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</div><h2>HL Paper 1</h2><div class="question">
<p>A cell of emf 6.0 V and negligible internal resistance is connected to three resistors as shown.</p>
<p>The resistors have resistance of 3.0 Ω and 6.0 Ω as shown.</p>
<p> <img src="images/Schermafbeelding_2018-08-13_om_18.36.47.png" alt="M18/4/PHYSI/HPM/ENG/TZ2/16"></p>
<p>What is the current in resistor X?</p>
<p>A. 0.40 A</p>
<p>B. 0.50 A</p>
<p>C. 1.0 A</p>
<p>D. 2.0 A</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">A filament lamp and a semiconducting diode have the voltage–current (<span class="s1">\(V\)</span>–<span class="s1">\(I\)</span>) characteristics shown and are connected in parallel.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-29_om_09.54.23.png" alt="N15/4/PHYSI/HPM/ENG/TZ0/18"></p>
<p class="p1">What is the resistance of the lamp and the resistance of the diode when the current in each device is 2.0 A?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-08-29_om_09.55.36.png" alt="N15/4/PHYSI/HPM/ENG/TZ0/18-02"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Four point charges of magnitudes \( + q\), \( + q\), \( - q\), and \( - q\) are held in place at the corners of a square of side \(r\)<em>.</em></p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_09.37.04.png" alt="N09/4/PHYSI/HPM/ENG/TZ0/09"></p>
<p class="p1">The Coulomb constant is \(k\). Which of the following is the electrical potential at the centre of the square O?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>0</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(\frac{{4kq}}{r}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(\frac{{4kq\sqrt 2 }}{r}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(\frac{{ - 4kq\sqrt 2 }}{{{r^2}}}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>When an electric cell of negligible internal resistance is connected to a resistor of resistance 4<em>R</em>, the power dissipated in the resistor is <em>P</em>.</p>
<p>What is the power dissipated in a resistor of resistance value <em>R </em>when it is connected to the same cell?</p>
<p>A. \(\frac{P}{4}\)</p>
<p>B. <em>P</em></p>
<p>C. 4<em>P</em></p>
<p>D. 16<em>P</em></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A circuit is formed by connecting a resistor between the terminals of a battery of electromotive force (emf) 6 V. The battery has internal resistance. Which statement is correct when 1 C of charge flows around the complete circuit?</p>
<p>A. 6 V is the potential difference across the resistor.</p>
<p>B. 6 J of thermal energy is dissipated in the battery.</p>
<p>C. 6 J of chemical energy is transformed in the battery.</p>
<p>D. 6 J of thermal energy is dissipated in the resistor.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>An ion of charge +<em>Q </em>moves vertically upwards through a small distance <em>s </em>in a uniform vertical electric field. The electric field has a strength <em>E </em>and its direction is shown in the diagram.</p>
<p> <img src="images/Schermafbeelding_2018-08-13_om_10.43.27.png" alt="M18/4/PHYSI/HPM/ENG/TZ1/15"></p>
<p>What is the electric potential difference between the initial and final position of the ion?</p>
<p>A. \(\frac{{EQ}}{s}\)</p>
<p>B. <em>EQs</em></p>
<p>C. <em>Es</em></p>
<p>D. \(\frac{E}{s}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A 12V battery has an internal resistance of 2.0Ω. A load of variable resistance is connected across the battery and adjusted to have resistance equal to that of the internal resistance of the battery. Which statement is correct for this circuit? </p>
<p>A. The current in the battery is 6A. <br>B. The potential difference across the load is 12V. <br>C. The power dissipated in the battery is 18W. <br>D. The resistance in the circuit is 1.0Ω.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A proton p is at rest between the poles of two horizontal magnets as shown below.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAtEAAACqCAIAAADk0YR7AAAPEklEQVR4nO3dP2jj2L7A8V+/zbaqDQsL7qa7lSo3aW4zxd5ChVlIMd0rDC4eTLcsgsCFCxcWBGHgsgvhQODyYDYgAsvAIyCGC8PDCF4xZI3gsgxBCGYwQZxbSHJk/cnYk+RYkr+fMrETz5wc5ZujI1k0AADA05N9vwAAAHAQaA4AAGACzQEAAEygOQAAgAk0BwAAMIHmAAAAJtAcAADABJoDAACYQHMAAAATaA4AAGACzQFAa53Gv12+vd33qwAwaDQHAK2TK/foJKA5ADwlmgPATeAeycilOQA8KZoDOHDxwptaIjQHgKdGcwAHLHnnOWOpcFR094g49H9x14+xZ955EKWlr5BGwblS3syWYxWtktD3ZhMREbHs2asgWhn/JwHoLpoDOHiRchrXOdKlP5+IPVdhrLXWSXjhOpaI2C/9PCaulTMqUuUvrvdXVy0SrbWOQzW3RcR6oZZkB4AczQEcvObmuAncI5HnXvip9kGxpmqZbj5dJnN/md7/SACHjeYADl5Tc6RLNbUq51m01lrH/swSkWcz/4+Np8uxijaaJQ29iUitWgAcLpoDOHgNzfEp9J637Cv9w589ExFr5sflp9eaQ6cLb2Jt1AmAw0ZzAAevoTmSwLVbmiP/1N0SSFtz5Ls9Ro66ftKXD6AvaA7g4DU0R20x485tpI5pDgBfgOYADl77uRWZeGF1B2j2KWviLdLy01vPrbCfA0CO5gAOXuMe0nwH6JEb3Gw+OlsCKZVE3hy2GyQbD8x2mzZUC4ADRXMABy+LBmvux+U6aLnYNfZnlmW7V0nl6TKeqvelB66W6oVV/SCAg0ZzAAcvPwly5AY3Ol1evrrMIyO/S+ndHUXT6M2JM7ac00VSCom8OZ7Zk2P3IizdE2wzTQAcPJoDQJqEamZbImPHfR2WeyKNgvOfZraV3WrUctwzP6xmxHo/R/h/+Y1K2x4J4LDRHAAepvW6FQDYQHMAeBiaA8B2aA4AD0NzANgOzQHgYdqulQWATTQHgIeIF97UEhGx7PlFxHWxANrRHAC+VL7CUcZqB4BWNAcAADCB5gAAACbQHAAAwASaAwAAmEBzAAAAE2gOAABgAs0BAABMoDkAAIAJNAcAADCB5gAAACbQHAAAwASaAwAAmEBzAAAAE2gOAABgAs0BAABMoDkAAIAJD2oOASAiQrsP2b5/uIBOeJzZ9MCp+CgvAug1JsKwMb4AzQF0BRNh2BhfgOYAuoKJMGyML0BzAF3BRBg2xhegOYCuYCIMG+ML0BxAVzARho3xBWgOoCuYCMPG+AI0B9AVTIRhY3wBmgPoCibCsDG+AM0BdAUTYdgYX4DmALqCiTBsjC9AcwBdwUQYNsYXoDmArmAiDBvjC9AcQFcwEYaN8QVoDqArmAjDxvgCNAfQFUyEYWN8AZoD6AomwrAxvgDNAXQFE2HYGF+A5gC6gokwbIwvQHMAXcFEGDbGF6A5gK5gIgwb4wvQHEBXMBGGjfEFaA6gK5gIw8b4AjQH0BVMhGFjfAGaA+gKJsKwMb5A75pjFQXKdcaSsRz37NwPY50uXp2+vX3IiwDa3QbuSErsl360anhcpBypOFbRtj+Y/E4ath3Hl2Md9qF6sJvM/WXa8Lhr5Yw2j3UjR11/9sv3qjnSpT+fiExmp1dR9n+QhP6Z61giIiM3YB7iSaVRoPIfN7Gc00XSNBO11smVa1v3PaAFzTFsO4wvxzrs18bBbuot4pbH3QTu0b0PqOpRc6yW6oUllu1eJZufSJdqajEPYca67ht+FAtJ4E4m3mK34qA5hm7r8eVYhy64jdRxsbJ7ErT8BXUbuKOJF259sOtPc6QLb2KJ2G5QP86vlurFmHkIE66V88y2n4mIyHiq3jfNtSRwj7ZZZqygOYZt6wVdjnXogttIHVu2/ad8sUM1nmK5DdyRo6Ktv2h/miM/ydRylI/9/z5hHsKAa+UcuVfv1DQ70X7kBje1x9AcnxGGoVJKKfXrr79+/Phx3y/HkG3Hl2MdOuE2Uscj98179cJqX9kdbnPk7d92bun6n+pfzEM8vWvlHLlBkkYXc9tq2U9Kc9zH9/31rrOvvvrq22+//f333/f9okzYcZ2DYx32K2uO4DbfXdS8n3S4zZGf48yMHfd1uOMGPeAx5M2hdZosTrM9VrXtojRHqw8fPlSv7BH5/vvv9/26TNhxPwfHOuxX0Rxa6+Sdl11CVevgATfHei93wXLci7BlEx/wRNbNoUu/GyqrjjRHK6VUvTlE5MOHD/t+aU9u9+tWONZhj0rNUexfru8nHXRzaK11HKq5XT5W2bPTIOKvAJhSbg6dXyomlbPvNEertuYIw3DfL+3J7Ti+HOuwXxvNoXWaBCfZD2R5P+ngm0NrrdPo6nRW+iNALHumWH6EEZXmKK063u0npTlavXnzph4c33zzzb5flwlfML4c67A/lebQWscLb1pZ2T2I5tBaa50m4eu7m/Tdf48m4NHUmkPr2n5SmuM+33333ddff11ujp9//nnfL8qELx1fjnXYi3pzlM/65ftJD6c5Mqvo6m/5vdJab5YAPKKG5thYdXROF0lMc9zj48ePP/7443qF40CCQz90fDnWwbCm5tD5fZazUyzeIh5wc7ReIXa3t2WXfznwRRqbQ2/sJ52fqR9oDlRtPb4c69AFLc2xsZ/05Wv1crDNoeavWm6w+in0njMPYURbc+jSflLZ8u2OKmiOYdu+OTjWoQNam6O8srvrT2OvmsN53nTPR72+LTxvQ4Cnd09zlPeT0hyo2qE5ONZh/+5pDl3aTzrk5hg1v4d4+l5Nx2K9UMumtxcHHtO9zXG36khzoGqX5uBYh727vzmKn8aBN4eIWI57dllcLZYmoe/NJo33ZAUeW3bvUcueX7TfJyFbdaQ5ULVbc3Csw35lq7aN7Xv3mCvXtgbbHOfeb7FOk/BSqZ9mdnFrYJnMvH8G9/ynAI8hf+OtstaZtlqq/5rSHNi0fXNwrMM+NRzsjlXUvN6RLtV0OszmAPoj/Xf4//V35/oMJsKwMb4YolUUvt/+xvw0B9AVTISKNArO1Zk3m4ijIh2Hvlf80T+ZnV717jbgjC9AcwBdwUTYEClnvbL7lx+8k7+qMNZa62ShZhPZfNOHXmB8AZoD6AomQk1+aWh1I1t+J8Se3Y6T8QVoDqArmAg1RXNUt+sWt8aaeC33zuoixhegOYCuYCLUtDWHTkNvIiLW3I97Ex2ML0BzAF3BRKhpbY5it0frJXwdxPgCNAfQFUyEGpoDGBSaA+gKJkLN586tsJ8D6BWaA+gKJkJN0RzVd31IY39uiTXxFv1JDsYXoDmAzmAi1BTNUXlXs36+1RnjC9AcQFcwEWqK5viTPZmeXGzcE+yo5d3eu4vxBWgOoCuYCDXr/RxnYfjadcYiIjJ23F/8cOe3s9k7xhegOYCuYCLUtF+30kOML0BzAF3BRKihOYBBoTmArmAi1NAcwKDQHEBXMBFq2q6V7SXGF6A5gK5gIlQl77x83+hk7vfrjesbML4AzQF0BROhpFjhKOv5agfjC9AcQFcwEYaN8QVoDqArmAjDxvgCNAfQFUyEYWN8AZoD6AomwrAxvkBXmgOA8Dtp0Pb9wwV0wuPMpkf5KgAAAPejOQAAgAk0BwAAMIHmAAAAJtAcAADABJoDAACYQHMAAAATaA4AAGACzQEAAEygOQAAgAk0BwAAMIHmAAAAJtAcAADABJoDAACYQHMAAAATaA4AAGACzQEAAEygOQAAgAk0BwAAMIHmAAAAJtAcAADABJoDAACYQHMAAAATaA6g19IkvFTqH64zlpEb3O775QBAO5oD6LHbwB1JgeYA0G00B9B3n0LvOc0BoPtoDqDvbiN1/CTNEQf+26T20TT+7fItcQNgdzQH0Hv5GZZHbo6bwD12g1pzJFfu0QkLKgC+AM0B9N4TNEeaBCe22LXmuAncI07iAPgyNAfQe4/dHGmyOHUskWpzxAtvarFxBMCXojmA3rtrjlUUnP80sy0REctxVRCl9YfHof+L64zzq13smXdeflgRFhuOVfjWWz9lzVHR+nlJ6J+5Tv5My579dF795nHon6sz17FGjrrWOg59L3+pMpmdXkWp1noVBap4bWPHfR0mDf8AAD1FcwC9lzeH9efpD3+/CGOtdRq9OXHGImJN1bL8Wztd+vOJ2HMVxlprnYQXWSfYL/1oVXrctXJGtXUOrSPlNK1zpNHF3B7ZMxUmqdZpEr52nbGIZc8viu4oLq4RERk53mtf/U8QrUprKuPp2Zv/PfVeZaWSLNRsImLZ7lV9FyuAnqI5gN4rmmPux6W+SK5c2xIZT9X74qM3gXsk8twLP5WenX2wUie7NEf2jSZemNY+uPHdtU4X3sSqlUQSuLaIiH0SlFY1nmZjLIB9ojmA3mv59ZzG/twSWddAulRTa/OESCb2Z5aIPJv5fxQf2r45Vkv1wpLsdEnTd98ooezLVh5cXOtbeWHZ95JjFREdwEDQHEDvtS0JpKE3ufu1nZ/daFo4+MOfPRMRa+bH+Ue2bo586aJ+hcs9KUNzAAeK5gB6r/U0xMav7fwURlNzFGc37n7rb90c+fduao7iZZUKg+YADhrNAfTeds1RX8y4+wK13/pbN0fDYsZavTBoDuCg0RxA733m3Eq+n6O4cqSy2VOvP2VNvEXxmV3PrZSfW/lUecsqzQEcNJoD6L2W5qiWRLG948gNbja/QLYEUo+DbfaQFimzedWJ1sUSyEbi0BzAQaM5gN5rbo7kyrUtyzld3KVA42WxWRxUrl/N4qB2xiTrgM9flKuL61Y2+6Z5UaS5OTY3wAIYApoD6L38IlgRyzkp3xNsMzi01lon77zsbl2zV0G0an9kvkZiu1eJXkWXyl+utF5Hw5Eb3Oh0efnqcpnq0n29SrcTvfqbY40d712pY7L3cJHqokieLCLW1FsUW02ye5dldyPd+CIAeozmAAYhLd31XMRy3DM/bP5VveUj8zuB3nVM9uQkVDPbqt+YPI2Cc2+WJ4WMHfcXPyzvVS0ujblju8FNvsJRMnKD2/ysSuWjj/ZfBWBfaA4AAGACzQEAAEygOQAAgAk0BwAAMIHmAAAAJtAcAADABJoDAACYQHMAAAATaA4AAGACzQEAAEygOQAAgAn/ASeEdyas7jEaAAAAAElFTkSuQmCC" alt></p>
<p>The magnetic force on the proton is</p>
<p>A. from left to right.</p>
<p>B. from top to bottom.</p>
<p>C. into the plane of the paper.</p>
<p>D. zero.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The diagram shows the path of a particle in a region of uniform magnetic field. The field is directed into the plane of the page.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>This particle could be</p>
<p>A. an alpha particle.</p>
<p>B. a beta particle.</p>
<p>C. a photon.</p>
<p>D. a neutron.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">A current carrying wire is in the same plane as a uniform magnetic field. The angle between the wire and the magnetic field is \(\theta \).</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-07_om_17.08.24.png" alt="M09/4/PHYSI/HPM/ENG/TZ1/23"></p>
<p class="p1">The magnetic force on the current carrying wire is</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>zero.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>into the plane of the paper.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>out of the plane of the paper.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>at an angle \(\theta \) to the direction of the magnetic field.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Electrons, each with a charge <em>e</em>, move with speed <em>v</em> along a metal wire. The electric current in the wire is <em>I</em>.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>Plane <em>P</em> is perpendicular to the wire. How many electrons pass through plane <em>P</em> in each second?</p>
<p>A. \(\frac{e}{I}\)</p>
<p>B. \(\frac{{ve}}{I}\)</p>
<p>C. \(\frac{I}{{ve}}\)</p>
<p>D. \(\frac{I}{e}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>An ion follows a circular path in a uniform magnetic field. Which single change decreases the radius of the path?</p>
<p>A. Increasing the mass of the ion</p>
<p>B. Increasing the charge of the ion</p>
<p>C. Increasing the speed of the ion</p>
<p>D. Decreasing the magnetic flux density of the field</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A resistor has a resistance <em>R</em>. The potential difference across the resistor is <em>V</em>. Which of the following gives the energy dissipated in the resistor in time <em>t</em>?</p>
<p>A. \(\frac{{Vt}}{R}\)</p>
<p>B. \(\frac{{Rt}}{{{V^{\rm{2}}}}}\)</p>
<p>C. RV<sup>2</sup>t</p>
<p>D. \(\frac{{{V^{\rm{2}}}t}}{R}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The electric potential is <em>V</em><sub>R</sub> at a point R in an electric field and at another point S the electric potential is <em>V</em><sub>S</sub>. Which of the following is the work done by the electric field on a point charge +<em>q</em> as it moves from R to S?</p>
<p>A. <em>V</em><sub>R</sub>-<em>V</em><sub>S</sub></p>
<p><br>B. <em>q</em>(<em>V</em><sub>R</sub>-<em>V</em><sub>S</sub>)</p>
<p><br>C. <em>V</em><sub>S</sub>-<em>V</em><sub>R</sub></p>
<p><sub><br></sub>D. <em>q</em>(<em>V</em><sub>S</sub>-<em>V</em><sub>R</sub>)<br> </p>
<p> </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question stem needed careful reading. The discrimination index of 0.00 showed that even the better candidates were jumping to conclusions. When work is done, it must be stated clearly what it is that is doing the work, and on what. So if a weight is being lifted, then the lifter is doing (positive) work against the field, which means that the field is doing negative work on the ball. This needs to be clearly spelt out to candidates. In this case there is a charge moving in an electrical field and the candidates are being invited to state the work done by the field on the charge.</p>
</div>
<br><hr><br><div class="question">
<p>Two wires, X and Y, are made from the same metal. The wires are connected in series. The radius of X is twice that of Y. The carrier drift speed in X is <em>v</em><sub>X</sub> and in Y it is <em>v</em><sub>Y</sub>.</p>
<p><br>What is the value of the ratio \(\frac{{{{\text{v}}_{\text{X}}}}}{{{{\text{v}}_{\text{Y}}}}}\)?</p>
<p>A. 0.25</p>
<p>B. 0.50</p>
<p>C. 2.00</p>
<p>D. 4.00</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A copper wire with length <em>L</em> and radius r has a resistance <em>R</em>.</p>
<p>What is the radius of a copper wire with length \(\frac{L}{2}\) and resistance <em>R</em>?</p>
<p>A. 2<em>r</em></p>
<p><br>B. \(\sqrt 2 r\)</p>
<p><br>C. \(\frac{r}{{\sqrt 2 }}\)</p>
<p><br>D. \(\frac{r}{2}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Positive charge is uniformly distributed on a semi-circular plastic rod. What is the direction of the electric field strength at point S?</p>
<p style="text-align: center;"><img 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"></p>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>B</p>
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<h2 style="margin-top: 1em">Examiners report</h2>
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[N/A]
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<div class="column">Two resistors, of resistance <em>R</em><sub>1</sub> and <em>R</em><sub>2</sub>, are connected in series with a cell of emf <em>ε</em> and negligible internal resistance.</div>
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" 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<div class="column">Which expression gives the potential difference across the resistor of resistance R<sub>1</sub>?</div>
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<p>A. \(\left( {\frac{{{R_1}}}{{{R_1} + {R_2}}}} \right)\varepsilon \)</p>
<p><br>B. \(\left( {\frac{{{R_1} + {R_2}}}{{{R_1}}}} \right)\varepsilon \)</p>
<p><br>C. \(\left( {\frac{{{R_2}}}{{{R_1} + {R_2}}}} \right)\varepsilon \)</p>
<p><br>D. \(\left( {\frac{{{R_1} + {R_2}}}{{{R_2}}}} \right)\varepsilon \)</p>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p>A voltmeter of resistance 50kΩ is used to measure the electric potential difference in a circuit, as shown. The cell has an electromotive force (emf) of 5.0V and negligible internal resistance.</p>
<p><img 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" alt></p>
<p>What is the reading on the voltmeter?</p>
<p>A. 1.0 V<br>B. 1.7 V<br>C. 4.0 V<br>D. 5.0 V</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<div class="page" title="Page 8">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">This should have been a straightforward question but many candidates opted for B. This highlights the importance of carefully reading the question. Candidates must not assume that all relevant information will be on the diagram. </span></p>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p>A positively charged particle follows a circular path as shown below.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
<p style="text-align: left;">Which of the following electric fields could have caused the charged particle to follow the above path?</p>
<p style="text-align: left;"><img src="data:image/png;base64,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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A metal rod M is falling vertically within a horizontal magnetic field. The metal rod and magnetic field are directed into the paper. What is the direction of the initial force acting on the metal rod that is predicted by Lenz’s law?</p>
<p><img 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" alt></p>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>B</p>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">The correct response here is B. As the rod falls, an electric current in induced, forcing the electrons across the diameter of the wire. This in turn, produces an upward force on the rod </span><span style="font-size: 10.000000pt; font-family: 'Arial';">as a whole in line with Lenz’s Law. </span></p>
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<p>A circuit consists of a cell of electromotive force (emf) 6.0V and negligible internal resistance connected to two resistors of 4.0Ω.</p>
<p> <img style="display: block; margin-left: auto; margin-right: auto;" src="data:image/png;base64,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" alt></p>
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<p>The ammeter has resistance equal to 1.0Ω and the voltmeter is ideal. What are the readings of the ammeter and the voltmeter?</p>
<p><img 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" 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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>C</p>
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[N/A]
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<p>Two isolated point charges, -7μC and +2μC, are at a fixed distance apart. At which point is it possible for the electric field strength to be zero?</p>
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" 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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>An ideal ammeter is used to measure the current in a resistor. Which of the following gives the resistance of an ideal ammeter and the way it is connected to the resistor?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
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<div class="page" title="Page 14">
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<div class="page" title="Page 3">
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<div class="page" title="Page 4">
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<div class="column">The diagram below shows a uniform electric field of strength <em><strong>E</strong></em>. The field is in a vacuum.</div>
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</div>
</div>
</div>
<div class="column"><img 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" 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<p>An electron enters the field with a velocity <strong><em>v</em></strong> in the direction shown. The electron is moving in the plane of the paper. The path followed by the electron will be</p>
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<p>parabolic.</p>
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<p>in the direction of <em><strong>E</strong></em>.</p>
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<p>in the direction of <em><strong>v</strong></em>.</p>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p>A long straight wire carries an electric current perpendicularly out of the paper. Which of the following represents the magnetic field pattern due to the current?</p>
<p><img 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" alt></p>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p>The diagram shows the magnetic field surrounding two current-carrying metal wires P and Q. The wires are parallel to each other and at right angles to the plane of the page.</p>
<p style="text-align: center;"><img 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ZWvPlL9ufPP0AevUO4nlQpe5Ab+tC0LnTOsRADjyTxkueS5F54PNqBKVSd9+y5c3KQtRKx8WkERBQ34HT+27Cbnt44edVydmZkpADsAbnZTs8W+fGxtggOix48fd3V8ZPNmN3FnNs060JQJHXHYTFWJksSDDAFHGmWNA774rH3hubJmx2S2JIB986VzXmABvXfetWACY2hDYaN4iKBYjB2AbenIkrmPtIlM0lcMjxDFL+PdB1CEFjfPeD227AzP06dPFxs2bHAGAP2eu7R5HRYQpTyJOqlD5irlMUr5C+Gbq3xA/9DdRDWGAo6DAcZpAkWUDkJ09MiSAzAmlZtMZ8ArlrcnFjDtrZxYcZMYwAQsARSUVRdAKcoyFBwFMAjNWfuBcrvissudN2Upy7jhbQIY1uQLjAAc42f1tugfZSz9kz5RFg81xFuU8ekKFGlf5hlzgMTcEvACuPgcI7k5trI2xwBNjFsAF95jSMEDi1ETg6a26xBwDDWmWqF7CIuibLRhUX6Ii7ha/rJpg8VqNjKw+YOt75wJa7vPtEe7tA8d0AP/Y55P0/BEtn2HbGahHbmJRdNmNQ9lGRNr8t2M4rv5hnGyjg98ZU75pNAzj7SJnNE+stVmQq7Kss34wosujoWwcUnkk7tt4QdnAK0bqNrkX2hbQ9HlvT/HOBRG+ggME4P+oUj7OilQGExW6BOQbEuJoLB8QaY8HsLb8nea9yhv2rcqKsbU50yfDzAyFtBoTfDEx+iAFyjxEBloGxShGQDq0tBrGh94wngA1PAXWfAZn6Z2+vD7EHR6r4FRFKNVMfVh8EfRIBNAJikKNETJjGonxffQCb0oYl/FaqVLZCCER3KkAN5bE5OYP0vCe2N8rckHGBkPK33ww4c++gONPqBf5gWyY6W5XF77nn4K0PBq9aq17cTOh5yWjVH4PUk6EH4xHshSX1NvgREhjuEt9IXxCDtWa5ugkrLvAJaAO/3yAR0tfWLth7ThA3DQh0JizKxt+8iuDzAyBlaFj1KCp9YUYmBIW4wDwGjlp5TXvEInvGQM6OeQQYW+wDO8SF6H3Jfy2DH+bRlI5Xa173sJjHgHCLV1wms73WY+BIDJSX98FF+btPq0VVVCPnVoyohC1eStyyMA5+N5Mm7WsBb0Wj0rq3zIPKnr76jv4ANK1geYAGErH8p04AVRh0/b5XpGvRdZpA3aStXOqPZTfs+4TRpAMj4yVil551N374Cxz8yyMli8KqvCs7bTh/woJSzAUOU5ri+hFiYGCmNhTTKOlnIYddBrSVY5oT8oS0vyKUP9Pjwo05UyAoSBAO/EQyy3O2nvywCJ4TV08BfjDv3Rp9Q7YETArZO9TwyFFpmoKUGib30WekSBMo7wIWZCCaD8aMMnSXmfSUi71nKUQZFpkxUYAV5rVAWZtPYjhG/0HR6EjNso/kEX4IAHDODzeVoSPBVjwHc+9IVX0G+dK6lp7xUwItxM9iELOH2YxolaFtSqwir/Fvoepc4k8gVdQmwoFGtCAVsNNtbyaE+bLMCIYkTOLAkQBRitCZn24Zm0w5y2hpWl7KhX6Qt0WYyPUfUN9ftJ4QPyYY2wpByz3gBjqMJLySRN3ShqBpY/X6WtaWdIeVLxJNSA8vGaxOuxGG1YwhZAsQAjgAvwWpIVqKmb/mKIWL1MoSu2woMeDBRoshgdQs8kvoohOnSepDCgfMe7F8DIwA457MgEFS/RdyAmuZx40TEVGSBi9eCEx1bAknJMXEvYCrlGLnjVJAswAnI+tFi9qxBvUYxda5ujeIWhhZ6AT7HqHNXWEL8XfiMbWpnrUz/F+PQ1wmL2pRfAyEDyN7SE8EG3jwcytL6G0ht70sJ7LGTrGpv0w2fMACKrnAKmWhotwAjgWsDBh3bhsY+ikrLavsu4jHqF/mx8juLOO9+XddIQI1fIC/OafnSZOgfGvjDCOggSJkSZdT2IVtq7yg+f4BdgYVHqo+gNkR0ULbRYEvRbAQmPS+vZaoERoIKHlmT1dqkbD9/KI6EpprEroVMfgBZ6pu0VuQNgkPOhpZiy49v3ToERRRNi9ft2OrQcoAjdsTcUhNI1lPKi6GJYtL6TSGTPqmxpzxISpn68U03SAiNyZ5E9jBBLSFdo9fGqKRtisEjbvDJGAHosQ6pc9zS8l3EAJIeUZG5Cf1epU2BEQaJohpQkpDNES6xPfIZ/MSxamURWgIMXFm9OeAfdVm+Nfmo8ZC0w0r5FaQDk1nlGP7WALrzhVcbDQl+5vLwXUIRu3ufkxwEx4rVRC79W4pdCfpC/rsa+M2BEkaEwuuq4z1DGUuY+bU9iGfiJJ8NrSBIlbpUl8ltDoz5lUO6aPmqAUdq38Asg1bRfrtOnDOXxZH3Dr9L+UJW50N+3V2SG8RwaOCJHlshITL53BoxYA5aQVMxO+9SFYgHIY4T/fNqf1DJiIFkVd5UfTCKfkBHKwjr5ADqL7JJXo5Q0wIglbQEenzCqAFOVx02fpZzGOx5Vl9Sh4deoOvL353NgiOAostuFzn13Kw99rDSyb3HRPZQz5CGnlSqTfuRp7g/ev2cwT59OyozIlfOgVp7qDX/hs2/64pd2F/ueWXRPs7fUcdPN88XBF23tbvnEVvcQaW07c3Nz7on32vzj8vHAW81T5KUO8n98yxbTQ3Dh47Zrt0sV6tcH7t9TwE/fJ9PLA6q7enCxuqMDzMhDkJ994Xn3MHIeGDyEhBztWrizQK5aT+fbFmm/wXLB8/JZE0pLWX3t2VOs50vsb5GH0LAqXoaPp2ENG0o4k1dt0qwzajxGaLXMHW0YV/ohfbN6faFrQrRLFMln/IT2/NrMAfg8pLCqyEXomnUzZ87N0XoolXCXJRR0LrntfhJl3fagtNvL/rSGEQI4+oZOmEQ+RhftWmXSCqbU3xQu1gAj/KGf2mRdQ/XhBbQAak39G0Xz0JT1qH4M5fuh8Ru5Qr7aTK2GUldWVly46ytffaR1z9jaIGGd2265tXjokYcLQjs5pefAtu3bHb9vuG6HC/lYWyRcRCjvsUf3mooyvt86etQUhr3m2u22cOqlc159KneEsOjMzIw6LHr40CGX3xLa3O8RRpUQOOPnk5hn69avL4agF3z617cyzBN4jXzI2PWNxjI9Ildt0toqMD7+6F4HMpaJWmZQW+9PnTrlQJF1FhmUttqe9nbgN0DFOgjjYE075+cdAAEi2oSiuGbbtuIlwxon64YoFm1iLfXoET1NdfXSp82XztX9VPsd+VkP1SaMQYxXq8wzr31B7cE9e4rTp04VTz79lJbMnC8CB2ZmZ93a/r133xNt/TsCWSOrQL6Qs7ZSa8DIhHvp4MFi110LbfXNux0sWATnvt27vevIBf05wCTAg/DZJODtNX5iq2kTDvJBAkw0CWA8fvy4JuvIPMvHlp1cjsxQ+eHw64cK2tUmLHJrdIQyGzZuNLUj9FCWjU+MN+OWU7scQIaJiKHv0M99TsgxctaW19gaMO5fXHRWed+9xcf37i1Orqx4W8B9Fq4h0YYHgcfDDmZr8vEaAQQ8VC3QQRNllgyeKWFQiydb7TdlZ88AcvW36mcUHf2xACNAat2NihVP+Nqa4DM7kQFFMTKsdeT84RyQCM3tt9waXlniGpCztrzGVoCRCYpl2Hdvkcn6+N7HXFgnW7CJpbyhevgPOH55zwMmsKJa8RqtxzAABYtFSljTEh4FAJaVHmaVPWLRa0EEELWAohgEljLCK6uXSd+IBsBvn7JV3uTPYRy470trkTGcgj4nkRWRu5S0tgKMeItM6D57i4A3IQXOzWiVT8qByXUXTrEzHj4hVbxGQvcCKBp+MvHwmrQJELF4gDObZovjx3Sh1yoNAJdFLgFsy3okysayHgl9bNTxMXZZVyTlpYrqKHfzGUPSreHtfcwkz11Qi7whd6lTK8CI5X5nz9cWsZaIYe9a6P8aaGqh6FP9Mh5Wa5bJzoYajDJtAugs4VQMPdoRb6upHcKg2rzVuig3u2ltXbP6W91nAJsNQtqEQSAWuaYM9WN0WDfqUG7/4r68VKFhcot5MLq+sPuL3pve2iIVeUPuLAapD23JgVHcXkuIxqcjIWXyZA3hXvqyYs1aQYU1CYwywE6bnNdo3G2qXWdkDvhuwLFsvEFxnDx5Uu1hwld4ZJmj8NVnbZF1xRyV0Upju/m4iQznwGJMtkvhWmsyr1O2nR4YB7C2KJO1z6HelELQ97qxZn2uhqIcf5ZjFYQTLeFUwqOWdcYNGzZ4WbvOY1RuvCHvRzZvVg8rwG7xFgFRwtTXGM8titcvUQA1gTljaxzgakX2WViN0NYILAond8ifxeC10pcUGLFcOThtmXTWDoTmZ9cjDM6TNZSTacuzZshuYYlAaFtjg4dlTUK8Ou2kI1xpUSIANfPCmiweIBEQy32qGALW9UjuX7UYkvSZO1hlo4e1/zl/OxxAPnfO39TN/aTKLiJ3yJ9VFyird9mSAiMHplnnYR2mjwnlF3I4uY99mlSakCGUKt69FrTgBUYZSlkLRrSDt6X1MlEkgJaWJtYJAXhLAug46qFNlrArdFuNV5/bcZhnjIUlXKvtb84XlwM4CRh72jkQt3VdbRi8Lxkv/9fVvJYrKTCyDmHd6WYhPjSv7JbNkzWUk+2UR7ECRJY1EICOcpYyeFuW8ChAqvUaoX/JeAMOoM7ajzYBdLSjSQK6WuOVfgKm8FSboH8ol3to+zTJ+cpGaF/7ifwhV9p5Z+1HMmAUgi0TyEp8SH4mN6Gdvu+WDenjJJZlvBg3rYcGD6zrhsgsgKFNeIHa/Cgdq8dIfu2OVObdunXr1GFO6LaGUa1zGm+RyJEl9Krlfc6XhgOy2zhluDKUcuQwFX3JgBGCs7cYOvS5fJUDePdWr5EJBJCKsVats/qZ+smvDb+Sn/ClJkE/oVdLwsPUeoxcIKD1FqHBnXc0Huuw7EYVbzGvLVpGvB95OTPY1k0zPj0mnGrZKGdpIxkwWs9FWYgOzZu9xVAOdlvey2s0WpeAi9YLxBPSgi6cY2eqJT+XbGu9LbxLy8Ybjo9olxKgmbljAV7xFrWh2m4lK7de5kDfvUbk1mLwlvvW9D4JMMoE0k64JiJj/57XFmNztN36kCuUs2VzANELy7oh4KIFL+ixeIF4f0xobQK8tGCEd6nNC/BbH2NlCaOKt+hzO46WNzlfWg4wduwV6WtCHi16QNuPJMBoPRelJTZWPt/DybHaz/WEc4AwiiXMwwRCUWvDo4CdBUgtF4Tj/Wm9UQFQrceFx6j1Lq3riy4KZHiMlexK19ITLhW5htgcYN5gIGqNxNjtN9Vn3T/QVJ/8ngQYreeihJg2XsW6sFi+bdCV27BxQMI8WoChdgd2yk01eF2WW2p4TJYWdDdeoN9hikKyHNa3nHe0HuuAH5Z5wyYpDJichssBDDLGkLHsY2JOI5diQMai8QdiVVSuh+3ifX3wKN5inqzl0Qp7DxiIRTnqGAJhScKHCHFM7wFrkfGkXk1i9yVGm4DquDIoBLmlRlM/fdTuNgV0UTS7FNfyWia8hEbH9av8G+Om3ZWNQWkBaDbfwUMN78o0jXsPL+gjdAPqdbxh9y6yxsUL2pDyuDbzb0XB5RpXX3mV47c2ctEW36BHzh1r5rWWrujAKJOzbwyEIUykbx4+nG/f0ErHiHzwEcXHAVuNV4WhJAmwwTDhOrFQkGTCfuzyn3XjqZE3vB1L+BXFCvBrLldDGQO6mqShVeoBBLSbaRgXPFdNIq/FuySsrKWD9uHFTo/nNNbRjqxRH3O3KVVlDeMJhZlBsolzo39nnvKHcRQTfEa3aPsFuUQ+Y9IWPZQKMFrORdlYEJZbrN5QhRxGxXBLo0x5ZNAVl12+9pxEjyfSo4y5ixFA43FS2vBjHdcYR9b2JDxel6f8nYw7YKNJeB/avNQNfzQJENXWq6lP8lhAlLwWD9DNa6VnDh8AMUvYVfpQfuVu1Z+++JLi3rvvUYFiuSzvkTWe5HH1VZ8sbrhuh3pdt1pP/nMZzRgAACAASURBVFwU1yQ8GhHKX6ISsedTdGAknBYzfBLKtHJ5F0bLax5llqjfc6csgIiiOX36tLrcuIzchkKIRi6XHpd31G/WCYtsah8W7PIqzyfikZS9lVH08j0gquWhZZfpygn9VXPwQAyFcbTym3iX2nmNoYLBoq2/2j4gjKxhQGn5VK2j+pmxuXHH9c6w0xow1Tqm+TPeGMZOH3mHXMZeZ4wOjAhgH8MWsazYaZsc8I0HOH95zwPRlFSZhyg+FCAWvc+kwyvRhNikTaIZ2t2mFs/OEh4VWrT91dbtwr5Kr87tXlVuArJ6lxigGCw+CSMJAMPbS5GcB3nlVdE9jBS09qlOZNASnWmbdqIfMb3GqMAIYawh+VqKKZkpVqxWyaSkZSh1o7hvvG6HCXh8+4ZBhZdgFW5kzTJhLQ8Lpm6LxwIdeDuapJ3IAJhWZrkIQJvYvKL1AOmT9ko62ie/NYyKrBFax0hKnQBdDDHWLnPSc8AandHXHJ4T+dTOPU1rUYGR8AxWdh8TXgIL8TnpOICickDlsY6oa+H8XIAQCssKjs4LVAKShF3Ob73+GwvYaTe+1LdU/y1KXBuBIZykBTsL4FqOdaCcAHKLcSwGGKH1thKyxtplBkc9x9npGxN89C0352SOIKexUlRgZLJZdq7F6oSmHgZUqzQ09U1yHlFUFm8pFj8EHKFBm/BOtOFR6pRjGJr6ATstLYCBdv0S8AjZeKShfVweE+AuLxd42prkM894lJhmd7OmfWsewLGvyt7al9T5xUCzGq6p6aJ+SyRIQ09UYLRsFNAQFysPCghFkIFRx1FCWl0pKigEHAnhapN4gVoAY4JrQQlDT6sIOLivDWcS+sGQHJegkSdlaBLKHe9Wk+iPtl7qs4Co23x3qe5cKXWzptimp1jHH9bQtfJQV36avmOucbNZ3xJzGjmNlaICIxPdEkKJ1YmmelAElq3pTfVN8u/sPrVsZknFC4DZslvVEvLUgFK5X1rALZeJ8Z75JFa6pj5tKJf+aOu1AC40slasNUCZl22sKTbxDkMMYzCnZg5YNq811xY3h0UHNLUcFxgN6yFNhMX8nQnY1xBvzH6G1oXCtByAD22vqTxKU2vJM2EZZ01iHVy7HoGS1+YFbPCY+p7gqXZDDzKhBVz4b3kWZJ/ACEDP643Nkhs7ZNncoj6HZdmjqdZowCiToqnBLn7va4i3C16Ma5O1ni7WFcfRpAVqQEkLYEQ1UniBWrChv7FBFM9Ou3MUT1Sb12JUsr6q9UQBoS7D9XUyp5W1urLT8h2GYsyQZUy+WZY9mtqNBoyW8EwTUbF/72uIN3Y/Q+pj/Lpe66mjH5o0XiNgZ/EYtXkBO23eOvpHfacBUcshfNrR1DmKnlHfWwwI5pk2MtNHEELhZ69xlCS8833MkOU7tcZ5Z5HXcS1GA0ZLeGYcQSl+s2weSNH+EOrss0Lg+ZlNyWLJAqJazxgPSJsXYAIcYiX3gGLlIXxLm3jW2mNV5NWuGRKZ0dSLd9tXr2N/T58iYRnf1HkJWWqM1dR0VOu3LHtUy1Y/RwNGS3imSkTKz0xCtufnNJ4DfVYI2gelsr6l9e7IG3tyA6JdKXyLpUzeVJvkNPVqx3O8xKb5lfBubLlIQ2l3tRIViGkAdteT0S1HA8bRTXT/i8aK7Z7K7ihAEXSl0DW9xmPTAB7ApAUIB2IG705br6Y/KfJYPDtL+/BdG6LVXgeJsdrnpL2Uvs99SEmb8xgN9/KmpKVcd8yITTRg5AJj7e61cmdSv7eu06Smp4/1911RwTOtskph7Wuvb7OMLcYaQNL3hFGCEaFNTSDadyOMfloui9DyZZLysTM1xTwL5VHMiE205zHCqD4+ADjVOk3oIMYs//bbbxf/8kMfHlnljhuuL+65997iPe95T20ejTdWW7DFLzU7TocU4tGEHFOxl/GOHUVh/msuDRiCrFlofO2VV4tXX32l4FXSZZdfVuy4/obiyk9eJV/l14FxIJrHOLB+TyS5TMS//Ou/OufvN3/rt9yk/fe/9Msj+6wBnZGFW/ohdiiT4wpD8JRTsBcvMDYws+ak8SwtoJOi75o6tcsKDz/0UPHZO+5wBuef/vn/ODvvLrjwQvf9fZ//vKa5weUhKjCEcQxh7MQDo+UZdSGM7GtZwBKP8X9++9vFW2++1VcyG+mKPRGbQn6NBI3IEHNTTz5/O4LJLXzdFCp8/rlvFF974kkXiXnwN37jnGgMn/mTPC2Q22oTGEDandqtEhaxsckHxpUV9XbziHztVVXr16+FUAHHoSbtROzaEHLrHIZNPU3jkQrAm9rldzxq7f2rmvrIE9vz17Zrzde06/JrTz5Z4Bl+5vbbaqvGGL3o4ouL57/xjdrf85dpOBDrjOXEA2Ma9g+r1lOn3nYEM1EnOXGOqcnSn+T+p+hb7A11p97WPzUlRX9i1ImBeeI73ylYSxyXrrzqKpdvyJGacf3r42+x5DUDYx9HNyJNhHP4YxI3TeSIzeaqMgdqOcATSIaQxnnqJ75zwnXhggsuVHVlyJEaVQcnMFO0XakTyJvBdYmdcR945f3n0U24h12pQ0756ShDHr3h0a7ZSDS8XmWKtRzIwKjl1ADysdGGXajWxA7NIZypa+pXPrPaxKHuf499TCRFj5qOnVxw4QWu2RMnvqNq/sILdZ6lqrKcaSwHtM9DHVtJURQTH0plWzoKM6fRHBiCstJcTt2HM6ts2hgXhhs9Cv37Ba8ptsHE4fC+pyZvkbV6Nt40rR2+9uqrbrfqzzSsRfadH0Oijyv9tHf7juvX5AOj4anq4xg1yb/NzemfuN4VH2IIexu0cwauSbFq6ejaqEsB8PCmySPT8idVPo0R9pnbbnMbaziyIcktZbzv/QXnF1nXZ22RKM6oizWk3NBep2GD28QD49CErgt6UVZ9vmgdRRobGIdwRpCNKrFCQ1W5in1sAhBtOuIgNGzZulXe9vJVQx/HMVi755A/QMjtU4CgnF/kOzzLoa/t1w0Q4zzpa/7RgJGJ0VdLouuzbXXC1bfvtnyiv8pKo6jgJzf4WLZrp/CI+jaudfSkuPsV40p7Y0yfZQ0DUevxA3qs6cuVjB844y3Cc0ASj3HXHXc477FuHPJ3/eVAtM03bODQWoxtsgNPY+nI3jabbL0tQjVcBReSds7PF/sX94VUkays9g5evKAUa1jcuhN7HTbF4fkUAyA3+WivkGMMmgwODB0ASAukKfo1qs6dN8+P+qn2ewCQv6Jmz9uJe7/jDvhfdPFFtWWH+iV7NprGuIu+4ZjFCtNH8xi7YIS2zVThKG37Q8iH4rtm27bekYp3ow2jWja+WPKmuFsURlu826aBQVGl2GTmPEHlTT7cOqK9uk9r7DT1O+bvKNVt27dHq5INOniVk3axBvoUR6hviTmt9fabaI8GjEzyPl5GjVJlp1JOzRzYdddCc6aWc9xpoMmy8cWSV9vl2Ot22nbJh6KyGIApaEUHaOvdtbDQu3Xtm26e76UnZJGDNvJalyzaoCl2G9GAkRCWdlLE7kRTfRIOaso37b/jNe5auLM3bNg5f5PaW3Thzg0bVLRb5NSSFxqGsCmBXZdazw6Z0D6FxFIvA3Xfl3arxquNTHi7gHVOzRzAM0uxZNHc8vgcyGksTzYaMBLKgWF9TLjXWkXQR/rbpAnlEPviaB/6WYOyKCrCiNp1QAuAWfL69HNcGeSW3bNdJssVbvDfEjVirbEv4fuvfPWRLtk8qLaJwMUKWcbueKy1z2jACKP6uJgO47EiMjDqRfCJp5+Ktoitb/WdnHj4Tz79lCmshVGmOX9GKxYv8B2q4r4DyJs2tFgmuQWUCHlqd2pb6qU/1nmG19i1IfbQIw/3VtHHlbrw2hhfjFaLbIa3qqsBI1JrHDfVGA0YaQiFZp0YTQTG+L0PlneMfrRVBwruuRee7wwcsd6tFqnlXCIyqgVRDYDJuBDKaQI7yct6oMUbk3KjXmlXC/iEwbRHq6hXGwliPR/jWEsHfUHBPvvC852B4xd2fzHqhptR4zMp3zMfrHOzrb67ObUxziX1UYERhlkmRVsMcxtw8rVwJnYzlm2DI4bVE099rdCeWyx3iKvLtBOWcJ/WsrQCWEywo3+WDTVlfjS919YLTy2b1/D+tGuSQmNX4IineNO87XiG0Dytr0ePxFvHi83DmCHeqMBIyNI6KWIzp64+seL76M3W0duX7wQc2wh1EZ4BiH1AEZmjvIxzE//wgLR5LTvwLEahJq9lRzVjpb3X1FIvoGWJBG2+dM5LBwg4fnzLlqbhC/6d/gCKMY9mBBM1kAqYa8hP3xK6nXFFjmKkqMDI5LQsvsfogLYOBnNpqduNDFpa+5SPMSXUxQ7RVAll+PJrr6o9viod1smKZamd3ACYdgcesq+t15K32t+6zz4KQQPOtIUMaEOv9B+vwifRB9aWCW+i5FIkdg0jaxkU7dxFBgiVa2Xc3oJ/CWhDTmOlqMCIFd5Xr4xrqHwnbCxmD7UeFNZ9u3cXL7/6StTjCCipZ5//hnmjTZWPh18/VOCpaJJ4l5q85EGetWFXbZ3WfFoAA0y0AAbvtXPVcgwDpYnhoaWjjheENwGvmDtWiSjgJRKV0EYL6mib5u+YO2149D48Rpa1+wY09UcFRiaFdfFdQ2SMPND2zcOHe7kGGqN/bdSBRYZiAcxQWr5WPWWpg7pCrU9AA0WsDcFaNg9Qt+XWG8s6J+FcjZdnATDGR7tRhrbhhSZRr/bYCPVCM0o0JAFebML6wzf/2EUrADafBC0A4htvvZm9RB8GlspYDNBSsVbeWjbfaQiKdleqNCYTOVThSX2xXplorJUdPnQoT5BApjK2Mr7wE2sNwWRDByBVTig0PC6sORQs5TSAUK5j3HvaZ1y1dR4n3Kn0LukX8mxJWjowIOFHzETbeGoaitkPoAVR6NR6l/SH6AxKNEa4knlLtII/aGC8CUNjtFTXVDHUoJW+8YqxpB2PmOMwiXXBbxyLPl3KUOYzshDzLGp0YJQNOKI4y8R3/f6aa7dHm7Bd96Uv7aN8+NvV0aUhKGDGVZvwZLT3dFqPamg3KaFktAlggA7NfLKC3b5nFlVkQAMAAzBpwBx5+PKeBxx4xQQm2ta0r+pUzmTigBigyELfEnJp2XynoT9qKJUGmcDasIuGwJh5mLA5nBqTo93WJVYs46pJeFOWzQNu9+oFOkUALdpLwR3AzMxoSHZnHbVHK/DMtZvfABjo0CY3r5XhUZSnRGe09ed8/eaA1QBtszdsqtQYjhaakgBjNcRhIShlXiYsoTGsn5yGz4GDBw64zQBaK9a6ecCycxSQwWPTJi2Ikk8LdvBB642Sl/VT7SYZdwzDsNuUxzftV3qkWp7lfN1wABnBodAaoG1TyaZK7fKIlrbowEjopM/WImG0PGG14tHvfIyj5aG31glk2UzDFWva3asAtBZELZfz4wVajFLZD6AZZSxyy4YalCgKVQu8Ghpynm448JLRAG2bSuSy9x4jTHHWpTLs0jYT2RDAZLVM8rZpzO01c0DGz7LBg0jBnPJwsqxbaNfIkCnteUd6p62XfNpNMlKnFowAZ204FQ+T+oXvTSNEXsDx8Ucn+yHhTXyYhN8PvnhAvS7fdn+RR2RNGzXS0hfdY6RhlBUx6b4mvEYGO6fhcuCxR/eaJisAwATSbt5g3UKbFy5avEvL1nJoYF1Um/ACtUDq1g0N4VG329SwDMHzDTFGtOFdbR9zvvY4wHIFqa9hVOTLEjXSci4JMDKZmQxaa1RLbKx8O+fni5cOHsxhnlgMbbkePCKAiHHUJia4ZQJZjnVAD0cFAF5NYjONNi/1seNOO5fwArVeHfPUEnpFOVoMXurnb/+ibverhnc5T7scYLmijw8wFy4gjylAOwkwQjTEirUhnejLK243h8xzmKcvI2Kjg3Fj/CzgwgSyrEMALpawKwCgTZYr6aiTtUut10Ve7SOlmAcW0IV/VoP3zrsWCo6FaOnX8jDnS88B5gBGXwrgiUE9xiJyZZnX2nbTAeOZQ75aQtrOhxWUvca2uR7eHhOVcbNYsTKBtBOcNphwWrCjfu1mGvEuLZyweIGsc2q9S2hw4VTDfgCrwUv92Wu0jHZ/8rJcQTjcYoC2Sb2LAimPalnpSgeMW7earUsr8SH5s9cYwr3uyj54/x7nLVoW260TCEvZYoVynEILoqz/afMKly1eIHRXbx+SeuperccwWJ+3hFNpM3uNdZzv93es3WFgWZYr2u4Rcqi9rMNKWzJghBC3yeXM4q2VsDbyi9eoXZNpg6bcxmgOME78Wa+lYgJh+WqT9VgHNGl3pLq8hvOO0EzdeJraxHEp2tEkgFSbl/rEYLCWwRh4fG/eoaoZkz7kwQBlnvXVWxT5E3mMzbO0wLi937s/8Tp2LdxZEDLIqf8cYLJaQztYviSLl0YZ7fqiAJa2fst5RxkRPEbLJhlo0V4QzhxA+YmikTbHvbKJybqr+4tf2l3sX9xnAvhxNOTf0nFg35nNUpajUOmoqa8Z+bNspquvZfS3SYGRCcrE6+smHNhCqIDwVp9pHD180/MLk5V1P2tohwnELSzaRPgIoNACHfm1eaEBINV6l0Izc8jySKkZdqYmPIbBGGA8WDbUwCOe6fmrn7tbupVfe8gB5JPNbTEv5I7dTeQO+bPqAgsdSYERQlBKVuvS0oHQvChBQgZ4I5aJHtpuLq/nAOMik9US2mGSc5WVxfJlwlnCM3halufAWc47ljkEsGjPJ+LtWjfgWIAUoIYeqzG5a2HB0QWPc+onB9CDyL9lDrTdE+QO+UMOU6XkwMguNiapZaKm6uyoeqERQcjW7CgOdfs94+IzWbnKyudYhyVE49YjDbfpWM47lrlu2ZmK0sCYkDBvuZ6698g/ebX5qYOQtvVqRYwaPBHGMxuhdSPR7XcYLBh6ffYW4RByZ9kz4MPV5MDIZGATjvYRNz6diFEGYUAosjUbg5vx6sA69JmsKF5kzjKBBBwACk2iDXaAAkSaxLqfNm+1PsppLxOnLPnhmzbRZ4vsC48sZaCFctkI1Y5Ke/mQZQwW9KAlKtMehWstibyJ/KVqPzkwQjix4L6fGSxbsxbLOdXA5HrX1uMI7fhMViYQ4GABIspYJhzAww5QrSIhamIJu5ZlwHo+kXYs4VGObbxkvCaRZRIfg1eMUNnkUe5nft8NB2675VZnsFjkvwtKkTfLngFfGlsBRmLBhLQIbfU5IRT83X7LrX0mc2poYxyINvhMVtYkOT9nSQCDKYzKecdL59RNWM47VisF4LkzVRuChGdWjxHv12IUsnYL2FvaoV8YEk8+/ZR7mHGfl1iqYzCpnzlGw/o1BkufE3KGvFj2DPj2pxVghDjODIL22ont26HQcnJGLq83hnIyrLzw/77du80VyaYQywYCaxgVoizri+T33XgjDLA8JgogZa5pgQ6wwniVUJW0Oe6VMoSqfY47MTYclcJT6btOGMeDof8G2Dy+9zFnqGgjH131uc2beFoDRrxGrNi+XyiMcDzx9FNOQYiC7UoQprVd+I6CZhx8Et6i5co42iCaYfFMUeZ4WNoyWLrcSxqyk86yAYc+AT4WoMNbtm6oYZnEx2uEPnapAuCAY07tc4Bxg/cPPfKwacmhfUoLF5WA3pRHNMr9ag0YaVS8Rq0VWya0zfcoL0I99959jzlM1Cadk9gWihy+P/fC814gAqhi3FjDLdYDw9CJB6dNIRtvpA2AjkdWaRNAZ1lnBOQd4C8va5twvPb1GmmE8B1PG5EIgbrhnDGIA4wzPGfMrXMlqGHPwm16i5DYKjCK14hF3/eEEsKSwqLCUskpPQfgM5PV14JlsrNZR8LhWopljUzr/VEvgGNajzxiW4+sox3vyiKLyLD0ra6+uu98dpCHeI3lCE3ejFM3IvG/Y57ceN0O99SWvq8r0ntZW2zLW3QcX205nThxYvUnfux9q7wOIT326KOrH77o4tXlY8eGQO5gaYS/8HnxmWe8+8BYXf+p68zl7/mVz61S1pKg1SLDH/2Zy1aXjhwZ2wS0N+WhHoss/sLPX7l66PXXx7Zb/lHG4e233y5/3fiecaMt3yTtHnjxRd8qcjklB5B3xso6xsrqo2eD1hC94ENQqx4jSIzXyKL7UEInrIPgSdxw3Q6TtR7fzpvcGvGC4C98vsnw8OEyRwjPs7mLOzktCeuZo0TXbN+uLkYYFU9Hu14IbewoxYMLTS6cajif6J6eYciPV0q/LGuT9Ilxg5e+6/K0S/gcj9+3jlDeTkN59C7z7dkXnncy3Pc+IwvIla9e8O1f68AIoRJ6sU4+306GliPckMExlIv15cugGBLWQaEyRihYS2Iz2Me3bFGDHHUT2jGFUZeWTOuR4+i33oPK+pH1MVGcE7NuwoFmxo9xQJH5pAyOPlzTlxkaKCJHyFOIXtBzp5LTx82MUYaQCWGhobjz9JkQRA6rxhj9tTokfAZfQxLhR8bFR5Y0Ic4qbdZwpjZUqwmlCs+qNI37bKWXuuBnU1i3rs3PfPqW1Qfuv7/uJ/V30sccVlWzbGxG5gXjMqTwKR1CjqC7i9SJxwg2Y8nyOJ0hPaMNy4XNCTmsWrGuPD7idcFHdiqHWIRYlVjC1EN405IkZGcJccrmF4tnSl8tbYzrA+3ST6FjXF75De9W+irfNb2y09Tn8n82PlGOPvumsuf44J49vtXkckXhvHc22nCAfyjhUwYO+UGOrBvpog16F2gsbbJ5YYgeGJYsG4iyRSsjaXuNyT+sSp8NN1BMOesY0p7FIxIZ13BI4zFSDx6oZTMCHhheoyVBt+8mOWiztldHm9BNf32iAXV1TtN3Q+Yf8mOR8djjWsSu0FofnQ/ZzWZtL1Z+Cd9ZlGSstodcD0rON0xX7beMgWV3qNQhZeWz9tUalgR4teEgLTBa6pR+WemmHGPFn0+iL9advnXtAIjoB/58xrmuzmn4jp3IzLMh6idoRn66TJ0DI52HCUMcQCyyPGl14otSi8krFGaIVemjuFE2tGlJgKLW8oUmzbqeeHMWOphfVpCTdny8NcrGMoDopxhUlqMnFv5MUl7GGt5boyF94IEYrMhPl6kXwBh7ErXJUJRGnrTjOS7WK3zyUbJ1tVOXr1Upk89KC21avSAUlHaSa4ERfmBkWEACIw5arMmnz9KGhFStfJby1VcUPX1A8ceqs9rGkD8jZ2J8Mt5DS4xpiLEbs7+9AEY6JEI/VIEX5Y+HMNQ+xBQs6oIP8ANlZlHiTXQIr3357OMt0pYF5OgDAGzxMC3ACDjwZ0koTasXIUarL68Zf/5ipbLy13jXsdrtez0YIUM3GmLLSsiYdbYrtbp7iF2qnEMb6oXC0P7ya6+6XWBXXHa5+YB0lR9D/8wuSPhAeuOtN93YxugTuzHZhcpOVusuVNpntxt1WK+X4swtuyW1h/ppizKW844W/vicT7zmWvuZRvqLbPvuHmec4Hes696gh3kGX2/ccX3BrlXfc5MWfvc1L7xldzfnTrnfmafR+MyLrvuHfNCXkB3qUfsQgqqxy2KVYtVaw1Wx6QitTzwaPIAhhjRC+k9/6TeeUkwvEZpEPqyeUrk/Pt4i5X28LXhg8WosHiM04SFY5Av++ew0xUvzKSd8h0bKW2iVsuNeoQuewQerJzyu3iH8xlgyD+Arr3weakolHyH86E0oVToBkyZB0MuCyzoNk3iSE/2jn0xUDJsUE5X6UYS+CaAGrKy0iUxaykkZC61WYPRZ//MpQx8ox59vSrlUQt2MK8aLxRDx7UvX5SRsirwgZ0NOzKk+6vveASODLB7X0AedvpQBA8USGyCpz6KwY0+i1P0TegFbH1CT8rxS3sezsIIC43Hl1q2r//YXf7HcfON7KzAufv3rqz/1gQ+alKN13VOIZpytHqqUlVf4CHilkFfqREag0cpHoS/ma+x5Dm1iACDHk2AAMGbIQ4jBFXPMynX1EhghUKyiFJOozIC23lcBJBboE0ZBGaTy0kbxB/oRaDxEXlMoAmlbvI0QniFPTEJrQv7gr7Z/Mtl/8sd/YvXGHdebmrMqdJTjB973/tVLZjeZwNHXQEDGoDEkpVaE8L8MkD6GUEj/GBN4BI9jpHJ/fMctBh0p6hBDKUXdoXX2FhjpmDAO4ZiUJAApli0TN7R/MhlTAyR0Qi/KjbYAZS1g+I4fYAj4hljI0A29PnUAqFowoB14c8dtt69eNDOrLie8sQIjtP3cR69YXfjsLtc/7ZouY6jtk9DGK/1DOWvbKZeV98Ij5nbKRDv0E3r5AyxTyqrMwVjgRX3wCNm3ykVKvsaqu++6vdfAyCAIA2MNSF/qkYkrIEM/QxQO/ZLJGRsgoQv6qBd6Y4C5ZhwARdqkvZAE7b5HBrRAAK3whrYArJ2//O/M4GNVgCj7XXf8h7NjghLV8ArZg68+HjiyAE+owzfFGldt+2WQYYwYn1ggKXMuBiDCF4xN6mJ82jA8tTyMmQ8ZpX+xxiAmbVJX74GRCSgKR4ietFcEpDwhUOIIj6/gyGRF+FCeViVGu7QPHShb+N/2JI2lPOGF7ySEByippiS0wiMS/PrPv/M7jndNZcu/W4GR9iRsyJgJHdDdlCgHiPsk6JS++pSnjIVW3zaq5ZgHVbmGD8iINckcCwFE6BGjU8CQMQk1kK19aTM//Gc+Mv59Tr0HRpg3DeAoQoKCw6IVUGLC8F4msAXkZPKOA0jqIx/1045MUN7HtKylf5pXUZqhype2xEPQtFvNAwA0gYzQKvnkM3VhVFiSFRglP8pUeCXty+dR7SNn0MerNUlZ2gpJQqvwLqQua1nknnbhHTIPL+An8wBgGsUXmVOUsdJNWcowNshl2ejkt0lP9H0IoMg4vIt/UQ9GJqqMQ7w8PoVD1r05BJqor+VqOfS6xKH0Y8vuAOzx48eLdevWOT5wkHd209qDeXmE16jD58vLy8U3hy9xyAAAE05JREFUfvvZgifJf/SKK1z18JO6T58+7R6iS1kegjs3N2d+2G+Z3tD3cmCZQ+Wh48yhdB7Sy4Fwa+IiAC6b+LNv/8XIolxiwINUeTQOB+5J7sD526cc7T998SWu7VHjUq2Yg9p33rWgfkSV5GcsoYOLFEjwENp51NU4HnJRAmlcHpeh5l8Ib8vVyXiXeVj+va33zA25/GH5zFxjbszMzBTr1q8v3vve9xZ/+id/4i4TuOGXbjw7j6r0ybzi+5UTK27O8cinkydPFhs2bHBziznL2MgjxKp1TOJnmSvPvfB8p/pFy9vBACMdmlZwrA4mk5jJJq/8zmSGP3Xp9KlTxd/8r78pvvu/v+smNLeGoKzHgWldPam/EyUZAxSp6+qrPlm8/OorXhMR0Jm7dK7YtbBQ222Z6IAK9Erith9uIEHpCXBpn8VozV8GXtqFFmlLM1eQn6uvvMoBqs9tKZRFlkbxSHjS9Crj3jU4VukUkOP1j/7wjeK/vPxy8f3/9/3ivf/svcU//eEfrmY/+xm5kSTjIa/y/TS9ylwZCii6sRma+y5hVcIelrDi0PoZg14J+4wLpcZoJ0YdElYjlBUjEaryrQu+wbNR8jUqJCQbU4R+CXXK56ZXa/5yqJbwXHXNUOYKvBjVF8r48okxg4bQkCp8kfG3hiebeBr7d+gjjOoTSo1NyxDqGzVX+k77INYYq0xkkqNExk34aplp+jwkQGRcBIhiKUUUPbLhm5CtcWDB73VgAMiwLisJsBpXj+STVwswMgfKwMiaWB2Ykw+66uil3VHlhKam11Bel+sXcGxaHy2X6ep9BshmzjOOQ1lTrPZmkMAonWDCowBHTXrJNy2vQwNExgUFg4KPBYoCsr4yIeVHeVijZEmAqrxpA9BIBYwy1mV6AFYfPoZ4jbRPu7HAjHFjTkPTEFIGyPpRGrpuHjQwMiQoHqwSFMW0JlGS8AF+WJV6V3yLbVHS79AQF0reAmbCO9lJLJ955TuLgrd4jDLm5fZQ0j6esniNZVAv19v0XsrHOmbAONIP/oYiyxkg16RkiGNXJ9+DB0Y6hVACCuUwVl1nJ/E7AZchASKTh+MgKD5fz65uLKmTP98E2CBHPsoYQK4CQx14jaPNAox1oAvd0O/DUwDcAuLVftB32vYF12p9fIYe+OrTn7r62viuDJBttNenNhgnZCBEjvrSn4kARpjJoDCJGBQfxdaXAbHSQb+H1F8ZJwAsJt0YBqEeBuV9jCsAENmrJvpqURIWYEQB19GKoWRpU2gG0AhphwAbbcPDmIk+xgy1x6RtXF3IxDQl5JFxqpPJIfJhYoAR5qNoUS6xPZEhDmwfaWbSYFH6hCrH9Uc8PYDIJyE3n9q2ffXi2Vmf4mcvYPAqXCpkAcZSsXPeSljTx+jgjte5f/Wvg5YlmHs+wHxOJyofZHynzeitsKGXH5EzxsU3UtHLTnG2v6+EhdCF4p0k6yWEF30oy+TBQ8Srim1JCxBgsfokQoAf2nTR6gff/+Pmp2HQnnhaPkBUpTcGMFIn9fhY7r//zd93T+vgAnS8P58+UQYl6TseVZ7IZ+qlX0MLrQr9k/gq0R/GxUdW+syTd0/iQVMOHHOwe/8zi+6QNQeZc+qGA9wmwuFzEjfQxDzozMHr22+5tdh27fazN89oe4lMcKCeG2Ou+NjHih/5kR8pPrL5I9riZ/PtX1wsrtm2rfA5IH+2kshvbrp53sm+tdof+qEfLC648MLiR3/0R92FERzgZ/wsCT5wkPveu+9xN/BYyo7LK/XuvHneXdzAzTs5dccB+M8FGowH490n+Y/BlYkERhjDzSMoYq5fYoLvW1yMwa9ch5IDgBZXjnE1GTeycBtM7MlD3dzec9/u3Uqq1rIhC8gEsvG1Z75e/NEbb4y84mtcxfTx4IsHCoCoT0lu4uHGEUtifL7/j/9Y/J/vfW/tRpu7Ftz4wWf6qk3MvYceedgZHtxqEzPdND/vjF6u+mMMY9cfk9ZJrMvdKHXlVWtXLb76SsF4TGTqszsbizbCd4RgcPl916Fi0TIN9RBGI5wWe4NNmXesa7CeZQnhMPaU4U9CutAoG1as4UfyI1OxEnUJXaF1MgY+tLEEAQ2MH7zlDx75hEdlM45ljCz9ZskEunzDvpa2pj0vYwif4XfsPQJ95O2g7koNsUyweAl7Pb73sWLn/E3ufsfYHkwIfX0ri2Vo8RKg/2//9m+LZ//Tb7t7XLn3UjyXWH2DnsOHDhUP/8eHiu9+97vFW0eX1F4ooR/GftfCnWfv9qQuvFou38YrslzgTZ+q95OG9tN6V+q49uCV3NtqCV9/4H3vL/7yr//K8YP5IReME1KFV3jofKe9GP3WT3+6+OM3/qi49lOfKm69/TZ1uXF9K/9GSBy6kNc7PvvZ4uJLLi7/rHpv4Y+qwgnLJHedEgmwjP2Q2fADQybeQjuTnLXHa7ZvdxMJpdG3S4st/Umd97FH96qB8fvf/35x/Phy8b2//17x2Tt3FTvn59WApekHE5PQ2TcPHy5mN20q/u7v/q6Y//TNqjbKCr18oTjAIU/G8DGQoIlyfVWq0EaIl3FkDciS4A0KkDkC/+gjfyxNuLWlK68qdt21oAqj7f71Xy8+dvnPFv/1D/6gePl3f9cB4zXXbndGkxZcx9FOHfQPI+dzd91V/P13//7sEzHGlSv/Ni3KvtxnzXvGHvnhgQXwKLahq6Ghszx9dGPboEnCq4RYY++ga4P+PrRBeIWwyiWzm1Z/6gMfXP3Gs89FI4vdorINnNAnYcunv/aUC+VwrEJz3g76CP3UhUgJC5VDjdYwZgq5sdLQxGzpv4ZXUlc5zAzf6Cf1lBNzR8ak/P2o91du3bp6xWWXu/FkXAnNErKlv8y9av2j6mn6nnpmPviTq5v++U+5ui39bqp7mn6Hb4zNtIRN68Z2Io9r1HV01HdMTCZ/CkU3qs2hf48CkvUdJtDHP/Zzbv0htF+sAco6BuNBG6LcGCcHcl//uhurkLZkDU3qpi4UtVZBi8yE0FBXNjYw0gY8xMDQpioNfKaOkMSYLnx2lwNToQVew0fqh/eAJaAZmhhbjt/c92ufd/JCe+VxDq1/ksvDJzFGGXPtfJhEnkw9MMqgirLLACkcOf+ViSPAJQqUz3gPIUm8d4CP+qobpAQUBTjJ45uY7Ixx1YtEOWtTKhkRnmrp0OSjv/BVCw5VGihH+eqYaNqWPJSFZ9CCrAg4yu+0wXjwG22FAjHlaW9lZcXVRZ3Vfknb+XXt6TbwR3g/zYAo8pCBUThx5lWsWBESrUKpVDNRHwEulBngUbbAsfDhUyiPKE8bdakMivyOwgtR0oAqSqCatMAoBlS1fIzPqZQ3QFEFo1H0kq9qNIwKqY6qo+57GbdR4ChlkIWQ8ZV68ED5I9EmPEBWAV/GMKe1O6bLxkgGxHekIgPjO7w4510ZDGKFec5poOcfmCSiEFFqKJYyAKK8UDQxwl+jWFEFRWlzVP6m7xnTOiCnXvqoSeRLpVhTASNjWdfvuv4yzvxVE7SFeOoArpSHnjrPsdpmyGfaYKyqIM/YCRhATwwQDqGz7bL0l35nI2E85zMwjuePszYFIBCmSZ5MKBMUB4bAuHUfUWx1CrSBneqf4Tn8LisueK/1fKoNiaKsAzUAs86LrNZBWS2AVstqPqcCRtpmrDR9HAWMGEWMxyjPvql/GFBl3okMAVK8T5GQHeS4LEPSDt8hSwIQyFvZ8JN8k/BKv+ifGAT0u44nk9DXWH3IwGjgJMKEcmaC84eApfSYDKR5Z2XSlMGQycMkGqes6LdGyfoSJQqrOnmhzZff5dBalS7akbBb9bfyZ8a8DljLeULepwRGxlMDbPSP8a9L8J46xslGXTn5jrJl8KEe+J4SHOkL4zaOZvolMifyX5U96cNQXqEfI4f+wPdJ0FVt8n5qDvjHPg/DgWLOsh09slQcP368+PiWLcXmS+eKubk5dx1d7PZi1ccZNc4nub8K7ZxTajpbJod9ORTvc/5vXD+gjcPanJt64umnzqGFg9xcAfZn3/6LcVXU/sYVcNybyzk8X5qpg7OU1jOBtQSN+DLmAf+6JjiDuHRkKagPjA9j4cMHys5smj3v/CPfI49cG8gh8tiJyxtI1N+UOA/JOPMq51SZ15zjbJobTXWn/J0xkTnNK3OJ+bzlE1un6/xhJCZnYIzAyKpQnjx5svjI5s3F3KVrIMlk72pSMUmgDyAXEJ+ZmXEgzmS3HNqlDpQ3CoayMRMT+cbrdhTr1q+vvVcVYIJ+jXIr0wXNXHZcPtxf/l3zHtp8bpHR1F3O82+u/sXi177w+ei8lTboB8ZFyK1EMk4oXC7MsCSMKjFQquUY38cf3ZvkILn0mwuvLXd7IjtLGJFH1gxJgJK5zB27yD/vfQ2tav8tn+mPm89LS+6yd97zHTQNwTi39LWrvBkYE3BegMhNLLyy5eXi9OnTDiyZSEwsrtYSsAwBGZkkdAMQJOEVnGbyHD9ebNiw4ZzJHNIWlje0WxViE4vhD4ALSHPDRl3id+tTNHwVYrX9GJ5Wtc7qZ2SGG2I+c/ttxT333lv9OdpnwAkAwuP3TTJeVgOJ8fgXl3yo+O9/8ee1gCLRCO2tOhb6oRkDievufBN1AJTHjy07Y/NbR48W69atOzu/BDh5Lc9vn/aQByInMr95XT62fI4uQX8AhLOzs44Gn3ZymXoOZGCs50v0b0XAlwHJM0LOdwg/HqYkvDm8pnGpWgbvlMRE2XjBxrOWbAgIjms/5m94Cl/e84B7GsO27dtHVs0dnqMU6qhCgClKyupllusTwPrDN//4rCFT/j3We8KJv/d7rxU/+E9+sFj6k/8Wq9raevAauZbN4j1VKxIQIzwtBl41T91njCu8zVFjDfiQB28MI4nx63MSACsbpdBLPzCGJckclc91rwCtJAFcPhN5IjGfQwFX6s+v4zmQgXE8f1r/VSbYuIbFMh2Xp++/YRQABigQgAtFOC6RrylPufyDe/a4ENizgc+KQ0ljbFgfbVWmpem9gO+HPvzh4v/+wz+4Z9yNAo6mujS/I2P0K3Sd2IfH9BX5HQd4IhsYgICjZdw1/W87jxjFTe3Sz3F8aSqff4/HgQyM8XiZa1JyILVXIN4MG0RClGosAGliCwYCCdDAm2IdLiTU2dQevwOMKOFRoWtNHeTBK8djDK2nrj15IsoXdn8xyLutqzt/lzkwlgNtboHNbWUOsIWcs2WjjgSEcoht6ppjCZp2Uh/PgAaOL8APXuW4Bq8pj4VIuzH4xDEIjgQwrikS48k4cKxj3JGLFG3nOqeXA+8ei5r5x8yBSBzAG2Jti63w7BANWd8aRRJt4MGw6zJ0fRVvhfWclCFN+sFGmGu2bTtnnY7nQvJ9yoSXx2OpePRWSBKvc98zi+74UkhddWXx+OWYDTuDOUaRU+ZAcg5Mr02Qe94WB8RLTOVV0A/xXDjIHJrEi0t9yFva4ZUkHqO8T+010o4caHcEBPyDV3i+vjfjaJqWCway96jhVs4TwoHsMSY3Paa3Adboyl5i7GMewlk2N3AGEu8ixloXa347528KWp8U2sa91nmLkr8Nr5G28K6hA287JMH7hx552K1dsoacInGcRzYM4T2yozmnzIEkHAhB1Vw2c6COA3hvcsVWqrXEcrtyrVj5O9/3mivEfOsul6t6i/xW9hjlcxteI9cc0naMBL2sXab2tvFMWXvE403ppcbgSa5jeBzIHmMSc2M6K8VzY20Oa57E2lCKtcQyd/Hu2NbPsYzQhNeE94TXmXrb/DhvUfrRlteIJw8PY6zfsSbLRQzsekUeUiXWkPEe2cVLW8hBqNebitZc7/A4kIFxeGPWS4o5IkHYlFt3OJcIuFgOfvt0CmVI2C70rKK0TX0o9dCNO1LfqFcU+EsHDxbc8DIuyYFueJsyyQYa+h8DzDjzCe2Et2PUN67vgLocbeHmIM5Wpm5zHD35t8ngQAbGyRjHznqB0sZDxANivYqzg6mBhc7GBkXWq/CaUq2DlgfopQMHztuJWv69/B6vkXONqRNjhlEAX2MkDCPWHdsARwF2bic69fbavbZELjJAxhjJKa1jeNHfTHEfOMBaEms8bZz1q/aX9UvWlmKda2O9L8aZviqdoz7TXh3t1TVGKZ96vU7agSbGM+a6cOyxElrHvcIv1p0ZU3ZCy67fcWXyb5kDZQ5kj3FKDSKfbmOBY4n/9MWXFAdfPOBCgYSxUp/1K9Ma21OkbupsI4Qq/SDEbFnDxPNqI4nnFWOXqtDbpucobcIvwvmsca+cWLucXeRG8uTXzIFxHMjAOI47+bdzOAAwcsM/SoeQaZuAWCYk1pqi1JniiSFSt+UVcOZSgS4TIVUO/nPRfawEOPIUCELVbSa5qo4Q6/r3rHdPxmiz/dzWcDmQ70od7thlyjMHMgcyBzIHEnAge4wJmJqrzBzIHMgcyBwYLgcyMA537DLlmQOZA5kDmQMJOJCBMQFTc5WZA5kDmQOZA8PlQAbG4Y5dpjxzIHMgcyBzIAEHMjAmYGquMnMgcyBzIHNguBzIwDjcscuUZw5kDmQOZA4k4EAGxgRMzVVmDmQOZA5kDgyXA/8faQuLFRA6oxAAAAAASUVORK5CYII="></p>
<p>What is the direction of the electron flow in P and the direction of the electron flow in Q?</p>
<p><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A lamp is connected to an electric cell and it lights at its working voltage. The lamp is then connected to the same cell in a circuit with an ideal ammeter and an ideal voltmeter. Which circuit allows the lamp to light at the original brightness?</p>
<p><img 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LhQtlRWyv0PPuBpUkYb1+VQ2u57NTWicZx++uky65GZJj6NU+OlIJBOgcwlZg7vkGfvXCC1ZmrmyXLWhDvkhvx2li+11qsTe8hNv7pKcv/PQfn8v1t7A88hgAACCCCAAAIIIJBtAtHkzB33yI36B0xT/iIbH3taKj8nNZNtn4Qw9HfD+g0m4aGJj5ycHJMI2bhpk+jyIRf2eNE4Xn71VXkluqxK97SxCZpVK1eFgZ8+OCKQocTMYflb2Tx5vObQkW6efIXcOqFHk03M4u39iXJ6nxEy5Ky41j7FWynvQwABBBBAAAEEEEAg2ALRP2COn3LF0VNL61+RB57czqyZYI9qVkWvy4Um3DheJk+adExCxkUIPbFp6TNPmwSNJpB0Zs/VI0aI9oOCQKoCmUnMHN4lq5/f+s2612iI/0++dEn2SL8TL5T+/Q/Lnr8c2a8+1Q5zPQIIIIAAAggggAACwRc4Ub59xU+lt500E/3l/Zd1b8n7TJoJ/tBmQQ90OdBP+veXzeXlcvc908XOkAlC1zVBo/HOnD1b6urqTD+0PxQEUhHISGLm8Ptr5Hd2tkw0ulP+6TL5XtKTXv4vidw1RyZ0iX3rpNJfrkUAAQQQQAABBBBAIBwC3+4lPytqch7TX8pl4/v/Xzj6Ri9CKaB7s+gsGV0OpCcrvblxo0woLQ1kX0eOGimvb9ggfYuLTX909oye7kRBIBmBDCRmoicx7d0jf41Fc4p063bm0WmWsee5gwACCCCAAAIIIIAAAskLnC5duv/fTS7/37Jr7+dNHnMXAXcEamtrzV4ydpaM7tuim+wGueiR3bq8SWfP6HHbA0tKRPtJQSBRgQwkZg7J+3/809FlTNGD+y7Ib/qFkWiIvB8BBBBAAAEEEEAAAQSOFThZcjqd1uTp/1d27j7APjNNRLjrhoBu8HvVsOEmGN1EN6izZNrS1NkzOvtHi/ZT+0tBIBGBDCRmEmme9yKAAAIIIIAAAggggEByAifLmfld5Oi5p1/J//nbl8JhpslpclVmBHT/Fd3gV5cu6dIf3aMljEVn/+jx3tpP7e+8ufPC2E36lCEBEjMZgqVaBBBAAAEEEEAAAQQQQCCbBR68/4HYfjLPLlsmuvQnzEWP99Z+Dh02VBYuWCDafwoC8QicFM+bUnvP3+VvDboJWZONyVKrkKsRQAABBBBAAAEEEEAgunnA/j118veYBHs7xii447uAJiWWR5MUY8eNk6l33iGatMiGov2cO3++nHrqaab/2uf7H3wgG7pOH1MQyEBi5lty+rdPjYZkd6T+u/znwcYUQuRSBBBAAAEEEEAAAQQQOFbgK2k4+EWTp0+R73TKjv/4bdJp7joooMuXbFImW5MStt/qcOZZZ4ZuXx0HP3aBDikDS5n+p5zT9dwmpzD9XXZs/UD+FmgmgkcAAQQQQAABBBBAwDWBz6Vu5/9uElQ3+UHBd5o85i4C3gvoxrf2OGydKZPNRZMz9jhtNgTO5k/C8fuegcTMifLtK34qvU8+2vhXlb+Xir8dPvoE9xBAAAEEEEAAAQQQQCA1gb9tlTcqmxyPfVahFJ7T5Ed4arVzNQIJC+hR0XajX91rJVuWL7UH9cRvfh3bEHj3rt3tvZXXslggA4mZqOa3e8t1w849yvrVNnljy1+PPk7w3uG61+S+JbUc/ZegG29HAAEEEEAAAQQQCKvAYfnblt9L1Ve2f6dL8ZR/lsiJ9jG3CHgr0NjYKKXjx0ePcM+RBQsXkpT5hl+TU+qhLqNGXiPqREGgpUBmEjPyHSm6ebREYgn7z6X8sd/K5s+TmDVzeIc8O+tD6Xv1JcL3TMvh4zECCCCAAAIIIIBAVgp8Xi6PPbYluv3vN+WsUfIvQ8+wj7hFwHOB235xa3TPowZZ8vTToT99KVFcPY1KXdRHnSgItBTIUGJG5MT8f5Y5v+x1dK+Z+hdl4tgnpDqR5MzhPfLaxAdl96hbpO/ppGVaDh6PEUAAAQQQQAABBLJR4D9l88xH5OX6b9IyJ/eSu5fdymyZbPwoONJn3ex3c3m53H3PdIlEIo5E5VYY6qI+6rRq5Sq3giMa3wUylpgROUXyb3xYZv74rFgnv3r/tzJ67Ax5uTaOrYA/r5alN/2LLM//hUwrZhOzGCJ3EEAAAQQQQAABBLJY4G9SPedmmfjSn78xOEv6z35Ybsg/JYtN6LqfAvX19bHNfieUlvoZivNtq09BYYE89ugcUTcKAlYgg4mZaBMn5svwRcvlyesuic2c+er9F2XasL4y9JcLZOkzm2Vfs9VNh+Xz2jJZOmeC/LDHDfJ69wfkubsul9NttE1vP39HHh18ieSf10UuGDw3sZk4TevhPgIIIIAAAggggAACfgh82SAJnY/xea28/MsbZfSi2iNLmHL7y92ry2TxiPy2l/zzm9mPkc2qNu+dfo/p76zZc7Kq38l2Vp10SZN1S7YerguXwAlfR0vmu/R32Ve+SB6ZvkjK7ZTL9ho9+RIZ9a9PyK/6d2njS+Yr2bdktPR7ZNs3tZwiF9+zRspKu7dXK68hgECGBTRRumdfXYZboXoEEEAAAQRCIHC4Tt6acZv8/IX3v9knpqNcfE2pDPnpQBlb3PQ3sP6OfkXe2rZFnl20SY78jf0sKZ44Rf7l5iESaXe5P7+ZQ/BJcboLegS0nsKkS3SYLRP/UOnSLz1S/Lnly6V3Ue/4L+SdoRXwKDFj/b75Ytnzqfzx6WdbJGmOfBkNvOB7cuW4vnLe8baU0ez/2Jvlyff/Lrn97pTfzr3xOF9MNgZuEUAgUwIkZjIlS70IIIAAAmER+Kr8Lulx40vy9wQ7dPIl18iUQV3lxE6XylUjIq3PKG+tTn4zt6bCc2kS6N+vn6lp9Zo1nMKUgKmezDRsyBBzxcZNmxK4kreGVcDjxExYGekXAgioAIkZPgcIIIAAAggggEB2CNhZH3oUdMmAkuzodBp7aWcb4ZdG1ABXRWImwINH6Ai4JkBixrURIR4EEEAAAQQQQCAzApcWFEhOTo4w4yN5XzvjCMPkDcNyZWY3/w2LEv1AAAEEEEAAAQQQQAABBBAwAjrbQzewnXL7VERSEFC/vXv2inpSsluAGTPZPf70HoG0CjBjJq2cVIYAAggggAACCDgpwEyP9A0LlumzDHJNzJgJ8ugROwIIIIAAAggggAACCCDgoUBtba2Z5TFy1CgPWw1vUxNKbzKe6krJXgESM9k79vQcAQQQQAABBBBAAAEEEEhIYG3ZGvP+Uddem9B1vLl1gQEDB5gXrGvr7+LZsAuQmAn7CNM/BBBAAAEEEEAAAQQQQCBNAuvWrZWhw4ZyPHaaPDt06GA81ZWSvQIkZrJ37Ok5AggggAACCCCAAAIIIBC3QFVlldn0t9+V/eO+hjceX2DosOHGVX0p2SlAYiY7x51eI4AAAggggAACCCCAAAIJCZRv2mTeX9SnKKHreHP7Ar2Leps3WN/2382rYRQgMRPGUaVPCCCAAAIIIIAAAggggECaBd5+u0r6FhcHYhlTY2OjTLhxvNTX16dZITPV6fIwljNlxjYItZKYCcIoESMCCCCAAAIIIIAAAggg4KOAJjj27tkrvS7v5WMU8TddWVEpm8vL5fV16+K/yMd3XvaDXmY50+5du32Mgqb9EiAx45c87SKAAAIIIIAAAggggAACARGoqa4xkRZeemkgIp4/b66Jc9XKlYGIt7Cw0MRZXV0diHgJMr0CJGbS60ltCCCAAAIIIIAAAggggEDoBHbs2GH6FIlEnO9bbW2tmd2jgeosnw3rNzgfc9duXSWnU47s+Phj52MlwPQLkJhJvyk1IoAAAggggAACCCCAAAKhEvjoww+loLAgEH1asXx5szhfe/XVZo9dfdCjR0Q++OBProZHXBkUIDGTQVyqRgABBBBAAAEEEEAAAQTCILB9e62cc845zndF98IpW13WLE7dayYIe7fo/j12yVizDvAg9AIkZkI/xHQQgWAK5J/XJZiBEzUCCCCAAAIIIBBCgYaDDXLhRRc537MXnn/BxKinHDUtz69Y0fShk/c7djzVxBWEJJKTgAEOisRMgAeP0BFAAAEEEEAAAQQQQACBTAvYRIFNHGS6vWTr1yOyX3j+SALmwYcekrz8vFhVehS1vu5y6X5+dxPeocZDLodJbBkQIDGTAVSqRAABBBBAAAEEEEAAAQTCImATBTZx4Gq/9Ihsndkzdtw46dChg0wovSkWqj6//vX1sccu3unYoaMJ68BnB1wMj5gyKEBiJoO4VI0AAggggAACCCCAAAIIIOCNgD0ie/SYMabBAQMHmJOObOtLlzxl7zp5qyczafnss/1OxkdQmRMgMZM5W2pGAAEEEEAAAQQQQAABBBDwQMAekd23uFhsgkNnzQwaNDjWuh6dre+jIOCaAIkZ10aEeBBAAAEEEEAAAQQQQAABBBISsEdkDx8xotl1N0+8pdlj+75mT/IAAZ8FTvg6WnyOgeYRQCAkAnqS0p59dWnpTTrrSktAVIIAAggggAACCKRJIKinT76y+jWJRCJpUkhfNXpE9g97XW42+924adMxFU+4cbzokdm2/GHrO5Kbm2sfOnUb1M+GIqbrvwOcGhCPgjnJo3ZoBgEEEEAAAQQQQAABBBBA4BuBIP1HrC7/uWrYcGfHzh6R3XSz36bB6iyapomZ19eti24MXNr0LU7dv/ue6U7H1xpWkBNKrfXH6+dYyuS1OO0hgAACCCCAAAIIIIAAAgikRcAekZ3TKUd0s9/WSsmAkmZHZy9etKi1t/EcAr4JMGPGN3oaRgABBBBAAAEEEEAAAQQQSEXAHpGtiZnbfnFrm1U1NDTEXtOjszes3yCasKEg4IIAM2ZcGAViQAABBBBAAAEEEEAAAQQQSFjg2WeeNtf06NH+3jctX7fXJdxgBi/YvWu3qb1jx1Mz2ApVuyjAjBkXR4WYEEAAAQQQQAABBBBAAAHHBBoPNToVke59U1NdI3pE9tJvEjTtBTh1yhQpW11m3qLXaSLEHq3d3nVevXao8ZBpqvv53b1qknYcEWDGjCMDQRgIIIAAAggggAACCCCAgIsC9iSmTz7Z4VR4a8vWmHhaHpHdVpBDW2xg/PyKFW291ZfnD3x2wLTbsUNHX9qnUf8ESMz4Z0/LCCCAAAIIIIAAAggggEBgBPb/Zb8zseoR2cuXLTOb+sa7V0zvot7NNgHW63XzYFfKZ58d8XVpFo8rNmGPg8RM2EeY/iGAAAIIIIAAAggggAACKQrocqFPP/00xVrSd7keea1l5KhRCVXa8kjtlS++mND1mXzz1ne2SkFhQSaboG5HBUjMODowhIUAAggggAACCCCAAAIIuCJw0Xe/K5vLy50IR2e52COvr7iib0Ix9bmiT7P3az2uzJrZvr1WzjnnnGbx8SA7BEjMZMc400sEEEAAAQQQQAABBBBAIGmBCy64wFxrTw5KuqI0XHj/jBmiR15rye2cm1CNHTp0aPZ+rWfuY483e86PB7o0S2O57Ae9/GieNn0WIDHj8wDQPAIIIIAAAggggAACCCDgukD37kdOCqqurvYt1FUrV8nVI0bETlbSQG4YN070+eMljHRWzNIlS8z7W3ZA95rp36+fzJs7z7fZMxVbKkxYhYWFLcPjcRYIcFx2FgwyXUQAAQQQQAABBBBAAAEEUhHQDWnz8vPk3T9uje7rMjKVqpK+9tChL+UnP/2p+adpJfr8zp072z362i5Xau36pnXp+1rOqmn6eqbuq2tOp5x2+5CptqnXfwESM/6PAREggAACCCCAAAIIIIAAAs4L/OhHvc1JSA8+9JAvyYsJpaVJG+Xm5koq1yfdcJwXlq0uk7HR2T+U7BQgMZOd457xXuef1yXjbdBA+AX4HIV/jFvr4Z59da09zXMIIIAAAggg4LNAcXS5jy77qayolHiPqPY55EA0X1VZZeJUX0p2CpCYyc5x96TX/MeVJ8xONZLuRAqfIaeG15Ng0v0Z8iRoGkEAAQQQQCBLBHoX9TbLbTa9tZHETBrHvGz1a8ZVfSnZKcDmv9k57vQaAQQQQAABBBBAAAEEEEhYYNCgwWbzXT1FiJK6gO5po8uY1JWSvQIkZrJ37Ok5AggggAACCCCAAAIIIJCQwOChQ8z7X1+3LqHreHPrAitffNG8MHrMmNbfwLNZIUBiJiuGmU4igAACCCCAAAIIIIAAAqkLRCIRKSgskMWLFqVeGTVEj/peaTz11CtK9gqQmMnesafnCCCAAAIIIIAAAggggEDCAjfcOF4aDjbIhvUbEr6WC44KqN/ePXtFPSnZLUBiJrvHn94jgAACCCCAAAIIIIAAAgkJ6IlMefl5Mn/e3ISu483NBdRPHTnhqrlLNj4iMZONo06fEUAAAQQQQAABBBBAAIEUBKbcPtXM9li1clUKtWTvpeqms2XUkYIAiRk+AwgggAACCCCAAAIIIIAAAgkJ2Fkzjz06R/RkIUr8AuqlbsyWid8s7O8kMRP2EaZ/CCCAAAIIIIAAAggggEAGBB59/HGz18zcxx7PQO3hrfKpJ58ybupHQUAFSMzwOUAAAQQQQAABBBBAAAEEEEhYQE9oGjpsqCxftkxqa2sTvj4bL1CnhQsWGDf1oyCgAiRm+BwggAACCCCAAAIIIIAAAggkJXDnXXdJTqcc+eUdd7Ck6TiCuoRJndTrwYceOs67eTmbBEjMZNNo01cEEEAAAQQQQAABBBBAII0Cubm58quHHjYb2bKkqX1Y9dENf+c/8Wvp0KFD+2/m1awSIDGTVcNNZxFAAAEEEEAAAQQQQACB9AroRsB2SdOG9RvSW3lIalMXXfI1dtw46V3UOyS9ohvpEiAxky5J6kEAAQQQQAABBBBAAAEEslRAl+YUFBbI5EmTZPeu3Vmq0Hq31eO+Gfcan6l33tH6m3g2qwVIzGT18NN5BBBAAAEEEEAAAQQQQCB1AV2aM2v2HLN/yqiR10h9fX3qlYagBt1XRj20qA9LmEIwqBnoAomZDKBSJQIIIIAAAggggAACCCCQbQJdu3U1+6c0HGwwM2c0KZHNRft/Q3TpknrovjLqQ0GgNQESM62p8BwCCCCAAAIIIIAAAggggEDCArp/yoKFC6WmusYkJbI1OWOTMuqgHuwrk/BHKasuIDGTVcNNZxFAAAEEEEAAAQQQQACBzAroZsDZnJxpmZRRDwoC7QmQmGlPh9cQQAABBBBAAAEEEEAAAQQSFmiZnMmWPWdIyiT8UeGCqACJGT4GCCCAAAIIIIAAAggggAACaRdompwZWFIS+tOa9PSlYUOGmGVcOmOImTJp/0iFtkISM6EdWjqGQLAF9uyrC3YHiB4BBBBAAAEEEEDAJCeeW77cSOjpRBvWbwilSlVllTl9qaGhwSzjIikTymHOWKdIzGSMlooRQAABBBBAAAEEEEAAAQR049uVq16SnJwcc1rTg/c/IGHaFHje3Hly/dixpn/aT5IyfOYTFSAxk6gY70cAAQQQQAABBBBAAAEEEEhIQI+KXr1mjQwdNlSWL1tmlvzU1tYmVIdrb9alS1ePGCELFyww/dL+cSS2a6MUjHhIzARjnIgSAQQQQAABBBBAAAEEEAi0QIcOHWTu/Pkyc/Zs0SU/Vw0bLjrbJIizZ5YuWSI/6d9f6urqTH+0X9o/CgLJCJCYSUaNaxBAAAEEEEAAAQQQQAABBJISGDlqpLy+YYP0LS42s02uKCoKzN4zukdO/379ZNYjM0382g/tDwWBVARIzKSix7UIIIAAAggggAACCCCAAAIJC+Tm5srSZ54W3RjY7j2jCQ9XNwfWZVcTbhxv9sjRzuqpSxq/9oOCQKoCJGZSFeR6BBBAAAEEEEAAAQQQQACBpAR0Y+CNmzaZRIdWMHnSJDMjZdXKVb4vcdIlVnaGjC672r69Vu6+Z7rZK4cNfpMabi5qQ+CEr6Oljdd4GoGkBfLP6yIcd5w0X2AvZNwDO3TOBM5nyJmhIBAEEEAAgQwK8H3XNq4mQubPmyt79+w1bxo7bpwUR2fSaALHq6JHX5dHk0Xr1q2VhoMNkpefJxNKb5IBAwewj0wbg8Bnug2YOJ8+Kc738TYEEEAAAQQQQAABBBBAAAEEMiqgM1H0H106tLZsjTnBSU9xyumUI3369JHLftBLCgsL03r6UX19vdRU18i2d9+NJWO0k3qC1NDoTBkvk0IZxaVyZwVIzDg7NASGAAIIIIAAAggggAACCGSnQCQSEf1n6p13SGVFpWx6a6NUVFRI2eoyA6KJmh49InLRd78rp57aUQovvTQG1a1bNzOzRZci6UlJeqz1ocZDsder33vP3N/6zlazPElnxWixyZ9+V/aXoj5FzI4xKvyPFwIkZrxQpg0EEEAAAQQQQAABBBBAAIGEBTSxYmfR6MWaZKmurpYdH38sH3zwJ3OqU8KVfnNBQWFBbBZO9/O7m0RQsnVxHQKpCJCYSUWPaxFAAAEEEEAAAQQQQAABBDwT6Nqt6zHLmHQp0oEDB2Ix2Bkx9okzzjhTOp/R2T4UO6Mm9gR3EPBZgMSMzwNA8wgggAACCCCAAAIIIIAAAskL6JHVTY+t1iVQFASCJMBx2UEaLWJFAAEEEEAAAQQQQAABBBBAAIFQCZCYCdVw0hkEEEAAAQQQQAABBBBAAAEEEAiSAImZII0WsSKAAAIIIIAAAggggAACCCCAQKgESMyEajjpDAIIIIAAAggggAACCCCAAAIIBEmAxEyQRotYEUAAAQQQQAABBBBAAAEEEEAgVAIkZkI1nHQGAQQQQAABBBBAAAEEEEAAAQSCJEBiJkijRawIIIAAAggggAACCCCAAAIIIBAqARIzoRpOOoMAAggggAACCCCAAAIIIIAAAkESIDETpNEiVgQQQAABBBBAAAEEEEAAAQQQCJUAiZlQDSedQQABBBBAAAEEEEAAAQQQQACBIAmQmAnSaBErAggggAACCCCAAAIIIIAAAgiESuCkUPWGzmRcoLGxUXbt2iU7P9kp+/fvl48+/NC0ubm8/Ji288/rEnsuLz9Pzj33PDnttFPlwosukvPPv0C6de8mubm5sfdwBwEEEEAAAQQQQAABBBBAAIFsEyAxk20jnkR/qyqrZNu2bfLOv/1BaqprmtVQUFgQTbacLmPHjZMzzzqz2WtNH3z80UfyxRdfSkVFhZStLou9lNMpR/r06SOX/aCX9LmiD4mamAx3EEAAAQQQQAABBBBAAAEEskGAxEw2jHISfdRkTNnq15olUTQJM2nyZOnZs2fKs11qa2vNrJt3/7i1WbJG27jq6mtI0iQxZlyCAAIIIIAAAggggAACCCAQPAESM8Ebs4xFXF9fL6+vWyeLFy2ShoMNpp2hw4ZKvyv7S1GfIunQoUPa2o5EIqL/jBw10tS5e9du2bJls7z5+9/L9GnTzHN9i4tl3PXXS++i3mlrl4oQQAABBBBAAAEEEEAAAQQQcEmAxIxLo+FTLJqQeXLRYlm+bJmJQGet/Oqhh9OejGmve127dRX9Z0JpqWiSZu3atfLC8ytk89hy0f1pptw+VUoGlLRXBa8hgAACCCCAAAIIIIAAAgggEDiBE76OlsBFTcBpEWiZkNF9YkaPGWMSJGlpIMVKdKPhyopKmT9vruzds9ckaO67/wFm0KTomsnLdcPnPfvqMtkEdYdcgM9QyAeY7iGAAAIIGAG+7/gghE2Az3RqI8px2an5BfbqpUuWyMCSEjNLRhMyf9j6jtz/4APOJGUUVpdO6SyZjZs2yYKFC4319WPHyoQbx4smlSgIIIAAAggggAACCCCAAAIIBF2AxEzQRzDB+HWZ0NUjRsisR2ZKly5d5JXoBr+akHH92GpN0Kxes0buvme66NHcP+x1uWhyiYIAAggggAACCCCAAAIIIIBAkAVIzAR59BKMXRMZP+nfX+rq6mTm7Nny8quvmg14E6zGt7frDBrdg0Zn9+jGwJpc0iQTs2d8GxIaRgABBBBAAAEEEEDAcwFdNkNBIEwCJGbCNJpt9EX3atHlP5rI0ITG6xs2xE5DauMSp5/W2T1Ln3naJJdqqmvMkiw93puCAAIIIIAAAggggAACCCCAQNAESMwEbcQSjFeXLl1RVGSW/+gyIE1ouL5sKd4u6lHbb27cKDk5OaJ7z7C0KV453ocAAggggAACCCCAAAIIIOCKAIkZV0YiA3FsWL9BRo28xtT83PLlZhlQBprxtUo9Ylv3nrFLmx6MntpEQQABBBBAAAEEEEAAAQQQQCAoAiRmgjJSCcapSZnJkyaZq1aueinUR0zr3jM6E0hPl1q+bJlZtqXLtygIIIAAAggggAACCCCAAAIIuC5AYsb1EUoiPpuUKSgskC2VlU4dgZ1Ed+K+RE+XmjR5slm2dUM0SUNyJm463ogAAggggAACCCCAAAIIIOCTAIkZn+Az1WzTpMyz0dkjOpskm8rtU2+XBQsXim4KfNsvbs2mrtNXBBBAAAEEEEAAAQQQQACBAAqQmAngoLUVsp5MpMuXdKZMNiZlrEvJgJLYzBn2nLEq3tzu2VfnTUO0ggACCCCAAAIIIIAAAgiEROCkkPQj67uhpy9Nue1WyemUY2aMZNtMmZYfAJ05c+jLL82eM2eedWYoNz5u2WceI4AAAggggAACCCCAAAIIBE+AGTPBG7NjIta9VCbecrN5Xjf6Dctx2Md0NMEndM8Ze1qTziaiIIAAAggggAACCCCAAAIIIOCaAIkZ10YkiXjunzFD9u7ZK7966OGs2eg3XqYnfvNrycvPM7OJ6uvr472M9yGAAAIIIIAAAggggAACCCDgiQCJGU+YM9fIqpWrpGx1mdlTRfdWoTQX0CVdixY/KQ0HG2LHhzd/B48QQAABBBBAAAEEEEAAAQQQ8E+AxIx/9im3rDNAHnt0jtnsV/dUobQu0LVbV5k5e7Y5qWnpkiWtv4lnEUAAAQQQQAABBBBAAAEEEPBBgMSMD+jpavLe6feYmSCzZs9JV5WhrWfkqJGx/WZY0hTaYaZjCCCAAAIIIIAAAggggEDgBEjMBG7IjgS8Yf0G2VxeLnffM519ZeIcw4dnPmLeqQktCgIIIIAAAggggAACCCCAAAIuCJCYcWEUEoxBT2G6b8a9ZlPbUddem+DV2ft2Pa1KE1ma0OKUpuz9HNBzBBBAAAEEEEAAAQQQQMAlARIzLo1GnLGsfPFFs4Rpyu1TRTe3pcQvoImsnE458qvoUdoUBBBAAAEEEEAAAQQQQAABBPwWIDHj9wgk2L7Ollm8aJHZL4VTmBLEi75dE1l6rLgeL67LwSgIIIAAAggggAACCCCAAAII+ClAYsZP/STatrNlJk3+eRJXc4kKaEIrLz9P5s+bCwgCCCCAAAIIIIAAAggggAACvgqQmPGVP/HGdbZMQWGBRCKRxC/mipiALgPTWTPsNRMj4Q4CCCCAAAIIIIAAAggggIAPAiRmfEBPtkldetNwsEFuuHF8slVw3TcCRX2KzF4zy557DhMEEEAAAQQQQAABBBBAAAEEfBMgMeMbfeINv/bqqyaZwN4yidu1vEL3mrlu9BhzQlN9fX3Ll3mMAAIIIIAAAggggAACCCCAgCcCJGY8YU69EU0e6DHPmkygpEfgutHXmYpeeP6F9FRILQgggAACCCCAAAIIIIAAAggkKEBiJkEwv95esaXCND148GC/Qghdu7m5uWa/njc2rA9d3+gQAggggAACCCCAAAIIIIBAMARIzARjnOSVl18yJwl17dY1IBEHI8yrrr7GbAK8e9fuYARMlAgggAACCCCAAAIIIIAAAqESOClUvQlpZxobG6WmukYmTZ7sSw+1/V27dh237c6dO4vOQmmr6HKsAwcOtPWyLydN9bmij4mnurpaSHq1OTS8gAACCCCAAAIIIIAAAgggkCEBEjMZgk1ntbU1taa6nj17prPauOuqP1AvMx9+2CSH2rpIj/DW06La25hYk0v3zbjXnCzVsh69/uXo5sZeF00k5eXnycb/9b9k5KiRXjdPewgggAACCCCAAAIIIIAAAlkuwFKmAHwAtm3bZqKMFER8iVZnkmjS5M2NG82eLC2DeGX1a+b19pIyeo2+vqWystnMH03I2Otb1uvV4x/9qLfZWNmr9mgHAQQQQAABBBBAAAEEEEAAAStAYsZKOHz70YcfmoSIHvHsZ9EEzYKFC48JIRKJP2Gkfehb3DdWx6zZc3xZwhQLIHqn52WXmYe1tUdmJjV9jfsIIIAAAggggAACCCCAAAIIZFKAxEwmddNUtx6T/b3vXZym2lKrRpf+DB02tFklVZVVzR4f78HOT3aat4wdN86JfV101o4WG5d5wP8ggAACCCCAAAIIIIAAAggg4IEAiRkPkFNpQjfM1XLBhRemUk1arx0zdmyz+sqiS5kSKXrClJbRY8YkclnG3ms3LN7x8ccZa4OKEUAAAQQQQAABBBBAAAEEEGhNgMRMayoOPWdPMep+fndnotKlS7phri1lq8vEJpDsc23d6rHUuglw3+JiJ2bL2Dg1nk8//dQ+5BYBBBBAAAEEEEAAAQQQQAABTwRIzHjCnHwjdnlNxw4dk68kA1dOuX1qs1pfeP6FZo/bevD8ihXmpeEjRrT1Fl+eP/vss2X7dvaY8QWfRhFAAAEEEEAAAQQQQACBLBYgMeP44B869KWJUDfedanoCUs5nXJiIb3w/AppbGyMPW7tjr6+bt1ac93xTnBq7fpMPnfmWWe2eox3JtukbgQQQAABBBBAAAEEEEAAAQRIzPAZSFrglokTY9c2HGyQyorK2OPW7ujr+r7rRruxt0xrMR4vudTaNTyHAAIIIIAAAggggAACCCCAQLICJGaSlfPouv1/2d9sZopHzcbVzMBBg5q9b/68uc0et3xgX79u9HUtX/L9ceGll5oYdu3a5XssBIAAAggggAACCCCAAAIIIJA9AiRmHB9r3ZC2R4+Ik1HqaUZ65LUte/fsldra1vdp0ef1dT1q256CZK/jFgEEEEAAAQQQQAABBBBAAIFsFSAxk60jn6Z+Dx46pFlNCxf8ttlj+2Bt2Rpzd+iw4fYpbhFAAAEEEEAAAQQQQAABBBDIegESM1n/EUgNQI/OLigsiFWyubz8mKOzdd+W5cuWmSO2exf1jr2XOwgggAACCCCAAAIIIIAAAghkuwCJmWz/BKSh/zfcOL5ZLU8uWtzs8frX15vHI0eNavY8DxBAAAEEEEAAAQQQQAABvwXyz+vidwi0n+UCJGYC8AH44ovPnY5Sj77Oy8+LxahHYjc93WjpkqfMay03C45dwB0EEEAAAQQQQAABBBBAAAEEslSAxIzjA9/r8l5SU13jeJQiTWfD6JHYdpaM3fRXNwl2edPfnZ/sNMadO3d23poAEUAAAQQQQAABBBBAAAEEwiNAYiY8Y+lrT0Zde22z9u0smRXLl5vnW24S3OzNDjw4dOhLE4XLySMHmAgBAQQQQAABBBBAAAEEEEAgzQIkZtIMmqnq6uvrM1V1Wurt0KHDMUdnL12yRMpWl5llTrpJsMtl/1/2S06nHJdDJDYEEEAAAQQQQAABBBBAAIEQCpCYcXxQCy+91ER44MABxyMVGT1mTLMYFy9aZB5PKL2p2fMuPvj000+lRw+3k0cuuhETAggggAACCCCAAAIIIIBAagIkZlLzy/jVHTt0NG3YPVAy3mAKDXTt1lX6FhfHatC9ZrQMGDgg9pyrd7Zvr5Wzzz7b1fCICwEEEEAAAQQQQAABBBBAIKQCJGYcH1hNdmjZv3+/45EeCW/c9dc3i1M3/dVlTi4XXSamSaQLLrzQ5TCJDQEEEEAAAQQQQAABBBBAIIQCJGYCMKgFhQXy0YcfBiBSkd5FvZsdnd1yeZOLndi1c5cJq/v53V0Mj5gQQAABBBBAAAEEEEAAAQRCLEBiJgCDe/k//VA2l5cHINIjIdo9ZTShZGf8uBz8tm3bTHiub1DssiGxIYAAAggggAACCCCAAAIIJCdAYiY5N0+v6tmzp2mvqrLK03aTbUz3lNETjm64cXyyVXh63Rsb1jfbG8fTxmkMAQQQQAABBBBAAAEEEEAgqwVIzARg+CMFR04LsjM7XA9Z95R5r6ZGSgaUuB6q6P4ye/fslf4//rHzsRIgAggggAACCCCAAAIIIIBA+ARIzARgTDXRocuCdGYHJb0CFVsqTIWFhYXprZjaEEAAAQQQQAABBBBAAAEEEIhDgMRMHEguvOWqq68xMzt279rtQjihieGVl18ymxUHYS+c0KDTEQQQQAABBBBAAAEEEEAAgZgAiZkYhdt3+lzRxwT4/IoVbgcaoOg0yVVTXSMjR40KUNSEigACCCCAAAIIIIAAAgggECYBEjMBGc3c3FyzQe26dWulsbExIFG7HaZNcg0cNMjtQIkOAQQQQAABBBBAAAEEEEAgtAIkZgI0tMNHjJCGgw1SWVEZoKjdDFWTW5rkGjpsqGjSi4IAAggggAACCCCAAAIIIICAHwIkZvxQT7JNPeUoLz9P5s+bm2QNXGYFVr74oklyjRk71j7FLQIIIIAAAggggAACGReora01bejpoBQEgi6gf/C2n2lWdiQ/miRmkrfz5coJpTeZTYA3rN/gS/thaFT/hbF40SJz0lUkcuQo8jD0iz4ggAACCCCAAAIIuCugv0EHlgyQq4YNN0H+5Mr+UlVZ5W7ARIbAcQQ0udj7n34Y+0z/6PJ/Eg6rOQ5aGy+TmGkDxtWnBwwcIDmdcpg1k8IA2dkyv7j1thRq4VIEEEAAAQQQQAABBOIXeOrJp+Tjjz6KXaCJmnunT4895g4CQRN4ctFi+fLLL2NhHzp0SB544P7YY+7EL3DC19ES/9t5pwsCq1aukunTpsnM2bOjJwqNdCGkwMSgX4BXFBVJjx4RWfrM04GJm0ARyBaB/PO6yJ59ddnSXfqJAAIIIJCigH5vULJTIJ2/F/gcZednSHudzs9RKoonpXIx1/ojoMmYpUuekscenSM6g6ZDhw7+BBLAVuc+9rjZW2bS5J8HMHpCRgABBBBAAAEEEGgp4Mp/WLWMq+XjeXPnycIFC5o9fc6558jmiopmz/Hg+AKZSKQE5XN0fB3v3vHg/Q/I8mXLmjX445/+RBYtXtzsOVcfZOJzlGxfWcqUrJzP1z36+JEEgyYaKPEJ6KZU+i8OPYmJvWXiM+NdCCCAAAIIIIAAAukRuOnmm+R7F18cq0z/uLpkKTO4YyDcCZzAzRNvkbPOOisWd8eOHWXq1Dtij7kTvwAzZuK3cuqdmljQBIMmGgYPHUKi4Tijo0uYZj78sNmf58GHHjrOu3kZAQQQQAABBBBAAIH0CmgiZs26tbETbLp168bM9/QSU5vHArm5uVLxdhWf6TS4k5hJA6JfVWiCoSI69bF0/HjZUlnJv9jbGQjdbK2musbsy8PSr3ageAkBBBBAAAEEEEAgowLM3M4oL5X7IMBnOnV0ljKlbuhbDZpgmP/Er82eKffPmOFbHK43rMcQ6npenWHEZsmujxbxIYAAAggggAACCCCAAALZJUBiJuDj3buot0yaPFnKVpdFNwReEvDepD/8+vp6mXLbrZKXnycsYUq/LzUigAACCCCAAAIIIIAAAgikJkBiJjU/J66+fertUlBYILMemSk6O4RyRED3lZk8aZKZUbRo8ZMs9eKDgQACCCCAAAIIIIAAAggg4JwAiRnnhiS5gJ6NbgKc0ynHzA7ZvWt3cpWE7KrbfnGr2VdmwcKF0rVb15D1ju4ggAACCCCAAAIIIIAAAgiEQYDETBhGMdoH3W9m5aqXTG9GjbxGsj058+D9D8jm8nKzzKtkQElIRpluIIAAAggggAACCCCAAAIIhE2AxEyIRlRnhZCcEdGkjB4jPnbcONFlXhQEEEAAAQQQQAABBBBAAAEEXBUgMePqyCQZV7YnZ5omZe5/8IEkFbkMAQQQQAABBBBAAAEEEEAAAW8ESMx44+xpKy2TM7W1tZ6270djutHv1ClTYjNlSMr4MQq0iQACCCCAAAIIIIAAAgggkKgAiZlExQLy/qbJmauGDZdVK1cFJPLEw9QjsW+ILlvSI8P16HCSMokbcgUCCCCAAAIIIIAAAggggIA/AiRm/HH3pFVNzry+YYM5Snv6tGlm7xWdWRKmorOBBpaUxE5fYk+ZMI0ufUEAAQQQQAABBBBAAAEEwi9AYibkY5ybmyt6lLZuhKsb4g4bMiQ0JzbNmztPdDaQljc3bhROXwr5h5nuIYAAAggggAACCCCAAAIhFCAxE8JBbdklPUpbl/csWLhQGhoa5Cf9+8vSJUskqLNndJbM1SNGyMIFC2TosKGypbJSdHYQBQEEEEAAAQQQQAABBBBAAIGgCZCYCdqIpRCvzijRpU19i4tl1iMzzeyZqsqqFGr09lJNJNlZMnV1dTJz9myZO3++aOKJggACCCCAAAIIIIAAAggggEAQBUjMBHHUUohZlzYtfebp2OyZ68eOlQk3jheXT27ShIzO8LmiqCg2S0YTTCNHjUxBgksRQAABBBBAAAEEEEAAAQQQ8F/gJP9DIAI/BHT2TFGfIln54otm9szm8nIzk2bS5J9LJBLxI6Rj2tSEjMa3eNEiaTjY4Fx8xwTMEwgggAACCCCAAAIIIIAAAggkKEBiJkGwML1dlwBNKC2VgYMGyZOLFsu6dWvNZrp5+XnR52+SAQMH+LJMaPeu3fL8ihVms2L11qVXLiWMwvQZoC8IIIAAAggggAACCCCAAAL+CpzwdbT4GwKtuyJgZ6isWrlS9u7Za8LSzXX7XdnfHLmty6AyVXQp1ebyzfLGhvWxtvUkqcFDhzgzgydTfadeBBA4KpB/XhfZs6/u6BPcQwABBBBAoB0BvjfawQnxS4x7iAfXw6659DkiMePhwAepKd0UuHzTJjOLRpcRaSkoLJDvfe9i6XnZZdL5jM5JJ0zq6+vlwIEDUv3ee7L1na2yfXutWapk27jq6mt8m61jOsr/IICAbwIufUH6hkDDCCCAAAJxC/C9ETdVqN7IuIdqOH3rjEufIxIzvn0MgtOwzmaxSRTdi6ZpyemUIz16HN2T5uyzzzYvf/rpp03fZu5/8cXnUlNd0+x5XTb1ox/1NskeTfxkclZOs4Z5gAACTgq49AXpJBBBIYAAAgg0E+B7oxlH1jxg3LNmqDPaUZc+RyRmMjrU4axc94DZuXOnfPbZftn/l/3SNAmjs1+0nBD9v+/36HEMQK/Le0nHjqdK9/O7S7du3XzZw+aYoHgCAQScEXDpC9IZFAJBAAEEEGhTgO+NNmlC/QLjHurh9axzLn2O2PzXs2EPT0Ndu3UV/ae9oh9yPZabggACCCCAAAIIIIAAAggggAACbQv8j7Zf4hUEEEAAAQQQQAABBBBAAAEEEEAAgUwKkJjJpC51I4AAAggggAACCCCAAAIIIIAAAu0IkJhpB4eXEEAAAQQQQAABBBBAAAEEEEAAgUwKsMdMJnWpG4EsFtDTvA58dsBsEv3xRx/JF198aTT0ZK+mp3npSV5nnnWmnH/+BdK5c+fj7l+UxaR0HQEEEEAAAQQQQAABBEIoQGImhINKlxDwWqCxsVFqa2pl27Zt8s6//eGYY9GbJmImTZ4cPc3r01iiZvmyZceE27e4WC767nelZ8+eEimIcHrXMUI8gQACCCCAAAIIIIAAAmERIDETlpGkHwh4LFBfXy8VWyrklZdfapaI0aSKJl8uuOAC6d69e9wzYOwMmx07dpjkzsIFC2I9GjpsqPS7sr8U9SkiSRNT4Q4CCCCAAAIIIIAAAgiEQeCEr6MlDB2hD24JuHQmvFsywY+mqrJKyla/Fv2nzHQmLz9PflYywMxu6V3UO20dtLNwyjdtknXr1krDwQZT99hx42Tw0CESiUTS1hYVuSPAvzvcGQsiQQABBIIgwPdGEEYp/TEy7uk3zcYaXfockZjJxk+gB3126UPuQXezookN6zfI/HlzZe+evWaPmEGDBsvoMWPinhGTKpImhDRJY5c+FRQWyA03jpeSASWpVs31Dgnw7w6HBoNQEEAAgQAI8L0RgEHKQIiMewZQs7BKlz5HnMqUhR9AuoxAIgKaEOnfr59MnjTJXLZg4ULZUlkp9z/4gGdJGW1YZ+Nom//+wZ/k7numS11dnYnp6hEjRJdBURBAAAEEEEAAAQQQQACBIAqQmAniqBEzAh4I6B4yE6IzUq4fO9a0pgmZjdEZKzpDpUOHDh5E0HoT2vaE0lKTHLIJmquGDZepU6aIxkxBAAEEEEAAAQQQQAABBIIkQGImSKNFrAh4JLB0yRL5Ya/LRY+21uTH6jVrnFsy1DRBo5sN6543A0tKZNXKVR4p0QwCCCCAAAIIIIAAAgggkLoAiZnUDakBgdAI6Ia7Oktm1iMzRU9X+sPWd8zsFD9nyBwPV2O7fert8ubGjdKlSxeZPm2amT2jfaEggAACCCCAAAIIIIAAAq4LkJhxfYSIDwGPBHbv2i1XFBXFZsksfeZpyc3N9aj11Jvp2q2rvPzqq+aobp09M2zIENE+URBAAAEEEEAAAQQQQAABlwVIzLg8OsSGgEcCeuLSqJHXmNZeiR6FrXu4BLXo7Jnnli+XhoYG0yc2Bg7qSBI3AggggAACCCCAAALZIUBiJjvGmV4i0KaAJmX0xCVdBrRy1UsSiUTafG9QXtATnLQvWnRjYO0jBQEEEEAAAQQQQAABBBBwUYDEjIujQkwIeCRgkzLa3LXXjfb0+OtMd1GXNk2/517TjCaeSM5kWpz6EUAAAQQQQAABBBBAIBmBk5K5iGsQQCD4AlWVVWamzPd7fD/amRPkzqlT5ZRTTnHu9KVkpTURo336fo8e0Sq+Nn3tfMZroZgRlKwJ1yGAAAIIIIAAAggggIB7AsyYcW9MiAiBjAvoprhTbrtV8vLzZPmKFdF/ficFhQUmeRGGmSV2JpD2SfumfczplCOl48ezIXDGP100gAACCCCAAAIIIIAAAokIkJhJRIv3IhACAT1GeuItN5ueLFr8pOhx0/rPs8uWhSI50zQpo32y/bN7ztw97S7hKO0QfJDpAgIIIIAAAggggAACIREgMROSgaQbCMQrcP+MGbJ3z16Z/8Svm+0pE4bkTGtJGeuie85on2uqa0QNKAgggAACCCCAAAIIIICACwIkZlwYBWJAwCOBVStXSdnqMrn7numiJxe1LEFOzrSXlLH91D5PmjzZGOj7KQgggAACCCCAAAIIIICA3wIkZvweAdpHwCOB+vp6eezROWa50oTS0jZbDWJyJp6kjO3w7VNvNwb3zbiXJU0WhVsEEEAAAQQQQAABBBDwTYDEjG/0NIyAtwKPzZkjDQcbZNbsOcdtOEjJmUSSMrbj0++911iwpMmKcIsAAggggAACCCCAAAJ+CZCY8UuedhHwUKC2ttYs39FlPLrXSjwlCMmZZJIy2vdIJCJjx40zJmpDQQABBBBAAAEEEEAAAQT8EiAx45c87SLgocDCBb81x0XfdPNNCbXqcnIm2aSMBZh65x3GRG0oCCCAAAIIIIAAAggggIBfAiRm/JKnXQQ8EtAZIZvLy+WWiRPN0dGJNuticibVpIwaaL/URG2YNZPop4L3I4AAAggggAACCCCAQLoESMykS5J6EHBUwM6WGXXttUlH6FJyJh1JGQuhJjmdcoRZM1aEWwQQQAABBBBAAAEEEPBagMSM1+K0h4CHArt37U5ptkzTUF1IzqQzKaN90z5dN3qMMdJTqygIIIAAAggggAACCCCAgNcCJGa8Fqc9BDwUeH7FCtPawEGD0tKqn8mZdCdlLMh1o68zd194/gX7FLcIIIAAAggggAACCCCAgGcCJGY8o6YhBLwXWLdurQwdNlRyc3PT1rgfyZlMJWUURW36FhfLC88fSWKlDYqKEEAAAQQQQAABBBBAAIE4BEjMxIHEWxAIokBVZZU0HGyQflf2T3v4XiZnMpmUsTDDR4wwVmpGQQABBBBAAAEEEEAAAQS8FCAx46U2bSHgoUD5pk2mtaI+RRlp1YvkjBdJGcWxRtu2bcuIFZUigAACCCCAAAIIIIAAAm0JkJhpS4bnEQi4wNtvV5klOppAyVTJZHLGq6SM2mg/dDnTGxvWZ4qKehFAAAEEEEAAAQQQQACBVgVIzLTKwpMIBFtATxjau2ev9Lq8V8Y7konkjJdJGQukVmrG6UxWhFsEEEAAAQQQQAABBBDwQoDEjBfKtIGAxwI11TWmxcJLL/Wk5XQmZ/xIyiiStbJ2nsDRCAIIIIAAAggggEDCAnv21SV8DRcg4LIAiRmXR4fYEEhSYMeOHebKSCSSZA2JX5aO5IxfSRntrbWydokLcAUCCCCAAAIIIIAAAgggkLgAiZnEzbgCAecFPvrwQykoLPA8zlSSM34mZSyUmqkdBQEEEEAAAQQQQAABBBDwSoDEjFfStIOAhwJ//vM+Oeecczxs8WhTySRnXEjKaA/UTO0oCJ2I6qIAAEAASURBVCCAAAIIIIAAAggggIBXAiRmvJKmHQQ8FNBNbC+86CIPW2zeVCLJGVeSMtoDNVM7CgIIIIAAAggggAACCCDglQCJGa+kaQcBjwQaGxs9aqn9ZuJJzriUlGnaG1cMm8bEfQQQQAABBBBAAAEEEAinAImZcI4rvUpQoKqySpYuWSKaKAh62bVrl+mCPWXIz/60l5xxMSljzayhn3aptq2++pnWzzYFAQQQQAABBBBAAAEE3BU4yd3QiAwBbwTumT5dVr7wYqyx378xUH7z2wWxx9xJTcAmZ24YN04mT5oUrWyhqVDv62a7zy5bJvoeSvoEfvHzybL+9ddjFY667lp5ZObM2GPuIIAAAggggAACCCCAgDsCzJhxZyyIxAeB3bt2N0vKaAj6H7TMMkjvYNjkjCZiNCFDUia9vk1rq62tbZaU0dc08aifdQoCCCCAAAIIIIAAAgi4J8CMGffGJDQR5Z/XJbB9uX7s2MDG7mrgmpy56uprpKa6xoSo912dKXPVsOGuMiYd10/690/6Wi5EAAEEEEAAAQQQQACBzAmQmMmcbVbXvGdfXSD6X19fLz/sdfkxsb65caN07db1mOeD8ITOmHAxsaB7nkyfNs0sX1JHvd+xY0cpGVDiHOsrq1+TSCTiXFzxBKQzY1pLwvxh6zuSm5sbTxW8BwEEEEAAAQQQQAABBDwUYCmTh9g05Z6A/ofqgoVH9jyx0d19z/TAJmVsH1y7bbnRr+4rY5c16WuU9AloQlE/w02LfsZJyjQV4T4CCCCAAAIIIIAAAu4IkJhxZyyIxCcBnbHx7x/8ybSuswomlJb6FEl6m2085Max2S2TMrp8qeWeM64kZ1wxS/WToJ9h/Sxr0c+2i7OSUu0j1yOAAAIIIIAAAgggEBYBEjNhGUn6kZKA3eskDLMK7BKcTz7ZkZJJOi5uLSlj63UxOWPNrKGNNYi39rNsP9tB7AMxI4AAAggggAACCCCQDQIkZrJhlOkjAj4ItJeUseG4mJyxsXGLAAIIIIAAAggggAACCHghQGLGC2XaQMBjAd2/Zes7Wz1u9Whz8SRl7LtdSs6omdpREEAAAQQQQAABBBBAAAGvBEjMeCVNOwh4KHDOOefIn/+8z8MWjzaVSFLGXuVKckbN1I6CAAIIIIAAAggggAACCHglQGLGK2naQcBDgQsvukj27tkrjY3ebgCcTFLGsvidnFErNVM7CgIIIIAAAggggAACCCDglQCJGa+kaQcBDwXOP/8C01ptTa1nraaSlLFB+pmcsVbWzsbELQIIIIAAAggggAACCCCQSQESM5nUpW4EfBKIFERMy9u2bfMkgnQkZWygfiVnrJW1s/FwiwACCCCAAAIIIIAAAghkUoDETCZ1qRsBnwQ0uaGb2L7zb3/IeATpTMrYYP1IzqiVmmnbFAQQQAABBBBAAAEEEEDAKwESM15J0w4CHgv85Kc/lZrqGqmvr89Yy5lIythgvUzOqJFaqRkFAQQQQAABBBBAAAEEEPBSgMSMl9q0hYCHAldc0de0VrGlIiOtZjIpYwP2KjljjayZbZ9bBBBAAAEEEEAAAQQQQCDTAiRmMi1M/Qj4JNC1W1fJy8+TpUueSnsEXiRlbNBeJGfUSK3UjIIAAggggAACCCCAAAIIeClAYsZLbdpCwGOBCaU3mSOga2vTdzqTl0kZy5XJ5Iza6DHZakVBAAEEEEAAAQQQQAABBLwWIDHjtTjtIeChwICBA0xra8vWpKVVP5IyNvBMJWesjbWy7XGLAAIIIIAAAggggAACCHghQGLGC2XaQMAnAU1mjB03TpYvW5byJsB+JmUsX7qTM7rpr9qokdZNQQABBBBAAAEEEEAAAQS8FiAx47U47SHgscDNE28xLT65aHHSLbuQlLHBpzM5Y02skW2DWwQQQAABBBBAAAEEEEDAKwESM15J0w4CPgnk5ubGZs3s3rU74ShcSsrY4NORnFELO1tGjSgIIIAAAggggAACCCCAgB8CJGb8UKdNBDwWsDNCZs+alVDLLiZlbAdSTc6oRU6nHLE2tl5uEUAAAQQQQAABBBBAAAEvBUjMeKlNWwj4JKAzQu6+Z7psLi8XTbbEU1xOytj4k03OrFq5yljcMnGiMFvGanKLAAIIIIAAAggggAACfgiQmPFDnTYR8EFgQmmp5OXnyX0z7pXGxsZ2IwhCUsZ2INHkjG74+9ijc6SgsCB6RHaprYZbBBBAAAEEEEAAAQQQQMAXARIzvrDTKAL+CDz6+OPScLBBbvvFrW0GEKSkjO1EIsmZe6ffYwxmzZ5jL+cWAQQQQAABBBBAAAEEEPBNgMSMb/Q0jID3ApFIJLakaemSJccEEMSkjO1EPMmZeXPnmSVMM2fPlq7dutpLuUUAAQQQQAABBBBAAAEEfBMgMeMbPQ0j4I+ALt/pW1wssx6Z2Wy/mSAnZaxke8kZ7d/CBQtk6LChMnLUSHsJtwgggAACCCCAAAIIIICArwIn+do6jSOAgC8CT/zm13LDuHEyedIk6d59o+zcudPc131Xnl22TDTBEdRikzO2fyILpWPHjrH+PfjQQ0HtGnEjgAACCCCAAAIIIIBACAVO+DpaQtgvuoRAwgL553WRPfvqEr4uqBfoJrgDS0rk8OHD8uUXX5rNcIOelGk6FrrBsSZnaqpr5NTTTpV//Md/lNVr1gQ66dS0f/Hcz7bPdDwmvAcBBBBAIFwCfNeFazzpDQJeCrj07w+WMnk58rSFgEMCekz0ylUvmYhO/tbJMuO++0OVtNCZM9deN1q0b1oWLX4yVP0zneJ/EEAAAQQQQAABBBBAIPACJGYCP4R0AIHkBXQD3JdfedUkLIYNGdJsz5nka3XjSt1T5s6pU+Xiiy82fWSzXzfGhSgQQAABBBBAAAEEEECguQCJmeYePEIg6wQ0YfH6hg1mKZPuOaMnFwW9PHj/A7E9ZXR5FkmZoI8o8SOAAAIIIIAAAgggEF4BEjPhHVt6hkDcArqsSRMYemKRnlw04cbxonvQBK3s3rVbrh4xQpZH+zI2ur9MmPbMCdpYEC8CCCCAAAIIIIAAAgjEJ0BiJj4n3oVA6AV0T5a58+fLzNmzZXN5udkYeNXKVYHp99IlS+Qn/ftLXV2d6cP9Dz7AnjKBGT0CRQABBBBAAAEEEEAgewVIzGTv2NNzBFoVGDlqpLy5caN06dJFpk+bZmbP1NbWtvpeF57U2Pr36yezHpkpfYuLzbIs7QMFAQQQQAABBBBAAAEEEAiCAImZIIwSMSLgsYDZFPjVV+Xue6bL9u21ctWw4TJ1yhSnljdpQkaXXGlsDQ0NZpbM0meeFl2WRUEAAQQQQAABBBBAAAEEgiJAYiYoI0WcCPggMKG0VLZUVpr9WspWl8kPe11ukiFVlVU+RHOkST1tySZkNGmkySONkVkyvg0JDSOAAAIIIIAAAggggEAKAid8HS0pXM+lCIRGIP+8LrJnX11o+pPujuhmwC88/0L0nxXScLBB8vLz5GclA2Tw4MEZP/VIN/Vdu3ZtrO2cTjlyy8SJMuraa9lHpp2B5jPdDg4vIYAAAgiEQoDvulAMI51AwBcBl/79QWLGl48Ajboo4NL/Y7roY2NqbGyUyopKeTa6bKimusY8bZM0PXv2lEhBJOVkiSaBdu3cJeWbNsnbb1fJ3j17TTu6h8zw6KlLJQNKbDjctiPAZ7odHF5CAAEEEAiFAN91oRhGOoGALwIu/fvjJF8EaBQBBAIroKc3aWJE/9EESsWWiv+/vTuNrrK89z7+71m+DPaENyeIrMoQwKEedgI+WiWBUKoNBEHUhGFBVQJk0RxlUBm0gAODMmhjFiigwgJNbJUQIGopAZL2wClDeFpFIAy2COGs1WWeSt732f+L3tu9M5A93vsevvdacU/3cF2fa7d789vXIL/9zUdmmW2rUjm5OXLXXT+W3rf2ltyhQ83TgUDAejl0qyFPc3OztF1rkzNnTstXp07Jn//851AQozvqEt4zSmdK/oh85o8JyXEHAQQQQAABBBBAAAEEvCJAMOOVlqQeCKRBQCfa1bld9E9DlqYTTSZgOXL4iOzeXWuGPLUvlg5D0qFQnW3a8+ZHP7oteL4SE+h0FuZ0dhzPIYAAAggggAACCCCAAAJuFSCYcWvLUW4EHCagPWmG5w03fzppsG5Wj5iWKy1y5cpl89zlby5Lj5tvlptv7mEeDxo0WDJ6ZAghjOHgPwgggAACCCCAAAIIIOAzAYIZnzU41UXATgENazRwIXSxU51rIYAAAggggAACCCCAgJsEWC7bTa1FWRFAAAEEEEAAAQQQQAABBBBAwFMCBDOeak4qgwACCCCAAAIIIIAAAggggAACbhIgmHFTa1FWBBBAAAEEEEAAAQQQQAABBBDwlADBjKeak8oggAACCCCAAAIIIIAAAggggICbBAhm3NRalBUBBBBAAAEEEEAAAQQQQAABBDwlQDDjqeakMggggAACCCCAAAIIIIAAAggg4CYBghk3tRZlRQABBBBAAAEEEEAAAQQQQAABTwkQzHiqOakMAggggAACCCCAAAIIIIAAAgi4SYBgxk2tRVkRQAABBBBAAAEEEEAAAQQQQMBTAgQznmpOKoMAAggggAACCCCAAAIIIIAAAm4SIJhxU2tRVgQQQAABBBBAAAEEEEAAAQQQ8JQAwYynmpPKIIAAAggggAACCCCAAAIIIICAmwQIZtzUWpQVAQQQQAABBBBAAAEEEEAAAQQ8JUAw46nmpDIIIIAAAggggAACCCCAAAIIIOAmAYIZN7UWZUUAAQQQQAABBBBAAAEEEEAAAU8JEMx4qjmpDAIIIIAAAggggAACCCCAAAIIuEmAYMZNrUVZEUAAAQQQQAABBBBAAAEEEEDAUwIEM55qTiqDAAIIIIAAAggggAACCCCAAAJuEiCYcVNrUVYEEEAAAQQQQAABBBBAAAEEEPCUAMGMp5qTyiCAAAIIIIAAAggggAACCCCAgJsECGbc1FqUFQEEEEAAAQQQQAABBBBAAAEEPCVAMOOp5qQyCCCAAAIIIIAAAggggAACCCDgJgGCGTe1FmVFAAEEEEAAAQQQQAABBBBAAAFPCRDMeKo5qQwCCCCAAAIIIIAAAggggAACCLhJgGDGTa1FWRFAAAEEEEAAAQQQQAABBBBAwFMCBDOeak4qgwACCCCAAAIIIIAAAggggAACbhIgmHFTa1FWBBBAAAEEEEAAAQQQQAABBBDwlADBjKeak8oggAACCCCAAAIIIIAAAggggICbBAhm3NRalBUBBBBAAAEEEEAAAQQQQAABBDwlQDDjqeakMggggAACCCCAAAIIIIAAAggg4CaBm9xUWMqKAAIIIIAAAggggAACCCCAgCVwrvmctLS0yJkzp+XyN5fl0qVL5qUD9fXWLjKyoMDc79Onj/S+tbcMGjRYevXqJQOyB4T24Q4C6RQgmEmnPtdGAAEEEEAAAQQQQAABBBCIWkCDmIMHD8iRw0fk5Mkmaf22NeJYK4SZU14uN9/cIyKs2bZ1a8S++kD3v/e+eyV36FAJBAIdXucJBOwQIJixQ5lrIIAAAggggAACCCCAAAIIxCXQ2NAo9fv3y+7dtaEgpl//flJUNE4G3367DBw0ULKzsyUjI6Pb87e1tUlzc7OcPXNWTn/1lfzhD41i9a7J7JlpzlkwapQMzxve7bnYAYFkCRDMJEuS8yCAAAIIIIAAAggggAACCCRF4OrVq7Jn926prqqSC+cvmHOOnzBeRv10tOTk5khWVlZc19HwRnvGhPeO0WudOH5C9v9+n2ivGv3TkGbylKnBv8lxXyuuAnKQLwV+8M/g5suaU2kE2gn0v62vnP/6YrtneYiAewV4T7u37Sg5AggggEB0AnzWRefkpr00JHl7w0YTjmi5NYR54smnJC8/L6oeMYnWVXvUNBxqkE8+/jjUk2ba9Okyq2w2AU2iuA473kn//0GPGYe9OSgOAggggAACCCCAAAIIIOA3AQ1E1r6+JhTIaBgyZepU2yfo1R41hWMKzV94SKS9aAho/PautK++LJdtnzVXQgABBBBAAAEEEEAAAQQQaCdQXVUtI/LyTCij4ccfjxyWpcuX2R7KtCuW6SGj5dDyaLk0nBlbWCibN21qvyuPEUhIgGAmIT4ORgABBBBAAAEEEEAAAQQQiEdAe6TMCA5TWrxwofTt21d+u/MTE8jEO39MPGWI5hgtjwY0n+/bJ0OGBGTlqyvksYkTRVeIYkMgGQIMZUqGIudAAIFOBfTD6lrbtdBrLVdapEePHnLlyhW5du07ueWW3tLrll6h18MnYQs9yR0EEEAAAQQQQAABzwnU7a2TX734gllladGSxTKjtNTxdRyQPUA2v7slOCFxtbz+2mp5cPRoWbFqlRSXFDu+7BTQ2QIEM85uH0qHgCsEdExw04kmOXPmtBw5fET++tevQ7Pnx1oBnQFff4m44847ZdiwYZI9MJuJ1mJFZH8EEEAAAQQQQMDBAuvWrpPKigozsW9V9UdpH7IUK5UGMfkj8qV8zhzT20eX3Z7/7AJbJieOtazs7w4Bghl3tBOlRMBxAtob5uDBA/L5Z5+Z5QWtAurM+XfffXfwl4OSDj1irH169eplwpampibrKdHeNFeuXJavTp2Sv/3tb+bD2npRz3nfT+6XcePGue6D26oDtwgggAACCCCAgN8Fwif41aWvl7/8smvDDB3e9Jvgyk3Lly4zc8988cVf5L3gHDQ6eTAbArEKsFx2rGLs71kBJy2X5lRk/TDdu2dvcMKzd0I9YqzQZGTBSMnOzk7qh5EGN8ePHYsIf/r172dCn7FFRfSk6eaNwnu6GyBeRgABBBBwvQCfde5pQv0e+URwAt0Tx0+YiXR1zhavbDosS3vP6Pdiwhn3tKqT/v+DYMY97xtKmmIBJ/0PM8VVjfn04UsF6sEajswonWm6cNo1OZuW4dDBQ/Lb33wU6qGjs+OPG/+wMDdN503Ke7pzF55FAAEEEPCOAJ917mjL8FDmtuAkv7t21yb1xzwnKPxi2nRpbGggnHFCY0RZBif9/werMkXZaOyGgB8FNAzR7pn333tfaPlCnS1/3/79ZpIzu0IZtddr6Xhe7TKqM+JbSxY+OuERM5t/+LAoP7YVdUYAAQQQQAABBJwqsPTFF80Pa0889ZR8ffGi6TmjYY1XNv2+rKHM8OCS39ojSHsGeal+XmknJ9eDYMbJrUPZEEiTgH6Q6KRs4YHMH48cNssEOqF3is6Ir91ftUwa0ByorxcNaPRDUcMkNgQQQAABBBBAAAFnCOj3s5qdNTKnvFxeCK7CVFFZ6anwQuu3LTi3jH4nfX/b1lD9nvmvp53RAJTCFQIEM65oJgqJgH0CjQ2NMiKY9utM+TopmxXI2Nk7JtraapnCAxr9UBxbWGiWMIz2HOyHAAIIIIAAAgggkBoBnXvFCi3mzZ9nLlI4pjAUXri9Z0l4KGPNmaP10+W/9YdD/aGTDYFoBAhmolFiHwR8IKC9ZObPnSu/mDZNMjMzRYcsrV2/3hUT7FoBjZa5b3Dc8uKFC+WxiRPpPeOD9y1VRAABBBBAAAFnCugKnr8K9pDRCXF1KenwzQvhTGehjFXHGaWl5gdO/aFTf/RkQ6A7AYKZ7oR4HQEfCOj8LNpLxupmunPXLldOqKvDrHQOGv2VQsf3au8Z/aWGDQEEEEAAAQQQQMBegUULnzcX1KFLnS0h7eZw5kahjKWsS4Hrghlzn3ma+WYsFG67FCCY6ZKGFxDwh0B1VbWZn0Vrqz1OtJtpZx+ebtLQXyl0gmDt+aNLF+qHJxsCCCCAAAIIIICAPQKbN20yP5I9+9zzN+x97cZwJppQRpX1+/Rra9ZI67etopMfsyFwIwGCmRvp8BoCHhfQDxYd9qNdTA8GZ5J3wsS+ySLXCYK154/Ok6Njm3VoE7PjJ0uX8yCAAAIIIIAAAp0L6EIMK19dISMLCsyKmp3v9f2zbgpnog1lrNrpd2ud9Fh7pbOCqKXCbWcCBDOdqfAcAh4X0IBCgwprMjYd/uP2XjKdNZnWSefJsYY2uX2Cuc7qyHMIIIAAAggggICTBF5fvdoU55UVr0ZdLDeEM7GGMlblZ86aKZk9M+W5BZHz7Fivc4uAChDM8D5AwGcCGspoQKFzsGhgYc0g72UGHdpkLc2oc+noZHRsCCCAAAIIIIAAAskV0F4h2jtEl46OdUVPJ4cz8YYyqqs/FL708ity4fwF5j5M7tvNU2cjmPFUc1IZBG4sEB7KaFChgYVfNuvDXsf5lhQ/Tjjjl4annggggAACCCBgm0BlxVumd0j7VZiiLYD1fU1/QHRKT+dEQhmr3lovnQh4/bq11lPcIhAhQDATwcEDBLwtYPWU0VBGPyD8tlkf9hrOlM2exZwzfnsDUF8EEEAAAQQQSJmAzi1zoL5eiorGJTRE3vq+5oRwJhmhjAU+d958es1YGNx2ECCY6UDCEwh4U0A/WPQDbsWqVb4MZaxWtT7stTupU36JscrGLQIIIIAAAggg4FaBtzdsNEWfVTY74SpY39fSGc4kM5RREK2TzjXz3rtbEvbhBN4TIJjxXptSIwQ6COiShdZEv8UlxR1e99sT4R/2LF/ot9anvggggAACCCCQbAEdLr97d61ZDTPWuWW6Kkv49zW7f0xLdihj1XF2WZn5oZT5Di0Rbi0BghlLglsEPCrQ2NAYWrLQDxP9RtuM+mGvE9PpBHUaXLEhgAACCCCAAAIIxCfQcKhBdKj4+AmPxHeCLo5KRziTqlBGqzi2qMjUtLa2tosa87RfBQhm/Nry1NsXAjrWd+4zT5vJxt749Zu+qHMsldSgKic3xwRXuooAGwIIIIAAAggggEDsAvt/v88M0xmeNzz2g7s5ws5wJpWhjFZTexPpd89P6/Z2U2te9psAwYzfWpz6+krghcVLzK8XGza+ndAkbF5G04mQdbxv6VNPMRmwlxuauiGAAAIIIIBAygS0B7JO+puqzY5wJtWhjGXz6GOPm0mAGc5kiXCrAgQzvA8Q8KhAdVW1mRl/0ZLFMiB7gEdrmXi19JeL9W+8aQIs5ptJ3JMzIIAAAggggIC/BHTYvG4Fo0altOKpDGfsCmUUKH9EvnE6ePBASr04ubsECGbc1V6UFoGoBHQI0+uvrTZdJWeUlkZ1jJ930m634yeMN/PNMKTJz+8E6o4AAggggAACsQocPXrUHBLICcR6aMz7pyKcsTOU0Qrrj4L9+veTI4ePxFx/DvCuAMGMd9uWmvlY4PXVq00PkJWrVvtYIbaqL3/5ZTOk6bkFC2I7kL0RQAABBBBAAAEfC5z68kvzY2BGRoYtCskMZ+wOZSygBx4Ybnq2W4+5RYBghvcAAh4T0B4fOs5XVxxiCFP0jatfJp597nkz5pdVmqJ3Y08EEEAAAQQQ8LfAgfp6ueuuH9uKkIxwJl2hjEINvv1248U8M7a+bRx9MYIZRzcPhUMgdoHKirdMz4/5z9LzI1a94pJi07V044YNTAQcKx77I4AAAggggIDvBHT4vG5W0GAnQCLhTDpDGTUaOGigoWppabGTjGs5WIBgxsGNQ9EQiFVAe8vorxazy8pYhSlWvH/t/9qaNWYYWNWHH8Z5Bg5DAAEEEEAAAQT8IWAFC1bQYHet4wln0h3KqFF2drahOnPmtN1kXM+hAgQzDm0YioVAPAJWb5mSSZPiOZxjggKBQMCMk6bXDG8HBBBAAAEEEEDgxgJnz5w1O/Tq1evGO6bw1VjCGSeEMkphzcdz+ZvLKZTh1G4SIJhxU2tRVgRuIKBjVOktcwOgGF564smnTK+ZhkMNMRzFrggggAACCCCAgL8Erl37zlRYVxpK5xZNOOOUUMZyGllQIJcuXbIecutzAYIZn78BqL53BHZs324qM7aoyDuVSlNN9MNdlzFcv25tmkrAZRFAAAEEEEDAiwI6J0t1VbXoQgM6BJ0teQI3CmecFsokr9bpP5O+p/X9rH/WnEPpL5X7SnCT+4pMiRFAoL1AW1ub7N5da1ZiSvcvFu3L5tbHxSUlsvLVFaI9kVjdyq2tSLkRQAABBBBwjoD+o/XnP3tQvvvuei8TLVlFZaVooODW7cjhI+bHLKeU/7plpZTPmSNPBFcofW/rVln7+hrZFrzVFUuXLl/mlKJ6ohz6PXnihAmhRTP0u/P727bJ8LzhnqifnZWgx4yd2lwLgRQJ6JCb1m9bpWDUqBRdwX+ntXoe1dbW+q/y1BgBBBBAAAEEki7w9oaNEaGMXmD1ypVJv47dJ/zRj26z+5I3vF54z5kReXmEMjfUSuzFX7/5ZiiUsc605vXXrbvcxiBAj5kYsNgVAacK7P/9PrNENul08lpIex7l5ObIBzu2y7z585J3Ys6EAAIIIIAAAkkV6H9b36Sez86TffPNN+Lm8quVzpXitE3DmU8+LjDzL2b2zJT5zy5wWhFNef7vyZOub//2sF/85S+eq1P7OqbiMcFMKlQ5JwI2CugwppqdNaZ7po2X9cWlHn3scVm8cCHDmXzR2lQSAQQQQMCNAue/vuiaYuscHDrUI3y77/6fyPYdO8KfctX9GcEFE5y46ZwyuiiGhkZ6aw1rslZDckqZ/3PIENn87hanFCfmclhz94QfOGbsWPn1WxXhT3E/CgGGMkWBxC4IOFmg6cT1iePcMoypsaHRNZPd5Y/IN01/8OABJ78FKBsCCCCAAAIIuECgZNKk4NwbeaGS3nrrrbJs2fLQYzfe6dOnj5w86axJjK2wQOeU0dBD5/E5cfyECWf0B0225AloT6Tw9/RdP/6xrFjl/uF5yROK/kwEM9FbsScCjhQ4evSoKZdbhjHNfeZpeW6BM7uTtm9gHc6kqzPpxHZsCCCAAAIIIIBAIgLaW+P9bVvlj0cOm9Mc+kOj6xcY6H1rbzPPYSIuyTw2PJSxJvoNn3NGe84QziRP3HpPf75vnznpruBiJE7rlZS82qb2TAQzqfXl7AikXODwf//RkWN7O6t43d468+F94fwF1/SaeeCB4aYLbGf14TkEEEAAAQQQQCBWAVbQjFUsuv07C2WsI50YzvzjH//PKp7rb1nBNPEmJJhJ3JAzIJA2AU38tWvmvffdm7YyxHLh98LG0G4PLqXnhm3YPfeYYupygGwIIIAAAggggAAC3wvccktv86CpKb3DmW4UylildVo446bv8JYht6kTIJhJnS1nRiDlAs3NzeYagwYNTvm1Er2AfmDrB5C16YTFV69etR469rbXLb1M2c6ePevYMlIwBBBAAAEEEEAgHQLW96S2a+mbuyWaUMaycUo444bvwJYZt/YIEMzY48xVEEiJwNkz18OC7IHZKTl/Mk9aW7Orw+n27N7d4TmnPREIBEyRrly57LSiUR4EEEAAAQQQQCCtAtnZ17+DnjlzOi3liCWUsQrohHCmpaXFFCd36FCrWNz6XIBgxudvAKrvboFr174zFXD6WGX9VWDb1q2S2TPT/FnqGzdssO46+lYnAP7q1ClHl5HCIYAAAggggAACdgvoRK/p+p4UTyhj+aQ7nDl+7JgpihVsWeXi1r8CBDP+bXtq7gEBXS0oJzfH8TWxesbMLisT/bO21m9bRScEdvr2ox/dJv/4x/UQzOllpXwIIIAAAggggICdAnfffbccOnTIzktKIqGMVdB0hjP6HV4DLVYwslqDW4IZ3gMIuFzghz/8d8fXwOoZM7aoSPQvfPvk44/DHzr2vpdmzncsMgVDAAEEEEAAAdcJ3PN/7jWrbtq1UEIyQhkLOV3hzMmTTaIrf7IhYAkQzFgS3CLgQgE3hAXWEtnTpk8XHXKlf3rf2g7U14tdH+TWNWO91VWvwicujvV49kcAAQQQQAABBLwqkJuba6p2/PjxlFcxmaGMVVi7wxldEEN7jVsrf1rl4NbfAgQz/m5/au9yATcss2ctkT1u/MMh7fD7+uSO7dtDr3EHAQQQQAABBBBAwD0CA7IHmGE5+373u5QWOhWhjFVgO8OZA/UHzGXdMB2B5cNt6gUIZlJvzBUQ8K2AtUS2fvBYqxspht7XcbXWphMDt7Wlb5lFqxzcIoAAAggggAACCMQu8PPCMaK9oFO1DHQqQxmrtnaFM5/W7TVzRDp98Q7LhVt7BG6y5zJcBQF3CPS/ra87CuqSUlpLZD/x5FMdSjx33nwpnzMn9PzePXuluKQ49NiJd3h/OLFVKBMCCCCAAAIIpFtg3LhxUllRIYcOHkr69zk7QhnLT8MZkUrzHfWJ4ND794I/HiZzgl790fLC+QuyYtUq65LcImAECGZ4IyDwL4HzX190nYWTgwJriWztGXP9Qy6SNy8/zyydrWNsddu86Z2kf5BHXjHxR258jyRea86AAAIIIIAAAgjcWMAazpTs73N2hjJWDVMZzlg/Wo4ZO8a6HLcIGAGGMvFGQMDlAt99d82RNbCWyC4uKem0fPrrw+QpU0Ov6a8HjQ2NocfcQQABBBBAAAEEEHCPwIzSmaY3iPYKScaWjlDGKncqhjVZP1rqIhjJ7IVjlZlbdwvQY8bd7UfpfS4wsqBATn35pSMVrCWyP//sMzly+EinZWy/qlTNzk9keJ7zlg68/M1l07un00rwJAIIIIAAAggggIBoL5DXX1sdHNL0lmx+d0tCIukMZayCJ7vnzNsbNppTT5n6/Q+T1rW4RYAeM7wHEEAg6QLWEtk6jOmHP/z3Ls+vr2X2zAy9XrOzJmWTxoUuEsedS5cuyZAhgTiO5BAEEEAAAQQQQMAfAtoLZHZZmZkEOJFeM04IZawWS1bPGau3jP6oqsO+2BBoL0CPmfYiPEbARQI//OHN8uc//9lxJf7k449NmV5bsyZiNabOCqohTvgkwB/s+EDmzZ/X2a48hwACCCCAAAIIIOBggZJJk0R7Tcfba8ZJoYzFnIyeM1ZvmTnlv7ROyy0CEQL0mIng4AEC7hK4/Y47zFheJ5X6XPM580tJ+yWyuyqjftiF95r5YMf2rnZN2/MnTzZJnz590nZ9LowAAggggAACCLhBILzXjP74FsvmxFDGKn8iPWf0u/G24OpOOrdMIEAPbMuU20gBgplIDx4h4CqBHj1uNuXV/8N3yrZj+/VgpbMlsrsqo3Z7tTZdpSnWD3Lr2FTdapl639o7VafnvAgggAACCCCAgGcEZpSWig5n/9WLL0hbW1tU9XJyKGNVIN5wZtHC582PkLPKZlun4haBDgIEMx1IeAIB9wgMHDTQFLalpcURhbbGz2oPmOvdPqMr1tiioogd30twwriIkyX4wBojPWjQ4ATPxOEIIIAAAggggIA/BHQ4u/6wtfTFF7utsBtCGasSsYYzmzdtkhPHT8izzz0vWVlZ1mm4RaCDAMFMBxKeQMA9AlZ3yDNnTjui0Do/jG5FReNiKo9+UOlkaNamH2BWIGI9l67bs2fOmkv36tUrXUXguggggAACCCCAgKsE9DvqnPJy0YUdbtQT2k2hjNUA0YYz2qN95asrzHfc4pJi63BuEehUgGCmUxaeRMA9AjqXS1fLUdtZC/3wqayoMJeMZ9jPHXfeGVHc5xYsiLr7a8SBSX5w+quvzBmZQT/JsJwOAQQQQAABBDwtMHPWTNHvqTqkqbNh924MZawG6y6c0SFcJcWPmyFMb/z6TeswbhHoUoBgpksaXkDAHQL3/eR+M9luukqrH7Tr1q4zHz5WGaqrqsyvI9H0etF9tJtn+0l/L5y/IBMefticu7MPc+taqb79wx8aI3rzpPp6nB8BBBBAAAEEEPCCgE4EvHLValOVstmzIn5wc3MoY7VNV+GMhjJPBCf61aFcm7ZsEXVgQ6A7AZbL7k6I1xFwuMCwYcNMCRsbGmV43nDbS1tbWyunvvxShgyJnGXeWjJ7czfzxehyirq1P96qiJ5bt3Qsoa1z5mhAVFxSYhWHWwQQQAABBBBAAIEoBbTH8fo33pRfTJtmwor3gqsTrX19TWiVoqXLl0V5JmfupuGMSKWUz5kTUT8dll9RWckqTM5sNkeWimDGkc1CoRCIXiCQcz0Qqd+/Py3BTKKBSXfBTfQSyd/z0MFD5qQjRoxM/sk5IwIIIIAAAggg4AMB/eFQQwoNL37205/K/179X7N0tNtDGavpwsOZUcHvjH//+99N/a4/b+3FLQI3FmAo0419eBUBxwto98jxE8bL7t21ji+r2wq473e/M8s9Mr+M21qO8iKAAAIIIICAkwSsYT8ayvxH1n/I/GcXOKl4CZclLz9P8vLyQqGMV0KnhGE4QdQCBDNRU7EjAs4VGPXT0WYcqw5nYkuOgA5jOlBfLw88YP/wsOTUgLMggAACCCCAAALOEQgPZ3QOlnTOIZhMFWtOmYaGBk/1BEqmEefqXoBgpnsj9kDA8QKa0uumw5nYkiNgDWOaMnVqck7IWRBAAAEEEEAAAZ8LWOHMxYsXzcIR0SwU4WQyDZd0sQprThl6yji5tZxdNoIZZ7cPpUMgKgEdzjQt+MvDtuCEaprasyUusHnTOwxjSpyRMyCAAAIIIIAAAhECGs5UVX8kmZmZ8uiER8wKnBE7uORBdVW1PDg62Gu9tVXe37ZNtF5sCMQrQDATrxzHIeAwgXHjHzYlqvrwQ4eVzH3F0SFhuhrTjNKZ7is8JUYAAQQQQAABBBwuoPP37dy1y8yTWFlRIY9NnChu6T2jw91nPPmULF64UHJyc2RPXV1aFuBweBNTvBgFCGZiBGN3BJwqEAgEZGRBgWzcsIFeMwk20tb335fMnpkyZuyYBM/E4QgggAACCCCAAAKdCWiP77Xr18uKVatEhzZp75nlS5c59nus9krfvGmT3H/vfWYewkVLFstvPv5YsrKyOqsezyEQkwDBTExc7IyAswUeCf7a0Pptq9BrJv520l9rdNLf2WVlol8Y2BBAAAEEEEAAAQRSJ1BcUmx6nVjD8kcEVzfSAMQpw/OtQEbLtfLVFeaH0D8eORzsWV2aOhTO7DuBH/wzuPmu1lQYAQ8LjB41yox1PRicGZ5gIfaG1q6pJ082CX6x23EEAggggAACCEQn0P+2vnL+64vR7eyjvfQHssqKt8yPZNp7uahonMwqm52WXik6ZOmDHR8E/7abHz61Z/qc8l+K9lJn6yjAe7qjSSzP0GMmFi32RcAFAq+tWUOvmTjbSeeWobdMnHgchgACCCCAAAIIJCigocfmd7fIb3d+Ivn5+WZhCx06pHPQ1O2tS3kvGu0do9fRH+r0ujr/zZAhAVMeLRehTIINzOFdCtBjpksaXkDAvQL6YaIBg3azZNxrdO2oH8S63KHOrE9vmejM2AsBBBBAAAEE4hOgd0F0blavlU/r9pqFGfQonXD3wYcektyhQ5MSlGgvnePHjsnnn31mlr3Wa2hvnclTpgb/JvNdWkGi2HhPR4F0g10IZm6Aw0sIuFVAP8Q05dcul5rus3UvsG7tOvOrSEVlJcsdds/FHggggAACCCCQgAD/iI0d71zzOamtrZXwkEbPot93+/TpI71v7W3CGn2us54t1qpPGsJc/uayXLp0yfyQqfvr1q9/P/l54RgZNmwYqyxdJ4npv7ynY+LqsDPBTAcSnkDAGwI6aZpOUKYz3eukamxdC+gHta4EQJDVtRGvIIAAAggggEDyBPhHbGKW+iPkieMn5PTp03Lqyy8jApZoz6zf++64804ZPHiw6YVDL/No5Trfj/d05y7RPkswE60U+yHgQgEdj6vLD1ZVfyQDsge4sAapL3L4EKY9dXV0V009OVdAAAEEEEDA9wL8Izb5bwENa1paWqTlSotcuXK5wwUGDRosGT0ypFevXnzf66CT+BO8pxMzJJhJzI+jEXC0gHb5LCl+XPr27Svvbd3KKk2dtNb8uXOlZmeNMISpExyeQgABBBBAAIGUCPCP2JSwctI0CvCeTgyfVZkS8+NoBBwtoL1kXnr5FdPVc+3raxxd1nQUrrqq2oQy06ZPZ16ZdDQA10QAAQQQQAABBBBAAAEhmOFNgIDHBQrHFIoGD9uCPWY0iGC7LqBLYy9euNCMKZ7/7AJYEEAAAQQQQAABBBBAAIG0CBDMpIWdiyJgr8DS5ctMAKFBRN3eOnsv7sCr6RCvuc88bZZCZIiXAxuIIiGAAAIIIIAAAggg4CMBghkfNTZV9beABhA5uTlSPmeOr8MZa94dfTfopMgZGRn+fmNQewQQQAABBBBAAAEEEEirAMFMWvm5OAL2CWgA4fdwpn0ow0pV9r3/uBICCCCAAAIIIIAAAgh0LkAw07kLzyLgSQE/hzNNTU1mhSptWJYP9+Tbm0ohgAACCCCAAAIIIOBKAYIZVzYbhUYgfoH24czmTZviP5lLjtR5dR6d8IgpLaGMSxqNYiKAAAIIIIAAAggg4BMBghmfNDTVRCBcwApnRhYUyMpXV8jypcukra0tfBfP3F+3dp2ZV0fn1yGU8UyzUhEEEEAAAQQQQAABBDwjQDDjmaakIgjEJqDhzOZ3t4SW0n4iuKS2zsHile3q1avy2MSJUllRIeMnjDfz6zCnjFdal3oggAACCCCAAAIIIOAdAYIZ77QlNUEgLgFdSruislIuXrwoD44eLV4Y2lRdVS1jCwvlxPETsmjJYlm7fj2rL8X17uAgBBBAAAEEEEAAAQQQSLUAwUyqhTk/Ai4QKBxTKHvq6sQa2qQ9TdzYe0Z7ycx48ilZvHChZGZmyuf79smM0lIXtABFRAABBBBAAAEEEEAAAb8KEMz4teWpNwLtBLKysszQphWrVoV6z+jcMxp2OH3T+XF0Lpn7771PDtTXm14yO3ftEoYuOb3lKB8CCCCAAAIIIIAAAgj84J/BDQYEEEAgXEDDmLc3bJRtW7dKZs9MmV1WJiWTJjluOJAGMlUffigbN2yQ1m9bTY+fhYsWEciENyb3EUAAAQQQQMBxAv1v6yvnv77ouHJRIATiFeA9Ha/c9eMIZhLz42gEPC3Q1NQUnDz3LdMLRSs6LThB8JSpU9MefFjB0e7dtaFAZk75LyUQCHi6PagcAggggAACCHhDgH/EeqMdqcX3Arynv7eI5x7BTDxqHIOAzwQ0oKmt2WV60GjVdenpRx97XPJH5IsOgbJj094xDYca5L3gSlI6qa9uOicOgYwd+lwDAQQQQAABBJIpwD9ik6nJuZwgwHs6sVYgmEnMj6MR8JWA9lTZs3u3VFdVyYXzF0zdNaR58KGHJHfo0KT3WNFA6PixY/L5Z5+Fwph+/fvJzwvHyOQpk20LhXzVyFQWAQQQQAABBFIuwD9iU07MBWwW4D2dGDjBTGJ+HI2AbwV01aba2lr5tG5vKKRRDO3F0qdPH+l9a28T1uhz2dnZXc5Poz1hmpubdTcTwnz33TU59eWXoeFT+rwVxgwbNkyG5w3Xp9gQQAABBBBAAAHXCvCPWNc2HQXvQoD3dBcwUT5NMBMlFLshgEDXAtqTRocXnT59ukOo0vVRXb9ihTvD7rnHDJuya7hU1yXiFQQQQAABBBBAIHkC/CM2eZacyRkCvKcTaweCmcT8OBoBBLoQaN8TpovdzNODBg2WjB4Z0qtXL4Yn3QiK1xBAAAEEEEDAEwL8I9YTzUglwgR4T4dhxHH3pjiO4RAEEECgW4GMjIzQnDOsltQtFzsggAACCCCAAAIIIICATwX+zaf1ptoIIIAAAggggAACCCCAAAIIIIBA2gUIZtLeBBQAAQQQQAABBBBAAAEEEEAAAQT8KkAw49eWp94IIIAAAggggAACCCCAAAIIIJB2AYKZtDcBBUAAAQQQQAABBBBAAAEEEEAAAb8KEMz4teWpNwIIIIAAAggggAACCCCAAAIIpF2AYCbtTUABEEAAAQQQQAABBBBAAAEEEEDArwIEM35teeqNAAIIIIAAAggggAACCCCAAAJpFyCYSXsTUAAEEEAAAQQQQAABBBBAAAEEEPCrAMGMX1ueeiOAAAIIIIAAAggggAACCCCAQNoFCGbS3gQUAAEEEEAAAQQQQAABBBBAAAEE/CpAMOPXlqfeCCCAAAIIIIAAAggggAACCCCQdgGCmbQ3AQVAAAEEEEAAAQQQQAABBBBAAAG/ChDM+LXlqTcCCCCAAAIIIIAAAggggAACCKRdgGAm7U1AARBAAAEEEEAAAQQQQAABBBBAwK8CBDN+bXnqjQACCCCAAAIIIIAAAggggAACaRcgmEl7E1AABBBAAAEEEEAAAQQQQAABBBDwqwDBjF9bnnojgAACCCCAAAIIIIAAAggggEDaBQhm0t4EFAABBBBAAAEEEEAAAQQQQAABBPwqcJNfK069EUAAAQQQQAABBBBAAAEE3C/Q1NRkKtFypUWuXLl8wwrlDh1qXs/OzpaMjIwb7suLCNglQDBjlzTXQQABBBBAAAEEEEAAAQQQSEhAQ5jjx47JkcNH5K9//VounL+Q0PlGFhTIHXfeKYMHD5ac3BzJyspK6HwcjEA8AgQz8ahxDAIIIIAAAggggAACCCCAQMoFrl69KocOHpI//c8RqdlZE7pev/795O6775bikhIZNGiwZPTIkB4ZPWRA9oDQPu3vtLW1SXNzs3law53L31yWL774i1RWVIR21XDmvp/cL+PGjbvhuUIHcAeBJAj84J/BLQnn4RQIIIAAAggggAACCCCAAAJRCPS/ra+c//piFHv6d5e6vXWy//f7QmGMBjEPPDBcCkaNkkBOIOnDkLQnzoH6A3L4v/8oJ46fMPB6zRmlM2XM2DFJv57XWpb3dGItSjCTmB9HI4AAAggggAACCCCAAAIxCfCP2M65tEdL1YcfSnVVlRmilNkzU4qKxsmUqVNt7b2ivXT27N4dKoeWdtr06TKrbDZDnTpvOuE93QVMlE8TzEQJxW4IIIAAAggggAACCCCAQDIE+EdspKIVyGzcsEFav20V7akyd958KRxTGLljGh5pT5rKireCvWnqzdUJaDpvBN7TnbtE+yzBTLRS7IcAAggggAACCCCAAAIIJEGAf8R+j9jY0CgvLV9mesjoRLxzyn8pgUDg+x0cck970by9YaNs27rVlGjRksVSMmkSQ5z+1T68pxN7oxLMJObH0QgggAACCCCAAAIIIIBATAL8I1ZEg44XFi8xPVGc1EOmu4YM70Gj5f7V0mUyPG94d4d5/nXe04k18b8ldjhHI4AAAggggAACCCCAAAIIIBC9QHVVtYwtLDShjPY82blrlyOGLUVTA+3Ns/ndLVJRWSmtra3yi2nTZHkwnNHhWGwIxCtAMBOvHMchgAACCCCAAAIIIIAAAghELaDhxfy5c2XxwoXSt29f+XzfvuCqR6WuHA6k898cbGiQ8RPGm+FNEx5+WM41n4vagh0RCBcgmAnX4D4CCCCAAAIIIIAAAggggEDSBTS0eCK4slHNzprgPDLl8l5wrpYB2QOSfh07T5iRkSFr168P9Z55cPRo0WW+2RCIVeCmWA9gfwQQQAABBBBAAAEEEEAAAQSiFdBQpqT4cbO7DgFywmpL0ZY9mv20PgMHDpRFC5+X8jlz5PTpcpk3f140h7IPAkaAHjO8ERBAAAEEEEAAAQQQQAABBFIioD1ItCeJblXVH3kulLHQtPeP9gLSlaUqKyrMvDPWa9wi0J0AwUx3QryOAAIIIIAAAggggAACCCAQs4CGMtqDJCc3R/bU1bl+6FJ3ADq0SScGnhYcsqXLauukwGwIRCPAUKZolNgHAQQQQAABBBBAAAEEEEAgaoHwUEZ7kmho4Zdt6fJlpqoazuhmPTYP+A8CnQgQzHSCwlMIIIAAAggggAACCCCAAALxCTQ2NIZ6yvgtlLHErDCGcMYS4fZGAgQzN9LhNQQQQAABBBBAAAEEEEAAgagFdKLfuc88Lf369zNzrvipp0x7pPBwpsfNNzMhcHsgHocEmGMmRMEdBBBAAAEEEEAAAQQQQACBeAXa2tpCqy9t2Pi2r4YvdWWm4Yw1ITBLaXelxPMEM7wHEEAAAQQQQAABBBBAAAEEEhZ45r+eltZvW2XTli2en+g3Fqw3fv2mmQBZJ0LWHkVsCLQXIJhpL8JjBBBAAAEEEEAAAQQQQACBmAQ2b9okB+rrZdGSxRIIBGI61us763CulatWS2bPTCmbPUu0ZxEbAuECBDPhGtxHAAEEEEAAAQQQQAABBBCISaCpqUlWvrrCDNmZUVoa07F+2XlA9gB56eVX5ML5C7L0xRf9Um3qGaUAwUyUUOyGAAIIIIAAAggggAACCCAQKaC9P55bsMD0BtEhO2xdCxSOKZTxE8ZLzc4a0ZWr2BCwBAhmLAluEUAAAQQQQAABBBBAAAEEYhKo+vBD0wtk/RtvMtlvFHLLX37ZhFgvBScFZkhTFGA+2YVgxicNTTURQAABBBBAAAEEEEAAgWQKXL16NTSEaXje8GSe2rPn0vlmNMTSIU0aarEhoAIEM7wPEEAAAQQQQAABBBBAAAEEYhZ4ffVqc8wrK16N+Vg/H6Ahli6hrfPyaLjFhgDBDO8BBBBAAAEEEEAAAQQQQACBmAR0wl+dK2VOeblkZWXFdCw7iyxctMgwvL1hIxwI0GOG9wACCCCAAAIIIIAAAggggEBsApUVb5m5UmbOmhnbgextBHSVpmnTp8u2rVvpNcN7gmCG9wACCCCAAAIIIIAAAggggED0Aueaz8mB+nqZXVbGhL/Rs3XYc1bZbPMcvWY60PjuCYYy+a7JqTACCCCAAAIIIIAAAgggEL/Aju3bzcFji4riPwlHmiFguny29pphhSZ/vyEIZvzd/tQeAQQQQAABBBBAAAEEEIhaQAMEDRJ0GA5zy0TN1uWOU6dNM6/t3bO3y314wfsCBDPeb2NqiAACCCCAAAIIIIAAAggkRcAKEMaNfzgp5/P7SQKBgPTr3082b3rH7xS+rj/BjK+bn8ojgAACCCCAAAIIIIAAAtEL/PY3H5kgQQMFtuQIzCidKRfOXxCdu4fNnwIEM/5sd2qNAAIIIIAAAggggAACCMQkcPXqVTlx/IRokMCWPIH8EfnmZLW1tck7KWdylQDBjKuai8IigAACCCCAAAIIIIAAAukROHTwkLmwFSSkpxTeu6rO1ZOTmyOf1jHPjPdaN7oa3RTdbuyFAAIIIIAAAggggAACCCDgZ4F9v/udGcaUrkl/Zzz5VLf8d9x5p8ybP6/L/XS40KqVK7t8feGiRTIge0CXr6fqhQcfekhWvrpCtFdSunxTVTfO270AwUz3RuyBAAIIIIAAAggggAACCPhe4EB9vcwpL0+bw/Rf/EKOHj0qlRUVHcqQ2TNTXnr5FRk4cGCH18KfyOqVJaN/9jPRuXJ0WJa16QS8xSUloq+nY8sdOtRcVstUOKYwHUXgmmkUYChTGvG5NAIIIIAAAggggAACCCDgBoGmpiZTzGHDhqWtuMPzhpveMJ/v29ehDBrKaKDRXW+XjIyMYABTLO8Fl/zWMEc3HUa0c9eu4Nw5paKvp2OzJlM++qc/pePyXDPNAgQzaW4ALo8AAggggAACCCCAAAIIOF3g+LFjpojZA7PTXlQNX6ZNnx5RjmvXrkU87u5BeACzctXqtAUy4eUcWVAgX3zxl/CnuO8TAYIZnzQ01UQAAQQQQAABBBBAAAEE4hX46tQp08PEKfOfTJk6NaIqOjQplq2xoVFav22V8RPGd9vLJpbzJrKvzo8TPrwqkXNxrLsECGbc1V6UFgEEEEAAAQQQQAABBBCwXeBvf/ubDBkSsP26XV1Qe81oDxNr00BDJ/aNdqvfv9/sOn7CI9EekvL9evfuba4RSz1SXiguYIsAwYwtzFwEAQQQQAABBBBAAAEEEHCvgAYf9953r6Mq8MjEiRHl2bF9e8Tjrh7oykfbgnPM6IS/Om+NU7aBg65PXHytLbZhWU4pP+WIX4BgJn47jkQAAQQQQAABBBBAAAEEPC/Q1tbmyDqnWYWFAAAPaElEQVTqZL8arlibhi3RlHXP7t3mEF2FyUlbj4wepjgtV1qcVCzKYoMAwYwNyFwCAQQQQAABBBBAAAEEEHCrQHNzsym6taSzk+oxo3RmRHGqPvww4nFnD6qrqszTJZMmdfZy2p6zVpS6cuVy2srAhdMjQDCTHneuigACCCCAAAIIIIAAAgggkKDAmLFjQste66ms0KWr0+qkvxfOXzCrOoWvzNTV/jyPgB0CBDN2KHMNBBBAAAEEEEAAAQQQQACBpAtouFJUNC50Xg1d6vbWhR63v1Oz8xPz1LjxD7d/iccIpE2AYCZt9FwYAQQQQAABBBBAAAEEEEAgUYFZZbMjTvHeu1siHlsPdNLfmp01Zl6aQMA5K0xZ5ePWvwI3+bfq1BwBBBBAAAEEEEAAAQQQSI9A/9v6pufCHrxqVlaWWTr7QH29qZ2uINXU1CTtwxdr0t/289I4jWTlqytE/9j8I0Aw45+2pqYIIIAAAggggAACCCDgAIHzX190QCmiL4KGHI9OeCT6A9Kw55zyX4oVzOjla2t2dQhmNm7YYOaj0XlpnLwtWrJYZpSWOrmIlC3JAgxlSjIop0MAAQQQQAABBBBAAAEEELBXQHvHtF86W4cuWZvOO9P6bauZj4ZJfy0Vbp0iQDDjlJagHAgggAACCCCAAAIIIIAAAnELzJ03P+JYa+iSPvnJxx+b16ZMnRqxDw8QcIIAwYwTWoEyIIAAAggggAACCCCAAAIOFeiR0cOUrOVKi0NLeL1Yefl5EUtn69Al3bTnjA5zysnNkQHZA67v7MD/trW1ObBUFMkOAYIZO5S5BgIIIIAAAggggAACCCDgUgErzLhy5bKja6BDlCZP+b5HjA5d0iFMH+z4wJT7iSefcnT5m5ubTflyhw51dDkpXPIFCGaSb8oZEUAAAQQQQAABBBBAAAHPCVz+xtnBjIJPnjI5wn39urXBYGa76UmjPWqcvLVdo8eMk9snlWUjmEmlLudGAAEEEEAAAQQQQAABBDwgMLKgQC5duuT4mujS2dOmTw+V88L5C2bSX+1J4/RJf8+cOW3KnZ2dHSo/d/whQDDjj3amlggggAACCCCAAAIIIIBA3AJ9+vSJWI467hPZcOC48Q93uEr7njQddnDAE9ojKbNnpuMDJAdQea4IBDOea1IqhAACCCCAAAIIIIAAAggkV2Dw7bebE55rPpfcE6fgbLp0tk70a23a20d70jh9++KLv8iQIQGnF5PypUCAYCYFqJwSAQQQQAABBBBAAAEEEPCSQG5urqnO2bNnXVGt8Il+H5k40fFl1hWZThw/Iffed6/jy0oBky9AMJN8U86IAAIIIIAAAggggAACCHhKQFdm0mE2R//0J1fUq3BMoSlvv/79RO87fWs60WSKOGjQYKcXlfKlQIBgJgWonBIBBBBAAAEEEEAAAQQQ8JpAfn6+7N5d65pqPfvc8zKjdKYrynv06FFTzkAOQ5lc0WBJLiTBTJJBOR0CCCCAAAIIIIAAAggg4EWBUT8dbVY4csM8M+pfXFJs/tzQFp/W7TXz4jh95Sg3WLqxjAQzbmw1yowAAggggAACCCCAAAII2CxgTahbW+ueXjM2E8V1OQ26dFnvRx97PK7jOcj9AgQz7m9DaoAAAggggAACCCCAAAIIpFxAVzbScEZ7d7AlT8AKuvJH5CfvpJzJVQIEM65qLgqLAAIIIIAAAggggAACCKRPQFc70t4djQ2N6SuEx65sDWNyw5LeHqN3THUIZhzTFBQEAQQQQAABBBBAAAEEEHC2QF5+nlntqGbnJ84uqEtKpwGXBl3hy3u7pOgUM4kCBDNJxORUCCCAAAIIIIAAAggggICXBXRy2qKicVKzs0auXr3q5araUret779vgi4NvNj8K0Aw49+2p+YIIIAAAggggAACCCCAQMwCs8pmm2Pe3rAx5mM54HuBpqYmOVBfL5OnTBVWY/rexY/3CGb82OrUGQEEEEAAAQQQQAABBBCIU0DnQpk2fbps27qVXjNxGuphlRVvmaMnT5mcwFk41AsCBDNeaEXqgAACCCCAAAIIIIAAAgjYKECvmcSwrd4yGnAx6W9ill44mmDGC61IHRBAAAEEEEAAAQQQQAABGwXCe82caz5n45W9cSntLZPZM1OsgMsbtaIW8QoQzMQrx3EIIIAAAggggAACCCCAgI8FNFTQcGHVypU+Voi96nV768zcMrPLyugtEzufJ48gmPFks1IpBBBAAAEEEEAAAQQQQCC1AtprRsMFncC2uqo6tRfzyNnb2trkVy++IP3695OSSZM8UiuqkajAD/4Z3BI9CccjgAACCCCAAAIIIIAAAgj4U+CxiRPl4sWLsqeujh4g3bwF5s+da5Ya/+3OTyQQCHSzNy/7RYAeM35paeqJAAIIIIAAAggggAACCKRAYOWq1dL6bau8sHhJCs7unVPqEKaanTUyp7ycUMY7zZqUmhDMJIWRkyCAAAIIIIAAAggggAAC/hQYkD1AFi1ZbIY0bd60yZ8I3dRaJ0jWIUw5uTkyc9bMbvbmZb8JMJTJby1OfRFAAAEEEEAAAQQQQACBFAjMePIpE85UVFZK4ZjCFFzBnafUeWUmPPywtLa2SlX1R6JBFhsC4QIEM+Ea3EcAAQQQQAABBBBAAAEEEIhLgACiczadg+fE8RNCYNW5D8+KMJSJdwECCCCAAAIIIIAAAggggEDCAhkZGbJh49vmPCXFj4sO3/H7tnzpMhPK6FAvehH5/d3Qdf0JZrq24RUEEEAAAQQQQAABBBBAAIEYBHSYjg7X0a1s9izRXjR+3TSU2bZ1q0ybPl1mlJb6lYF6RyFAMBMFErsggAACCCCAAAIIIIAAAghEJ6DhzEsvvyIXzl+QJ4KhhB97zoSHMkuXL4sOjr18K8AcM75teiqOAAIIIIAAAggggAACCKROQJeHLp8zRzJ7Zvpm0lvtIbT29TWhnjKEMql7f3npzAQzXmpN6oIAAggggAACCCCAAAIIOEhAe8vofDO6bdqyRQKBgINKl9yiaCijPYR0ol8dvkQok1xfL5+NoUxebl3qhgACCCCAAAIIIIAAAgikUSB8zplHJzwi1VXVaSxN6i6tAdSIvDwTyqxYtYpQJnXUnjwzwYwnm5VKIYAAAggggAACCCCAAALOENBw5mBDg+Tk5sjihQtl/ty5npoUWMOmB0ePNtjvb9smxSXFzoCnFK4RYCiTa5qKgiKAAAIIIIAAAggggAAC7hZYt3adVFZUmHln1r/xpgzPG+7aCl29elVeWLxEDtTXm9CporJSsrKyXFsfCp4+AYKZ9NlzZQQQQAABBBBAAAEEEEDAdwJNTU3y3IIFZtWm8RPGy7PPP++6QGPzpk2yccMGaf22VRYtWcxy2L57Fye3wgQzyfXkbAgggAACCCCAAAIIIIAAAt0I6ES577z9Tqj3zOyyMimZNEkyMjK6OTK9L+tKU+vXrTWhkg7NWrlqtehQLTYEEhEgmElEj2MRQAABBBBAAAEEEEAAAQTiFtDeM5UVb5nhQLqstlMDmvBARsv50suvSOGYwrjrzYEIhAsQzIRrcB8BBBBAAAEEEEAAAQQQQMB2gcaGRnlp+TLTE0WDj8lTpgb/Jqd1iJP26tm7Z69s3vROqFxODY5sbzAumFQBgpmkcnIyBBBAAAEEEEAAAQQQQACBeAXCe9DoOUYWFMgjEydKXn6ebcOcNCSq379ftm3daqrRr3+/4BwyM2XM2DG2lSFeP45zpwDBjDvbjVIjgAACCCCAAAIIIIAAAp4V0BWPPtjxgXxat9f0VtGK6pwuDz70kOQOHSqBQCBpdT/XfE6OHz8uf/qfI1KzsyZ03mnTp0vBqFGuXjkqVBnuOFqAYMbRzUPhEEAAAQQQQAABBBBAAAF/C2gvmgP1ByJCGhXRoOauu34svW/tLbfc0lt63dLLQGVnZ3fo2aLn0K3tWpucOXNavvvumpz68kszt415IfgfHUJVVDROht1zj609dKzrc+tfAYIZ/7Y9NUcAAQQQQAABBBBAAAEEXCWgPWmazzbL0aNHTbBy8mSTWbI6nkroMKk+ffrI4Ntvl9zcXFZXigeRY5IiQDCTFEZOggACCCCAAAIIIIAAAgggkC4Bq0eMXv/4sWMdijFo0GDJ6HF9Ke7OetR0OIAnELBRgGDGRmwuhQACCCCAAAIIIIAAAggggAACCIQL/Fv4A+4jgAACCCCAAAIIIIAAAggggAACCNgnQDBjnzVXQgABBBBAAAEEEEAAAQQQQAABBCIECGYiOHiAAAIIIIAAAggggAACCCCAAAII2CdAMGOfNVdCAAEEEEAAAQQQQAABBBBAAAEEIgQIZiI4eIAAAggggAACCCCAAAIIIIAAAgjYJ0AwY581V0IAAQQQQAABBBBAAAEEEEAAAQQiBAhmIjh4gAACCCCAAAIIIIAAAggggAACCNgnQDBjnzVXQgABBBBAAAEEEEAAAQQQQAABBCIECGYiOHiAAAIIIIAAAggggAACCCCAAAII2CdAMGOfNVdCAAEEEEAAAQQQQAABBBBAAAEEIgQIZiI4eIAAAggggAACCCCAAAIIIIAAAgjYJ0AwY581V0IAAQQQQAABBBBAAAEEEEAAAQQiBAhmIjh4gAACCCCAAAIIIIAAAggggAACCNgnQDBjnzVXQgABBBBAAAEEEEAAAQQQQAABBCIECGYiOHiAAAIIIIAAAggggAACCCCAAAII2CdAMGOfNVdCAAEEEEAAAQQQQAABBBBAAAEEIgQIZiI4eIAAAggggAACCCCAAAIIIIAAAgjYJ0AwY581V0IAAQQQQAABBBBAAAEEEEAAAQQiBAhmIjh4gAACCCCAAAIIIIAAAggggAACCNgnQDBjnzVXQgABBBBAAAEEEEAAAQQQQAABBCIECGYiOHiAAAIIIIAAAggggAACCCCAAAII2CdAMGOfNVdCAAEEEEAAAQQQQAABBBBAAAEEIgQIZiI4eIAAAggggAACCCCAAAIIIIAAAgjYJ0AwY581V0IAAQQQQAABBBBAAAEEEEAAAQQiBAhmIjh4gAACCCCAAAIIIIAAAggggAACCNgnQDBjnzVXQgABBBBAAAEEEEAAAQQQQAABBCIECGYiOHiAAAIIIIAAAggggAACCCCAAAII2CdAMGOfNVdCAAEEEEAAAQQQQAABBBBAAAEEIgQIZiI4eIAAAggggAACCCCAAAIIIIAAAgjYJ0AwY581V0IAAQQQQAABBBBAAAEEEEAAAQQiBP4/TgkkalX/IV0AAAAASUVORK5CYII=" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The diagram shows an electric circuit containing a potentiometer of maximum resistance <em>R</em>. The potentiometer is connected in series with a resistor also of resistance <em>R</em>. The electromotive force (emf) of the battery is 6 V and its internal resistance is negligible.<img 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" alt></p>
<p>The slider on the potentiometer is moved from P<sub>1</sub> to P<sub>2</sub>. Which graph shows the variation of the voltmeter V reading with slider distance <em>d</em>?</p>
<p><img src="data:image/png;base64,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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br>