd/8Eflkuby85piZ2VWGTp8gcSHset1JnRvTnAcVT4ukZsgzN4fWcvt9gRzKTpNfLugiw8vf72xJ0f7OjfbSHGpJW2wOW6nxylgsJz9ZKf/3pz/JMwvflZx8z++Q0UMrZfr/rJO2MY/LS0/ESLDHQn8nB7L/Ir/99Xj57Qvr5VBh1dPqtEmPdOf0DH/9/a2t/TVEm/dyw5lbUxkQQAABBJwCOelqbsW3jhLU3Iqv5lb8GoZSLdizSEdHtDXLd9WEeduqL1+wTecldDXz22rEPa/p/pIakmNWixcoPb5Wp8Z0UQkJ137R0Rpdy7/rI0PVJh00Nn2bVm86tL8W32ACXMGSrTO1j2P/JyEpmlXzDtCldLRFFwxGKwns1nlxHex/U62/q7awITpl2TbNK3VdyLSf3Lc1NSZU28dM0/XHi1xnVhsv2Z2usUFlf6dFQnXIvB3sH6spMaGqgL/+/tbe/vzf5qvWxdN363lTBgQQQAABp4BPgb21knVAu0THRXVWsfXU4Wlv6fbj1tFwgR7f/pamDe9pArPOGjVuie4pqHQk48yRz3NEoPygwhk4efvZZpjO/6bQgxLtzwMMk30VKD2kayb1M/srR8Bki9GZW/J8SIW26APWObToUV0zsW9Fu7K3rw4amfiYzlv2lmZlrdTFs/9bY7r20vjUZbojr7hWm4KsFDXvpyk/WeD5JDxtslbMc2QBf/79rb39+b/Ne7uZCOy9lWI5BBA4NwR8DuwdLAUHdVPGLE1JHKiRoW3MAYdNQ8IHaPzYGZqx6WD1K/nnhia1LBfYpxmJ1p0bFQej3o3btNPYlXqqPB0PI7Q/DzBMrlngO83JelHTUsdrUlyPSsGS/epqaJQOGztRU9OeM/uxozUn5ZxLW3RK8OkUKPhS18ydrIn9wioH+ObOpaj4ZE2d96ZuOfS9c+laP0tzl2uy/U45sz+19dWJa2ppm7TJWk1b9gL+/fvrVfvzc5v3dvu0shY0O28GBBBAAAEEEEAAAQQQQKBBBbSwUIpbt5agOudinpU+vE02bj0sF1x2jVwX0a6WvkrqnBErIuBGwPf2V/8276YYbiYR2LtBYRICCCCAAAIIIIAAAggggAACzUWArpmby5ainAgggAACCCCAAAIIIIAAAgi4ESCwd4PCJAQQQAABBBBApKyNmQAAKmZJREFUAAEEEEAAAQSaiwCBfXPZUpQTAQQQQAABBBBAAAEEEEAAATcCBPZuUJiEAAIIIIAAAggggAACCCCAQHMRILBvLluKciKAAAIIIIAAAggggAACCCDgRoDA3g0KkxBAAAEEEEAAAQQQQAABBBBoLgIE9s1lS1FOBBBAAAEEEEAAAQQQQAABBNwIENi7QWESAggggAACCCCAAAIIIIAAAs1FgMC+uWwpyokAAggggAACCCCAAAIIIICAGwECezcoTEIAAQQQQAABBBBAAAEEEECguQgQ2DeXLUU5EUAAAQQQQAABBBBAAAEEEHAjQGDvBoVJCCCAAAIIIIAAAggggAACCDQXAQL75rKlKCcCCCCAAAIIIIAAAggggAACbgQI7N2gMAkBBBBAAAEEEEAAAQQQQACB5iJAYN9cthTlRAABBBBAAAEEEEAAAQQQQMCNAIG9GxQmIYAAAggggAACCCCAAAIIINBcBAjsm8uWopwIIIAAAggggAACCCCAAAIIuBEgsHeDwiQEEEAAAQQQQAABBBBAAAEEmosAgX1z2VKUEwEEEEAAAQQQQAABBBBAAAE3AgT2blCYhAACCCCAAAIIIIAAAggggEBzESCwby5binIigAACCCCAAAIIIIAAAggg4EaAwN4NCpMQQAABBBBAAAEEEEAAAQQQaC4CBPbNZUtRTgQQQAABBBBAAAEEzgmBYjmx6SWZPHyAhJ3fSs4Pu0oSJi2UrSeLz4naU0kE6iLQSs1QlxVZBwEEEEAAAQQQQAABBBDwr0ChHFg2Qe5ZdJGM+WW0hAadlp3LnpXfv7xZZMhzsvmfD8hlXJr0LzmptQiB81tELagEAggggAACCCCAAAIINHsBzX1DZr/7M3l1xQjp5gjghwz+sbTKuUEmvPu6rNh5rzzcq02zrycVQMDfApzv8rco6SGAAAIIIIAAAggggEAdBFQKv71Uxs4aVh7U2xM570dyXWx4HdJjFQTOHQGu2J8725qaIoAAAggggAACCCDQhAVayQU9ouTqaiXMl0Nfn5GI+x6X0Vdytb4aDxMQMAJcsacZIIAAAggggAACCCCAQBMVMB3pbciQzPbTJOv5O+TiVk20mBQLgUYW4Ip9I28AskcAAQQQaPkCmr9X/rX6ffnw022Sc7RYQi65Uvr8NE4SYi+TYA5SW34DoIYIIFAHAXNb/okdkr34WZk6daHsvOROCR98jTw05FJpXYfUWAWBli7AFfuWvoWpHwIIIIBA4wnoadnx18kyMPpBWfq1SseLbPLV6lfkf54YJ6MG9pW+9y6RA6WNVzxyRgCBAAmcXSOTureWVq1+KENe2C3N5pVUhbmy+a9TZXj/h2R1oY9W9nX/KOOGD5Ifh/3A1P18aRdxrQwdlybLNudKrckV7JTVr62R3dpVrv5JqJzZ/ro8fttISd1wwoeCfCOrZ46RhAER0q5VK1MGN//aRUj/2AQZ88onUvEyPbPeH8ZL8vAbJKLd+W7W6yAR/QfL8AdekU8qVvKhXCyKQAMIWK+7Y0AAAQQQQAABfwsU6P6M0RomPTQ58xsttSdfqt9/PEsHBNmP682xfaym7fje3xmTHgIINCmBEj2Veb92EvO7D4rXefsKmlTp3Bam4KBuykjVxMgO1jkIlZAUzfK62KVasGeJjovqrGK7QhNmrtTtx62VC/T49pU6M+EKtdm66+AZ72huQdme0W0ZXCeWHtb1Uwdpe7Fpp7Er9ZTrPK/GizVv+ws6PCyorD5WnUxa7eNm6fpDNe2DS/VM1jjtbF/eWqeD9h79Z83ac8qxT/cqcxZCICACXLFvgJMlJIkAAggggIDmLpWHf/OaHGwbJbfEXCxld9ybjqGuGi+vzEmUMJtNQqJ+Jtd1DQILAQRatMBRWbciW46ZOgYNTJAh3ZrwjeTOK/RXR0pU0nRZtv2kz1um9MDrcv/NyfL8plYS+1SGLP3dUOnV0apza+nYa6j8bmmGPBX9vbz95B0y+LF35IQVatc2tOos0ZMflru7nifHNn4ku0tqW6HqfJsE9xolj9z/E5cZneWm+0ZLdJcLXKZVHS2WU7mHJc+abLtCEtJWynuLJsuQy9o59ulVl+c7Ao0nQGDfePbkjAACCCDQYgXOyucZL8nfT5qjT1uwBLdx/XPbVno9kCHbvtwv+9ZPlZ8Gu85rsSCVK1b4mSx+bYvLba+VZ/OtGQuwbatvvNMfyorM/WZ6Jxk47GfSran2q1GyS5Y/s1T2hCbK3H/nyLa5t0uH6rWpeYrukyUPT5FX954RW58HZPaD/aRa2HxBP3lw9gPSx5Yvnz0zTib8/YB1Kbz2IeTHEj2gk9jaXyht62QYZB6H6uiSTxv54UXBLt+rj+qxt+UPf8ySs7ZeMnphpix7+AbpWKe8q6fNFAT8LXAOHk34m5D0EEAAAQQQqCKgX8q7b24VzxeVWkuHrpdIh9bn4hHit7J1ziMyZf0RoXuBKu2m2X9l21bfhKVyet2bknnM7A2CrpVhQ37UdK/02nrIsCnjTf8fveXi4I4SectAiaxeoRqmlMq3b/9JHlt6wCwTIv1H3yH9L3C3jzN3LvW/Q0b3DzHL7ZXXHk+Xtd96sTfQs5L/7fny4yHXS0QAIhg98Z5MG2buPNjb3QT1f5eXk3rQaV8NW59ZjS8QgJ9F41eSEiCAAAIIIBBQgaKvZOfWUwHNsnlkZl5blT1TfvHYaslvHgWmlF4LsG3dU/n3Nnw1vcT/54sz7rPyZqoek8/+s6/2juu8SavaMrnyzqtvyVf26ZGSEHe55/dqn3e5xCWUnTYo2b1cXnkntyI1PSOHvz5ZrYyle7PljcND5Ink/tXvAqhY2y9j9qD+jpEybeNFBPV+ESWRQAgQ2AdCmTwQQAABBM4tgUP7Jacex94tE8u8uirnNZnwq+flM8+3MrTMqrf4WrFtPW5iP96GXxZsDpJrBz8oGXXZwegR2TBthMRce5skZ+yqFjh7rIO3M469L0v+vr9s6S4D5PpeP6hhzR9Ir+sHSBf7EvvlbwvekbLQvlD2vzhSunaNkKvv+qO8ueOYKWeJ5OdkyvTp2+S2F2bJsAbuo4CgvobNxqwmLUBg36Q3D4VDAAEEEGiWAkXfy1mCV5dNZwV+iyX55hRZbJ69ZWhJAmxbz1vTv7fhtwoOlcu7XWTuXp8v997sY3BvD+rvloRp2XLqwoslonsH8W+3naau72fJqrMOjcsvlW61ZBDU7VK53LF40ZosWWs9rmBudu+W+KS8OHWkXHkqS2anjJHkKX+Sv33eVVJemiu/ifphAz7KYLXl1+U3t4zgSr3nRs2cpiwQkL73yQQBBBBAAIG6CBR8qWvmTtbhgwZov6jrNfr6vhrZ+1qNjonXpDG3ar+Jq80LlJzDd5qz6hl9NClaw2z2vpis/phUotM1x7mI+SzaOl/Hjx2m0eHty+bbX2MUotHpO1yWco6a1zYd+lgz5z2uo6If09X2zPI1J3O6juoXZl7ZFKb9kubqprwS1Zx0jS5/JZJL/tWmucvLymeTLk17REfH36LDEm/RqPCuGt4vVuPHpuoL2V+61NNZtqqfJo3j23TV3CkmjQEaHmIz9Wuv4VG36ugpczVz+3EvXs/0vR7atFTTJo7QQZGhajNlt4X21kHDJ+vcrF2a5+WbqSqXrFBzVz2uMWFtXLyr+oRrStaJyqvZv9W1PMWaf2CTrkyfrIn9huvcHEcrKT2qW/86Q8fe2ldDrTYSEqHRSdN02Q7XV1dZ2+JDzZhxv8ZHhat5Ctgs10MHj/uLrs+t6bVYLnkOmqprC60KnNEDGxbpjLHxZnua9hYSrlHxyZo6f4OXr/mqa/19aLeV1H1th75s20b+fVaqp/WlrrbVEqphwiHNHBtub/dtEubrN3X6/VRJvmCnLh7dq+y3GTFGF+/Jr7KAm6/lr4ozbbn9IJ26/rAX+wKTjus+rdbX3Z3WDVP6lP/GQ1Kyat9nFWRpSohzX9BHp2w47abw/pxUYKoUV15GEdf9jmn7exbp6Ii2Zn4XjZm6Vo/7Y3v5s/ikhUAtAlLLfGYjgAACCCDQKAKlx9fq1JhQbR/zuGaWvzPYCjw+0L8klR3Yuj94zNMtM2PsB77uAntnZUpPr9XH+gQ7DvJcg22Tx/Edmp2RphMTo8oCQHtwZ73HOV/3LB6jEa4nDiRUEzMOmFc0n9ADOTmaY/3LTtV+zoA+OEnn73RMt8/fqwdOVJyOUBNsbnkhWXuHBGtE0vP6Yfk7lb/X3DVTNaa9FaCbA82ZGzXPWfiqn6WndHvGJBM8d9HIxCd1QfYW3WPlteN9fXls3zIL673RM9/zeLBaemKzvjC2n4ZGJupj85bqqqxVmpnxrD4ab945ba9LW40YvUj3ePve6fIyGs8TXxmXnZqden35QXVw0nzd6fTK+VIP5ReXr2GN1KU8JbkbdMGsCSaYNyddnP4Sp+kmsC/Yv6rs/dnl050BhfnsMFzn298tbk7arHxc4zychLD1flzXWydxyoeyYD5zXqqOjetRdhLASt8KgvJ268pJsea92y75lI+b92fHTNP1x4vKU6o64nv969hunRnXqR3WZds20u/TWU/z6buty8q+jB7N0MQ21vZ37CN8WbemZX0J7usa1Fv5+xTYf6Hz48176+1tPEi7T1mnnlu3o3KFa3RiF2v/Zhl11vj5X9RUaz/M8xTYF+mJLfM0iaDeD8Yk0ZgCBPaNqU/eCCCAAAIeBI5oVkpPc7AXqROz3VzJzVurU3oHq/vA3sTYWSkVQVaVK/YVGZ4weZRdTTM9OLtcsc/THZkvaHr6LE2J7uI46LSCtft18arHNHbwI/rysnk6sXxed01a9nVFstaY1wfE5ornsjEaZj+wjdW0HVWvCJ/RrTOvKytD0BBN3111vsmr/MDdw1WmU8s0qa0zuOymwzO+rH617vvNmhbbRYOintB1VYPNgm06L6Grw6GtXjHxba3bdbXKB9Wetp0dso7lKTmco5/u2aVbVjysUUHOOkdpyuwJGhd1l6YueFc/zc039TcB6aGNmp7o3P5B2jVlqX60eKz2iZmkizfu03z71ToTuO//p6bGONtBB41N36YVob25Cr16iS5d+qKmJvasOJkQHKdjRvfVrjEp+uyy93WrKdPW9cv02eRrXQJ9E9wPTtft7k6U1Kn+9Wm39W2HPmxbs4Eb9fdZJ1t7q/Txv2I9mjFC21i/7TYjNONo5RNXPiZWfXFvgvvyfYMpgy9X6p25eb0fMyuUfKQz+1hXu63fnev+1JmYu88dmh4d4lgnWKPSPq2+b3K3Wp2nVW6nZVfsj+jx9dMcJ1CDtfek1R5PftY5W1ZEIEACBPYBgiYbBBBAAAEfBM6s0pTO1pWcsqut1dcs1IMZo0ww5v52z/oFDhW5FW9K1R72A1VzsBrUTXuPer4iECuwHhN4QifNytScqsGZ1wfErle5+mnqpuq31VbUpYPGzdtdUTj7mDMgs2mHoS/rvoqI02W5A5qRGOo4eBYNip+vB13mqgnTP54Zq0GeTqKYQ+3vsidpt3IHDycYKqXp7kvlg2rPgb0fylMpyDA28c/oxyeqXz8s2Z6mA5x3XwS317BYd1fRK9ffFpOue9zcoluydab2cRp5upW39KRu+fOtLsG9uxMt9a+/7+22vu3Q221b1i4q2rT5XUVXflSmouV4OvFWsYTv9ay/bUXutY1V/O7aJGbo0doWr8v8moL7+gb1Vnm83o+ZZSvdVl+XwF48nqitC437dSq3U5GuOuzRBx1BvXVCovY7adyny1QEmoYAneeZU4sMCCCAAAJNTCB3t3x2xOpI6T+y/I3tbnpvDpLQ2+6UuFo6Z6pvrWwdL5IfOhMp/ZGMeOQe6eV893zrH8mg38yQp3+bIBHOac5lvf5sLRe2M9f0rMF2gbSusT7fyqeffyVFZUuX/f/tuzJ90mI5aLqgGjkuQbq7/at+iQydMEZ6m3vTzS39cn3sj6WjSxqa+6b88c8bpKh7vCTe0MFljnO0lbSJGig3BTu+F62T5xdvMf1UN8zgl/Kc10YuvNBeYVPI7jLyN/fKVR3Or1bg83pEy5DLHP75HeXnv31QojtWXc7Uv3d/iXIsVrJ1p+yttBHKkj0v+EK50JlDcLw8/EisdKz6Cu9W7aXvxNkyLdbpfEBWLHxbDlinXRyDP+rve7utZzt0Fj7An77W0x+2Xlfx2Hp54x9WP++hctsdN0gnr1f0YcHWPSTp5b/LwtG9Kneo59pRXvtBMvXN12RqdOcG7HTOhzI3qUW/kuWz58q6U869WYmcWjddEu5Ik035pU2qpBQGAW8Eqv718mYdlkEAAQQQQKBhBUKvkN6dbbLhyElZ94dfy8SOT8vU0ebVSK4BdLs4eWJ8gQTsD1nbSOnfyxnd+qv6l8idc5bKX6/dLIWRt8rdfdvWkHCJnC0osi4rOYYSOfbWQlnwlYky214jN15rest2O5wnwdHT5YMv75Id+ZdInys7mX6nnUOhHHhziaw4WSJtfhombfbvlb3OWZU+L5D/6mHq/pH19vmz8sXHO+WIXGtCFn8PAS6PrZ1c9ENzNmWXsytvD/UJMSd4rJMu1mLf5siurwplSESFYrW1zmttTtJUjeodS53XU0b9arA89v7r9uSK1mfLxuPJ0r2TdSKiAervVbutTzusVvvGmVBrPRvA1mNNzW/z7Uz5h9Ve2sTIHYPNwzYNNTiCe5E75d7FVm/538nO+MPyXPp7coqgvhb1EOmd/Jy8ePcX8mjiDEeAbwX3f5BRKf8lWS+Plstc/+bUkhqzEWhsgYAdDzV2RckfAQQQQKAZCfzgOrnvgWvkhen/lpJTH8hfkgfJyoVj5Mk/PC5joy9xBKYhcmlEM6qTh6K26niN3P2ba6rMNa9dOrxVsl5fLK8uWinuXxB3RN7/57/swaFc1V/6tnN7ud6Rrk3adu0jVXMROSwb3/nIfhdA0VsTpJ/5581Q9NlO+aLYXIv0+1FEUyuPNxq+LmOTTgNvlhuDXpe3rCv/Z82Jgi+/F+lkndRpvPrXvR36Wv/GWj6Qtgfl7TfW2X+bbW4bKoPtJ20asN6VgvvXZWa6ySvQQX3rbtLzJ+YdEhu+rWNFg6VneJifX8FXW1E6SfTweBlw44Xyxput5I6E6Y7g/ozsXZwiN1/QVja8eKdc7OEcXW2pMx+BQAvUdBQQ6LKQHwIIIIAAAg6BdhL1yJ9lWkwXx/ezcnDd85JyQ2/pf8/TsjrntMuV6xaEpqdl73uLZObYWyXuV6/Kvh+NlqenDhW31/FLc2XnthP1q3zxPvl08zF7GuaZdzF99Vt979T+b99T8lO/B/WmGE2tPPXT9bx2555ydbjj3n45KUdPFJYt21Tq70s79FzLpjUnkLaBuA2/qm5QB+kecXH54yC2i7rL5Re3DeDt98HSyeRXNhTJ0eOna39cp+S0HD9a5FjnB9K5U3AAy+sKeL50jH7cBPepYt5C4phhgvuXx8mIae/JiYrbpFxXYhyBJidAYN/kNgkFQgABBBCwCwRfL797Z72snDJEzHvpHcNJ+WzxQ3Jzv1gZ8adsOVTYUo64vpMD2c/JuJ9dLQNnbZdLU16Rd1Y+LeOHXlX58QMng/VZfFS++dJxLT8vT+r0SGjpd/LtybID69KCwsrP77vmFajxplaehqq38xGAquk3ev3r0A6r1qGpfg+YbQBvw3daV3qm/loZdqvp8nOvdVv+g5KR4/5+H+eq/vu8SCL7/siR3FnJPepdYH8013pewRq6ytWRnctGG+V/d8H9YVk3baTc+ef/SEGjlIlMEfBNgMDeNy+WRgABBBAIpEDry2XoUyvl43+9LBNiukl5fP/tJ7L0kaESnbxYcpp7cF+4S5b9+ibpc+Nj8na330v2W09J0jWhLs/BewGes0ty8urX2VP+R59KTv2S8KKg3i/S1Mrjfcl9XTJCel7mvNJZsW7A6++PdlhR/CY91qC2ulf+vnBN4G7DrxTUWx3lrZSlb6ys3qFeg2+RNnJ5/6vEGZqfydkvh2rL89B+KT/v0LaX/OQK510sta3YUPMdwf3yyY7ORq18Dsv7j90r92fsctOJa0OVg3QRqJsAgX3d3FgLAQQQQCBgAhdIl6ix8ux7n8pny34viZHOHsWt5yDHyz1zPqn9ls+AldXHjDRXsiaNkJHPfyCnut4n//u/Sd531hQUJuE9HZ35ndko/1x31MfMqyy+Y728v9fb61LFUljYwGcBmlp5qnDV62vpWcnLc/TE3SVSendz0xFfIOtfn3ZYL4hGWrkBbfXAe7J8rfV4S3e5c2Rsw/SG72SrFtQ7er/31Fu+c70G+WwlP+j3U4lxvj1i9xfylemHo6ah+KsvZLfjZ9DmlpsltsZ+QmpKyZ/zTHA/aKo5OTNGIpxnkkt2yOJ7R8ikrNyW+QiYP/lIq1EFCOwblZ/MEUAAAQTcCny1RB6ZU+WVaq3ayZXDpsrSjz+Q15OvcnSydEr+vfgfsq2BY0y3ZfTDxNLPM+T388pOTATHDZHoEB/+LLcKld79nL1tfyGv/ilDttd294IJBNY/+aQsOuh4rrV1uPQd4DhRUrRRXln8kRe3nBbLsawn5N4XPhe/sze18vhhG7tN4sRO2brbukXadKR320C52vmaw0aqf73aodsKNsGJAbE1Pe+vflPWWj+vTnEy4ib/vzeiXNZTUO9coDGC+06xMvLO7mUl+HqLfLTP0XeEs0yVPgtl30db5Gv7tACcBKmUd21f2splSXMl8+l4ae9ctOQTef7u0TJtwxGCe6cJn01OwIcjiCZXdgqEAAIIINBSBQqPyKbl6+VLd4/QmwPWu/73OfltH8fV6i+/kUM1XRkqLBT38W6+6bjJ+XxnY0AWy+FNG+Vj5yuUfS5CR7nu53HmydSyoWjdbBk36/0aOno6Izl/fUJSz8TI7WHOSPK/JHpwH8cjDvnyyR8fkd+vr+nAtVhObvqzjJpwSkaN6in+P4hoauXxeaN4sUKpnP5grbxnNT3bNTLuv2OlXflajVH/+rbD8sLXbSRgv88A2Oo+Wb3836avCnPCZmiCxDTUFejagnrnlgh4cB8qcffEl+2TSj6Wf2Tv8xwEG6vsf3xcdrdV13i5J64BT4I4PXz6bCu9HnxeFiZHVjwCdipbpg0dJy/uCVS/BT4VmIURaIC/yaAigAACCCDgB4HSjW/Iis89BN4XXCnXX1/2NGdQTJT8pMqdzEERPaWv8zbKj5bLks2nq5SoQA6t+T9JX5nrmF5ibo0+6/8r0FVyrfxVpcgENc6r3vnvrDZvinJ+cyxZeEBWr9wg7l8gdZ6EDEyW8THORxPKOnr6+eRXZfPhyrfUa/4ueesPo+Xm6TaZ9OjPxLyUyjG0kSuT7pc7Oziwiv4lTw0dKY+/uUvyq55UMT2lf778tzL05gzplvY7ie/oBHamVdunTdp16ijOp2jPbN8lB1zy0DNn5IwGsjy1lbce80vNyaQil8q5JqUH5B+vvi3HzD0nYXdPkpRrKsJ689LzAG4PZ6Hq2w6tdLzZts78RBrn99nwtq634Q+9fYDLCZuKutd7zNug3plRQIN7s0+KmyDTh1qnG4/Jmlcy5fMqu7SyYpnXeX6yXF5eYz2y0FWGTp8gcb7creSsW0N/tjJle/Y5ebi34ySyld/J5TLulkB2StjQlST9FiVgXmvDgAACCCCAQNMSyEnXaAnSsLte1f0lbopWukvnDe6kYuurE9ccrb5AyTZNj+1gRVb2f7aIETp75Qe6I2eXbs3O0NkPDNQrYn+nLz8ZW3mZZe/r1v0n1Lz2rWywl6MsDQlO1sz8UuecGj9Lts7UPo68pe09uuyUu0qoFm+ZqeYEhKMMbTVi+GxdtWWX5uz4ULPmT9cxMbGaNGG4RjjTihiny7bv1h0bVmjm1lOmDKX6/ZY0jW1vK6+Hvc4h4RoVn6QPpKToA0k3a+/QNmrea61T1x82a1Qd8nX3vGFqTg+4pNFGQ/vdrimpszU9/RmdOeV+HdYvTG3SRWNmbtS8qkl4+b14U6qa/rrL8rH104mrDhjrYs3bs0IfGzpel+UWmpT8UZ4dmh4d4qhPuKZknfBQQtfluuvYzCPulyvI0pQQp0+cpueUt5CK5V3biuU0da0er4adr3vmj9IwsWn7mGm6/nhRxfrlY36ov2tZvGi39W+Hpi17tW0dlWy036cfbMu3U9WRAt03L17NvTAqne7XTA+/+apr+fS99LCunzpIze3hNfyePaRYsFMXj+5lfsOitogxunhPvocFKyZX2o+FpGiWm2ZfsbRzrFQL9izS0RFtze+vqybM21axP3UuUrBN5yV0NfPNPu+e19zv453L+vXztG6Y0sexX7B+z6GamHGglhxK9HTWr9WcqnBZz3vDWhJnNgJ+FbDeVcuAAAIIIIBA0xIoD0ysYPcZzd6fVx6Qlubv1axUc3Bru0IT0ta5CZ6sqpRo3oez1LyTuNLBWFmgb6WZrh8eP6M56XHl822hUTos5fc6L2uXCS2toWoQ0EOTM78pL4d9Ebf/5eu2tLiyA3z7wWAN65Ue0JXJkfaDbedJiLJPm4b0/oWmr/9aC44u1aQOlethi0jWpfudR9lFenxDmiaEWwfSlQ8+nd9t4cM0bYO7oN5RgdIj+mH6SDWdRXlMQ9pfp+MyPtW8asGqWwT3E0t26LwhodXzqHrSoZ7lKf1mvia0cdalg8ambzMtovpQamxHd3LaBmnX5BV6tFr9TKCyZZZGldtcqqOXfVW9HZS3WZNvm94afW2ERiY+qfOzPjQnlHJ0z9Z3dcGTQzXc1lbDE9J0g9ug3lHGetW/Du3WH+3Q221rr2Ij/j7rZVu9DZVPcZ5sNCdtOo1dqdZpN38PpbnLNdkKmKv+XrzNqDy476KxaZv1+5rWKz2kayb1q9g32WJ05hZvT+lZwf0SHRfV2Zx87anD097S7cet/VWBHt/+lqYN72nS7axR45bonoJqP7iaSlWPeeYE4vYXdHhYkMv+x5xgi3tKPzzh7gSbS1b5mTo22Lk/qfi0RYzUZ619tMuijCLQmAIE9o2pT94IIIAAAu4Fcp7T+LjxOnvmo5qcOFijowdqXFys+bxaI8Kv0lvHztCMTQdrOaAq0hNbl+iMsbeUXbG2hWrvW+/XGRkf6iH7wWSh7p+fokMnpmlG9g49Xn6AeUQ3pE/SpLgeam5ZdzkINOO2MO037H6dMjNDN50orlz2Ex/q/NSJOja+dw3rpZtyV7nDoGC3Zk4drdHh7U1e7TU8+i6dNDdL9+Q50zdXeTN+rVHWVfeQHjp43F90fW71Q/LSvF2aNXeyDh/UW0OtINTUN3LQiCppVS5y5W/WlfO39YXUZI2PjjRpmJML4VdrTPwvdEr6St1yqHqeldf37ltJ7rv6x6QBZWU09YkbO0uX7ThVPVC2X8n3pTzFemLTa5qW+oDGR1bcrWE/uWHrptFJD+vMxZvUunZfnPOWPvXoPRoXYZm7buMOGhn/gKY+s0pzDH/xnmX6u+Sfaz/L3nW59v00cUKqPpOVY0rpGFwDe3N1c9XxbbpsZnJ5HrbQ3jpo+GSda04ceXdyxNftUcd26yy/H9qh99vWyjTAv09nPe2fvtpWWtntl9J983RwkNWWws2dH4fcLlP/iVbAnKWvbazhJF1tmRTs0jdf+8DDCdHvNCfrRfMbGu92/2c/+Tl2oqamPVd9P+Yu34KDuiljlqYkDtRI+2/I2qcM0Hiv9t/uEqzLtK81a8Z9jn2a62/dZdzc4dQvLlH/e/5W0yqdQ5EeyvofTRk7zLFvdlnedV9g32cPq7KuMw0+EQisQCsrO/PHigEBBBBAAAEEEECgrgJ758gNl02QDdb6ISmSdfR5GVKl74e6Js16CCCAAAII1Cbg/w5ta8uR+QgggAACCCCAAAIIIIAAAggg4DcBAnu/UZIQAggggAACCCCAAAIIIIAAAoEXILAPvDk5IoAAAggggAACCCCAAAIIIOA3AQJ7v1GSEAIIIIAAAggggAACCCCAAAKBFyCwD7w5OSKAAAIIIIBACxPQwkIpdNap1IwX0Texk4NPBBBAAIGGFyCwb3hjckAAAQQQQACBliygp2TrilWyxVnH/A2yImt/RaDvnM4nAggggAACDSTA6+4aCJZkEUAAAQQQQKClC3wjq2c+IXP+tlpWf5YrJZWq217Co2+Un/WOkrumTpYhXc6vNJcvCCCAAAII+FOAwN6fmqSFAAIIIIAAAggggAACCCCAQIAFuBU/wOBkhwACCCCAAAIIIIAAAggggIA/BQjs/alJWggggAACCCCAAAIIIIAAAggEWIDAPsDgZIcAAggggAACCCCAAAIIIICAPwUI7P2pSVoIIIAAAggggAACCCCAAAIIBFiAwD7A4GSHAAIIIIAAAggggAACCCCAgD8FCOz9qUlaCCCAAAIIIIAAAggggAACCARYgMA+wOBkhwACCCCAAAIIIIAAAggggIA/BQjs/alJWggggAACCCCAAAIIIIAAAggEWIDAPsDgZIcAAggggAACCCCAAAIIIICAPwUI7P2pSVoIIIAAAggggAACCCCAAAIIBFiAwD7A4GSHAAIIIIAAAggggAACCCCAgD8FCOz9qUlaCCCAAAIIIIAAAggggAACCARYgMA+wOBkhwACCCCAAAIIIIAAAggggIA/BQjs/alJWggggAACCCCAAAIIIIAAAggEWIDAPsDgZIcAAggggAACCCCAAAIIIICAPwUI7P2pSVoIIIAAAggggAACCCCAAAIIBFiAwD7A4GSHAAIIIIAAAggggAACCCCAgD8FCOz9qUlaCCCAAAIIIIAAAggggAACCARYgMA+wOBkhwACCCCAAAIIIIAAAggggIA/BQjs/alJWggggAACCCCAAAIIIIAAAggEWIDAPsDgZIcAAggggAACCCCAAAIIIICAPwUI7P2pSVoIIIAAAggggAACCCCAAAIIBFiAwD7A4GSHAAIIIIAAAggggAACCCCAgD8FCOz9qUlaCCCAAAIIIIAAAggggAACCARYgMA+wOBkhwACCCCAAAIIIIAAAggggIA/BQjs/alJWggggAACCCCAAAIIIIAAAggEWIDAPsDgZIcAAgicqwK7du2SQYMGyZw5c85VAuqNAAIIIIAAAgg0iACBfYOwkigCCCCAgKuAFcz37NlT1q5dK+3atXOdxTgCCCCAAAIIIIBAPQUI7OsJyOoIIIAAAp4FNm/eLH379pUJEyZIWFiYLFiwQO69917PKzAHAQQQQAABBBBAwGcBAnufyVgBAQQQQKA2gby8PJkxY4ZERUXJJ598IsOGDRMryCeor02O+QgggAACCCCAgO8C5/u+CmsggAACCCDgWcAK4H/5y1/aA3rrKv2sWbMI6D1zMQcBBBBAAAEEEKi3AFfs601IAggggAAClgBX6WkHCCCAAAIIIIBA4whwxb5x3MkVAQQQaFECXKVvUZuTyiCAAAIIIIBAMxPgin0z22AUFwEEEGhKAlWv0icnJ8vOnTu59b4pbSTKggACCCCAAAItXoAr9i1+E1NBBBBAoGEE1qxZIw899FD5s/SLFi2SG2+8sWEyI1UEEEAAAQQQQAABjwKt1Awe5zIDAQQQQACBKgLWVfqQkJAqU/mKAAIIIIAAAoESIIQLlHTzyYdb8ZvPtqKkCCCAQJMQePfdd5tEOSgEAggggAACCCCAQJkAV+xpCQgggAACPgu0atXK53VYAQEEEEAAAQT8I8AVe/84tqRUeMa+JW1N6oIAAggESMA6oLBuyX/22WclNTXVnuv06dNl4sSJcuGFFwaoFGSDAAIIIIAAAgggYAlwxZ52gAACCCBQLwGrE71f/OIXcvDgQenTp4+8/vrr0qNHj3qlycoIIIAAAggggAAC3gvwjL33ViyJAAIIIOBGwOoJ33rF3bBhw+w95Pfs2VPmzJnjZkkmIYAAAggggAACCDSEAFfsG0KVNBFAAIFzVGDhwoVy33332WtvBfpWgB8WFnaOalBtBBBAAAEEEEAgMAIE9oFxJhcEEEDgnBHYtWuXpKSkyNq1a+1BPe+3P2c2PRVFAAEEEEAAgUYS4Fb8RoInWwQQQKClCljP12dnZ4vVmZ713P1NN90kDz/8sL2zvZZaZ+qFAAIIIIAAAgg0pgBX7BtTn7wRQACBFi6wefNmuf322+lYr4VvZ6qHAAIIIIAAAo0rwBX7xvUndwQQQKBFC1xzzTX2jvWSk5PLO9azetFnQAABBBBAAAEEEPCfAIG9/yxJCQEEEEDAjYD1XvuXXnpJFixYYH/mftWqVW6WYhICCCCAAAIIIIBAXQW4Fb+ucqyHAAIIIOCzgPXMPb3k+8zGCggggAACCCCAQI0CBPY18jATAQQQQAABBBBAAAEEEEAAgaYtwK34TXv7UDoEEEAAAQQQQAABBBBAAAEEahQgsK+Rh5kIIIAAAggggAACCCCAAAIING2B/weAG5qQviQZYQAAAABJRU5ErkJggg==" alt></p>
<p>approximate starting position [10<sup>–1</sup>→10<sup>–3</sup>, 3000→4000];<br>line to region of red giants;<br>line from red giants to white dwarfs;<br><em>The shaded areas are the limits within which the lines must be drawn.</em></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p>The Hot Big Bang model suggests several outcomes for the universe. There is now evidence that dark energy and dark matter exist.</p>
<p><img 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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>On the axes, sketch a graph of the variation of cosmic scale factor with time for</p>
<p>(i) a closed universe without dark energy. Label this curve C.</p>
<p>(ii) an accelerating universe with dark energy. Label this curve A.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain <strong>one</strong> experimental observation that supports the presence of dark <strong>matter</strong>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) curve beginning on <em>R</em>=0 before present time and ending after present time on <em>R</em>=0</p>
<p><img 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" alt></p>
<p>(ii) curve starting earlier than C with general shape shown above<br>coincides with curve C at present time<br><em>Judge by eye.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>rotation speeds of galaxies is greater at the edges than expected<br>so the density at the edges must be greater than that supplied by luminous matter alone</p>
<p><em>Accept any other valid piece of evidence, eg gravitational lensing, which provides a good measure of galactic cluster masses.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br>