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</div><h2>SL Paper 1</h2><div class="question">
<p>Five resistors of equal resistance are connected to a cell as shown.</p>
<p> <img src="images/Schermafbeelding_2018-08-10_om_16.48.40.png" alt="M18/4/PHYSI/SPM/ENG/TZ1/20"></p>
<p>What is correct about the power dissipated in the resistors?</p>
<p>A.<span class="Apple-converted-space"> </span>The power dissipated is greatest in resistor X.</p>
<p>B.<span class="Apple-converted-space"> </span>The power dissipated is greatest in resistor Y.</p>
<p>C.<span class="Apple-converted-space"> </span>The power dissipated is greatest in resistor Z.</p>
<p>D.<span class="Apple-converted-space"> </span>The power dissipated is the same in all resistors.</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">The electromotive force (emf) of a cell is defined as</p>
<p class="p1">A. the power supplied by the cell per unit current from the cell.</p>
<p class="p1">B. the force that the cell provides to drive electrons round a circuit.</p>
<p class="p1">C. the energy supplied by the cell per unit current from the cell.</p>
<p class="p1">D. the potential difference across the terminals of the cell.</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">
<p class="p1">At both levels the most popular response was D, with A, the correct answer, being the least popular. It must be stressed that candidates are expected to learn rigorous definitions.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">A current is established in a coil of wire in the direction shown.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_18.07.23.png" alt="N10/4/PHYSI/SPM/ENG/TZ0/19"></p>
<p class="p1">The direction of the magnetic field at point <span class="s1">P is </span></p>
<p class="p2">A. out of the plane of the paper.</p>
<p class="p2">B. into the plane of the paper.</p>
<p class="p2">C. to the left.</p>
<p class="p2">D. to the right.</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 cell with negligible internal resistance is connected as shown. The ammeter and the voltmeter are both ideal. </p>
<p> <img src="images/Schermafbeelding_2018-08-12_om_09.33.11.png" alt="M18/4/PHYSI/SPM/ENG/TZ2/19_01"></p>
<p>What changes occur in the ammeter reading and in the voltmeter reading when the resistance of the variable resistor is increased?</p>
<p><img src="images/Schermafbeelding_2018-08-12_om_09.34.17.png" alt="M18/4/PHYSI/SPM/ENG/TZ2/19_02"></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">Which diagram best represents the electric field due to a negatively charged conducting sphere?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_04.59.54.png" alt="M09/4/PHYSI/SPM/ENG/TZ1/20"></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">The circuit shows a resistor R connected in series with a battery and a resistor of resistance \({\text{10 }}\Omega \). The emf of the battery is 20 V and it has negligible internal resistance. The current in the circuit is 1.0 A.</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_17.56.53.png" alt="N10/4/PHYSI/SPM/ENG/TZ0/17"></p>
<p class="p3">Which of the following is the resistance of R?</p>
<p class="p3">A. <span class="Apple-converted-space"> </span>\({\text{1.0 }}\Omega \)</p>
<p class="p3">B. <span class="Apple-converted-space"> </span>\({\text{2.0 }}\Omega \)</p>
<p class="p3">C. <span class="Apple-converted-space"> </span>\({\text{10 }}\Omega \)</p>
<p class="p3">D. <span class="Apple-converted-space"> </span>\({\text{20 }}\Omega \)</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">Three identical resistors are connected to a battery as shown.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_18.01.50.png" alt="N10/4/PHYSI/SPM/ENG/TZ0/18"></p>
<p class="p1">Which of the following is a correct statement?</p>
<p class="p1">A. The current through X is greater than that through Z.</p>
<p class="p1">B. The potential difference across Z is greater than that across Y.</p>
<p class="p1">C. The potential difference across resistor X and Y together is the same as that across Z.</p>
<p class="p1">D. The current through Z is less than the total current through X and Y.</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 two current-carrying wires, P and Q, that both lie in the plane of the paper. The arrows show the conventional current direction in the wires.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>The electromagnetic force on Q is in the same plane as that of the wires. What is the direction of the electromagnetic force acting on Q?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></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 positively-charged particle moves parallel to a wire that carries a current upwards.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>What is the direction of the magnetic force on the particle?</p>
<p>A. To the left</p>
<p>B. To the right</p>
<p>C. Into the page</p>
<p>D. Out of the page</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>An electron travelling at speed <em>v</em> perpendicular to a magnetic field of strength <em>B</em> experiences a force <em>F</em>.</p>
<p>What is the force acting on an alpha particle travelling at 2<em>v</em> parallel to a magnetic field of strength 2<em>B</em>?</p>
<p>A. 0</p>
<p>B. 2<em>F</em></p>
<p>C. 4<em>F</em></p>
<p>D. 8<em>F</em></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>An electron is accelerated through a potential difference of 2.5 MV. What is the change in kinetic energy of the electron?</p>
<p>A. 0.4μJ</p>
<p>B. 0.4 nJ</p>
<p>C. 0.4 pJ</p>
<p>D. 0.4 fJ</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">Which of the following diagrams illustrates the electric field pattern of a negatively charged sphere?</p>
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-11-08_om_11.45.31.png" alt="N09/4/PHYSI/SPM/ENG/TZ0/20"></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">In the circuits below the cells have the same emf and zero internal resistance. The resistors all have the same resistance.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_11.42.02.png" alt="N09/4/PHYSI/SPM/ENG/TZ0/18"></p>
<p class="p1">Which of the following gives the ratio \(\frac{{{\text{power dissipated in X}}}}{{{\text{power dissipated in Y}}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(\frac{1}{4}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(\frac{1}{2}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>2</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>4</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 class="p1">A positively charged particle enters the space between two charged conducting plates, with a constant velocity directed parallel to the plates, as shown.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_11.47.09.png" alt="N09/4/PHYSI/SPM/ENG/TZ0/21"></p>
<p class="p1">The top plate is positively charged and the bottom plate is negatively charged. There is a magnetic field in the shaded region PQRS. The particle continues to move in a horizontal straight line between the plates. Which of the following correctly describes the magnetic field direction?</p>
<p class="p1">A. Into plane of paper</p>
<p class="p1">B. Out of plane of paper</p>
<p class="p1">C. Up</p>
<p class="p1">D. Down</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 beam of electrons moves between the poles of a magnet.</p>
<p> <img src="images/Schermafbeelding_2018-08-12_om_10.08.39.png" alt="M18/4/PHYSI/SPM/ENG/TZ2/21"></p>
<p>What is the direction in which the electrons will be deflected?</p>
<p>A. Downwards</p>
<p>B. Towards the N pole of the magnet</p>
<p>C. Towards the S pole of the magnet</p>
<p>D. Upwards</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>A cell has an emf of 4.0 V and an internal resistance of 2.0 Ω. The ideal voltmeter reads 3.2 V.</p>
<p> <img src="images/Schermafbeelding_2018-08-12_om_10.10.06.png" alt="M18/4/PHYSI/SPM/ENG/TZ2/22"></p>
<p>What is the resistance of R?</p>
<p>A. 0.8 Ω</p>
<p>B. 2.0 Ω</p>
<p>C. 4.0 Ω</p>
<p>D. 8.0 Ω</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>Three resistors are connected as shown. What is the value of the total resistance between X and Y?</p>
<p> <img src="images/Schermafbeelding_2018-08-10_om_16.44.55.png" alt="M18/4/PHYSI/SPM/ENG/TZ1/18"></p>
<p>A. 1.5 Ω</p>
<p>B. 1.9 Ω</p>
<p>C. 6.0 Ω</p>
<p>D. 8.0 Ω</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>Two resistors X and Y are made of uniform cylinders of the same material. X and Y are connected in series. X and Y are of equal length and the diameter of Y is twice the diameter of X.</p>
<p> <img src="images/Schermafbeelding_2018-08-10_om_16.52.34.png" alt="M18/4/PHYSI/SPM/ENG/TZ1/21"></p>
<p>The resistance of Y is <em>R</em>.</p>
<p>What is the resistance of this series combination?</p>
<p>A.<span class="Apple-converted-space"> \(\frac{{5R}}{4}\)</span></p>
<p>B.<span class="Apple-converted-space"> \(\frac{{3R}}{2}\)</span></p>
<p>C.<span class="Apple-converted-space"> 3<em>R</em></span></p>
<p>D.<span class="Apple-converted-space"> 5<em>R</em></span></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>A metal wire X with length <em>L</em> and radius <em>r</em> has a resistance <em>R</em>. A wire Y of length 4<em>L</em> made from the same material as X has the same resistance <em>R</em>. What is the radius of Y?</p>
<p>A. 2<em>r</em></p>
<p>B. 4<em>r</em></p>
<p>C. \(\frac{r}{2}\)</p>
<p>D. \(\frac{r}{4}\)</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 data-canvas-width="694.1737373513404">
<div data-canvas-width="694.3557484378152">The vast majority of candidates understood, correctly, that the radius had to be larger – but many chose B, incorrectly thinking that the radius, rather than the cross-sectional area, changes proportionately with the length for two wires of common resistance.</div>
</div>
</div>
<br><hr><br><div class="question">
<p class="p1">A cylindrical resistor of length \(l\) is made from a metal of mass \(m\). It has a resistance \(R\).</p>
<p class="p1">Two resistors, each of length \(2l\) and mass \(\frac{m}{2}\), are then created from the same volume of the metal.</p>
<p class="p1">What is the resistance of the two resistors when connected in parallel?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(R\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(2R\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(4R\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(8R\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">Think proportionality.</p>
<p class="p1">There were a few G2 comments suggesting that this question was too complex and took too much time, but this is only the case if candidates reach for equations before considering proportionality.</p>
<p class="p1">A simple sketch will show that if the new resistors are placed side by side (ie in parallel) then the new length is twice the previous length (leading to a doubling of the resistance) and half its cross-sectional area (leading to a further doubling of the resistance). So the correct response is C.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Two rectangular blocks, \(X\) and \(Y\), of the same material have different dimensions but the same overall resistance. Which of the following equations is correct?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>resistivity of \(X \times {\text{length of }}X = {\text{resistivity}}\) of \(Y \times {\text{length of }}Y\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(\frac{{{\text{length of }}X}}{{{\text{cross sectional area of }}X}} = \frac{{{\text{length of }}Y}}{{{\text{cross sectional area of Y}}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>resistivity of \(X \times {\text{cross sectional area of }}X = {\text{resistivity of }}Y \times {\text{cross sectional area of }}Y\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(\frac{{{\text{length of }}X}}{{{\text{cross sectional area of }}Y}} = \frac{{{\text{length of }}Y}}{{{\text{cross sectional area of }}X}}\)</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 class="p1">A cell of \({\text{emf }}\varepsilon \) and internal resistance \(r\) delivers current to a small electric motor.</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_11.35.33.png" alt="N09/4/PHYSI/SPM/ENG/TZ0/16"></p>
<p class="p1">450 C of charge flows through the motor and 9000 J of energy are converted in the motor. 1800 J are dissipated in the cell. The emf of the cell is</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>4.0 V.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>16 V.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>20 V.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>24 V.</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 class="p1">A resistor of resistance \({\text{12 }}\Omega \) is connected in series with a cell of negligible internal resistance. The power dissipated in the resistor is \(P\). The resistor is replaced with a resistor of resistance \({\text{3.0 }}\Omega \). What is the power dissipated in this resistor?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(0.25{\text{ }}P\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(P\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(2.0{\text{ }}P\)</p>
<p class="p1">D. <span class="Apple-converted-space"> \(4.0{\text{ }}P\)</span></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>A proton is accelerated from rest through a potential difference of 1000 V. What is the potential difference through which an alpha particle must be accelerated to gain the same kinetic energy as the accelerated proton?</p>
<p>A. 4000 V<br>B. 2000 V<br>C. 500 V<br>D. 250 V</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">
<p>B was the most popular response, presumably as the candidates were thinking ‘twice the charge, twice the potential difference’. A moment’s back checking, however, would show that this would lead to an alpha particle with four times the energy of the proton; therefore the correct response must be C.</p>
</div>
<br><hr><br><div class="question">
<p>In the circuit shown, the fixed resistor has a value of 3 Ω and the variable resistor can be varied between 0 Ω and 9 Ω.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>The power supply has an emf of 12 V and negligible internal resistance. What is the difference between the maximum and minimum values of voltage <em>V</em> across the 3 Ω resistor?</p>
<p>A. 3 V</p>
<p>B. 6 V</p>
<p>C. 9 V</p>
<p>D. 12 V</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>The diagram shows two equal and opposite charges that are fixed in place.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>At which points is the net electric field directed to the right?</p>
<p>A. X and Y only</p>
<p>B. Z and Y only</p>
<p>C. X and Z only</p>
<p>D. X, Y and Z</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 wire carrying a current \(I\)<em> </em>is at right angles to a uniform magnetic field of strength <em>B</em>. A magnetic force <em>F </em>is exerted on the wire. Which force acts when the same wire is placed at right angles to a uniform magnetic field of strength 2<em>B </em>when the current is \(\frac{I}{4}\)?</p>
<p>A. \(\frac{F}{4}\)</p>
<p>B. \(\frac{F}{2}\)</p>
<p>C. <em>F <br></em></p>
<p>D. 2<em>F</em></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 –5µC charge and a +10µC charge are a fixed distance apart.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
<p>Where can the electric field be zero? </p>
<p>A. position I only <br>B. position II only <br>C. position III only <br>D. positions I, II and III</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">Three positive point charges of equal magnitude are held at the corners X, Y and Z of a right-angled triangle. The point P is at the midpoint of XY. Which of the arrows shows the direction of the electric field at point P?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_08.18.20.png" alt="M10/4/PHYSI/SPM/ENG/TZ1/20"></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 class="p1">An electron enters the vacuum between two oppositely charged plates with velocity \(v\). The electron is followed by an alpha particle moving with the same initial velocity as the electron. A uniform magnetic field is directed out of the plane of the paper.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_18.17.11.png" alt="N10/4/PHYSI/SPM/ENG/TZ0/22"></p>
<p class="p1">The electron’s path is undeflected. The path of the alpha particle will be</p>
<p class="p1">A. deflected out of the plane of the paper.</p>
<p class="p1">B. undeflected.</p>
<p class="p1">C. deflected upward.</p>
<p class="p1">D. deflected downward.</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 class="p1">A surprising number of students were confused by this question, with the evidence being that many were simply guessing. Crossing an electric and a magnetic field is the basis of selecting the velocity of charged particles as can be readily seen by equating \(Bqv\) to \(qE\). The charge cancels which means that if the electron is undeflected then the alpha particle will also be undeflected.</p>
</div>
<br><hr><br><div class="question">
<p>A liquid that contains negative charge carriers is flowing through a square pipe with sides A, B, C and D. A magnetic field acts in the direction shown across the pipe.</p>
<p>On which side of the pipe does negative charge accumulate?</p>
<p> <img src="images/Schermafbeelding_2018-08-10_om_16.46.44.png" alt="M18/4/PHYSI/SPM/ENG/TZ1/19"></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>An electron enters the region between two charged parallel plates initially moving parallel to the plates.</p>
<p> <img src="images/Schermafbeelding_2018-08-12_om_10.07.01.png" alt="M18/4/PHYSI/SPM/ENG/TZ2/20"></p>
<p>The electromagnetic force acting on the electron</p>
<p>A. causes the electron to decrease its horizontal speed.</p>
<p>B. causes the electron to increase its horizontal speed.</p>
<p>C. is parallel to the field lines and in the opposite direction to them.</p>
<p>D. is perpendicular to the field direction.</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">Two resistors, made of the same material, are connected in series to a battery. The length of resistor X is twice that of resistor Y, and X has twice the cross-sectional area of Y.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_17.49.21.png" alt="N10/4/PHYSI/SPM/ENG/TZ0/16"></p>
<p class="p1"><span class="s1">Which of the following gives </span>\(\frac{{{\text{resistance of X}}}}{{{\text{resistance of Y}}}}\)<span class="s1">? </span></p>
<p class="p2">A. <span class="Apple-converted-space"> </span>\(\frac{1}{4}\)</p>
<p class="p2">B. <span class="Apple-converted-space"> </span>\(\frac{1}{2}\)</p>
<p class="p2">C. <span class="Apple-converted-space"> </span>1</p>
<p class="p2">D. <span class="Apple-converted-space"> </span>4</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"><span class="s1">A \( + 3{\text{ C}}\) charge and a \( - 4{\text{ C}}\)</span> charge are a distance \(x\) apart. P is a distance \(x\)<span class="s1"> from the \( + 3{\text{ C}}\)</span> charge on the straight line joining the charges.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_11.55.04.png" alt="N15/4/PHYSI/SPM/ENG/TZ0/22"></p>
<p class="p1">What is the magnitude of the electric field strength at P?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(\frac{1}{{\pi {\varepsilon _0}{x^2}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(\frac{1}{{2\pi {\varepsilon _0}{x^2}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(\frac{1}{{4\pi {\varepsilon _0}{x^2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(\frac{1}{{7\pi {\varepsilon _0}{x^2}}}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">Although it is convenient to use k in the equation for coulombic attraction, candidates need to be able to unpack this as \(\frac{1}{{4\pi {\varepsilon _0}}}\).</p>
</div>
<br><hr><br><div class="question">
<p>What is the definition of electric current?</p>
<p>A. The ratio of potential difference across a component to the resistance of the component</p>
<p>B. The power delivered by a battery per unit potential difference</p>
<p>C. The rate of flow of electric charge</p>
<p>D. The energy per unit charge dissipated in a power supply</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p style="text-align: left;">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The magnetic field produced by a current in a straight wire is in</p>
<p>A. the same direction as the current.<br>B. the opposite direction to the current.<br>C. the same plane as the wire.<br>D. any plane perpendicular to the wire.</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>Which of the following will <strong>not</strong> give rise to a magnetic field?</p>
<p>A. A moving electron<br>B. A moving neutron<br>C. A proton and electron moving away from each other<br>D. A proton and electron moving towards each other</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">
<div data-canvas-width="694.1737373513404">
<div data-canvas-width="694.3557484378152"> </div>
</div>
</div>
<br><hr><br><div class="question">
<p>One electronvolt is equal to</p>
<p><br>A. 1.6×10<sup>−19 </sup>C.<br>B. 1.6×10<sup>−19 </sup>J.<br>C. 1.6×10<sup>−19 </sup>V.<br>D. 1.6×10<sup>−19 </sup>W.</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>An electron passes the north pole of a bar magnet as shown below.</p>
<p style="text-align: center;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPsAAABaCAYAAAB+MiDtAAALzklEQVR4Ae2dC2xT1xnH//UQG1ZkUai0rFBIyEukBLJQCggJDJQqPEooG6+SDtYAC9KWUlrWtUkgkHRrxSBNQC0D2gSSwmAaSdZu6WjAFuKx8TChgEriMGAohGk0kIdCi+qc6Tq+xo4dc8GY+dh/S+hen/Pd4+/8vvO/37nn2OExIYQAXyQQwgSam5vRv39/XL16FQMHDgzhnvrums53NWtJQH4Cu3btsneiuLhY/s740YPHmNn9oMdLg56AmtVVR+vq6hAfH6++DasjM3tYhTv8OqtmdbXn27dvV0/D7sjMHnYhD58Od8/qas/DNbszs6sjgMeQI9A9q6sdDNfszsyujgAeQ4rA7du3odfre+xTOGZ3ZvYehwMrZCZQXV3t0/1wzO7M7D6HBCtlJKBk9QkTJuDEiRM+3T99+jSSk5N92oRSJTN7KEWTfbETULL6vYSuGObl5YUVMWb2sAp36HdWa1ZXSRw+fBjjxo1T34b0sVdI946dCzsCysKb0Wi0/3Pt/LY/bMXSXyxzLbKfK1P5cBE7M7tH+FkQigRio6LRcPlSKHZNc5/4zK4ZFQ1JQG4CFLvc8aP3JKCZAMWuGRUNSUBuAhS73PGj9ySgmQDFrhkVDUlAbgIUu9zxo/ckoJkAxa4ZFQ1JQG4CFLvc8aP3JKCZAMWuGRUNSUBuAhS73PGj9ySgmQDFrhkVDUlAbgIUu9zxo/ckoJkAxa4ZFQ1JQG4CFLvc8aP3JKCZAMWuGRUNSUBuAhS73PGj9ySgmQDFrhkVDUlAbgIUu9zxo/ckoJkAxa4ZFQ1JQG4CFLvc8aP3JKCZAMWuGRUNSUBuAhS73PGj9ySgmQDFrhkVDUlAbgIUu9zxo/ckoJkAxa4ZFQ1JQG4CFLvc8aP3JKCZAMWuGRUNSUBuAhS73PGj9ySgmQDFrhkVDUlAbgIUu9zxo/ckoJkAxa4ZFQ1JQG4CFLvc8aP3JKCZAMWuGRUNSUBuAr1U92OjotVTHkkgKAk0XL4UlH7J4pRT7IrDhClL2MLPTyYj/2POabz/DNkCCUhBgGKXIkx0kgT8J0Cx+8+QLZCAFAQodinCRCdJwH8CFLv/DNkCCUhBgGKXIkx0kgT8J0Cx+8+QLZCAFAQodinCRCdJwH8CFLv/DNkCCUhBgGKXIkx0kgT8J0Cx+8+QLZCAFAQodinCRCdJwH8C9xZ753VYynIwPSoasVFPY3pOKczWW2itrcW/Ov13gC2EMoFvYC1Nh/IjFvvYKTyBdo/u3oA5Z4LDRrGbgFzzDQ8rFjwEAsLxihkcpZ66HG+KUxtni6SMMnGhzWYvtzUdF2XZM0XMzBJR31XkYs9TEvBCoO2CqFTGzOAxYnnFFeFt2NgaK0TWLytEo7dKIYT38enls7wUff311/br6+vrvdSGT5HPzN5prUR+0Q2kpaciIaLLVBc5CunrNmHDyD4P4VbDJsKCQEQCXlj0IpJwHftXvIZiyy2Pbusi+uLxfn3hGGYe9Q9asOXDLXg2ZaT98qlTnseCefPQ2Niorbl2K8z7CrHsx2tgbpV/GutT7F1EbsBy+pL79Es3EBNnJuB72pDRigQA9MKgV99B9nPXsDn9Leyoaw04larKSvz+vffcPufEP4/jjZUr3cq8v7kB87tLsGRlMQ5+691CtlKfYtfFTMLiqQbUFS3GPPuzuhogHQzJyRji82rZUNDfgBN4fCReLihA+uBDyF+xCebrdwL6kX/cvdtr+4rgrVar17q7hU/AWPB3VOeNu1v00M7u4NqhY498zcu3XHWDkLa+FBvSY1FXvhZLpozF9JxdsAQ4SA+NKRsKOgK6yIl44/23MOnKdmTl7EVde+Cmx4qog/LVfgZ7d1+E7RE751vsijMRCUgrKEN16RosGArUlWdj7pg5yK2sc5/aP2LH+XGyEtAhImEu1n2wBE/V/A4r15twPUB6HzX62R4h6fX6HusCW3ELlm3vYvO17wL7MV5av7fY7RcZEGdcjPzqY6j+aCUm6b/E7hVvY7uXhRYvn8EiEuhGoDcijb/CxrzxuLojCxlF3rbkul3yAG9/8/bbXq+av/AlDBgwoKuu3YqDhUsx3L49OBbLCr+A9Z6zjVZYD2zCskRlqzAaw5dswkGr+oirNNu9fgtO2mfDt2ApzMDcIgtwZi2mDonG8BwzWhV785/w/pI05B74EieLl2J44nLHukYn2q1m7MhJc2xPdvdRqT+EisLlmFP6FVqtlcid+jRio8ZiWel594Ssbjx429qw1e8Xn9bfVk2cR2WbZPnQRDGr5ILXbRSnIU9IwEHAVl8msrqPF1ujMK12bMl99KHIWW0SLT0Q8zY+ezB1K66trRXz5861b70pbZSXlYmOjo4um7bjojh7qzjR9K3j/TlRmjFGJGWrftwW9SULRczQ1cLUou4J3hSnitaJ4uNNjrHfIi6UZIokp42yXT1fTFtdI5qUS2xXRGXmGJetakebzq1rm2gxrRZJg6PsW5NLi46KppbjojB1vig8dVPYtZacKUovKGRsoq2+QuSkJt7dDm8xiZyhyrWJYlrmelFm90ttc6EoddHvPTL7f/C3z8663x0A6CKHYnTc973eNVlIApoJ6J6Ecc0mbJgK7F/3HqoC8BA7YsQI7N6zx/6Xk5W/nrwwPR19+ijbxp1oPfkZtpX/FvPHJHRlzWEzkF9zHR37TLD0tNXWWouKLR+jaM5YxNtnAyMwPe9zdHSYccDSDCj1O+Ox6vWJiFTUpYvE6FcWYRLa0Nbh7XlFB4NxDQ6X/gx69MYPh8ch0jAKK6p3Y0XKdzj0QSEOT5+HFxMMSmOIiJuJN9/JxFM121B+shkwGJH/jxIs0AO9R7+Al0ZFQqfYDYhGDK6iofHu15jc/pS0Z5C+Q1NRFlbiTWQumIaUyN6A8o26T8qw985PsCo1Gve4W3g2yZIwJNCJjrab+HdDE9qRAGXYOl/2ReBiXLq8GB87Cx/FSTMsNUcRk/c5/rw4QeM47kSrxYSquDWorliMOI/B34lWswlV3wKTnV3ojchRmdha5SzQftJ6Dgf23UDMr3+ECOdVOkTEJiFFvxFVNeewymh05+m08zzxcNfdZAAyvjiAjTP64uzmOV13vyGTkVuXiPySVTAq4ueLBHwR6KzDjrQkJM/eiLPlP0dKVDp2WL9xvyJiFLI+egcTH/kXN+7gbMUxXPSWcN09dH93pgZHL3brg6tFxznUNrg+w7tW3u95By7ab5L3e52nvU+x6+KmYEacHhFxRiwqqHJMhc7jrwUvdWV5z/ZYQgLuBHQJWFR13jmNbrhcjkVxP3C3USaoT85C0VrtWcqjgfsu6IeU54zQn1mPFatdt5M70V57pIdpvA6GlIlI0x9BflYByi3X4bxPtJ+H2XLLMX22YHN2IapcF+3s9c3356VhGCbPHoSOU2fR4LFoOAhpzw3TnNWVD/Yp9vvzjNYkIBMBHQzPzMArzu1kx3N7VBLmmXoj3tCDNAzJeHFpCvDVJ8ibrT63RyN2zkEY4vtCFzcLua8q9Tvx+pQRjhX0u/VOQtZLaGxvxplPj+Ca847hrHWc9MMzLy/FpCtbkPvuXxy7BK2o27cH1RNew/LxT3S/wPd7denyQVc71et5JIFAEgjU+HT+sEtdDd+4X9Tbf/T1X2HKHu9cxY8Z7LKybWsSp3Zmi2n2a6JEUkaxOFDvso/gVp8opmWXCJNLva2pRqxJTRQxqQXC1NTSteJvbytRPJ86VfzUbddCWYHfLwozxjh8mSlySkwOH4Ww1ZeIWQ4/FEZJ2TXiqnN1v2uVXt01e0wJkHI7UPYL+X+9+b4xsvb/R4Dj03/2PcxV/G+YLZAACQQXAYo9uOJBb0ggYAQo9oChZcMkEFwEKPbgige9IYGAEaDYA4aWDZNAcBGg2IMrHvSGBAJGgGIPGFo2TALBRYBiD6540BsSCBgBij1gaNkwCQQXAYo9uOJBb0ggYAQo9oChZcMkEFwE3P54hfL9Y75IgARCk4DzhzCh2T32igRIQCXAabxKgkcSCHEC/wO1g4E0jcH8ZgAAAABJRU5ErkJggg==" alt></p>
<p style="text-align: left;">What is the direction of the magnetic force on the electron?</p>
<p style="text-align: left;">A. Into the page<br>B. Out of the page<br>C. To the left<br>D. To the right</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>Two electrodes, separated by a distance <em>d</em>, in a vacuum are maintained at a constant potential difference. An electron, accelerated from one electrode to the other, gains kinetic energy <em>E</em><sub>k</sub>.</p>
<p>The distance between the electrodes is now changed to \(\frac{1}{3}\)<em>d</em>.</p>
<p>What is the gain in kinetic energy of an electron that is accelerated from one electrode to the other?</p>
<div class="page" title="Page 10">
<div class="layoutArea">
<ol style="list-style-type: upper-alpha;">
<li class="column">\(\frac{{{E_k}}}{3}\)</li>
<li class="column"><em>E</em><sub>k </sub></li>
<li class="column">3<em>E</em><sub>k </sub></li>
<li class="column">9<em>E</em><sub>k</sub></li>
</ol>
</div>
</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<div class="page" title="Page 2">
<div class="layoutArea">
<div class="column">B</div>
</div>
</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<p> </p>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p>A battery of internal resistance 2 Ω is connected to an external resistance of 10 Ω. The current is 0.5 A.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
<p style="text-align: left;">What is the emf of the battery?</p>
<p style="text-align: left;">A. 1.0 V<br>B. 5.0 V<br>C. 6.0 V<br>D. 24.0 V</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 battery of emf 6.0V is connected to a 2.0Ω resistor. The current in the circuit is 2.0A. The internal resistance of the battery is</p>
<p>A. zero.</p>
<p>B. 1.0 Ω.</p>
<p>C. 3.0 Ω.</p>
<p>D. 4.0 Ω.</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>Coulomb’s law refers to electric charges that are</p>
<p>A. on any charged objects.<br>B. charged hollow spheres.<br>C. charged solid spheres.<br>D. point charges.</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">
<div data-canvas-width="694.1737373513404">
<div data-canvas-width="694.3557484378152"> </div>
</div>
</div>
<br><hr><br><div class="question">
<p>An electric circuit consists of three identical resistors of resistance <em>R</em> connected to a cell of emf <em>ε</em> and negligible internal resistance.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>What is the magnitude of the current in the cell?</p>
<p>A. \(\frac{\varepsilon }{{3R}}\)</p>
<p>B. \(\frac{{2\varepsilon }}{{3R}}\)</p>
<p>C. \(\frac{{3\varepsilon }}{{2R}}\)</p>
<p>D. \(\frac{{3\varepsilon }}{R}\)</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 class="p1">Three resistors of resistance \(R\) are connected in parallel across a cell of electromotive force (emf) \(V\) that has a negligible internal resistance. What is the rate at which the cell supplies energy?</p>
<p class="p1">A. \(\frac{{{V^2}}}{{3R}}\)</p>
<p class="p1">B. \(\frac{{{V^2}}}{{9R}}\)</p>
<p class="p1">C. \(\frac{{9{V^2}}}{R}\)</p>
<p class="p1">D. \(\frac{{3{V^2}}}{R}\)</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>The diagram shows two long wires X and Y carrying identical currents in the same direction.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>The direction of the force experienced by Y is</p>
<p>A. to the left.<br>B. to the right.<br>C. into the plane of the page.<br>D. out of the plane of the page.</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 <em>r</em> 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>B. \(\sqrt 2 r\)</p>
<p>C. \(\frac{r}{{\sqrt 2}}\)</p>
<p>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>The ampere is defined in terms of</p>
<p>A. power dissipated in a wire of known length, cross-sectional area and resistivity.</p>
<p>B. potential difference across a resistance of known value.</p>
<p>C. number of electrons flowing past a point in a circuit in a given time.</p>
<p>D. force per unit length between parallel current-carrying conductors.</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">
<p>The majority of candidates chose the number of electrons flowing past a point in a given time<br>as the definition of the ampere when the correct answer is in terms of a force between parallel<br>currents.</p>
</div>
<br><hr><br><div class="question">
<p>An electron has a kinetic energy of 4.8×10<sup>–10</sup>J. What is the equivalent value of this kinetic energy?</p>
<p>A. 3.0 eV<br>B. 3.0 keV<br>C. 3.0 MeV<br>D. 3.0 GeV</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">
<div class="page" title="Page 8">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">The GeV prefix was apparently unknown by a significant number of candidates at both levels. </span></p>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p>A cell is connected in series with a resistor and supplies a current of 4.0 A for a time of 500 s. During this time, 1.5 kJ of energy is dissipated in the cell and 2.5 kJ of energy is dissipated in the resistor.</p>
<p>What is the emf of the cell?</p>
<p>A. 0.50 V</p>
<p>B. 0.75 V</p>
<p>C. 1.5 V</p>
<p>D. 2.0 V</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>Which of the following is a statement of Ohm’s law?</p>
<p>A. The resistance of a conductor is constant.</p>
<p>B. The current in a conductor is inversely proportional to the potential difference across the conductor provided the temperature is constant.</p>
<p>C. The resistance of a conductor is constant provided that the temperature is constant.</p>
<p>D. The current in a conductor is proportional to the potential difference across it.</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">
<div class="page" title="Page 11">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Many candidates were distracted by D and there were quite a few comments from teachers suggesting that this should be accepted. But D is not true as in most cases the varying current will change the temperature of the wire causing a change in resistance. It is only true in the case that temperature is kept constant </span><span style="font-size: 10.000000pt; font-family: 'Arial';">– and that is the correct statement of Ohm’s Law. C is an alternative statement of Ohm’s law, given that resistance is calculated from V/I in </span><span style="font-size: 10.000000pt; font-family: 'Arial';">any particular situation. </span></p>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p class="p1">A cylindrical conductor of length \(l\), diameter \(D\) and resistivity \(\rho \) has resistance \(R\). A different cylindrical conductor of resistivity \(2\rho \), length \(2l\) and diameter \(2D\) has a resistance</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(2R\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(R\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(\frac{R}{2}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(\frac{R}{4}\)</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 class="p1">An electron is moving parallel to a straight current-carrying wire. The direction of conventional current in the wire and the direction of motion of the electron are the same. In which direction is the magnetic force on the electron?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_11.57.13.png" alt="N15/4/PHYSI/SPM/ENG/TZ0/23"></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">
<p class="p1">The conventional current is opposite in direction to the electron flow. So here we have essentially anti-parallel currents and the candidates should know that such currents keep well away from each other, ie they repel, leaving D as the correct response.</p>
</div>
<br><hr><br><div class="question">
<p>A resistor X of resistance <em>R</em> is made of wire of length <em>L</em> and cross-sectional area <em>A</em>. Resistor Y is made of the same material but has a length 4<em>L</em> and a cross-sectional area 2<em>A</em>. X and Y are connected in series. What is the total resistance of the combination?</p>
<p>A. 1.5<em>R</em><br>B. 2<em>R</em><br>C. 3<em>R</em><br>D. 9<em>R</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 cylindrical resistor of volume <em>V</em> and length <em>l</em> has resistance <em>R</em>. The resistor has a uniform circular cross-section. What is the resistivity of the material from which the resistor is made?</p>
<p>A. \(\frac{V}{{R{l^2}}}\)</p>
<p>B. \(\frac{{{V^{\rm{2}}}R}}{l}\)</p>
<p>C. \(\frac{{VR}}{{{l^2}}}\)</p>
<p>D. \(\frac{{{V^2}}}{{Rl}}\)</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">Two \(6{\text{ }}\Omega \) resistors are connected in series with a 6 V cell. A student <strong>incorrectly </strong>connects an ammeter and a voltmeter as shown below.</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-07_om_18.30.29.png" alt="M09/4/PHYSI/SPM/ENG/TZ1/17_1"></p>
<p class="p3">The readings on the ammeter and on the voltmeter are</p>
<p class="p3"><img src="images/Schermafbeelding_2016-11-07_om_18.31.55.png" alt="M09/4/PHYSI/SPM/ENG/TZ1/17_2"></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 class="p1">The responses to this question indicated that many candidates were unfamiliar with circuit electricity, a topic which is suitable for teaching from a practical perspective. An ideal voltmeter would have a very high (infinite) resistance.</p>
</div>
<br><hr><br><div class="question">
<p>A circuit contains a cell of electromotive force (emf) 9.0 V and internal resistance 1.0 Ω together with a resistor of resistance 4.0 Ω as shown. The ammeter is ideal. XY is a connecting wire.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>What is the reading of the ammeter?</p>
<p>A. 0 A</p>
<p>B. 1.8 A</p>
<p>C. 9.0 A</p>
<p>D. 11 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>Which of the following is the SI unit of gravitational field strength?</p>
<p>A. N<br>B. N m<br>C. Nkg<sup>–1</sup><br>D. Nm<sup>2</sup>kg<sup>–2</sup></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">An electron travelling in the direction shown by the arrow X, enters a region of uniform magnetic field. It leaves the region of field in the direction shown by the arrow Y.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_08.23.54.png" alt="M10/4/PHYSI/SPM/ENG/TZ1/21"></p>
<p class="p1">The direction of the magnetic field is</p>
<p class="p1">A. in the direction of X.</p>
<p class="p1">B. into the plane of the paper.</p>
<p class="p1">C. in the opposite direction to X.</p>
<p class="p1">D. out of the plane of the paper.</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>Three wires, P, Q and R, carry equal currents directed into the plane of the paper.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>Which arrow correctly identifies the direction of the magnetic force on wire P?</p>
<p><br>A. W<br>B. X<br>C. Y<br>D. Z</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>The candidates were not sure of how to tackle this. At some stage in their course, however, they should have seen wires carrying a current in the same direction, attracting each other; in which case this question is trivial.</p>
</div>
<br><hr><br><div class="question">
<p>Kirchhoff’s laws are applied to the circuit shown.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>What is the equation for the dotted loop?</p>
<p>A. 0 = 3<em>I</em><sub>2</sub> + 4<em>I</em><sub>3</sub></p>
<p>B. 0 = 4<em>I</em><sub>3</sub> − 3<em>I</em><sub>2</sub></p>
<p>C. 6 = 2<em>I</em><sub>1</sub> + 3<em>I</em><sub>2</sub> + 4<em>I</em><sub>3</sub></p>
<p>D. 6 = 3<em>I</em><sub>2</sub> + 4<em>I</em><sub>3</sub></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 graph shows the variation of current with potential difference for a filament lamp.</p>
<p style="text-align: center;"><img 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"></p>
<p>What is the resistance of the filament when the potential difference across it is 6.0 V?<br>A. 0.5 mΩ<br>B. 1.5 mΩ<br>C. 670 Ω<br>D. 2000 Ω</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>Two resistors of resistance 10 Ω and 20 Ω are connected in parallel to a cell of negligible internal resistance.</p>
<p><img 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" alt></p>
<p>The energy dissipated in the 10 Ω resistor in one second is <em>Q</em>. What is the energy dissipated in one second in the 20 Ω resistor?</p>
<p>A. \(\frac{Q}{4}\)<br>B. \(\frac{Q}{2}\)<br>C. 2Q<br>D. 4Q</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">
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Power is inversely proportional to R when the potential difference is constant (as here) and proportional to R if the current is held constant. Many candidates were confused by this. </span></p>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p>With reference to internal energy conversion and ability to be recharged, what are the characteristics of a primary cell?</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 circuit consists of a cell of electromotive force (emf) 6.0V and negligible internal resistance connected to two resistors of 4.0Ω.</p>
<div class="layoutArea">
<div class="column">
<p><img style="display: block; margin-left: auto; margin-right: auto;" 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" alt></p>
</div>
</div>
<div class="layoutArea">
<div class="column">
<p>The resistance of the ammeter is 1.0 Ω. What is the reading of the ammeter?</p>
<p>A. 2.0A</p>
<p>B. 3.0A</p>
<p>C. 4.5A</p>
<p>D. 6.0A</p>
</div>
</div>
</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">
<div class="page" title="Page 12">
<div class="layoutArea">
<div class="column">Two isolated point charges, -7 μC and +2 μC, are at a fixed distance apart. At which point is it possible for the electric field strength to be zero?</div>
<div class="column"> </div>
<div class="column"><img 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<p>Three fixed charges, +Q, –Q and –2Q, are at the vertices of an equilateral triangle. What is the resultant force on an electron at the centre of the triangle?</p>
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" alt></p>
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<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 style="text-align: left;">A cell of emf 4V and negligible internal resistance is connected to three resistors as shown. Two resistors of resistance 2Ω are connected in parallel and are in series with a resistor of resistance 1Ω.</p>
<p style="text-align: center;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQwAAADaCAYAAABTnHwVAAATr0lEQVR4Ae2dDWxU5Z7Gn36kIpZKatw4U665VkRMrPLR4K4fpBQW1KbawOrdXC7t3RItmzbdSISmEyX33kW8bnupsiVoDF0EK+hlGiIB7YX21g3uDWSqJmNSGBrCR9shMSm0HVC6zLybM63d6fSc9kzndM57zjyTNJ55P/7v//0973k8X8xJEUII8EMCJEACOgik6mjDJiRAAiQQJkDD4EIgARLQTYCGoRsVG5IACdAwjFoDoUto2ZgHZ007BsfFDCHQ2YAVziq09A6Pq4n8EvI1YU3Ky2jy/RRZzG0SkIoADcMQOYbRe6QOVU3fq0RLRebi57Ah70t80HoBIZUWwE/oPvUlvOX/jDXzZ6m2YCEJyECAhhG3CiEEzh6Ea+u3ePhJh3q01FysqXgW3k//B91qjhG6iFOf9mLD+uXIoSLqDFkqBQEuz3hlCHjw/r/+J9L/WItfZ2oFy0DOqrXY4G3B599ej2oUwmDHfrwx/E94eVl2VB2/koBcBGgYcelxHZ3v/wE7c134Q8l8pE0WK2sJXt4M7Pzsm6hrHP3wtH6FvA3PYXEm5ZgMIevMJ8AVOm0NlIuZ/4XXj63E0fdKdJxKzMXiF9Yi78BJeAb//7wk1PvfaHYvRsWaXFCMaYvBjgkiwDU6TdCh3iP4t+I2FNX/C5bqPDJInb8SFc/9Dc0nr4xe/PwJ3a2H8MW6tViVkzHNTNiNBBJHgIYxHdahSziybQcubN6GTUvn6o+Q+gusWv8P+OKDtpGLn+GLnf+LzS8vQZb+KGxJAqYRoGFMA32ouw0fNHWiY8sTmJOSghTlL+0RbPyLH/7/WIm7NZ+nSEXWshJsHm7Dqe6bCHz7BQ6gGC8sjsF0ppEvu5CAUQRoGNMgmbqgHK1CQPl3e2N/wS7sXe2AY2sbBsRnKF+g8TxF5mN4YQPw6akz+NtnXyK3YiXmU4VpqMAuZhDgUk049VmYv2Yd5h34PXa4l2L9ql/wYmfCNeCA0yVAw5guuTj6peYsx/plw8CmEizLogRxoGTXBBNI4e9hJJg4hyMBCxPg/94sLB5TJ4FEE6BhJJo4xyMBCxOgYVhYPKZOAokmQMNINHGORwIWJkDDsLB4TJ0EEk2AhpFo4hyPBCxMgIZhkHjK4+H8kIDdCdAw7K4w50cCBhKgYRgIk6FIwO4EaBh2V5jzIwEDCdAwDITJUCRgdwI0DLsrzPmRgIEEaBgGwmQoErA7ARqG3RXm/EjAQAI0DANhMhQJ2J0ADcPuCnN+JGAgARqGgTAZigTsToCGYXeFOT8SMJAADcNAmAxFAnYnQMOwu8KcHwkYSICGYSBMhiIBuxOgYdhdYc6PBAwkQMMwECZDkYDdCdAw7K4w50cCBhKgYRgIk6FIwO4EaBh2V5jzIwEDCdAwDISpJxR/+1MPJbaRlQANQ1ZlmBcJSEiAhiGhKEyJBGQlQMOQVRnmRQISEqBhSCgKUyIBWQnQMGRVhnmRgIQEaBgSisKUSEBWAjQMWZVhXiQgIQEahoSiMCUSkJUADUNWZZgXCUhIIF1PTnw6UQ8l/W3IUz8rtjSXgBBiXAK6DEPpEd1xXBR+QSwmQJZcMFYgoLameUpiBeWYIwlIQoCGIYkQTIMErECAhmEFlZgjCUhCgIYhiRBMgwSsQICGYQWVmCMJSEKAhiGJEEyDBKxAgIZhBZWYIwlIQoCGIYkQTIMErECAhmEFlZgjCUhCgIaRYCH4lGeCgXM4QwnQMAzFyWAkYG8CNAx768vZkYChBGgYhuJkMBKwNwEahr315exIwFACNAxDcTIYCdibAA3D3vpydiRgKAEahqE4GYwE7E2AhmFvfTk7EjCUAA3DUJwMRgL2JkDDsLe+nB0JGEqAhmEoTgYjAXsToGHYW1/OjgQMJUDDMBQng5GAvQnQMOytL2dHAoYSoGEYipPBSMDeBGgY9taXsyMBQwnQMAzFyWAkYG8CNAx768vZkYChBGgYhuJkMBKwNwEahr315exIwFACNAyDcPLHfQ0CyTBSE6BhSC0PkyMBuQjQMOTSg9mQgNQEaBhSy8PkSEAuAjQMufRgNiQgNQEahtTyMDkSkIsADUMuPZgNCUhNgIYhtTxMjgTkIkDDkEsPZkMCUhOgYUgtD5MjAbkI0DDk0oPZkIDUBGgYUsvD5EhALgI0DLn0YDYkIDUBGobU8jA5EpCLAA1DLj2YDQlITYCGIbU8TI4E5CJAw5BLD2ZDAlIToGFILQ+TIwG5CNAw5NKD2ZCA1ARoGFLLw+RIQC4CNAy59GA2JCA1ARqG1PIwORKQiwANQy49mA0JSE2AhiG1PEyOBOQiQMOYMT0G4WtvQs0KJ1JSUsJ/zrIGnPANTjLiMPydx3G4vgzO0T7hvs4y1B8+jk7/8CR9WUUCM0+AhjEjjIfR2+JCwW++wn3vdCIoBESwD0cWfYeyAhdaelV2/JAfZxpewdL8IlR789Do6RvpJwZw7qNF8FYXId9ZjJqWswjMSM4MSgI6CAgdHwA6WrHJGIFgl9i72iEcW9vEwFihEEKrXNwSPe5K4QCEo3Sf6BoKRvYKbwd73KLcAQEUiTrPtQn1LCABowmo7fc8wtBhqjE3SV2I8tY+9L1TiCyVzv7vLuJqKKJi8BR2Ve2GH0XYXP0iFmZOlCU153nUbH8JwDFscbXAF9k/IhQ3SWAmCUxcmTM5GmMDmI3Vv3oS8yPI3z7/Ddx+AI7HsOQhNYtRwM1C7uPL8KCy6e1GT4COweWUeAIRyzbxgyfXiMPoPdKIN7zPomJNLlTBz87G3bNVa8Ko0p25eErZ8vfj+g0aRnKtHzlmmy5HGnbPIoTA2YNwVZ3Hbz9uQklORnwTdmRj7l3axhJfcPYmAW0CXHXabAyqUcziACoL64Htf4KrMGfC0UX6w8uxqcAB3OzHwE2tI4cQBrs8OKGcuWxYhfwsSmeQQAwTAwGuuhhgxd50GP4ze0bN4iB2lz+KTLUgmYuw/s0KFPiPovnkFahaRugKTjYfhd9Ricbqp1UvpqqFZhkJGEmAhmEkzchYoV60u4rhfOJz3Nf4Z22zCPfJgKOwFp+c3oTbVa+iNvpZi4APJ3ZuQ9WFYrg7dmBtvKc0kXlymwRiIaDn3q3a/Vg9/ZK3zTXhqSsSwKOi3H1RTHyqIpLMkPDs/J1w99waKQz2iLbaElHqvjzaaEh46kpE6V6vGAqXBMWQp1FsHauPjMVtEjCOgNp+zyOMWNxVZ9uQrwWuLccAfI+mdb9EWuRj3sq204X2wYgTj2AH1s27Y+QR8rR5WPn2aVy9fmP01OQaLnm92L8xD3PCcdIwJ78BV3XmwmYkYCSBFMWPpgqo/HsGHc2mCsN6EiABCxFQ2+95hGEhAZkqCZhNgIZhtgIcnwQsRICGYSGxmCoJmE2AhmG2AhyfBCxEIOkfDVcu7PCjTYAXu7XZJGNN0huGIjp3CvWlTzNV55LMpTwlSWb1OXcSiJEADSNGYGxOAslMgIaRzOpz7iQQIwEaRozA2JwEkpkADSOZ1efcSSBGAlLcJeHV+BhVS2Bzs7XhHawEiq1jKCkMQ8nTrIVh9g6hQyNTm5ilizJpamOq9KqD85REFQsLSYAE1AjQMNSosIwESECVAA1DFQsLSYAE1AjQMNSosIwESECVAA1DFQsLSYAE1AjQMNSosIwEJiUQQqCzASuif5t1Qp9h+DuP43B9GZyRv+vqLEP94ePo9A9P6CF7AQ1j9PadcguPf+MZyL54zclPeTHVIfy7qxkdkyUQ8uNMwytYml+Eam8eGj19CAoBIQZw7qNF8FYXId9ZjJroV0pMFlOGOj0/Sq72c+N6+ultM9Px9ebBdnIRkG5dBPuEZ1+tKK37q/DsfUnAUSvaBtReInFL9LgrhQMQjtJ9omtoYptgj1uUOyCAIlHnuSYX+NFs1PjzCEMG12YOFiDwE3z7Xsfr51bgj5v/HnMmy3jwFHZV7YYfRdhc/SIWZk7czVJznkfN9pcAHMMWVwt8EW+dmCy02XUTZ2J2RhyfBKQkkAHncw04uuMf4Zhir7l9/hu4/cpLcB/DkoeyNGYzC7mPL8ODSq23Gz0BazjGFFPXmCuLSSDpCKQi0/F36u/G1WIxOxt3z9bexdKduXhK6evvx/UbNAwtjCwnARKIJODIxty7tI0lsqnZ29bI0mxKHJ8EYiCQ/vBybCpwADf7MXBT68ghhMEuD04oZy4bViE/yxq7ojWyjEEsNiUB0wlkLsL6NytQ4D+K5pNXRt+RG5VV6ApONh+F31GJxuqnoXWlI6qX6V9pGKZLwATsRyADjsJafHJ6E25XvYra6GctAj6c2LkNVReK4e7YgbU5GZZBQMOwjFRM1BoEAuhs+D1aegHHskp81NOENZ5aVLZcGU0/gM73a/Bx9hb4/roDaxdkItC5GzVj9XLPkoYhtz7MzooEgh1YN++OkSeH0+Zh5duncfX6jdFTk2u45PVi/8Y8zAk/XZyGOfkNuGqReaYoD3VNlavyyLSOZlOF0ayf6fiaA7NCagJcF+bKo8afRxjmasLRScBSBGgYlpKLyZKAuQSk+RFgczFwdLsRUA6n+dEmMN1LDDQMbaassTiB6e4UFp/2lOnHY6Y8JZkSLxuQAAn8TICG8TMJ/pcESGBKAjSMKRGxAQmQwM8ETDWM/v5+fPjhh+Fcvv76659z4n9JAO3t7WEK+/fvx48//kgikhAw7cEtxSwWL16My5cvh1HMnTsX7733HkpLSyVBwzTMIrB9+3bs2rULP/zwQziFRx55BJ2dnbjzzjt1p6T20JHuzjZvqJeNWjvTDOPdd9/Fa6+9Nk6aBx54ABcuXBhXxi/JRUD5H8k999wzYdKtra1YvXr1hHKtArXFrtU22cr1slFrp9swEgWVt8ISRVrOcXw+H4qKitDd3R13glxL6ggVI9D7iWao6xqG0snov7a2NiinIZGfsrKyyK/cTkICCxYsQHZ29riZ33vvvTh37lxMa3BcAH6ZQEDv/hzdUZdhRHcy4nthYSHeeust3H///eFwilns2bPHiNCMYXECbrcbzzzzTHgWymnqoUOHoBgJP+YT0HVKMtNpqp0rzfSYjC8/gXjWRTx95ScTX4bxsDHtCCO+KbM3CZCAGQRoGGZQ55gkYFECNAyLCse0ScAMAvzXqmZQ55gJIaCcq/NjLAEahrE8GU0SAtHPD0iSluXT4CmJ5SXkBEggcQRoGIljzZFIwPIEaBiWl5ATIIHEEaBhJI41RyIByxOgYVheQk6ABBJHgIaRONYciQQsT4CGYXkJOQESSBwBGkbiWHMkErA8ARqG5SXkBEggcQRoGDPGehC+9ibUrHCOvMU7JQXOsgac8A1OMuIw/J3Hcbi+DM7wm71TRvo6y1B/+Dg6/cOT9GUVCcw8ARrGjDAeRm+LCwW/+Qr3vdOJoPKLZcE+HFn0HcoKXGjpVdnxQ36caXgFS/OLUO3NQ6Onb6SfGMC5jxbBW12EfGcxalrOIjAjOTMoCeggICT4AMqvr9noE+wSe1c7hGNrmxiInJZWubgletyVwgEIR+k+0TUUjOwV3g72uEW5AwIoEnWeaxPq7Vhgu3VhA5F4hKHDVGNukroQ5a196HunEFkqnf3fXcTVUETF4CnsqtoNP4qwufpFLMycKEtqzvOo2f4SgGPY4mqBL7J/RChuksBMEpi4MmdyNMYGMBurf/Uk5keQv33+G7j9AByPYclDahajgJuF3MeX4UFl09uNngAdg8sp8QQilm3iB0+uEYfRe6QRb3ifRcWaXKiCn52Nu2er1oRRpTtz8ZSy5e/H9Rs0jORaP3LMlr+HkRAdQgicPQhX1Xn89uMmlORkxDeqIxtz79I2lviCszcJaBPgqtNmY1CNYhYHUFlYD2z/E1yFOROOLtIfXo5NBQ7gZj8GbmodOYQw2OXBCeXMZcMq5GdROoMEYpgYCHDVxQAr9qbD8J/ZM2oWB7G7/FFkqgXJXIT1b1agwH8UzSevQNUyQldwsvko/I5KNFY/rXoxVS00y0jASAI0DCNpRsYK9aLdVQznE5/jvsY/a5tFuE8GHIW1+OT0JtyuehW10c9aBHw4sXMbqi4Uw92xA2vjPaWJzJPbJBALARluDdvvfvs14akrEsCjotx9UUx8qiKS+pDw7PydcPfcGikM9oi22hJR6r482mhIeOpKROlerxgKlwTFkKdRbB2rj4xlr237rQvr68MjjFjcVWfbkK8Fri3HAHyPpnW/RFrkY97KttOF9sGIE49gB9bNu2PkMfC0eVj59mlcvX5j9NTkGi55vdi/MQ9zwnHSMCe/AVd15sJmJGAkAb4q0UiajGUogXhe6WdoIgw2RoBHGGMouEECJDAVARrGVIRYTwIkMEYg6R/c4tuxxtaC6gZfCKSKJWkLk94wFOW5U6ivf5qpOpdkLuUpSTKrz7mTQIwEaBgxAmNzEkhmAjSMZFafcyeBGAnQMGIExuYkkMwEaBjJrD7nTgIxEqBhxAiMzUkgmQlIc1uVt/DkXIbURU5dzMpKCsMw8zkI7hCTLz0ztZk8M9aaQYCnJGZQ55gkYFECNAyLCse0ScAMAjQMM6hzTBKwKAEahkWFY9okYAYBGoYZ1DkmCViUAA3DosIxbRIwg4AUt1XNmHjkmLy1GkmD2ySgTSDpDYPPGWgvDtaQQDQBnpJEE+F3EiABTQI0DE00rCABEogmQMOIJsLvJEACmgRoGJpoWEECJBBN4P8AI2aPHDi51TIAAAAASUVORK5CYII=" alt></p>
<p>What power is dissipated in one of the 2Ω resistors and in the whole circuit?</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>
<br><hr><br><div class="question">
<p>Each of the resistors in the arrangements below has resistance <em>R</em>. Each arrangement is connected, in turn, to a power supply of constant emf and negligible internal resistance. In which arrangement is the current in the power supply greatest?</p>
<p><img 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" alt></p>
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<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">
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<div class="page" title="Page 14">
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">This was a simple question yet a good number of candidates opted for A, showing perhaps that they had not read the question carefully (and were answering the question: In which arrangement is the resistance greatest?) </span></p>
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<br><hr><br><div class="question">
<p>A cell is connected in series with a 2.0Ω resistor and a switch. The voltmeter is connected across the cell and reads 12V when the switch is open and 8.0V when the switch is closed.</p>
<p><img 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" alt></p>
<p>What is the internal resistance of the cell?</p>
<p>A. 1.0 Ω<br>B. 2.0 Ω<br>C. 3.0 Ω<br>D. 4.0 Ω</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>An electrical circuit is shown with loop X and junction Y.</p>
<p style="text-align: center;"><img 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" alt></p>
<p>What is the correct expression of Kirchhoff’s circuit laws for loop X and junction Y?</p>
<p><img 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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>Four resistors are connected as shown.<br><img src="data:image/png;base64,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" alt></p>
<p>What is the total resistance between X and Y?</p>
<p>A. 3 Ω</p>
<p>B. 4 Ω</p>
<p>C. 6 Ω</p>
<p>D. 24 Ω</p>
<p> </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>Three parallel wires, X, Y and Z, carry equal currents into the page.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p> </p>
<p>Which arrow represents the direction of the magnetic force on wire Z?</p>
<p><img 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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">
<p>This question dealt with electric potential, a topic that is not part of the SL syllabus. The<br>question was therefore deleted. The examination team apologizes for the logistical error of<br>including this HL question in the SL paper as well.</p>
</div>
<br><hr><br><div class="question">
<p>An electron is travelling in a region of uniform magnetic field. At the instant shown, the electron is moving parallel to the field direction.</p>
<p><img 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" alt></p>
<p>The magnetic force on the electron is</p>
<p>A. upwards.</p>
<p>B. downwards.</p>
<p>C. to the right.</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>A cell with an emf of 2.0 V and negligible internal resistance is connected across a 1.00 m length of uniform resistance wire XY. The free end of the flying lead can be connected to any position on the wire.</p>
<p><img 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" alt></p>
<p>What is the voltmeter reading when the flying lead is connected 0.25m from end X?</p>
<p>A. 0.00 V<br>B. 0.50 V<br>C. 1.50 V<br>D. 2.00 V</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">
<div class="page" title="Page 10">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Many candidates opted for D, failing to see that the wire is a resistance wire and will drop voltage along its length. </span></p>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p>Two pulses are travelling towards each other.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p style="text-align: left;">What is a possible pulse shape when the pulses overlap?</p>
<p style="text-align: left;"><img src="data:image/png;base64,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"></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>Each of the resistors in the circuit has a resistance of 2.0 Ω. The cell has an emf of 3.0 V and negligible internal resistance. The ammeter has negligible resistance.</p>
<p><img 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" alt></p>
<p>What is the ammeter reading?</p>
<p>A. 0.4 A<br>B. 0.5 A<br>C. 1.5 A<br>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>Point P is at the same distance from two charges of equal magnitude and opposite sign.<br><img 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" alt></p>
<p>What is the direction of the electric field at point P?</p>
<p><img 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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">
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';"> </span></p>
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<p>The graph shows the variation of current <em>I</em> in a device with potential difference <em>V</em> across it. </p>
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<p><img style="display: block; margin-left: auto; margin-right: auto;" 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" alt></p>
<p>What is the resistance of the device at P?</p>
<p>A. zero</p>
<p>B. 0.1Ω</p>
<p>C. 10Ω</p>
<p>D. infinite</p>
</div>
</div>
</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>Which of the following gives the resistances of an ideal ammeter and an ideal voltmeter?</p>
<p><img 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" 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>A wire has variable cross-sectional area. The cross-sectional area at Y is double that at X.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>At X, the current in the wire is <em>I</em> and the electron drift speed is <em>v</em>. What is the current and the electron drift speed at Y?</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>Three parallel wires, X, Y and Z, carry equal currents. The currents in X and Z are directed into the page. The current in Y is directed out of the page.</p>
<p><img 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" alt></p>
<p>Which arrow shows the direction of the magnetic force experienced by wire Z?</p>
<p><img 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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">
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';"> </span></p>
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<div class="page" title="Page 12">
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<div class="page" title="Page 12">
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<div class="page" title="Page 13">
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<div class="column">Which nucleons in a nucleus are involved in the Coulomb interaction and the strong short-range nuclear interaction?</div>
<div class="column"><img 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fdX3MZDPBBAAAEEEEAAAQQQQAABBBBAAAEEEEiSwP9J0nbZLAIIIIAAAggggAACCCCAAAIIIIAAAh4BAlB0BAQQQAABBBBAAAEEEEAAAQQQQACBpAoQgEoqLxtHAAEEEEAAAQQQQAABBBBAAAEEECAARR9AAAEEEEAAAQQQQAABBBBAAAEEEEiqAAGopPKycQQQQAABBBBAAAEEEEAAAQQQQAABAlD0AQQQQAABBBBAAAEEEEAAAQQQQACBpAoQgEoqLxtHAAEEEEAAAQQQQAABBBBAAAEEECAARR9AAAEEEEAAAQQQQAABBBBAAAEEEEiqAAGopPKycQQQQAABBBBAAAEEEEAAAQQQQAABAlD0AQQQQAABBBBAAAEEEEAAAQQQQACBpAoQgEoqLxtHAAEEEEAAAQQQQAABBBBAAAEEECAARR9AAAEEEEAAAQQQQAABBBBAAAEEEEiqAAGopPKycQQQQAABBBBAAAEEEEAAAQQQQAABAlD0AQQQQAABBBBAAAEEEEAAAQQQQACBpAoQgEoqLxtHAAEEEEAAAQQQQAABBBBAAAEEECAARR9AAAEEEEAAAQQQQAABBBBAAAEEEEiqAAGopPKycQQQQAABBBBAAAEEEEAAAQQQQAABAlD0AQQQQAABBBBAAAEEEEAAAQQQQACBpAqclNSts3HHBfJ65Tq+TTaIAAIIIIAAAggggAACCCCAAAII2BGoP9xgJ7mYAWWLi8QIIIAAAggggAACCCCAAAIIIIAAAnYFmAFlVyxN0tuNNKZJsSkGAggggAACSRfwzRZmX5l0ajJAAAEEEEAAgU4o4Btr2a06M6DsipEeAQQQQAABBBBAAAEEEEAAAQQQQMCWAAEoW1wkRgABBBBAAAEEEEAAAQQQQAABBBCwK0AAyq4Y6RFAAAEEEEAAAQQQQAABBBBAAAEEbAkQgLLFRWIEEEAAAQQQQAABBBBAAAEEEEAAAbsCBKDsipEeAQQQQAABBBBAAAEEEEAAAQQQQMCWAAEoW1wkRgABBBBAAAEEEEAAAQQQQAABBBCwK0AAyq4Y6RFAAAEEEEAAAQQQQAABBBBAAAEEbAkQgLLFRWIEEEAAAQQQQAABBBBAAAEEEEAAAbsCBKDsipEeAQQQQAABBBBAAAEEEEAAAQQQQMCWAAEoW1wkRgABBBBAAAEEEEAAAQQQQAABBBCwK0AAyq4Y6RFAAAEEEEAAAQQQQAABBBBAAAEEbAkQgLLFRWIEEEAAAQQQQAABBBBAAAEEEEAAAbsCBKDsipEeAQQQQAABBBBAAAEEEEAAAQQQQMCWAAEoW1wkRgABBBBAAAEEEEAAAQQQQAABBBCwK0AAyq4Y6RFAAAEEEEAAAQQQQAABBBBAAAEEbAkQgLLFReLMFGhWU+12VZQ/qPmj8pXXK9fyL19j5j6oinU1OtwcVDtXjX7+sxq5gt5Ou5cN5RoTUCdL/UaV63DaFTj+Armq5+mccHXtN081SW+sEzq8606N6WMa99VFM8pV2xTcceKvH2umiwDtnC4tQTkcEmhuUM264H2g+R22VBVba9VkzaZhg+aXH7C+w/OME2hSzdwfWMY6lnFBryJVNCR9Z5lxYhQ4nQXYJ6dz6zhbNtraWc/03BoBqPRsF0rliECjarcuV8ngs1UwdpaWLr5Xm+s+C9ryZ3qn8l4tvWu6huWZwaiHta220UhzQvWPrtWz/whKno4vc0u0/fBbqrxpoLLTsXwOlim7cLn+WL9b94zo6eBWY99Uc+0Duq7kUb3jGbu7dLRqiSbPfkZmj+HRcQRo547TltTEPABTrpKLfqjiu4L3geZ32FotnT1OBYOLtcITiDL2fburdQi4DBfI0dAV/6296yarR4bXhOIjwD658/QB2rpztDUBqM7Rzp2uls0NL2rRqKGaMHuNqo9ajvT1GKbSRfdpy9uHVH+4wfvvXVWt+6XmFuVqf+VKzRl7rnHU8GyNWPxm+s9+8rdsdw0YcYFO97/uwE+y8jRy0oXq0u5VdOnDt/bqSFC+rt/+TnWWLha0OHkvm/erYtz1HMmORziiXZq1czz1Yx0EPAJG8Kn6Z7pq7BLvfrCnCm9aFbD/O1CzTrfPL1L/xiqVmYEoz77vd/oyVsGIn6VYN0K65AhkKWfIcA1p/51lcqoTbav0xWhCGbo8zfbJ9LP4+1FUuzRr6/hryppRBAhARQFicaYJGAPuvas0fsTN2hQw28kYeC/aor1vVmhuyRgNzMmyVKyLehX+h0pXPKM/1jysSfmnWJZlztOsnG7qmjnFzcCSZus75xYoeO5V9kUXKL/dp54ZsxTW3amV+77IQMdUFzmaXTq1c6qtyD+jBRqf0ZzSjTrqqcSZmrhum8rnjQvY/2XlDtW0G5dr+54tWjAs+NstWu2jfZairc9yBJwSoC86JZl+20mnfTL9LP7+EYtdOrV1/DVlzegCBKCiG5EiYwTM4NP9un7SQ95TpHwF76nhqx7VmpIC5fjeCvM3K/dKLX66UgsGZWYQKky1eNshgayBt+ix8uvV3xNwylaPYQu1cdVodXdo+7Fuprn+cc1bkUkz9GKtWfLTxWKXLu2cfA1y6LgCX6i2okzVvtmZPa/Q1ZecFr66OQUqXvuordObY/kshc+QJQg4J0BfdM4yHbeULvtk+ln8vSNWu3Rp6/hrypqxCJwUSyLSIJARAk3VWnZzWVDwyQgSFP1cy8bnyTrnKWJ9svqpeN0qHbr8Zj0XMSELO5+AMVtu+B3afvCO1FW9aZcWTblHtb4flqkrSeblHLNdGrRz5ulS4rQSOKK9v/3AXomM05vHrfi5fl83W/ujrRnzZynahliOQIIC9MUEATNh9TTYJ9PP4u8otuzSoK3jrylrxijADKgYoUiW7gLHVLNksTZbr/dkFjn7Us2eVxh15lOb2uUMUcmMgg5/Ue829eaN9BZoekMrps5u28/Tu9TpUTrs0qMdKEX7CLj+rEMHTrTmdeR5lW2vV9R7duZcpKvH5rauF+oZn6VQKryXCgH6YirUO1+e9LP42xy7+O068JoEoDpw43amqjXXrtMvKt9vU+Xsiy/XJd1jnvtkWb+L8sZN1EXMEbSY8DSVAp4L608tVVnAtc1SWaLMyRu7zGkrSposgSPaNft63Vi+V00RszhZ+SMuDXvnND5LEfFY2I4C9MV2xO7EWdHP4m987OK36+hr8vO6o7dwp6jfX/TMQ5va3J1MxrynIVcOjv/6PN3H6eElkQGbG2q04aWdemZVpeXUP/NOQ/+hC88boamFuSFO/TugilGjtbTOcnTan815WlDzhIpzs+WqnqcB0ysVKlWXonV6e8VQR2ZoxVcHlw6XT9GwxXv8JW990sO42O0OLSvsosPVW/TSzs26r7LOe0dB06ZE1xQVaWiu79Y8J8Kkm6Ufl44OuGBuax7hn3nqU/mEKlZXeS++GyrP8OuHXNJQrjFDl+idUAu7FKnineUa6rkuVJNq5l6h4sqWy/4GJve5NKt26yY99ViZNvuCSebdGefcrBvGDwwxWy/ctc3Mre/R0qF9tdSfUWv/8b9lPmmq1bbNO7XjkfWtd4U087xhioquG6peATHaSG1r3X6jUY8K/fqeRzzbzM6/Xg89ME+X+dvVVwKj/LXPactbH+rQc+WtdTYXZ+dr4uxpunrSyNjb2VOX/9bvg7aVnV+kWSN/oPMnWrdl0+6RS/T8jJUxtLOvbq1/4/scmesno8+0lotnnVQg+yydf1GONldZw01HVL14ggY/V6Tbbr1R00Lun6SsgbO0ZmCwm83PUs2jumz39WH2EfF8j0jxfcaS/PlqblDNY8/rpe1B323BfNbX+QtV9WyJelnfi+W5+d23aZM2+Mcbp6h/UammTp6kcbn7NH9MjX64a4l3XxTLBs3v8G3a9eIGlVUd8axgfo9G6hvBW42vTRLdx2SHud6nWboY94nBFWnzOtEy+sY3vg3Hux9Mcv81i+dkH7Y11vDZRPgb89jL3IbTVna/81rG7gG1seXhdJ8zSxJvvwuoRcuLZI69zN89ejTGcXbbssX3PeR0f2lbLt4JL8AMqPA2LMkUgcY3teNV6yDbV/A+umBQhIuu+pLF9dcYuJXfoIuHTtfdy57WsYsXem9t/a6qyi/TsYplunv6D3XxjPtU0xAcQuqr4mdrVbXqR2GPMptFyi5crj++vVYTeyTrFmuJ1CFbvUo2au/Wmd4LcgchGgOa3Quv1uXTf6YV/uCTmcb4AbT6DhVPnqNtpkvEdLM1eer92tsU9aQRb+ZfqP7lO407IBpt4g8+WfIccbUW7WqIfgqKd2sBf3JLtP3wW6q8aWCUoF+Ohq74b+1dNzlE2zarcc8Tmj9qqCbMXhkYiDlq3gL9OhWX7w8qn7HO1ps0eHzwhfUDShfhhRHc23Wnxpw3TnMWb9SxwvtVVd+gAzXLNVyvquyu6bp87J3aHdBHo7StmVtzvbbdMMaoxxp/QMtV96hm3v2iGi2laW7YpXtnXKqCsav0O12o+c/Wqf6w+RnxXsjdVafNy2ZpwnkTtWKvdU3LRvxPrXUp1/6LyrT38CF/H3TVVWrFYmNbl9+kilpzW3HYffeGGNvZXyjjSSKfI3M7TvcZa9l43nkFTtclV54X8vvK/KwsnV6oc0bNU9nW2igzokzBOD5LRs4R9xGezcb2PZLYZyxZny/zh125Si76oYrvutf4Pj/huSnFlrcPqb5+t62LucfUR41rqMy//GrNWbZDKn7S+O5rML5La3THuX/WhqJzlTfgBuPU7Fj3lUaOTW+pYob5Hb7EH3wyy9HSN6bq5q3RTtdM5Hsvkb7xrA4ktE+MSdtIlEgZndwPJqv/mg5O9mHr/jnWsUYMbRHz2MvclpNW8XznWesTj4dzfc4siXPjL2tdkjT2Mgtsq63NFcxHIt9DTvaXltLwf+wCBKBityJlmgo0f3BQB0JdkLlLrvJ6JiN4Y9xKtHymJi/e1TLDJrtA0xZe653BYV48b47uKO5raLl0tOpXrcGWAD8j3aVD9b1oxcs5Tz+8OBn3WHOiDlnKKRipH50dfKTvqDaXXK07PrpUq2veNQbJIQI3R5/Xwlvm6Lax4yzpfq+KojMDlFx1Zfpp2dtBQZmAJK0vTjyvpb/8UBeXVeuAOTh/O+i24kawY1PJNC2qPta6jq1n3TVgxAU6Peo6hsuQ4RoSzKJjRvCtTPu/v6w1CBQQXPxMtSvu1Pp6a8AyS93Hr9V+sz41C9W/Td7mTIIDhrH5Y8T8V+mZPdeSzBg0bJ2jKSWPtszO6zlFd/zySs9sp6zc8Vo851LPj1NP4OiWh4MCfeHa1tyycb21lZXSgpfaBNpcxxr1WUvmxg8c42Lpk2/Ww+aR9S4X6prrfXehND8jt+iWsT18KY2PSq3KJs1URUDdWxd7BsrVdwXW5bYfGMPNEOU8uktL/7NCtc3x2sXazmb5nPgcmdtxss+Y2+OBgNH/x/xUt0W4o6snaDt7nAoGF2tFxEBUvJ+lEJ9Pf8PE+D3iyGfM6c+Xd2ZE0RJ/AN5zvckV01vGAebF3JfOUqFl/56dP1OVZnDK/J62PfvJco3L7MGaWny+d6Zsdw00yrB150INtOTlJw77xJglNLZUz5++wLMvqm9zoMs4XXP+cj3TGC6g5cT3Xrx942/6atz7xLAgYRbEW0an94NO91+zuk724UTGGmHoA962s092yire7zyz4Il4ONDnzCI4Nv4y+km7jb3Mgttpa4e+hxwbr5vl5xGrAAGoWKVIl6YCxpfje/X6qB1L1+ZWoqcPUEEva7TBvIZGoXr6ymQGW2Y/rvrgsdypXRXX5al8203gr2N1CFOG7EFztGHtLO9pdt1VUPwfGhI0QHbVvaQ3eizQE/50p2noTVOCgiwuHfntPn0YJp+At42B+YInHtJPfaeVmLcVXxH4I0B6X5t/vs4ITgSsGfOLrJxu6hpz6uCE5h0ZV+nRJb4g0AhdHRxcdL2t56s/CF4xrtdmG982/3nvaYjZ6jnyMuX7T7UzBleXXu5vE1fdY1q6+WAMgb4vtH/1Uu0+r9g45eNk5VwyVdMsP3CzT+uuUzyltfxgMl+f2KEH7n3DMtPia8rt853Aern26vEtfwxdBvMOlwu3hKlLTxVcdEbgtj6qV0PMM+cCVzVfxdrOyf4cmUfh27PPtJXgnYwW8NzRtUyl+S2fyrB18czAHKfBoxZqs2f2YNiUDi2I9XvE+JlsfI/NW/Gm9xRuI/t497chSx7n5yvUHXfPPk+DrDv07t/XBZaDM+bBlJ8sqbZ8B4YsUOg3G1/Tk097r3HpelNPbgv8rs7Km66KslCzbkNvLvh7RTmX6sYZAwITu/Zox29Cj6yS2yax943AArfnq1jL6PB+sE0V4+y/5nYc7MPJGWsEVjbWfXLgWtZXCVhZNxPD8+R4xNrnzAI62O/aeexllj7Wtk7u91D79Rezzp3xQQCqM7Z6h6rzv/TZJ02tg9Ok18243tSSX6vWMuMq+6w+OsP/w76lAMFfoK59T6j8lXhn3jhdqWTXoYfGzJyoPKtJyGDbAE1bMDbw+kOndtdpQYEqHTikBot3WI2sM5R3hjUQaKTsPlhXXJwTuMqRau2q+yLwvXZ51V1DLj/Pe+TazDBEEMY4cnbw4J8d6M/BbdxdPzgvL/B6ZAFtYsy+euwZ1UUNzP1RT7/eUxMu8Z7aavzAnbbqdg03Z3L1+JGW3H5lyzXXXH/QS89abwrwmd6pMK4/FfaIuunh0seNn+pf5tOAR9BgysghsC4na2DpEi0Y5gv5Gtf8mluqQuuPwYDtOfUi2Nj4Wef4d0F79hmnXNhOWgnk/EBzN6y3fD7Cl85Vt1Hzx45RSdQLlYffRmxLYvweUbI/Y/F8voxTc6o2a3vQHXe79OutbwdU/pvK62fd9xgzop/dHTB2CEge4YXrf36n1/37QOO7enGRxi98UYf939fGrAnzYMDAkyNsxbrI2PfedKllX2Rd5nvepNd/96cQ+6Jkt0msfcNXzlT8jbGMju4HQ9Uznv5rbsfJPhzcH4L3z0Z2cY01QtU3kffitbKbZ7I8YuxzZnEd63fpOvYyKxns7PT4q736i1mXzvkgANU5251axysQ4npTWd276tTg7bUJpLyv7U+8FnB9nOBV2u11OtchYKDihEiOcvt+M2hDDXrh5XdDz7QJSpmxL9u08XfUO/drgdXJ/rZ697UE7GIMzHW58Hx93xJczMot0po3jdMA33zQmBXl3Z73AsgBGZ6ep9wcy4oBCyO8sB79D5fMnO32yGve0xBfU3mJ73S/cCs48H4bY+PIXaZ9FzjAwCYyQMDz+dilqnULNTHabCjzOn2Lp4W4Hp2z9YzpeyQtP2MJHPQ6YZx+d8QfSUoA1AjoP3lz4PX7zNluG++wcQHyOLNvhzaJqW/EWXynVoupjE7uB50quGc7DvbhNv3BubGGo1Vur40l0SOmPmfW06l+l65jL7OObZwZf5ksmfQgAJVJrUVZQwj8H53SLcdzLZs2C5uP6/in/kOEbRbbf8M4avSbnXotlvFjiECK608H9YGTxbFfAWONDKxDQoP2bHXt9vUgKRun9QWtmRkvbbRxQIX+VwffC3Uxf2uiLurT59uhP2/WZPqWRt++Qjf7ZiX1GK4FDxZroC/+1FSn3W/+NWCNcC8Cj/6HS9Xe79swTtvvgvY2I7/UChjXXiss0bJna7Rl1W1RAlGhrkfnZOlj+R7hM+YTz/7/LtCFwTODjYXm9ftKhw5vhxlrvpK0R5vE0jd85Ynxr3kntV7GNUGj/jtbY8oPxLDRWMvo3H4whkKlIImN/hBQuljGGgErZMiLZHrE2udMKmf6XXqOvcz62XBm/GWCpeXjpLQsFYVCIGYBY+r5d/OMC0PvMo7bBj1c7+vQB/8wTsOKdVp60PptXv5DHxx6P2hKuo2dgve6NAOTfmpQm4Jb3ugIdbBUh6chBEId3Qy+NXWI1YzT/4598v9CLbC8l6N+ecEzyiyLLU+zcofrp48Y/yzvGbeN0rayh7Uq4C6F1gTBz136s3HXPutl2YNTpOY1n6PUuJNr4gLGhavH32z8m6Ebqx/XmvsfDLwjpy8D7zXZps0rCDx117c8ob+xfI+k62es9aBXLMeiAph6FqjgjBCRpIBEIV50H6Jrxp6p6krrac2+dOaMtcm66s05emiV9yLovkWO/22PNomlbzheMZsbjL2MzuwHbRYvanKn+nAyxxpRK5GGCZLpEXufM2ES73fpOvYya9ce30NmPjySKcAMqGTqsu12Ecj6/vn6geVMotZMnT7K8k81GdeoifvhatInn7a9wk3c24trxY5Qh7gq3olW+lwNBz8Mqm8PTVxX6z1FzXfHvOC/72p7iXn3xiQ8zMDT8mJdNGCc5qz+k7636EltWXReDBm5dPyTvwWlO6HG46m4hpe1GHyOrBo8T0OBhvW6cfneCKca+2ZE/d44Ne8nKgy4I6dZH2Om6HO7Y7guXLLqnq6fMeMGDsMmakyQV3PjcQWODr7Q8UZr6PwUDbxutOVGEHbcjBt0LH1E94zwXecueF3zjrtLNHnq/UF3Mw1Ol+jrdG2TROvVTuvHvR90unxO9eE0HGs4TWVre2nqEVe/S9exl9kgfA/Z6pZpmpgAVJo2DMWyIZB9ga6eFuqHc7iLaNrYdkDSryqne5urPQWkiPgiO0fdTk31R64j1CGickwLW+/WFlPyDEsUqo1TFbRpVG3lQo05zww8Velo9kCVbt1uXKPp3BjvJhjqFMrPjevS/zXCD+v2aK5QxjbyTYvvAhvlJWkGCnypozEFkMxA1Cyt2Xh3y80ErDX9+BM1peyYSRp/xnIKNf/hUvW3TGZyvbpTr1hvshBwjRLjjkojbtfK6f3in02Wladxqzeo7Jr8sKdAm3fa+2nZ20n8bkzjNrH227R7nuh+MAkVcqQPh+oPqRprJMHI9ibTzSORfpeuYy+zUUI522gsxl82sJKXNNW/hpNXM7bciQROVv6ECRpoGQz6Kn/i6Y16zjoo9C2I5W/zZ2oKuIbUv+mM3meGHfwFbPLIIe23Hvw0F8Z7EeaADSf6oiPUIVGDbJ3e98wodwBKNI9Urp8mA4fmem27YYwmzN2odzznqhgzAOYu0eyC7jZwWk8VaF0p1TMzzJLwOWptD56lrcCRTfr19r/EVLys3PFaPOfSwP3bN7opJ2WjxHT+jBmn/hfcqkcrl7ZeS8v1G61asLXlznRNe1Ux9z5Ve7/3+l9zv55YXRR4x9eYWiUoUVauLlvylHaWXx8Q/GpNlezvxnRuk1aFNs9yS7T9cPCM31CvkzAL2JH9YJsaOfCGE304TcYaDmg4s4k08ki436Xr2MtsqQz9HnKmk3WYraRsaNFhBKlIWghk5Y3RzcY1Eto8XG/qyW0H4zgiaNx+dMHPtaXRevjXd70pay7NxilCn8W0/VC3aLduqX2ed4Q6JCqVq6tGnB3/kehEs0/6+tn6zrkFCjxZI9k/TIIrZX5+ZmjOy61XZsse9J9abnsGQKj+auQV4x37gkvl3OtQ5cq07wLnNNhSugo0qfqeh1TTFMvdL4zTcgadp36WqqR2n5XunzGjfAMnGRd136l7huUYasZpcC/P07A842LXAyZo6avdNHH+L1VR83ttX3Jl4sEnf7sYM9aG36Hte7Zoge8mD/5lxhPvtSatbzn3PN3bxLmaOrMlp/aDzpSm7VYS7cPpMNZoW6vUvZMuHk70u1CfdUM25WMvs3VDlY3xV+r6fXw5E4CKz4210k7AuEbCwqUqbXOL6Tju5uM5cjBOxZV/blPLrPzRunbQKZb3XfrYuC6UNUxlWWh5eqbGTBkiO3M/LCs7+rQj1CF2kLbn5GcPmqDx+U5dmD72kiSc8tTuOi3ELL9Q283Kv0xX9QxKHHE2RLOaqh/UiupjoTZn+73m2nX6RcAFc41ZZxcMiutHWNv+ahbngNY9tFONsZbMhl2sm2xbrsz7Loi1rqTLYIGjW3T7XO/MnCjVaG76RMf9aXI05MrBbfdZSfgs+bMMepLenzHjO7N2k+aPukqrshaoyrhZQr11ls3BZ7Tsxv/Q0NyQF6gMqmnkl67qhRoRfD2vnAIVP7JdlTcNDJy1ltVVXU/13W408nbjWZpWbdKOfTEeKyf3g/HkH32dxPtwqsca0evoQAob/SwdPJzqd20/66Zl6sdeZinalo3xl+mSSQ8CUJnUWpQ1skDODzR3Q1nbIJQxC2rplJ+oojb6z9Xmhhe1aOxYY+aGNHzVUk3LDfoRn9VHE2b+SD0sJTmx/5CCQ1WuhkM6aEmTPWiKSi45zfKO8TT72+rdN3hw+jd90tR6b53m+s16+Omjgesl+srJOiRalmSvbwQT97xubXcjEDhzjPKSNz5PXo1C3E7Wmllz/QYtWue9hXTWORp/XUHgDxOZsyGWaltD8Lmhxk1tG57RPXu+rxsKg/qoNQMbz/91/BN9HCm90S67d+yPlKJ1WYj+ai50Vd2nRVvr284+9ASQJ2u+NZhmx64158jPQpQr7u+CyDmxFIEEBFpm5lw+9k7tDvHZ92+4eb/W//IJ/91kswf9WPPHfMu/2P8kGZ8l/8aDnqTtZ8z44b73fl1ftMC4g+A3NfqmH8UVXA+qbYSXzfpzxUqtrw/+7u6ugtsWabrlYEP2RRcoP2jYEmHD9helU5u0Z1+0LyVH94Nx5B95FYf6cIrHGpHr6NBSO/0sDTwc63chPuumaMrHXmYhQpSN8ZcJkzkPAlCZ01aUNBYBTxBqfdup6Ud3aenYoRoz90Gtr24I+tFqXKhv63qVzR2tc4berE3v9vZcKHnN+LwQp2kZUz8LZ+tX1qOO7+7RvoDrTH2hP+x5u/XW8T1+pCWrrg0R9DhDQ0cOCAoSNOiZjb81QgVmUKBSN0+5R7Wt8aiIAoFHryMldbIOkfJp52Un3taePwTeHa25brdeOOIDNK5BtGiNFjsUZEm8dqHuMmK0e5u7KXlzyj5L519knuphfezXzt1GEKbpDa2a86pyLznDu7CL8qbfodsCZusZi44+rzmTZ+pe/2fghA5X36cbb6nVZaUXB14Xy/VnHToQ/IMn3guMGqcAVizWqr1mMND4vG3fr15XnB/U96UTr/9ef2hztpDZX2fp7qLgU2yPaNfs63Xjyl0t110xttzcsEv33vBjbcj7ieZb29mWnZcw6p9UfI5s9pmodSBBZxFw1T2q0qHDVbK8XNsCDsaY3wHlmj+2SEv3febhyM6fqSfWTQ+xzzIW2/0sJfQ90t6fsRg/X81va+0tZd5r2/1Vr7/8P559dlL7knEgbeWs5W2DiFmnqFs33xGVvpo+8/K2s9biLFjofZGDbZJQ34ijL8bjkGgZA/JMZD8YsKEwL2Lsv+bajvVhB8YaYWqT3LdtWNn6znPAw9E+ZyrG2+/Sdexl1snB7yFzc1EfNvpL1G2RwBQgAEU/6HgCnqnpu4xbSy9svUCop5af6Z3Ke3X39EL17WVcp8H/71xNmH2XVlQ2qF/RUm3Zs1lzI14o2TjqOK9cGxcNb5kJZV58dO461Xqus2EM5nfdozsrWmaiZOdfr7KN92hcyGn4oXZUxtHqyhtUYJSt79C7dXTs/bqnqEebNjrx6i79t/W6Hs0Nqtn8uj4KTvnuDlV6fvQHL3CiDuYRtOf0/LvBQYpGvbZzj2VAbpg8u02vBSfTfj1f+ZYlnRGYeHRjiHR/1Vv7PggKGvrq01OFM9doy9aFxm3EG1R2063+mW7mbLaf3+E9op+dr0nlz+ipkgTuQmQETvZW7jBKHfQ48bqeetY6EydcfYNcmv5Hu37716CNGUOFP9bolZAzFb6l0Qt/HHSxfeMU08VXqO+AuXpvygJNy7PMqMvqp+J1oYKxVXrY/xk4W5ff/6mufmCRhub4fsSYRQpXhya99lh52x9BQbXIvqRI1/UMOgzvqlXZeDMIvEsaNlKXjbtSQ4KS6MgaTeg3Wot2BQeJzduQG0HiNneAOqLqh25oue6K5zNzl94dvESPzvtBYDBNduxibWez0k58jszthPNOtM+Y2+bReQV6GjN5d+vA4Xe9+8O/qXr1Es0Ze65l/3e2hk1fYszkMYNPp6i/sQ/cuOFWFQR8H1gF7XyWwvXr2L5HWnJ14jMWrhxxfr4+2KfX/Qc2jHHF6ms8++zWMYV1fGE87zNa89eUhzj4ZXWN/twTRBxxteaX13iD7ka9thoH1erMnavZ1r/W7IHW08vD1Tto39v0liqfa7Nni7AvSmab2OkbdvpidN+2KcL5xVZG5/aD4coRZ/81K+pkH05orNFWve07dvbJSbCyNX4wSp+QR7jyx9bnTDvn+p25tfYce5n52WnrZH4PJfDZMqvBI6rAV9zGI2oqEqSNgDnAMR/mtQZ4xCbQ3FCjDbsP6Z8Hn9d9lXXGsQDrw7g98rBpmjb4bBVMHKmBYQfd1nVan3u2/dJOPbOq0ns01Fzm3eaVl2vC+IFBP4Rb1/U/M4NH9y3W7Q8Zt6n3vNmyfvGUSZpa2FWvzr3CuB5VqNPwemjiuh1alrtZY4Yu0Tv+DYZ4kr9QVc+WqFeIRfHVwaXD5VM0bPGeEFv0vtWlSBXvzFD9+NFa6hkgh0kaazpLHVzV83Te/VladOdsTRzovbJWU622bdqkDda26DFMpTN+pOFxtG1AaRvKoxt76rFAWhSuvVpdfv2A9NPSytZZcgGZmS+6qP+iZ7S9pG+bJeYsnwfuvksPV7Vc4Ds7v0i33XqjphXmhpixZ65uzvDbpl0vGrfw9q5jvmuuN+u6Sbq6TR+NoW0jlM/ctvkILKfZp2do9sxijfO1lxFSbKrdrGV3WH/8/qduuenaCNdNMdd5Tltefl7rV/s+L0ZmMbZzYJlaDALsYm7n5RoaFDyL73NkSjWpJuxn3FxuPIy+lUifadlI5/q/0+8rjb484e7uKntknGVGjPHjpnqLXtq5OXBf6Pn8XKTe546yfD4j95eonyVjTxt1HxHD94i1FPF9xpLw+WreqxWXTFaZPwhlLWWk50aA76ayEAHySOsYyxrWq2R1T92zYohxrb4t2r3nN5bvPzNoWKqpkycFtV0M9Tb3qca+6NaI44fw+yKz1PG1ibN9I3pfjOIbcrEzZQwsWzz7wRjaMZ79Q1L6sN2xRkj4wDdt7ZOTZOUtUWBbhhg/BJbceGXXw5k+ZxYjsKzx9LvgyiR57GVmZ6utA8sX3/dQcvtLYAk77qt4x1oEoDKsT8Tb0BlWTYqLAAIIIIBA3ALsK+OmY8WoAsaPMfMaUJMeshx4irqSN0GOCle9oPLxIa6vFesmSIdAwgL04YQJ2QACCHhmU5sMdifGcAoenQcBBBBAAAEEEEAAgZgEjOuPFMzW1p0Lg06JjmVl41SaF9805kbwQCCVAvThVOqTNwKdXeCkzg5A/RFAAAEEEEAAAQQQiE3AOLWmfIFmLt6lo57rC96vu4ZHOgV6k556rMx7nS3jOn/HGmVecct78nhsWZIKAUcF6MOOcrIxBBCwJUAAyhYXiRFAAAEEEEAAAQQ6p0CzGrcu0GQj+OQyrvfYs/jnEYJPplB3DRx/s/K/+//0xtg1Mq/cl31ad+Ny7zwQSJUAfThV8uSLAAItApyCR09AAAEEEEAAAQQQQCCqwL/02SdN3puZZKlrt1PC3PwhcENZOd3U1fPWmRozZQiznwJ5eNWuAvThduUmMwQQaCNAAKoNCW8ggAACCCCAAAIIIBAskK3vnFugnp63T+idRx5VTVNzcKKg18dUs/oJ4061xt2oihZpfuFpQct5iUB7CtCH21ObvBBAoK0AAai2JryDAAIIIIAAAggggEAbgayBt+ix8uvVP9tYdHSjbpq6UGXranQ4OA7V3KCadQ9q/qhhKq5sVuHMh/XE0uHKabNF3kCgfQXow+3rTW4IIBAo8BW38Qh8i1fpLMCtpdO5dSgbAggggEA6CLCvTIdW6OBlMANMj+1W/T8P6flVlXrHFVzfniq86T90wWl9ddl1Q9UrK3g5rxFIsQB9OMUNQPYIZLZAvGMtAlAZ1u7xNnSGVZPiIoAAAgggELcA+8q46VgRAQQQQAABBBCIKhDvWItT8KLSkgABBBBAAAEEEEAAAQQQQAABBBBAIBEBAlCJ6LEuAggggAACCCCAAAIIIIAAAggggEBUAQJQUYlIgAACCCCAAAIIIIAAAggggAACCCCQiAABqET0WBcBBBBAAAEEEEAAAQQQQAABBBBAIKoAAaioRCRAAAEEEEAAAQQQQAABBBBAAAEEEEhEgABUInqsiwACCCCAAAIIIIAAAggggAACCCAQVYAAVFQiEiCAAAIIIIAAAggggAACCCCAAAIIJCJAACoRPdZFAAEEEEAAAQQQQAABBBBAAAEEEIgqcFLUFCRIS4G8XrlpWS4KhQACCCCAQLoIsK9Ml5agHAgggAACCCCAgMQMKHoBAggggAACCCCAAAIIIIAAAggggEBSBZgBlVTe5G28/nBD8jbOlhFAAAEEEMhgAd/MJ/aVGdyIFB0BBBBAAAEE0lbAN9ayW0BmQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgXSKADVrKbqhbqozw3a1thstx6kRwABBBBAAAEEEEAAAQQQQAABBBBIU4E0CkB9pOonduio6009ue2gCEGlaY+hWAgggAACCCCAAAIIIIAAAggggIBNgbQJQDXXv6AnX20yiv+Zah97RnVEoGw2JckRcFrgC9Xe97BqXE5vl+0hgAACCCCAQOcRYDzRedo6lprSH2JRIg0CHVUgTQJQX6huyxbV+n7oHqnWrrovOqo59UIgMwQad+rX6z7IjLJSSgQQQAABBBBITwHGE+nZLqkqFf0hVfLki0BaCKRHAMr8Iqo4YAE5oHUP7VSj5R2eIoBAewqcUP22zXrNFxRuz6zJCwEEEEAAAQQ6iADjiQ7SkA5Vg/7gECSbQSBjBdIgANWsxt/sNH7o9lD//B5+SNerO/UKFyP3e/AEgfYUaK5/XPNWvCniT+2pTl4IIIAAAgh0LAHGEx2rPROtDf0hUUHWRyDzBVIfgGp+W4/c9xtp0HStuGOMevpMuRi5T4K/CLSvQNMbWjXrwdZTYts3d3JDAAEEEEAAgY4gwHiiI7Sic3WgPzhnyZYQyGCBFAegmtX0ylY9c+RrGjLlKvUtuFa3DMvxcnIx8gzuVxQ9QwWaG17UoqmlKqv7LENrQLERQAABBBBAINUCjCdS3QLplT/9Ib3ag9IgkEqBFAegPlL1Ezt0tOck/XjMtwyH03XJlecp2ydyZIeeeuWY7xV/EcgAgUbVbi3XihlDlDeqXIc9JT6hw9UbWt7rlas841+/UfNUtrVW5n0fwz/M9f5LZXNHq1+/ed670Rnbr1yoMX3M7eRrzMIXdTjUHSObarWt/EHNH5Xvyc/M05N+7oOqCJmvsd3yG3Tx0Ju1yRp8OlGpYk9eLeVurVOIUtvO07qNUHU1ljc3qGbdUpUM7uutxxCVrNwVus6+zZnrlM/zGvnq/bC21RpXlWveqxU3rPe2i28F/iKAAAIIIJBuAk6NJ0LtX2McS5gktvftCY4nbOcX3G6h6mukybjxhIP18BMZB/5rt6tijXWMZIyT+ozW/DX/pZqGE/6UctVofj/v2M87dvWMJf1jW1/SA6oYdbZlrNmyzjlza7yXcYi3P4Sqf4z9NqE+FCrfTOw/vvbhLwJpKOBO4ePLQ2vd43v3cV+87C33l75yHH/ZPe+CPu7vntnL8++s6VvdH/uW8dfvAkU6CXzpPr7vaXf5shnuC7391tN/R651N3z5nnvXglHus6zv+5/3cV9Y8pSRJqgux/e5t66e6x7du+Uz4NnWWXPd1X8/5N5a8u/+PtDyGRngLt7yZ8sG/u5uePkXxrrGtqff665+7+/eZR+79z21wL/Ns0b+wr3Lv8yyuvn0n9XueWd58zbz/WfQ8jYvE8gzXF2NPL987yl3qeW7wPed8N0zjbrNedl9vE05jDeOv+5ePrK/O7B+Rvmq7nUX+7ZltkuodXkPAQQ6jIDv+6LDVIiKdBIBB8cT4favMY0lTO4E9u2+1rI1nkgwv3D1zbTxhNP18LWF8WvqrWVj3d8bOdddXvWe93dX0Pio9yj3wpd9y7wrfhk09gw3hvKOv3zfvd+bU+1uM3yMpT+Eq39M/TaBPhQu30zrP/725gkCyRfwfd7t5pTCGVBfqG7LFtXqUt1SPEBZvuBczkW6emyu75W4GLmfgifpKuB6Vcsmz9LS1VU6GlDGj7Vn5Tz98qNLtbrmXdUfblD929u0rCjfO8vPpaMv364pC3ZZZkL9Rdtm/0w7PvkyYEvSFzrwyFI9mbdCew+/pS0rJqu/OVWwx7/rikHdvGmNozZb52hKyaPa33+ONqydpaG5XbzLumtg0S/16KaZnvVcdY+qdPIcbbMe7fKmtPcnkTzNuv5EGw5+EZTllzr+1iqNv/ZlfXfOU0Z9DbfD76qq/PqWOhvH1I5WrtTa2uD1jqlmyQKVvTtYS9bfrsv8de+iXoWztOaJORron14ZlCUvEUAAAQQQSLWAY+OJRMYSJkIi+/Z4EBPNr6OMJ5yuh68tjPHR3PGa8tuLtGHDEhUX5np/d3nHRxvv1vAexgDJVadNJdO0qNpy9klWnsYtmKr+vk2F+5tzvmZcN7j1LJZw6SK+n0i/TaQPOe3OeDRiM7MQAbsRK8fSe2c6hZrh9OW+Ze6LLbNEAmZIOVaAzNxQvJHGzKxtppX67+5Daye5W2c79XePXvZ6iJk6LUeh/Ol6T3KXH/LNVGqtc/DnIORsqdbk7pYZhebMpRHu5fs+tyyxPg0s41lj17oPBc/AiuUIlXeTTuUZWNdexgymle63jgcX7HP3vmUjvDPAgmZOmuX5eKu72Jw1FnbWlnf9cEfvrEw8RwCBjBZgX5nRzUfhjdlHTo0nAvevYWZeB4k7tW+PdUa1Y/kZ9Qisb+aOJxyph6ddjVl1VQuMGfqXuOdV/W9QS/teWsdXxjjqomXufdYh2Htr3aN9v8sijKH+WTXX/T1vurhnQHmLFFj/6P3WqT4UmG/m9h9fy/IXgWQKxDvWStEMqGY1Vm3W9qO5mj7zcnUPigNmDbRejNylI8/tVl2o69wErcdLBFIr0EVn5J3ROpuv5xTdcdsP5LusfmvZuqvgtkWa3tM7Hce1V49v+aOCu3jWGX3U1zdjJ7tA0+aNUi//VMHWrbU8+4ueWfLrljvX9SzU8PyTgxN4X3dR3riJGuLLet+vtWz7X8Kkjfa2c3lm5XRTV1922cONGUy3qiAnuLIn6/vnDVDLnC6XPjrwvmXmmLHyp4065jL+nvidXnrNcvTOt12drIHFpSo8yf8GTxBAAAEEEEhDAefGE/bGEiaFc/v22GCdza+jjCccqYfZAMbdxtf+fIuOdrlAPxxyWpgmyVbXbl9vXXZkr/Z+YA6oUvew12+d60OOuDMeTV3HIeeMEEhNAMr4Mnzkvt9IgyZofMgfylyMPCN6D4WMLNDNCKoEx1B8a2SdreEjfaeahgmyntpV3X3rZ52hvDN8p9P5NtL6t7n2cT1Q1XJJ8y4Xnq/v+9ZrTdL6rPtgXXGxLyzWpNdefFPG5bltPxzNs2dv9fNVL6urup4aqQItRXUda1TAvfpO7a7TPIG197W5tFiLdjW0Ceop50z1+QYRKNuNzQoIIIAAAqkTSGQ8YWMsYVbQ0X17DGKO59dRxhNO1MNsz7rdeuGIEUwKvqmM9cLivfpq2OI9ltb6UIcaPre8TsFTG/3W0T7khDvj0RR0GLLMJIGUBKBavgy/piFTrlJeyN+ZWeo+bKLGmOcjex7va/sTr8X1IzmTGoOydiaBk5U/olA9fVX++BM1/cv3wu5flz58a6+OxLxaYIA3vuuspSLPKBXM+Z4u6H9KSyLPdQwKdY5xt8GKaksgKqtAc9dOU68om2IxAggggAACmSGQyeOJNBxLmI3eYcYTFt8uRao4aF5TM5Z/b2hZoe9AZbp/Cix1jKmoToyBo2TUYfpPlHqyGIE4BVIQgDKmST60SUd6XKFrhp0evthcjDy8DUs6hEDA9OITxoDAPEIV1+NzNRz80MaaWTq1a9fWUwVdTfrkU7vRr1TkGaWKWf00bdXtLRfS9CZ11VVq6fRC9R1crBVbawNP2YuyORYjgAACCCCQCQKZO55Iw7GE2eAdZjzh0vFP/pYJXTiBMqZhH+ow/SeBZmFVBCIItHsAqrn+BT35qnGq0NGNKh7QW3kBU0BzLa/P0YTVB1qL7vqNHqh4u+0pNa0peIZAZglYpxcnVPL/Vf3+ltPvYt1Mdm5v9Yk1cch0qcgzZEEC3szKLdKanU9Z7jToXXy0SmWzx2nwqDu1O+E7/wVkyQsEEEAAAQRSK5Cx44n0HEuYjdkxxhP/VFPjpy19M6EDnant3pFzT88+1DH6T2R5liIQr0A7B6C+UN2WLarVYC2o8t6WPuJU0N/qnmG+KaBhrpMTb81ZD4F0EuhiBF99FyW3Xa5vKq+f73NinO/feFze4UZsW8rOUbdT7X4VpCLP2KqjnIGauGKb3nx6lUqH+U9y9KzsqntUpZPnaBtBqBgxSYYAAgggkFECGTWeSOOxhNnoHWo8cVC/2xfqBi0Z1btDFDaN+1CH6j8h6HkLgTgF7P7qjDMb72pNv9VTTzco++KJGpvnu+JwpE0GnqerIzv01Csd8cszkgHLOoVA397K9V3yzHaFv6qc7qf613L96aA+CL6lnn9piCen5ym3zR3nQqQLeCsVeQYUIMqLLGPcOE5zH/mN9j69VBPzvdeGMtc6+rwW3v0i15SLIshiBBBAAIEMFMio8US6jyXM9s/k8cTXlNvnO95ObNx05okXVB/D+LC5dpPW136RIZ0/3ftQJvefDOkCFDPjBNoxANWsxqrN2n40V9NnXq7uMVFxMfKYmEiUmQJHDmn/CbPo2ep50SD5hgj2KxN0AdIj1dpVF3ng0Nz0iY57MjLyHnmZ8kPeDCBSSVKRZ6TyGMsa1uvG5XuDTtM1d/yTtOzZGlXeNNCQbnm4fvs71cV7ya0oxWAxAggggAAC7SqQseOJNBxLmA3XYcYT2frOuQX+G9649j2oeev2B42TgnvqMb26+U/6+hn/FrwgTV+nYR/qMP0nTZucYmW8QPsFoJoP6ukn3pSrZ6GG558cO1ybi5Fv1tP1nl/tsW+DlAiknYARkN23R/vNcmUX6NoJ57ReFDyOsmblX6ar/KfwNeiFl9+NMMBoVtN79foowbxTkWdkmi919Lndqgt5dK+7Cm5botsGWWZCRd4YSxFAAAEEEMgAgcweT6TfWMJs8o4zngj0/Uy1i0t089b6MGNEY3y4d4Me/ri/LuluOTJ5aned5juCd+CQGkIewGvWp8ePh9lucj9GgXVsnzFw5Bp1nP4TuZ4sRSA+gXYKQBlfaK9s0Pp9WSqcda0GWr7Tohc7KLLt2qv1Za9xN6vocKRItcC7e7SvMWQ0xCjZR3rlxT1yGXNyeoydrgnRTkltPq7jn4bblrG5rAG64a4J6uGps3G9tIqVWh82UGsj70j5JivPRNot0mm6WT2U1/trLVv/RjfltNO3XyLVYV0EEEAAAQTk1Hgi0j7dx5ysfXu4vJOVn68+8f7tKOOJrHM0/roC/wxw6Yh2zR6r8XPLVWO9HmZTrbatWajrJz2n3pOGBJ6pknOm+pzujUCdeFt7/hA8y/6EDu8yDvLd97Zf+8Trv9cfIgxbFa4/+LdgeRItbTr2oY7SfyzNwFMEnBJon59gTdVatnCLjhr33bpg0Gm2y571/fP1A/8lo1w6WrlYy6pDXAuqaa8qZgzx3EmvH3e7su3MCg4LuN7Uk9sOhjgaZARkqx/SqqomZeeX6lcLC9V6CXFLGT49Ln/8yvW+Dn3wD8vC4KfGqWaFs/Ur32lmRt4r5zwe4lx/8+jWRm0w7kSZPWiONiwd3jbv7G+rd1/vB87YzoaK33sCvs0NL2rRuFna5i+Ug3n6Tx8w6hVtoOGr+ifGaYRtBjfva/PCu0JfZLz5qOoPfW6snRNHINyXKX8RQAABBBBoZ4FExhO2xhJmvRzct8c0nnAwP7P4KR1PmIGYOzWmj3lX7766aEa5apvaDFTMUkZ/OFaPLsqbfreWjLDelOUzvVO5RMVDz269+/iAcZqz7GkdG/pj3XhJ0G+1rLM1fGSut8wHtO6Oe1rvKGwGrpb/RLduPksL7hjaOpv/yCOaecMvtWLGOM2vbmpZN6b+4M3GVr91sA855s54NHonJ0VnFUhyAMr4Iq4u1/yps7X5qDlf822tv/uhwIh7VPlG1T66Ua8FnHVnfKhLizW/sjZgJpRrX6Xuqzri2aJ5t6tbVr9hzDDhgUCKBE77mv66osg4yrSpdQDS3KCalaW6avpGNebP1BMbblVBqAuAG+l2r3pMr/k7cIOeWf28Dkccxxinmc0r18ZFwz0zoVz77tHUG5ZrW22jF8D4LFX+zDi69Zg0dqk2rpuuvJCzEc/Q0JEDvEfLjEHK6mtU0CtXfYcuVeOUmRptnZZtHCNLPM9G7a3c0XI6ollSS9AroOWa6/Xcptfl/yo48rzKtoeYRm5cZHzOiKs1v7ym1csYIG1eME8r931dhYsqdM/4bwVsmhcIIIAAAgikrUC844m4xhKmghP7dvHQmUIAAEAASURBVHM7sY4nnMovxeMJ1xta85+P6h3P2M04YF61RJOnrwtxMNC0ifRwuB5ZeRq3eoPKrsm3zIQKzt+YkT/ibj2xuki92owNjbNRimZoeI+WWVCeOwr7glcDrtOGv43R/cZ6uW3WO0ndrvyZ5hf6DrPG2B/i6rdO9CGH3RmPBncyXiPgEfiK23gkx+KAKkaN1tI6/8/FwGy6FKnineUa6junOHCp8cqlw+VTNGzxnjZLAt/ooYnrdmiZ+eVmzoCafauWGkGo7Pzr9dAD83RZrn/qVOBqGfoqzwgEmI/6ww0ZWoOOXWxX9TwNmF7ZEiTJX6iXH+itmtX3a2VlnT8Ymp1fpFnXTdLV4we2nX0US7+P+tkxJhE11GjDSzv1zKpK70DIdO+pwpum6ooR4zRuYLTbAJjBqlW6c9FGY31jUDJshmbPLI64nv08o33Gu6j/ome0veSbqpl7hYorj4bpPN7vgNyndWNlvh6+rZtefWy3Dux/Xvf53U9R/6JSTZ08KWIdwmTA2wggkGEC7CszrMEobhuBxMYT0favRnYxjCXMQtnftwdXxd54Ir78otW3vcYTRgBjeYmmrK6VKztfY0dJz289oelPP625A2O5/q3D9fAHfnxtYk4M2KKXdm62jI/MMd40FU+ZpKmFua0zmHyrWP6abbPeMqY1x7O33XqjpnnX8/TZ0v0aOXuifvjDCRoa8jdYpP4Qrf5GYWLot/b7ULR826v/WLB5ikAGCMQ71kpiACoD1DKwiPE2dAZWNSOLHDxgrHq2RL0ysiYUGgEEEMhcAfaVmdt2lLxFgPFEB+gJDeUaM3Sd+vkOlHeAKlEFBBBAwCcQ71gryafg+YrHXwQQQAABBBBAAAEEEECgcwg0NxnXqtSp6tb1q52jwtQSAQQQiEGAAFQMSCRBAAEEEEAAAQQQQAABBGITOKZXN+7QR4MmaHx+LKffxbZVUiGAAAKZLnBSpleA8iOAAAIIIIAAAggggAAC6SFgXGtp6126/en/q9t2Xhvmhi/pUVJKgQACCLS3ADOg2luc/BBAAAEEEEAAAQQQQKDjCXjudjxTU+75h6ZVPqTivI51M6SO12DUCAEE2luAGVDtLU5+CCCAAAIIIIAAAggg0LEEXDVaNGWnzrj6Zr3wZqg7HXes6lIbBBBAIB4BZkDFo8Y6CIQSaHpD992/Qyd8y+o2aHH5XjX5XvMXAQQQQAABBBCIJsB4IppQei7PHqrFlctVOp7gU3o2EKVCAIF0EPiK23ikQ0EoQ2wC8d7uMLatkyouAc9tdpfonQgrdylap7dXDFV2hDQsQgABBBBwRoB9pTOObKWdBRhPtDM42SGAAAIIxCsQ71iLAFS84ilaL96GTlFxyRYBBBBAAIF2F2Bf2e7kZIgAAggggAACnUgg3rEWp+B1ok5CVRFAAAEEEEAAAQQQQAABBBBAAIFUCBCASoU6eSKAAAIIIIAAAggggAACCCCAAAKdSIAAVCdqbKqKAAIIIIAAAggggAACCCCAAAIIpEKAAFQq1MkTAQQQQAABBBBAAAEEEEAAAQQQ6EQCBKA6UWNTVQQQQAABBBBAAAEEEEAAAQQQQCAVAgSgUqFOnggggAACCCCAAAIIIIAAAggggEAnEiAA1Ykam6oigAACCCCAAAIIIIAAAggggAACqRAgAJUKdfJEAAEEEEAAAQQQQAABBBBAAAEEOpEAAahO1NhUFQEEEEAAAQQQQAABBBBAAAEEEEiFAAGoVKiTJwIIIIAAAggggAACCCCAAAIIINCJBAhAdaLGpqoIIIAAAggggAACCCCAAAIIIIBAKgQIQKVCnTwRQAABBBBAAAEEEEAAAQQQQACBTiRAAKoTNTZVRQABBBBAAAEEEEAAAQQQQAABBFIhQAAqFerkiQACCCCAAAIIIIAAAggggAACCHQiAQJQnaixqSoCCCCAAAIIIIAAAggggAACCCCQCgECUKlQJ08EEEAAAQQQQAABBBBAAAEEEECgEwkQgOpEjU1VEUAAAQQQQAABBBBAAAEEEEAAgVQIEIBKhTp5IoAAAggggAACCCCAAAIIIIAAAp1IgABUJ2psqooAAggggAACCCCAAAIIIIAAAgikQoAAVCrUyRMBBBBAAAEEEEAAAQQQQAABBBDoRAIEoDpRY1NVBBBAAAEEEEAAAQQQQAABBBBAIBUCJ6UiU/JMXCCvV27iG2ELCCCAAAIIdGAB9pUduHGpGgIIIIAAAghknAAzoDKuySgwAggggAACCCCAAAIIIIAAAgggkFkCzIDKrPbyl7b+cIP/OU8QQAABBBBAoFXAN/OJfWWrCc8QQAABBBBAAAGnBHxjLbvbYwaUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBXgACUXTHSI4AAAggggAACCCCAAAIIIIAAAgjYEiAAZYuLxAgggAACCCCAAAIIIIAAAggggAACdgUIQNkVIz0CCCCAAAIIIIAAAggggAACCCCAgC0BAlC2uEiMAAIIIIAAAggggAACCCCAAAIIIGBX4CS7K9hJ76qepwHTK3XCzkpm2h7DVDrjAnXrdq4mjB+oHLvrkx4BBBBAAAEEEEAAAQQQQAABBBBAIG0EkjoDKrtwuf54uEH19dUquyZf2ZZqZ+dfr7Kad1VvLvf/e0tbVi1U6Tl/UtniJVo6e5wK+ozW/MpaNVnW5SkCCCCAAAIIIIAAAggggAACCCCAQOYIJDUA5WfIytVld96qMV387yir38W6JNfyhmdRdw0cX6K5j+xSVfn16m9GrFx12jz3Ol2//A2CUK18PEOgHQS+UO19D6vG1Q5ZkQUCCCCAAAIIdCIBxhidqLGpKgIIIOAXaJ8AlJld9rfVu29wwMlfjqAnXdRr+Dzdv+xH6uFZ8pneWV2q4vL9ag5KyUsEEEiSQONO/XrdB0naOJtFAAEEEEAAgU4rwBij0zY9FUcAgc4t0H4BKNvORhBqzM2aNugU75qfqfaxZ1RHBMq2JCsgYF/ghOq3bdZrzH6yT8caCCCAAAIIIBBBgDFGBBwWIYAAAh1aII0DUIZ71hkquOD/tjbAkWrtqvui9TXPEEAgKQLN9Y9r3oo3RfwpKbxsFAEEEEAAgU4rwBij0zY9FUcAAQSU3gEo47LlXbt93dJMn+qT4/+0vOYpAgg4LtD0hlbNelC1RJ8cp2WDCCCAAAIIdGoBxhiduvmpPAIIIJDmASgaCAEE2lOgueFFLZpaqrK6z9ozW/JCAAEEEEAAgQ4uwBijgzcw1UMAAQRiEEjzANTnajj4oaUap6pb169aXvMUgXQTaFTt1nKtmDFEeaPKddhTvBM6XL2h5b1eucoz/vUbNU9lW2uj3NnRXO+/VDZ3tPr1m+e9G52x/cqFGtPH3E6+xix8UYdDXRetqVbbyh/U/FH5nvzMPD3p5z6oipD5Gtstv0EXD71Zm6zBpxOVKvbk1VLu1jqFcLedp3UboepqLG9uUM26pSoZ3NdbjyEqWbkrdJ19mzPXKZ/nNfLV+2Ftq200trdXK25Y720X3wr8RQABBBBAIB0FHNw3eqrXrKba7apYY91HGvvJPqM1f81/qabhRCuCq0bz+3n3/d6xi2cs4R/b+JIeUMWosy1jjZZ1zplbYzmNP54xRqi6J2sM5KuL72+ovI1ljEl8QPxFAAEE4hdwt9vjT+7ykf3c3z2zl+ff9+ZUu/8ZLe+Pt7qLe7ekN9c7a+xa96Evo63UsZf7/Dp2LTOtdl+6j+972l2+bIb7Qm//9rTTyLXuhi/fc+9aMMp9lvV9//M+7gtLnjLSBNX3+D731tVz3aMtff+7Z811V//9kHtryb/7P0MtfWGAu3jLny0b+Lu74eVfGOsa255+r7v6vb97l33s3vfUAv82zxr5C/cu/zLL6ubTf1a7553l/dyZ+Ub9oCaQZ7i6Gnl++d5T7tIL+gTV1yyXUbc5L7uPBxXb8/L46+7lI/u7A+tnlK/qXnexb1tmu4Ral/cQQKDDCLCv7DBN2Tkr4vS+0aP4sfutZWPd3xs5111e9Z67ZegRtH/sPcq98GXfMi/9l0Fjj3D7UO/+1/fZCzvOjzbGCFf39hgDhcubMUnn/BxSawQQiCjg+76PmCjEwvSdAdVcr20L7lO17zo02YN12z3XKi8r/mAbayKQFAHXq1o2eZaWrq7S0YAMPtaelfP0y48u1eqad1V/uEH1b2/TsqJ84+pm5sOloy/frikLdllmQv1F22b/TDs++TJgS9IXOvDIUj2Zt0J7D7+lLSsmq7+5kR7/risGdfOmNY7YbZ2jKSWPan//OdqwdpaG5nbxLuuugUW/1KObZnrWc9U9qtLJc7TNerTTm9Len0TyNOv6E204GHxjgS91/K1VGn/ty/runKeM+hpuh99VVfn1LXU23SpXam1t8HrHVLNkgcreHawl62/XZf66G3fULJylNU/M0cAWeHtVJDUCCCCAAALtJuD0vtEsuLF/nDteU357kTZsWKLiwly1DKe9+8eNd2t4D2MH6arTppJpWlR9rLW2WXkat2Cq+re+E/pZzvmacd1g7/gmdJLo76ZyDOS0O2OS6O1NCgQQ6JQCIYJSSXorcAbUWdO3uj8OlZN59GHtr9zzjFkMvqjady8ocZfvC5k61BY69Hs+kw5dyYyt3N/dh9ZOssx26u8evez1EDN1Wo5C+mdF9Z7kLj/km6nUWvkv9y1zXxxttlRrcveXh9a6x3tmTY1wL9/3uWWJ9WlgGUPOKox2dNKyOafyDKyrMdtx5Er3W8eDp4Z97t63bIT3e6GP++Jlb3mP4HoL5JsxGXbWlnf9cEdvLfXiKQIIZLYA+8rMbj9K3yLgyL7R2FMer1pgzNC+xD2v6n/D0Fr3r8ZM44uWufdZd8HvrXWP9o1HIuxD/1k11/09b7q4Z0B5SxhY9zAzxi21cWo8Ym4yMG/GJBZmniKAAAJ+gXjHWimbAeWqmq3zreeU+54PGKc5i+/VZt91aHreqC2/Xavigd07ZYCQSmeSQBedkXeG96iiUe6eU3THbT9QTpsqdFfBbYs0vad3Oo5rrx7f8kcFX8op64w+6uubsZNdoGnzRqlX2BmAf9EzS37dcue6noUann9ym1xb3uiivHETNcSX9b5fa9n2v4RJG+1t5/LMyummrr7ssocbM5huVUFOcGVP1vfPG6CWOV0ufXTgfcvMMWPlTxt1zJwxeeJ3euk1y9Fb33Z1sgYWl6rwJP8bPEEAAQQQQCBtBRzZNza/rbU/36KjXS7QD4ecFqauQXedPrJXez/wnYIQZpUkv53KMZAj7oxJktxD2DwCCGSqQMoCUF2K1mm/59Qa8/SaoH/11ar4+XyVDuspHVmjCXnGxZbnlgdeHDFTxSl35xHoZgRVgmMovtpnna3hI3O9r1w68txu1QVHoE7tqu6+9bPOUN4ZvtPpfBtp/dtc+7geqGryvNHlwvP1fd96rUlan3UfrCsu9oXFmvTai2/KuDy37YejefbsrX6+6mV1VddTI1WgpaiuY40KuFffqd11miew9r42lxZr0a6GNkE95ZypPt8gAmW7sVkBAQQQQKD9BRzYNzbX7dYLR4xgUvBNRXwHfj1/+2rY4j2W+n2oQw2fW16n4Gkqx0AOuIsxSQo6DVkigEAmCKQsABURJytXQ6eXau4j21V500DjfPLP9E6lcc76iGmqqLfcoSPiRliIQDoLnKz8EYUyQqwtj48/UdO/fC/s/nXpw7f26kjMq52uS648z3+dBterO/VKY3D0K9rGUpFnlDLlfE8X9D+lJZHnOhaFOse422BFtSUQlVWguWunqVeUTbEYAQQQQACBzBew7Ku7FKniYNAB3+ADwP7Xb2hZoe9AVborWOoYU1GdGAPFkBFjkhiQSIIAAp1RID0DUP6WME5VKr1JY8wLI5oP15taOuUu1TTZ/bHcsjr/I5BOAgHTy08Yg0LzCGVcj8/VcPBDG2tm6dSuXVtPFXQ16ZNP7Ua/UpFnlCpm9dO0Vbe3XEjVm9RVV6ml0wvVd3CxVmytDTxlL8rmWIwAAggggEBmC7h0/JO/ZXYVopY+DccjZpkZk0RtORIggEDnFEjzAJTRKDnn6YcXW67/dHSHnqz6qHO2FrXuWALW6eUJ1ex/Vb+/5fS7WDeTndtbfWJNHDJdKvIMWZCAN7Nyi7Rm51OWOw16Fx+tUtnscRo86k7tTvjOfwFZ8gIBBBBAAIE0Ffinmho/bSlbQge60rR6nmKl53jELBpjknTuN5QNAQRSJZD+ASh9Tbl9vmPxadLrv/uTcSN2Hgh0IIEuucrzXZTcdrW+qbx+rVPlmxuPyzvcjG1L2Tnqdqrdr4JU5BlbdZQzUBNXbNObT69quY6cZTVX3aMqnTxH2whCWVR4igACCCDQ8QUO6nf7Qt2gI9NrnsbjEZOWMUmmdzDKjwACDgvY/dXpcPZsDgEEPAJ9eyvXe6apfZGvKqf7qf7VXH86qA/snKV6ep5y29xxzr+5ME9SkWeYooR8O8sY840zriP3G+19eqkm5nuvDWWmPfq8Ft79YlwXXg+ZFW8igAACCCCQlgLWg7jGTUeeeEH1MYwPmms3aX3tF2lZo7aFSvfxiFlixiRt2413EECgswpkYAAqW98wfmxnYME7ax+j3uEEjhzSfs819bPV86JBss7zC7dK6PeDLmh+pFq76iIPHJubPtFxz8aMvEdepvzoN50LyjoVeQYVIfhlw3rduHxv0J3vzEHfJC17tsZ7Q4OWlVy//Z3qmEYZLMhrBBBAAIEOJZCt75xb4L/hiWvfg5q3bn/QfjK4wsf06uY/6etn/FvwgjR9nYbjEVOKMUma9heKhQACqRbIgDjOMe1786DFKVdXjTi79QLKliU8RSBzBJrVuG+P9psFzi7QtRPOSahPZ+Vfpqv8p/A16IWX340wwGxW03v18lxJLYG8U5Fn5Pb9Ukef2626kEd3jRsa3LZEtw2yzISKvDGWIoAAAgggkPECgfvqz1S7uEQ3b60PM0Ywxgd7N+jhj/vrku6WI1OndtdpvlnaBw6pIeQBnGZ9evx4mO0mlzGwju0zBopeI8Yk0Y1IgQACnVEgzQNQxo6w+iGtqmq9wHL2oAkan39yZ2wr6pxpAu/u0b7GkNEQoyYf6ZUX9xjXMstWj7HTNSGvS+TaNR/X8U/DbctYNWuAbrhrgnp4tuLSkYqVWl/vmV4VYrs28o6Ub7LyDFHimN86skNPvRLmGhdZPZTX+2stm/pGN+Wk+bdfzHUmIQIIIIAAAuEEss7R+OsKjNGG73FEu2aP1fi55aqxXg+xqVbb1izU9ZOeU+9JQ2S5/Y9xHaMz1ed07xZOvK09fwieZX1Ch3cZB3nue9uXiU68/nv9IcKwxZMw0hjDvyXjSbR06TgeMcvPmMTaijxHAAEEPALt9xPM9WcdOhDuB3Go1jCPwtyv60s36qhvcY/JWr1uuvIsB2U8i5r2qmLGEOX1ylU/7nLl0+JvqgVcb+rJbQdDHA1sDaxm55fqVwsL1XoJcUuhPz0uf/zK9b4OffAPy8Lgp8apZoWz9aubBrYMMo28V855PMS1HszP1UZteLVJ2YPmaMPS4W3zzv62evf1BsSM7Wyo+L3MEHBzw4taNG6WtvkL5WCe/tMRzYyiBNt8Vf/EOI2wzeD2fW1eeFfoi4w3H1X9oc+NtXNUOOtaDQz+HvFtl78IIIAAAgikg4Aj+8Yuypt+t5aM6Gmp0Wd6p3KJioee7Rk7m+PnvAHjNGfZ0zo29Me68ZLTLGmNp1lna/jIXO97B7Tujnta7yhrBq6W/0S3bj5LC+4Y2jqb+8gjmnnDL7VixjjNr249kKxYxxipGgOZtXTE3dwQYxJTgQcCCCBgFWifAFRzg3bfcb+2W+JPzft3at3WWs8PW2uBZFwauHbrepXNNW6ZPv4hveOZ5mvMEhm2UFt2/lJDQ1ws2bWvUvdVHfFsxrzL1S2r3+AueYGovEqFwGlf019XFBlHGTeptskbKTE+CzUrS3XV9I1qzJ+pJzbcqoIQfdqI9mj3qsf0mn+ae4OeWf28DrcJuFgrZpxmNq9cGxcN98yEcu27R1NvWK5ttY3eRMZnq/JnxtHNx6SxS7UxVDDXk/IMDR05wHu01Bikrr5GBcbgtO/QpWqcMlOjrdPyjWOkiefZqL2VO1pORzTztwS9vAVv+dNcr+c2vS7/18iR51W2PcRpBMZFxueMuFrzy2tavYwB8uYF87Ry39dVuKhC94z/VsCmeYEAAggggEB6CTi4b8zK07jVG1R2Tb5lJlRwbY2x9oi79cTqIvVqc4DGuM5S0QwN79EyC8pzR1lf8GrAddrwtzG631gvt816J6nblT/T/ELrYbYYxhgpHQM56G4SMyYJ7mi8RgCBTi7wFbfxSJaBq3qeBkyvbP3BaCujU9S/qEQ/6tNVeZdN0NDcCKcomTOgZt+qpUYQKjv/ej30wDxdFim9rXKkV2LzKJX5qD/ckF4FozQegYA+n79QLz/QWzWr79fKyjp/UDQ7v0izrpukq8cPbDv7yEh1uHyKhi3eE160S5Eq3lmuoa3z6dukbW6o0YaXduqZVZXeIK6ZpKcKb5qqK0aM07iBAZPr26zvCQRXrtKdizYa65sB4BmaPbM44nr284xW1y7qv+gZbS/5pmrmXqHiSv9cyKDy9tDEdTu0LPdp3ViZr4dv66ZXH9utA/uf131+d/P7pFRTJ0+KWIegDfMSAQQyVIB9ZYY2HMU2BBzeNwYEf4xT5aq36KWdmy37R3MfP03FUyZpamFu6wymEG1h7ufXW8Y05njmtltv1DTvep4xUOl+jZw9UT/8YaSxu3lALNQY49QUjoEcdmdMEqIH8RYCCHQkgXjHWkkNQHUk4HSpS7wNnS7l7+jlCA5AVT1bol4dvdLUDwEEEEgzAfaVadYgFAcBBBBAAAEEOpRAvGOt9jkFr0NRUxkEEEAAAQQQQAABBBBAAAEEEEAAATsCBKDsaJEWAQQQQAABBBBAAAEEEEAAAQQQQMC2AAEo22SsgAACCCCAAAIIIIAAAggggAACCCBgR4AAlB0t0iKAAAIIIIAAAggggAACCCCAAAII2BYgAGWbjBUQQAABBBBAAAEEEEAAAQQQQAABBOwIEICyo0VaBCIJNL2h++7foRO+NHUbtLh8r5p8r/mLAAIIIIAAAggggAACCCCAQCcVIADVSRueajso0FCuMb1ylTfgGpXVfWbZ8BFVL56gAmPZOXNr5LIs4SkCCCCAAAIIIIAAAggggAACnUngpM5UWeqKQFIEcku0/XBJUjbNRhFAAAEEEEAAAQQQQAABBBDoCALMgOoIrUgdEEAAAQQQQAABBBBAAAEEEEAAgTQWIACVxo1D0RBAAAEEEEAAAQQQQAABBBBAAIGOIEAAqiO0InVAAAEEEEAAAQQQQAABBBBAAAEE0liAAFQaNw5FQwABBBBAAAEEEEAAAQQQQAABBDqCAAGojtCK1AEBBBBAAAEEEEAAAQQQQAABBBBIYwECUGncOBQNAQQQQAABBBBAAAEEEEAAAQQQ6AgCBKA6QitSBwQQQAABBBBAAAEEEEAAAQQQQCCNBQhApXHjUDQEEEAAAQQQQAABBBBAAAEEEECgIwgQgOoIrUgdEEAAAQQQQAABBBBAAAEEEEAAgTQWIACVxo1D0RBAAAEEEEAAAQQQQAABBBBAAIGOIEAAqiO0InVAAAEEEEAAAQQQQAABBBBAAAEE0liAAFQaNw5FQwABBBBAAAEEEEAAAQQQQAABBDqCAAGojtCK1AEBBBBAAAEEEEAAAQQQQAABBBBIYwECUGncOBQNAQQQQAABBBBAAAEEEEAAAQQQ6AgCBKA6QitSBwQQQAABBBBAAAEEEEAAAQQQQCCNBQhApXHjUDQEEEAAAQQQQAABBBBAAAEEEECgIwj8/+3dDXRU1bn/8V9XTC/LrtIAtfK/pZgYQNSSRci1Uq1agthrW5AXQZDlCyEx9uptZUESAb3WNwgIvitCEBVrkQgBqwXKS1J1VbFA4or3LigSEy31YjEkV5dKHdL5nzOZmZyZTDJzksnMmZlv1sLMyz577+ezz8zZedznHBJQyTCKxIAAAggggAACCCCAAAIIIIAAAgg4WIAElIMHh64hgAACCCCAAAIIIIAAAggggAACySBAAioZRpEYEEAAAQQQQAABBBBAAAEEEEAAAQcLkIBy8ODQNQQQQAABBBBAAAEEEEAAAQQQQCAZBEhAJcMoEgMCCCCAAAIIIIAAAggggAACCCDgYIHTHNw3utaNQHZmVjfv8hYCCCCAAAIIcKxkH0AAAQQQQAABBJwjwAoo54wFPUEAAQQQQAABBBBAAAEEEEAAAQSSUoAVUAk6rA1NjQnac7qNAAIIIIBA3wr4Vj5xrOxbZ2pHAAEEEEAAgdQU8M217EbPCii7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK4ACSi7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK4ACSi7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK4ACSi7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK4ACSi7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK4ACSi7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK4ACSi7YpRHAAEEEEAAAQQQQAABBBBAAAEEELAlQALKFheFEUAAAQQQQAABBBBAAAEEEEAAAQTsCpCAsitGeQQQQAABBBBAAAEEEEAAAQQQQAABWwIkoGxxURgBBBBAAAEEEEAAAQQQQAABBBBAwK7AaXY3iG75NrXWvaJN+w/q7aefUfUxV2D1g8ereO6FGpg2TJffME6ZalDVLx7WiYUPqjArPbAszxBAAAEEEEAAAQQQQAABBBBAAAEEHCkQpwTUSTVVr9L9i1YZSSdp8Pg5mnPTai02k0xpPqdm1W3+nf789latqKzX0nt8rw/W9JmfS1kZvhf4jQACCCCAAAIIIIAAAggggAACCCDgYIHYn4LXekBr507Q+IJHVa0fa+GWt/SnpxeqsMCafDLFBil32hwVL6/S3i2LlD+YFU8O3o/oWlIKfKG6h55QTdDCxKQMlaAQQAABBBBAoA8FmFP0IS5VI4AAAgkjENsEVOtbWn79HC3dc1RKH6uFLzyqwtxBYbDSlJFbpKc23KcJniRUqw41/D3MNryNAAK9FmjeoSfXfdjraqgAAQQQQAABBFJcgDlFiu8AhI8AAgi0C8QuAdV2SGsLirW6/jOj5bM0fbWRfMruF/E4pGVNU/mSqzU44i0oiAACPRc4qYaql/QGq596TsiWCCCAAAIIIGAIMKdgN0AAAQQQaBeIUQLKOPCsu1sras3kk7H4acxsFV12RnsPIv6vsRIq/1bNH/9NtZz4TG0Rb0dBBBCwK9DW8LzKlu8V+Se7cpRHAAEEEEAAAasAcwqrBo8RQACB1BaISQIq8MCToUtm/0zZ/ouN2xmAM5U/+3KlNX+qf9rZjLIIIBC5gHGq7Mp5j6mO7FPkZpREAAEEEEAAgc4CzCk6m/AKAgggkMICMUhAfaH6TZs6/phNv0BX/vjMHpIbq6Aum6ZJ3+lR9qqHbbIZAqkj0Na4TYuv950qmzpxEykCCCCAAAIIRFeAOUV0PakNAQQQSAaBvk9AtR3UrlcaO6zOvUBjBvUigZSWp9sWXCruiddByiMnCTSrbnOFls+9RNmTKtTk6dpJNVWvb38tM0vZxr+Rk8q0enOdWrvturndb7S69CqNHFnmvRudUX/lIk0ebtaTo8mLtqkp1PmorXWqqnhMt0/K8bRntukpX/qY1oZs16i34iZdOu4Wvei5Tpu3YycrVehpq73fHTGF6LjtNq11hIrVeL+tUTXrlqpo7AhvHJeoaMWu0DH7qjO3qSjzGvnifkJVdc1GfQe0/KZnvOPi24DfCCCAAAIIOFEgWnOKUMfYvppPmI69nFM4ZT5hhsKcwlTgBwEEEIiegLuPf07VlrsvPSvTfbb333kl1e6v+rjNZK7e55jMMSZebKfcLbVb3BXlc90XWfb1syeucTeeet+9a+Ek9znW1/2Ph7svKtpolAmKuKXWvXlVqfuqYR2fm7PPKXVXf3nEvbnoR/7PUvu+MNpduOlvlgq+dDfu/LWxrVF3wYPu6ve/9L73ibt240J/nedM/LV7l/89y+bmw6+q3WXneNs22w37ge1Fm13FarR56v2N7uILhwfFa/bLiK1kp7slqNuepy1vupdNHOUOjM/o354H3YW+usxxCbUtryGAQNIIcKxMmqFMwUCiOKfo6hgbq/mEOXq25hQOmk+YfWdOYSrwgwACCIQU6Olcq49XQLn01/0HdNSfL+un4cO/y+olvwcPkkLA9brKZ83T0lV7dCwgoE+0b0WZ7v34x1pVc1ANTY1qeKdK5TNyvJ8Bl47tvEOzF+6yrIT6SFXz79T2E6cCapK+0OGnl+q32ct1oGm/Ni2fpVHmMsDBP9KVYwZ6yxr/h3NziWYXPatDo0q0fs08jcvy3WlykHJn3KtnX7zVs52r/lkVzypRVePJoHbsPu1Nm2asv9T6974IavSUWvav1LTrdursko1GvIZb00HtqbixPWbj0ujHKldoTV3wdsdVs2ShVh8cqyXP3KHL/bH3U2b+PD31QolyWToZZM1TBBBAAAFHCURtTsF8QurpfMLcI5hTOOpzQWcQQCB5BEKms6L2You7umSsZQXDSPdVa/4StdpTsaKeZhpT0Sr2MX/pPrJmpmW10yj3VeVvhlip84l7f/mUjnLDZrorjvhWKnX0OnD1YBerpTqKu08dWeOe5lk1dYV7We3nlnesDwP7eM6UNe4jwSuwbPzfymi1GRhrprGCaYV7f0twxz5315Zf4f0+Ge6+tHy/O6DEJ5vdhWb8Xa7a8m7PCijrDsFjBJJSgGNlUg5rigUVeLw++6yezykCj7ExnE+YIxbhnMJR8wmz38wpTAV+EEAAgS4FejrX6uMVUMmTqCMSBMIL9NPQ7KHyX+FsyGzdteCHyui04SDlLVisgiHe5TiuA3p+0/8o+FJOaUOHa4RvxU56nuaUTVKmv/LgSj/Sy0uebL/Y/5B8Tcg5PbiA93k/ZU+drkt8Tdc+qfKtH3VRNtzL0WszLWOgBviaS59grGC6TXkZwcGeru9fMFrta7pc+vjwB5aVY8bGnzbruHnnvpNv6w9vHPfVZvl9unILi5V/muUlHiKAAAIIIOBIgejNKZhP2JxPmPsDcwpHfiroFAIIJL4ACajEH0MicKrAQCOpEjzn8fU17VxNmJjlfebS0Vd2qz44A9V/gPzX608bquyhvtPpfJV0/G6re16P7Gm/pHm/i36g73fVrrnJoLG68lJfWqxVb2zba1wu1P5PVNscMkwjfeGlDdCA/t0F0N5X1/FmfWbtdv9BOsOTWPtALxUXavGuxk5JPWWcpeHfJgNlZeMxAggggEACCPRmTsF8otsB7jSfMEszp+jWjDcRQACBngr0cQLq68oY1N/Stza1nPis8x+FlhI8RCA1BE5XzhX5GuIL9pMTav2n74nd38HXWgu3/Zm67KcX+K/F5np9h15rDs5+hasjHm2G6VPGebpw1DfbC7nq9WJRvs437ja4ttqSiDLuolm6Zo4yw1TF2wgggAACCCSOQLTmFPE4tsejzQhGljlFBEgUQQABBOwL9HEC6l80dNhZ/j90ZVw8uNNpM/b7zBYIJIVAwJL4k8aFto+a54/15OdzNb73Vxsbpqn/gAEdpwq6WnXiU7vZr3i0GSbEtJGas/IOTRjsO2/R+Mapr9TSgnyNGFuo5ZvrAk/ZC1MdbyOAAAIIIJAoAtGZU8Tj2B6PNiMYVeYUESBRBAEEELAv0McJqDRlnJ2tMy39cv3lPX1od7GFZXseIpA0AtYl8b0K6u9qONR++l2k1aRnDdPwSAuHLBePNkN2JODFtKwZemrHRsudBr1vH9uj1fOnauyku7W713f+C2iSJwgggAACCMRfICpzingc2+PRZmTDxZwiMidKIYAAAnYE+jgBJaXlXK6f+S62bPbsaLV21QffPt1OlymLQBIK9MtStvVzYivE7yh7pO+aTlJbc4s+tbN9eoYG9rf7VRCPNiMMKiNX05dXae+WlSoe7z/J0bOxq/5ZFc8qURVJqAgxKYYAAgggkHACPZ5TxOPYHo82bYwocwobWBRFAAEEwgvY/aszfI3BJdLO17Qb8iyn4R3Wusd39Oiix+1Vn1TDumV6puFkcEs8RyBxBUYMU1bHmWM24wi81prtVYZnZiur0x3nwnUhHm2G65P1fWP1Ze5UlT79Rx3YslTTc7zXhjKLHHtVi+7b1ovvIGs7PEYAAQQQQMBhAj2eU8Tj2B6PNu2OF3MKu2KURwABBLoS6PsElHHT9OyCBR23nDd64trzqB6oDnWb9K666Xu9Ta0HVqn8yBhNyfbdMsv3Hr8RSDCBo0d0yJNHTdeQi8foez3uftDFRyNYZdjWekItnvaMtiderpzwN50L6l082gzqQvDTxmd087IDQTc5MCeNM1X+uxpV/iLXnwh3/elt1ff0klvB7fIcAQQQQACBeAtEZU4Rj2N7PNqMYLCYU0SARBEEEEDAvkAMElBGp9JG66ZHijXKv8LDuE36ontsngZjJp8e1o2/Oq5rS/PVccKR/aDZAoH4C7SpuXafDpkdSc/TdVef33FR8B50LvBU10b9fufBoESMtVLjs/R+gz7uZdvxaNMaRefHp3Tsld2qD3mNuUHKW7BEC8ZYVkJ1roBXEEAAAQQQSECB6M0p4nFsj0eb4QeZOUV4I0oggAAC9gVik4Ay/rTOyLtFD5f/XIN9fTROgym54hrdXhnJnalOqmnXfbpx9n79/Ln/0jjbpwv5GuU3AjEUOLhPtc0hsyFGJz7Wa9v2GfeFTNfgKQW6OtyKvrYWtXzaVV1GdWaS956rvZ8vl46uXdHNaao22u6u3b5qszdDdHS7Nr7WxerKtMHKHvaN9tq/PVAZMfr26004bIsAAggggIBHIFpziu6O62ZDfXls76rtvmyzN7sPc4re6LEtAgggEFIghn+C9VPmtAf0QsWNHSuhXPV6qXSq8sxbpFf8RjXBFwZurVNVxWO6fdIPNP7Ov+nnGx5XYag/1FsPaO3cS5SdmaWR3OUq5EDzYhwEXHv126r3QqxEMlYgVT+ulXtalZ5TrEcXdbGi79MW+fNXrg905MN/dBOEkeTNn69HfaeZGW2vKHleDZ1yVuZKwg1a/7rR9pgSrV86ofNqwvTvatgI7ymuRj3r1/5Z5j322hq3afHUearydyqKbfpPHTAbCpNs8ymcME4j7BRfN6sr246p4cjnxtYZyp93nXJtn3boa5jfCCCAAAIIxFigN3OKeM0nTKKI5hROnE+YnWdOYSrwgwACCERTIIYJKLPbRhJqwl3avHONbrHencq8Rfr9d6pw3LmeJJKZSPL8Gz1VJfc/pjfO+E9t2rFKhbmDQsbuqq3UQ3uOet4z73L1q1VvGStL+EEgzgJnfEP/u3yGppW+qLpWb6akrVE1K4r1s4INas65VS+sv015oVb0GeV2r3xOb/h35Ea9vOpVNXVKuFhjNE4zK6vQhsUTPCuhXLUP6PqblqmqrtlbqFl1lXfqxpnPSVOWasO6AmWHTMIM1biJo73XS/pM7666VnnGZ3LEuKVqnn2rrhpk3SgabTbrQOX29tMRzZ5akl7W6NTWoFdefFOey2aZbxx9Vau3NnRO8PlWV1bUdHgZyeyXFpZpRe23lL94rR6Y9q8BVfMEAQQQQAABRwv0dE4R1/mEKRrpnMKB8wmz+8wpTAV+EEAAgagJfM1t/EStNpsVtTXWaP3uwzq+9zda7U0g+asYPF7Fc3+sCy6/WuOywlxw3FwBNf82LTXqSM+5UY8/UqbLw23jbyixHpiJOfOnoakxsTqeIr11VZdpdEFle5IkZ5F2PjJMNase1orKen9SND1nhubdMFPXTMvtvPrIKNVUMVvj79/XtVi/GVr77jKN819TrXNRz2frDzv08spKvetPYg1R/i+u15VXTNXULpK5HTWZyaqVunvxBmN74zTB8XM1/9bCbrez32a4WPtp1OKXtbXoO6opvVKFlcc6uhfwaLCmr9uu8qwturkyR08sGKjXn9utw4de1UN+929q1IxiXT9rZrcxBFTLEwQQSFgBjpUJO3R03CLQuzlFuGOs0VBM5hNmQPbmFHGfT+QbV5o1L0LOnMKyN/IQAQQQCBTo6VwrrgmowBB4FolATwc6krop03uB4Mnint8VKbP31VIDAggggIANAY6VNrAo6lgB5hSOHRo6hgACCKS8QE/nWjE+BS/lxwkABBBAAAEEEEAAAQQQQAABBBBAIOUESECl3JATMAIIIIAAAggggAACCCCAAAIIIBBbARJQsfWmNQQQQAABBBBAAAEEEEAAAQQQQCDlBEhApdyQEzACCCCAAAIIIIAAAggggAACCCAQWwESULH1pjUEEEAAAQQQQAABBBBAAAEEEEAg5QRIQKXckBNwnwm0vqWHHt6uk74G6tfr/ooDavU95zcCCCCAAAIIIBCJAHOKSJQogwACCCCQYAJfcxs/CdbnlO5uT293mNJofR18Y4Umj1uid7tpp9+MdXpn+Tild1OGtxBAAAEEoiPAsTI6jtQSBwHmFHFAp0kEEEAAAbsCPZ1rkYCyKx3n8j0d6Dh3m+YRQAABBBCImQDHyphR0xACCCCAAAIIpKBAT+danIKXgjsLISOAAAIIIIAAAggggAACCCCAAAKxFCABFUtt2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" alt></div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<div class="column">A</div>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p> </p>
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<br><hr><br><div class="question">
<p>Which of the following is the best representation of the electric field lines around a negatively charged metal sphere?</p>
<p><img 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aUkJAhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEIBAgwQ+1eD5nA4BCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQCAggMNMQIAABCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAoCkCCMxNYeMiCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQQGCmDUAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQgEBTBBCYm8LGRRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEIIDATBuAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEIACBpgggMDeFjYsgAAEIQAACEIAABCAAAQhAAAIQgAAEIAABCEAAgZk2AAEIQAACEIAABCAAAQhAAAIQgAAEIAABCEAAAk0RQGBuChsXQQACEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAAIzbQACEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAASaIoDA3BQ2LoIABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAAEEZtoABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAAEINEVgm6auinzRWnl4/InyfblMnp02UnaOfB0nQgACEIBA8gQ2ylt3jZEhP1zWcFbb9jlVLjqpt+xy2Mkysh/evWGAXAABCEAgbQKb3pRFM5+S1999Xu6ZukDWdci/mxx06gT52v7by06BX+8u6xdeJiOfHCY/+/Eg2bbDufwBAQhAAAJJEti4cJIcPG6WfNJgJlv65/tJV9lFDv36SdKve9cG78DpEIAABJon0GVzKTV/ee0rN71+l5x2/LWyQobJDUunysidcXC1iXEUAhCAQEYE1q+Qh669Ui6btVI2BiZsK7t++Qdy39RTpWfYdZfOe/ih/5AXHrtLHlq5YcuZfU6Xa66aKF9HaM6o8sgWAhCAQA0CKizf/EP559tUVO4hg887Q0748siOg4OBb39Snph2jyxct+VXQO+43anT5VcIzDXgcggCEIBAggRK/vupy/5JvnW/9c+3DAYOP/5rcsbgvUtCsqVP5K2Fs+WpZU+HBhBLffkh42Xit87u6O/tErYQgAAEYiaQoMD8Z1lx/QgZPfW3JZO3lR7nPSALJx0acoIxl4TbQQACEIBAawTee1gmHDlRFgbawnZy0KXz5JEJX6hyz/fkl9dPkDFTV2wVpPeSr09/SK4bvEuV89kNAQhAAALpEtgk61dMl2+fd0MgGm/b50y57ZZJMnTv7aqbUS5m9Pm+LHh0gvSsfgVHIAABCEAgSQId+ue7lvrbT5T6292r59gpaKQ0sHjpv8gNEw6VGldVvx9HIAABCEQkkNwazOuflQfnvrnVjI3yzmNPycpNEa3iNAhAAAIQSJ/ADjtK9IkmO8uhk+6UqafutdXO/5SHzrlUHn4PR59+xZEjBCAAgXICJXH5l/8iZ5567RZx+ZDvy+Nzr6gtLustuu4tQ6+9O+Tby+/L3xCAAAQgkCqBhvrnJcu695Ov/3i63Hdev63LG70jC394lpx5/XOyPlXDyQwCECgagYQE5k3y3oKH5JHQFDt55yfyr4+sLRpfygsBCEAgxwR2kUGTLpDBtjjnxqfllrt/JUjMOa5yigYBCHhBYNPr0+Xsb9wmL+uMlG2PlEtu+HvZt30udZ0ylHz7jybLOT1Kzv399+UDnHodXhyGAAQg4BoBDQS5KyQyb5CXp35HvjvndfrprlUV9kAgRwSSEZg3/Uqm3fy0bNz1ADloV1Me1suSny6V93IEj6JAAAIQKDyB7nvJ/n9rfn6j/PG3/0l0ROEbBQAgAIFMCWxaJfd8e4qsCJY7Ki1Td/Ylcta+NZbFqGRs14PlH64eLbv+6X1Z/9dKJ7APAhCAAATcJlASmS+5VMbpYGGQ3pH5N0yTxesZNXS73rAOAv4SSERg3rTyKXn8ne2k3/ir5LIRe7fR2bjgTpm24s9tf/MBAhCAAAQ8J9C1m+y0U3tY3MZ335Mtr/7zvFyYDwEIQMBLAqVZhI/cJDcu3+qJtz1OLjz74CbegdJVuh87Sob3aPfvXuLAaAhAAAJFJlAaLBx/0XFbl8oogVg3W668k9mGRW4SlB0CSRJIQGBeK/Nu+4m8U5qO93cjD5ZDzz6nffq0vCmP//w3TMtIska5NwQgAIE0CWxcI6/99pO2HLfdZWfp1vYXHyAAAQhAIFUCm34nc+9buvXlq6Wc/3Zf2bt7kyJx1y/KsGGb5PV3glDoVItBZhCAAAQgEAeBrrLzccfLAAtiLv068G6sOLhyDwhAoBKB2AXmTa8/Lvcv/u/SdLxzZLi+LWrnI+WEgfa+0pJDmzuHaRmVaoJ9EIAABLwjUIqUe/QBeaRNX+4uA756pOzsXTkwGAIQgEA+CGxaOU/+zaKXS0Xa7ujD5cAm9WWRz0q/SdfL2Xu3KRP5gEQpIAABCBSJQAc9plTwdxbK/JXMKi9SE6CsEEiLQMwC859l5ezZskIOlb8ffcDW6Xi7yfBvfUN6WInWPSH3L/ij/cUWAhCAAAQ8JbDpzTly6Q2l9fYD+7eVXb/8Pbn0lN08LQ1mQwACEPCdwCZZ/8br0t7L3k7233/39qnRvhcP+yEAAQhAoAkC3WXvL/yv0HX/Jb97Y33obz5CAAIQiIdAvALze0/Kv979puw6YpyMDr1MpGufoXJi2+LypZf93fe4vM7a8vHUIHeBAAQgkDKBTW8uknvumCSjvjxJ5q9TebkkLg/5ttz241HSs+lIuZQLQXYQgAAEckdgg6x8/uX25TGku/TeNywq5K7AFAgCEIAABOoS2FZ23OlzobP+W3772h9YtjREhI8QgEA8BLaJ5zZ6l9JU6aeflCUb95Zxpx9T6tKG0tbF5adPnB90ejcuny1zVo6R7/T7bOgkPkIAAhCAgDsEPpGXf/gV2feH9SzqLoMnPy53jSJyuR4pjkMAAhCAAAQgAAEIQCBdAtvK7vvuLdvJMtmyqt1G+dN7H8lfS0YQF5JuTZAbBPJOIL4I5k2/kmk3Py0y5BwZ30k4Li0uP+TrcsqutoYbL/vLe8OifBCAgO8EtpODLv2ZvP7WmxX+vSa/nHuzfO/Sf5DBu/63LJx4jOx75Nly08I3iYbwvdqxHwIQgAAEIAABCEAAAhCAAAQg0CCBmATm0ppvz8yRee/sJqeMGVD5BU/dj5HTRuy91bzSy/7uvlPmvcc6GQ3WF6dDAAIQcIBAV+ne7xQ5e8L35I4HfiDDdPBw3QK5fdxwGXX9c8Kqbg5UESZAAAIQKMWqvfcBL3KiIUAAAhAoNoGNsub1N7dGLysJ1ucvdnug9BBIjkBMAvMfZeF9T8i6HifIacfuUsXaz0qf0aOlnwUxb1wmTzzd/hqSKhexGwIQgAAEHCbQde+T5dvjD936EqkN8vLU78l1C9912GJMgwAEIJBXAp+W7jvvECrcJ/Lu+x+H/uYjBCAAAQgUj8BG+eD9D0PF3k522Wn70N98hAAEIBAPgVjWYN70+uNy/+JSzNrGO0ov97sjomXrZeHN/yYrTpkk/Vj8JyIzToMABCDgGoHtpOdhB8vfylJ5JzDtP+WR+5bItwePrDybxTXzsQcCEIBAbgh8Rvbcb6/SgN9vt77o7xNZtfTX8t6EL+CPc1PHFAQCEIBAowTWy5u//a/QRfvLEYdUCwoMncZHCEAAAg0SiCGC+c+ycvZsWSHD5IZfvlZhrc7w+p2vyQuTh22NdCtZ+s5Cmb+SqXsN1hmnQwACEHCKQNcDD5ejtms3aeOzz8vKje1/8wkCEIAABNIgUHrnyXHHywCbLVjKcuPiJ+UZlqRLAz55QAACEHCTwHtL5QkNBrTU41A5dM/QD4XtZwsBCECgRQKtC8zvPSn/eveb0uPsc2T4zvVCkUsd31POkXE9zKH9Vqbf9qS812IhuBwCEIAABBwisOkD+eAj1th3qEYwBQIQKAqBnQfI343Yq720LS5Jt+nNh+Xyu1bwAtd2onyCAAQg4BGBTfLe00/KkrbAj+4y+KK/Zwa5RzWIqRDwiUCLAvMn8vrDD5Uc1t5y4pe/KPXk5QBM1y/KsJPsZX9EVvjUWLAVAhCAQEUCH30gHQLkuu4oO+4Q6Reh4u3YCQEIQAACzRLYRQaeM6b9nSel164uvOE2WbS+iUG/Tavknh+9IoO+3idaH79Zk7kOAhCAAASSIbB+odxww9Nbl00qZdHjG/KPp+yWTF7cFQIQKDyB1gTmTa/InJm/FBlyjozv99mIMD8r/UrRzoMtiHnjUrn/4d8RGRGRHqdBAAIQcI3Apt//Tn7bFhmxrex68tCQuOGatdgDAQhAIN8Euu7793L9d45sX5Ju3QNy3hn/Ir9sRGTe9Lo8fN5V8to3zpVB3RkwzHeLoXQQgEA+Cbwri679oTy0bmsnfdsj5XszLyR6OZ+VTakg4ASBFgTm0nSLR+6U6e/sJqeMGdDYy0N2PlJOGNh9K4ANsmLavbK4kU6vE+gwAgIQgAAERCPcrrlv6wv+Sjy2PVTOOmeAmIeHEAQgAAEIpE1gO9l33A/k2i/3aMt448rbZMwZl8lDKyIsTLf+l3L3P/yj3LvvBfLdwbwIqg0iHyAAAQh4Q+A9+eX158h5s/5zq8U9ZNh1P5Cz9g29NMWbsmAoBCDgC4HmBWabbrHdEfKVAY12PneRQ47cv53Rutnyz9cuLE3iq5DWPyc/PrmP7Ntzb+l98uTGoi8q3I5dEIAABCBQhUD5UhdVTmvbHUS4TZAfLd+wdVeVzit+vA0ZHyAAAQikQqDrvjJy6r1y59/1aYtk3rjyAfnuiEFyynemyN3TF8lbHVbN2CTrVzwid19/thxz8Fny71+4UmZMOqryYCE+PZUqJBMIQAACAYFG++frV8hD3xknY6au2LI0xq7D5HtzH5E7Ru1bfbkj/DqNDQIQiIFAEwLzJ/LWwrvku2dM3DLd4pMn5JZLfyIrGohA3vTmfLnrsVUh8zfKulkT5czvlN9no7z10M1y58ot4sXGlXfLNQ+9HrqOjxCAAAQgEAsB7YxePzP0EpBN8u7SOXLPwjc7L2FUOvfhu34kE445Qb7983e2ZL/rEPnm9Hvl9k6dV/x4LPXDTSAAAQg0SqDr3jL02gflyekXyOBdbW26DfLyrJvkR1ePkyH77h0EcGgQx74995NDR1wkP7r7XTnurnkyp5q4XJIr6Js3WhGcDwEIQKBJApvelKcmh/vn/y2rnvy3Cv1z1Wj+79ZBwpHy3VkrS966hww+b7LMfnKqnN1v5xoG4NdrwOEQBCDQAIEum0sp+vm/lbtPHi4/WvlJ5Uv6fF8WPDpBelY+Wtpb5/qt12136nT51Y8HbYm40NG0M84picyfyK5Dvi23TR4n/VgLriphDkAAAhCITqDUobxrjAz54bLol4TPLInK54w/Qnba6TAZPapf5Ug3PR8/HqbGZwhAAAIZEFDxYbY89frb8vy0e2ShrckZWNJNDjp1gnyt94EydOwg6VlvyWV8egb1R5YQgECRCGxcOEkOHjdLqqguVVFs2+dUueik/aRrvb55+R3w6+VE+BsCEGiCQIMCcxM5cAkEIAABCEAAAhCAAAQgAAEIQAACEIAABCAAAQjkkkATS2TkkgOFggAEIAABCEAAAhCAAAQgAAEIQAACEIAABCAAgQYJIDA3CIzTIQABCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAYAsBBGZaAgQgAAEIQAACEIAABCAAAQhAAAIQgAAEIAABCDRFAIG5KWxclAWBdevWif4jQQACEIAABCAAAQhAAAJuEHjtd6+5YQhWQAACEIAABCCQGQEE5szQk3GjBO6ceofoPxIEIAABCOSDQJcuXfJREEoBAQhAoKAEPv74Y/nGaacSBFLQ+qfYEIBA/gjQP89fnaZVIgTmtEiTT0sENHL53pkzg39EMbeEkoshAAEIQAACEIAABCAQC4GfPPCAfPD+BwSBxEKTm0AAAhCAAAT8JYDA7G/dFcrycORy+HOhIFBYCEAAAhCAAAQgAAEIOEJAo5fvmDo1sEYDQQgCcaRiMAMCEIAABCCQAQEE5gygk2VjBCx62a6iA2sk2EIAAhCAAAQgAAEIQCAbAha9bLkTBGIk2EIAAhCAAASKRwCBuXh17l2JK3VWK+3zrmAYDAEIQAACEIAABCAAAQ8JhKOXzXyCQIwEWwhAAAIQgEDxCCAwF6/OvSpxefSyGU8H1kiwhQAEIAABCEAAAhCAQLoEyqOXLXeCQIwEWwhAAAIQgECxCCAwF6u+vSttrU5qrWPeFRSDIQABCEAAAhCAAAQg4AGBStHLZjZBIEaCLQQgAAEIQKBYBBCYi1XfXpW2WvSyFYIOrJFgCwEIQAACEIAABCAAgXQIVItettwJAjESbCEAAQhAAALFIYDAXJy69q6kUTqnUc7xruAYDAEIQAACEIAABCAAAQcJ1IpeNnMJAjESbCEAAQhAAALFIYDAXJy69qqk9aKXrTB0YI0EWwhAAAIQgAAEIAABCCRLoF70suVOEIiRYAsBCEAAAhAoBgEE5mLUs3elbKRT2si53oHAYAhAAAIQgAAEIAABCDhAIEr0splJEIiRYAsBCEAAAhAoBgEE5mLUs1eljBq9bIWiA2sk2EIAAhCAAAQgAAEIQCAZAlGjly13gkCMBFsIQAACEIBA/gkgMOe/jr0rYTOd0Wau8Q4MBkMAAhCAAAQgAAEIQCADAo1EL5t5BIEYCbYQgAAEIACB/BNAYM5/HXtVwkajl61wdGCNBFsIQAACEIAABCAAAQjES6DR6GXLnSAQI8EWAhCAAAQgkG8CCMz5rl/vStdKJ7SVa70DhcEQgAAEIAABCEAAAhBIgUAz0ctmFkEgRoItBCAAAQhAIN8EEJjzXb9ela7Z6GUrJB1YI8EWAhCAAAQgAAEIQAAC8RBoNnrZcicIxEiwhQAEIAABCOSXwDb5LRol843A8l8ul0GDB9c0+8knn5Djjz+h6jl6j6+e+NWqxzkAAQhAAAIQgAAEIAABCEQn8JtXX63ZR6/XP3/77bejZ8aZEIAABCAAAQh4SaDL5lLy0nKMLiSBLl26CE22kFVPoSEAAc8ILFm8RGbOmFHT6nqixNgzz5QBAwfUvAcHIQABCEAgWwL0z7PlT+4QgAAEGiFw1RVXSq2Bv3r98899bgeZfPPNjWTJuQUhgMBckIrOSzHpwOalJikHBCCQdwK6ZudxAwfKB+9/0FRRd9xpR3l68WLZfvvtm7qeiyAAAQhAIB0C9M/T4UwuEIAABOIg8NPHfyrnf/ObTd/qe5d+X86eMKHp67kwvwRYgzm/dUvJIAABCEAAApkRUGH43PPOazp/vRZxuWl8XAgBCEAAAhCAAAQgAIFOBHRJ0X323afT/ig7NADkG6efHuVUzikgAQTmAlY6RYYABCAAAQikQUA7oNoRbTTReW2UGOdDAAIQgAAEIAABCEAgGoGLLp4Y7cSyswgAKQPCnx0IIDB3wMEfEIAABCAAAQjERaDZKGY6r3HVAPeBAAQgAAEIQAACEIBARwLNRDETANKRIX91JoDA3JkJeyAAAQhAAAIQiIlAo1HMdF5jAs9tIAABCEAAAhCAAAQgUIVAo1HMBIBUAcnuNgIIzG0o+AABCEAAAhCAQNwEGo1ipvMadw1wPwhAAAIQgAAEIAABCHQk0EgUMwEgHdnxV2UCCMyVubAXAhCAAAQgAIGYCESNYqbzGhNwbgMBCEAAAhCAAAQgAIE6BKJGMRMAUgckhwMCCMw0BAhAAAIQgAAEEiUQNYqZzmui1cDNIQABCEAAAhCAAAQg0EYgShQzASBtuPhQhwACcx1AHIYABCAAAQhAoHUC9aKY6by2zpg7QAACEIAABCAAAQhAoBEC9aKYCQBphGaxz0VgLnb9U3oIQAACEIBAKgTqRTHTeU2lGsgEAhCAAAQgAAEIQAACbQRqRTETANKGiQ8RCCAwR4DEKRCAAAQgAAEItE6gWhQzndfW2XIHCEAAAhCAAAQgAAEINEOgWhQzASDN0CzuNQjMxa17Sg4BCEAAAhBIlUC1KGY6r6lWA5lBAAIQgAAEIAABCECgjUClKGYCQNrw8CEiAQTmiKA4DQIQgAAEIACB1gmURzHTeW2dKXeAAAQgAAEIQAACEIBAKwTKo5gJAGmFZjGvRWAuZr1TaghAAAIQgEAmBMqjmOm8ZlINZAoBCEAAAhCAAAQgAIE2AuEoZgJA2rDwoQECCMwNwOJUCEAAAhCAAARaJ2BRzH/d/FfRzyQIQAACEIAABCAAAQhAIFsCFsVMAEi29eBr7gjMvtYcdkMAAhCAAAQ8JWBRzB9//LHoZxIEIAABCEAAAhCAAAQgkC0BjWLeuHEjASDZVoO3uXfZXEreWo/hhSPQpUsXockWrtopMAQgkEMCKi7v2L27bPyf/8lh6SgSBCAAgeIQoH9enLqmpBCAQP4JbLvNNvTP81/NiZQQgTkRrNw0KQJ0YJMiy30hAAEIpE8An54+c3KEAAQgEDcBfHncRLkfBCAAgewI4NOzY+97ziyREVMNrlu3TpYsXhLT3bgNBLIhoG1Y2zIJAkUnsHr1alm7dm3RMVB+zwloG9a2TIJAkQnQtyly7eej7Dxn5qMeKUXrBDZs2CDLli1r/UbcAQIZE9B2rO05bwmBOaYa1TUkzzzjDDnskEPkqiuuRGyOiSu3SZ6APnhpm9W2q22YBAEIiFx66aXSv39/xDkag7cEVFjWNqxtmQSBIhPQh7hjjjxKvj5qlDz4kwcZSC9yY/Co7Coqa3vVdqvtd+GCBR5Zj6kQSIbAqlWr5PDDD5dLLrkkmQy4KwRSIKDtV9uxtue8JZbIiLFGJ150kTwy95G2O+64045y0kkny+AhQ2TAwAFt+/nQPAGmazTPLnylisraUX3ssUflg/c/aDt0yKGHyENz5rT9zQcIFJWAinODBw8Oir9w4ULp1atXUVEkWm58ejJ4ab/JcOWufhJ47XevyVeGDetgvPZ3Rn/9VDn2uGNl11137XCMPxongC9vnFmlK1RUfubpZ2T2Q7Nk+S+Xdzhlxr338jzZgQh/FJWAinOTJ0+WiRMnyo033lhUDImWG5+eHF5rv4MGDZJ58+ZJt27dksssgzsjMMcI/aeP/1TO/+Y3K94RsbkiloZ34uwaRtZ2QTVRue2E0odrr7tOTvvGaeFdfIZAYQkg0iVf9fj0+BnTbuNnyh39JzCsFOzxxutvVCwIYnNFLA3txJc3hKvDybVEZTtRnyNfXN5RcLZjbCFQRAIm0iEyJ1P7+PRkuFq7zau4rNQQmGNsOx9//LH0PfCgundEbK6LqOoJOLuqaCoeiCIqhy98dulzRPKEgfC58AQQ65JtAvj0ePnSXuPlyd3yQ+CmyTfJ7VOm1C0QYnNdRBVPwJdXxFJ1ZxRROXzxGWPHyhVXXRnexWcIFJ6AiXWIzPE3BXx6/EytveZZXFZqCMwxt53yZTLq3R6xuR6hjsdxdh15VPqrUVHZ7sHyGEaCLQQ6EkC068gjzr/w6fHRpJ3Gx5I75Y9ApWUy6pUSsbkeofbj+PJ2FtU+NSoqh+/D8hhhGnyGQDsBE+0QmduZxPEJnx4HxfZ7WDvNu7isJUZgbq/3WD7VWiajXgYqNn/7O5NYoqAGKJxddTj6IpAbfnx9hzWVq5/d+QjLY3Rmwh4IGAHEOyMR7xafHg9P2mc8HLlLvgnUWiajXslVbJ5y++3M8qoCCl9eBUxpt85wPasUgVy+pnL1KzoeYXmMjjz4CwLlBEy8Q2QuJ9P83/j05tmVX2ntswjispb9U+UA+Ls1AgOPHdj0Dfbee2858WsnNn09FxabgLYdbUPNJn3RDQkCEKhMQF/ypy/706Qv/1NBr17Sh8qrrriy3mkch0BFAtp2tA3VS4jL9QhxHAJbCJzw1eb72AeWlsDjZYC0pGYIbL/99nLWuPHNXBpcoy+MJ0EAAtUJ6Iv+VFzWF/+pmBcl6awWDQwkQaBRAitWrIjcdoomLitLBOZGW1Sd87UTccqIU+qc1fmwRkbcM3Om6PUkCDRDQNuOtiFtS40mvYYHp0apcX7RCDQiMlvE0r2l76R2YkkQaISAthltOxr1VktkRlxuhCrnFp3AySc3J9Sx/m3RW07r5f/qiV8NIuCbudPg0gsqSRCAQG0CjYjM2sf6xmmnyj3Tp9W+KUchUIHAo4/Mk/O/+c26InMRxWXFhcBcodG0umvI0GEN3QJxuSFcnFyDQLMi8+ivn1rjrhyCAASMQBSR2cRlmw776KOP2uVsIRCJgLUZbUPVRGbE5UgoOQkCbQT2238/2Wfffdr+jvIBcTkKJc6JQqAZkVmXxxgwcECU23MOBApPIIrIbOLyB+9/ECxbo2ujkyDQCIHHHtvyXFdLZC6quKwcEZgbaU0Rz21kmQzE5YhQOS0ygWZEZpbHiIyXEyEgtUTmcnFZcT3x08ehBoGGCITbTCWRGXG5IZycDIE2Ao0sk4G43IaNDzERaFRkZnmMmMBzm8IQqCUyh8VlA/LM08/YR7YQqEtgyeIlHd53VUlkLrK4rAARmOs2o8ZPUIEvyjIZiMuNs+WKaARMZO57cN+6F7A8Rl1EnACBTgQqicyVxGW98I3X32CZjE4E2VGNgD4AaZsJp7DIjLgcJsNnCDRGIOoyGYjLjXHl7OgEGhGZWR4jOlfOhIARqCQyVxKX9fzZD82yy9hCoC6BhQsWdDonLDIXXVxWONt0IsSOWAjoMhmPzH2k6r02b94s3//nf2bN5aqEONAqAW1j769fLxs3bpRtt9226u1YHqMqGg5AoCYBE5kHDx4sQ0r/+vbpK6t+85uK1+iSBxdPvLjiMXZCIEzAlscI79PPKjKfVlrO6KWVLwWH9KWT2gZJEIBAdAK2TEb5IE74Dnvvs49ccdWV4V18hkCsBP7y//4i733wgey8445V78vyGFXRcAACdQmoyKxJX/z30UcfyfIXX+wQeWo30L6VLpPBu4iMCNtaBGx5jPJzVGS+997D5cFZs2TQoEEyb9486datW/lphfgbgTmhaq61TEbvL34xeED82te+JjwgtleARmXpD4Cm5557rv1A2adbb721bI/IUUcdFezbYYcdeOAukdiwYYMMHz5cnnnmGbn//vvl4dmzA3GiE7jSDpbHqESFfRCIRkAFvn//93+XUaeMqCou6510yQME5mhMi35WeHmMchY6gPHpbbaVOY/M5beuHA5/QyAiAV0m4/YpUyqereLygkULRaOQTKCoeGKBdmqfctWqVUGJ33nnHXn77bcrlr5S//xzn/ucfOlLXwrO7927d2EfuMPA5s6dKyNHjpTddttNvnfp9+VHP7w2fLjtM8tjtKHgAwSaIqA+XLWF+T/7mXyqS/WJ+7pMxmnfOK2pPLioOATKl8coL/my51+Qw/v3L7S4rEwQmMtbRkx/2zIZ5VHMtizGmjVrRKPe9F+RRGbrpL766qvy+9//Xl566aVATF67dm1k8hdeeGHdc7XTpqJzz5495aCDDgo6t0Xp2Jq4vGjRInn44YdlxIgRctJJJwUvitJR2nBieYwwDT5DoHECuizGtT/4gXTp0qXmxbZMhkbP5T3ZYKH6+Q8//DD4p76+Utp9991l9OjRnQ717dtXVJgwcaIog4eVlscoh6NtTdvcPTNnMguqHA5/QyACAV0mo5LAbMti2BRXvVWRRGbti/+mNIj1yiuvyMqVK+WNN94Q7UtGTVH653ovje7aaaedZODAgbLHHnsEffSizMYIi8v2/LfbbruLRr+VJ5bHKCfC3xBojID2qTRyuZa4rHfUZTKKIDCbDqOiu/p5Terr15dmPFdKlfrn3bt3lz59+gSnH3DAAaL986JoLJWWxyjn9qf/eldUiNalkIqaupSm0W8uauGTLvdPH/9phw6DicsqPmsqwjqK2ll9/vnn5dlnn5Xly5d36qiOGjVKzFGZkKBsGnFU5iz1OhM0zFnOmTNHd7cl7dQecsghcswxx8gRRxwRRA+0HczBh0rishWr0vqw1153XSF+UI0BWwjESaDSd6rW/b95/vm5imJWf/PCCy+0iREvljrx1YRkExRq8bFj77//fqffCjumwvN+++0XCBPasf1iaUaQDijmJd00+aaKwlel8pX3KSqdwz4IQKAygWFDhnRY69zEZTvbROaJEyfmVmRetmxZEOSxePHiTsEe5mttsM+EBOXTvxShVZ504KvSI6UNOJqgoYOO+jvx2muvdfq90GcCFZ01QKRSHuV5+vZ3JXHZylD+zKjLY7xYem4iQQACzRGotuZytbs9u/S5XC2Tob536dKlbQF95ZqIcbCgPPvbtnq++uTypLPMqwUG6vk9Q8F9efPjh5U0pA/e/6AcScW/p9x+e2FFZgTmik0inp0qPvQ98KDgZtUeBPMoMi8oLX7+i1/8QtQxhcUGdTraUT366KOlR48eqU3vDUdkaCc67GDVHrVLbRpSetjwOdUSl61c5YJY3n5MrZxsIZA0gfLvUpT89tl3H5lf4eUQUa514ZzwgOFTTz3Vwb+bGKHigA0WxhF1rHnqjB8bPFQfXi5MaN5Dhw7NxcBhuehVr96r9S3qXcdxCBSdQHgwp1xcNjZ5E5nNhz/++OMybdo0K2bQNz/ssMOCqDQVdxsJ8rCbVBOY7Xi1rYrc6t9ffvllKf9dGT9+vAwYMECGDRvm/UBiLXHZ2IRF5mpt0s5lCwEIVCfQqLisd/I96Co8YBjWOrRsFmC35557ig0W1vPzUXy65qlJRWedmf7WW2910Fn0mOoseRg41KjkM884Q4sUORVVZEZgjtxEmjtx4kUXBV+4WlNZ8yAyq6j8xBNPyAMPPNA2qqXO7JRTTnEyEsGc8COPPNIWKacjeKeffrqccMIJ3onNUcRla8EmjOnfD5VFeNs5bCEAgeoE7DtUvuRM9Svaj/xs/nzxaZkM/X2aVXphhU6TDk+Vtg6jdlQPP/zw1NfVVJ+na4Jqp7Z84FB/e/TfqaeemtpAZnsNN/9JH4i+UhJSGk2IzI0S43wIiNj3rZ6Q57vIrKLy/NLvzszSkjrmw7W/q33dE088MbbZfFHEiCjtzkRwnflY/kwxduxYL8XmKOKysTGReca998qAgQNsN1sIQCAigWbEZb219qV8ei7WfrAOyumAoWow6js1WdCFLhF65JFHNt0PbsWn67ODDhyqH680cKi/PRoY4tNL8K664kq5t/Q72mgqosiMwNxoK2nw/BUrVsj+++9fd51EH0VmdWQaARGOVNZogzg7rA3ibur0sIO2iA7tfJ977rmi5dHPLqdGxGUrhwpkv/vd76Rfv362iy0EIBCBQCvist7eh2UyTFQO+3YTbY8//nhnpy7rwOGTTz7ZQQy3WSo+iM3hiMoITbHDKYjMHXDwBwQiEXjwJw9GWibMR5FZRc1wpLL5wqR8eCtiRK3KqvR7pAOcY8aMCd4xUutaF441Ii6bvRoph7hsNNhCIDqBZsVly8GHmb3lvl1tT0J/idOn28BhuRhudvsgNjeyPIa1J9sWTWRGYLaad2Dri8is0cpTp05tmwKhwoNGFegbkX0aiapU5SY2Tym9XdwiPVzuyDYjLlcqN/sgAIFoBNatWyd3Tr1DHnvs0cjrcIXv7OoyGZV8n/l2H6cna2e2PGpPy3N+aR1sVzuyjS6PYe1K1+o86aSTZcz/+T9eRceb/Wwh4AMBH0Rm9XuzZ8+W66+/Pohms5l5p512WuIDg3GKEdXagz4n3XXXXW2Rza4HgzQjLlcrO/shAIH6BHQGwD3Tp0kzMwz17q4uk1HJ9yU96zpJn14+8z3N36r6rajzGc0sj2F30QCQ0V8/NdJgtl3j+xaB2bEadFlk1o7SVVddFay7aY5gwoQJTU+9cAx9J3O0o37TTTe1dWQ1+uOKK65wRpxAXO5UZeyAQKoEtMOhbxRuVGx2aZkM9XM6c+OOO+5oEyR8mb0RtbKtjBaRbb9fF198sTMzVGy6ftQymag8uPTuACLdolLjPAi0RsBVkdn6q5MnTw4KmMVgWpJiRKVa02eS++67ry3YRV/GmIaQXsmWSvsQlytRYR8E0iGgwSDPPP2MzH5oVkNis2vLZJT7OQt6SyNQIi2frmKzLodks8jt92vEiBHpNJYIuTS6PIaJysced2yuXhwZAVVwCgJzVFIpnueayBwWllVkvai0rnQeopWjVqkKuQ8//LDcfPPNbeL6pEmT5KyzzsosYhtxOWrtcR4E0iHQiNjswjIZ5YKEdVpd6tAlUXPlM3B0et4555yTeHRfvbJEWR4DUbkeRY5DIHkCLonM5X48S3+WlhhRXsMW2Wfiuv6WaR+9f//+5aem9jficmqoyQgCdQk0Kja7sExGWHvJaqZG2j5df8/CM3BUcxo3blymeos1rijLYxRdVDZWwXYzyUkCpZcXbS45lOCffs4ilUTVzaUv9+ZSQwm2+nfRkwtMPvroo82l0b2gXqiTordIyu8igcXPLN585eVXbD60X7/N++zVs9O/Acf878zMXrNmzeaSCBH4D/XtpaivzVn9xmQGoZSxctCyKwP9VxIlNr/wwguZmaRtolJb0TakbUnbFAkCEHCDgPkO3WaRyv2X2qH7skzqR7NM5Uz0dy4LJtovVxb6DFfE39Ys2wB5Q6AegT/84Q+bf/LATzaPHjmyYp9L+2F6PKtUrjPMmDFjsz73Z5Gy9OlhDupLb7nllsw4aP+7Uv9c92k70vai7YrUTiDb3kC7HXyqQCArkVkfsk3AVIEZEbNz5YQdnzJKS5hAXO5cF+yBgMsEqonNP//5z1M1u/zh2wVBIlUAVTJzgYu2hXDnFVG5SmWxGwIOEchCZNY+oD5o64O//nPJj2cpRoSbRblPv/rqq1MTJvTZQDkgLodrhM8QcJNANbFZ+2Bpp3JdwQXtxQWfHuaifjULLkMGDe7QR0dUrv/tQGCuzyjTM9IUmbVTZpFtWY8WZQq9gcy1o6+s1AknHS2BuNxAxXAqBBwkoGLzhedfEHRU9tpjj1Sim0yQMD/lkiDhUhWVixJpRUvob7y2BRWYtW0QqexSq8AWCNQmkKbI/NRTT7XNKsx6xkUlKi6IEWG71KcrJxN8NRIwyaTCh+VF5HKSpLk3BOInYGKzzTz8x3/8x/gzqXBHDVAL+6ksBNQKZgW7XPLpYaE5zcA+/Y3vueeem3t/odfmGffMIFK5WmMp24/AXAbExT/TEJm14xUWIFSUIEUjoKzsIUMZJtGJRVyOVhecBQEfCKhP77H77olHObkuSLhYV1o31tnXTqwyTCrZb7u2Bf1MggAE/CNg/T/dJpHKhVKXBIhweV0SI8J2qYCjvlztU9+uPONOiMtxE+V+EMiOgIrL23TtGjzbJ2WFPtfr7Ar1S/ovraCGRsrjok8vD+xLUq/S33RtBwMGDEhtFkwj9ePyuQjMLtdOyDZ7EFUBM84H0XDHNc0RoVDRcvMxvLRInJ1YxOXcNBEKAoE2Akn5dM1AfUZ4NoqrgkQbDAc/KDMbdE1idkqS9e8gTkyCQK4JJCUyh4M/0lzqoZnKclGMsHLob6IKE2Exx461ukVcbpUg10PAPQJJ+XQtqQYuWP8yTr0gboqu+nT151Y/SQX22f11yVjNj9QYAQTmxnhlenbcD6ThB2jXO66Zgm8wc+vExuH01KnZetiIRA1WBKdDwHECcft0LW6446rCKB2j5huBsrMIE/XncUUzJ1HvzZeSKyEAgTgI2AOpbltN6ntskNCX4A9XxYhwXajvtT51HMIO4nKYLp8hkC8Ccfp0JRP263H2KZOi7rpPL5+dEtfzjtU74nLzLQuBuXl2mVwZx4OpfgHty+NLxzUT2C1kqvVkU/KaFXm0nqwjjLjcQmVwKQQcJhCHT9fihf26dly140WKh0C4E9usPzdL4qpvux9bCEDAHQLWt9Zts0n9jfpwfbj3KfjDdTEiXB/hQJBmBw4Rl8NE+QyBfBKIw6crmTj7kWmR9sGn67NPnIEgVt+Iy621MgTm1vhlcnUrD6h6rYmWrT4oZ1J4jzINCz4qNiv7qAlxOSopzoOA/wRa8elaevx68m2gFX9u1rVaz3YfthCAgLsE7AG1GZE5DuEzKzI+iBFhNuVCfvhYvc+Iy/UIcRwC+SHQik9XCr76dZ98eiv+3Fqq1TPishFpfovA3Dy7TK9s5kE1PHU6iRfRZQrE4cy1I6rRKPovSiQy4rLDlYlpEEiIQDM+XU0J+xf8ekKVE7qt8daOdxR/bpc2W792PVsIQMAfAvagGlVk1n6fLYmhD7dJvIguaXo+iRHGQrnrUhlqu27173pJ/b6er3169eskCEAg/wQa9elKJOxffPTrvvn0ct5R/Lm1XKtfxGUj0toWgbk1fple3cgDqwoPdIiyqy6tK1syQ0cyqyV1hurctK4aES+q3Y/9EICAPwQa8elaKpsW1ugMCX+IuGmp1pP56SgCUqP16mapsQoCEGiEgD2w1vMR4X5fvXMbyT/tc30TI8J8ov6WIi6HqfEZAsUiENWnK5Xwc7/6Fx+Trz49HDGu9VAvWb0iLtcjFf04AnN0Vk6eGeXBlS+OG1VX7yEifBxx2Y06wwoIpE0gik9XX2HRblGjrtIuR97zi1oHUeoz76woHwSKSsD637qtlMw/6IO87zNQfBUjrF7qicf1jtt92EIAAvklUM+na8ltxnjUmcuu0vLZp1sdaBlqaSpWn4jL8bZCBOZ4eWZyN+uglk/X0gdg++Kw3nImVdMp03CdhIUh3W8RcbUcYacbsgMCEMgdgWo+XQsa9hXVRIvcAXG4QBb5VqlzWqseHS4SpkEAAjESsH54ub8O+4dmXzQXo5kt38pnMcIKb3VSLkogLhshthCAQDWfrmTy5Ct89+nqz232eKUBXKvHSv13WnlrBBCYW+PnzNXWKTKRGRHCmaqpaEjYqa1duxZxuSIldkKguATKfbqS0H02EFWps1RcWtmWvNIDRaX6y9ZKcocABLIiYH0+3WpSn6H9deuzZ2VXnPn6LkYYC/PdJjJX8u92LlsIQKCYBMp9ulIwX6H9dB/X0S+vyTz49Gp6mNUf4nJ5rcfzdxe9TakBkXJAYPXq1TJ48GAdNJC99tpLli5dKqUvkNx44405KF3+inDrrbfKhRdeKH/zN38jf/rTn6T0wyQjRozIX0EpEQQg0BQB8+l68bRp06Q0E0VKA1L4iqZoJnvR3LlzZeTIkVISjNrqSnNcuHCh9OrVK9nMuTsEIOA8gUsuuUQmT54sJ598sjz66KOBr8iTf+jSpUvw/OF8RUQwcMOGDTJ8+HBZtGhRcLb69TzVVQQEnAIBCNQhYD5dtRZN6t9LgqXMmzdPunXrVudq9w/nxaerPz/rrLNkzpw5gS6Wx7pyrTUhMLtWIy3as3z5cjn22GPl448/RlxukWUal5so0adPH/mP//iPXPwgpcGNPCBQFAIqMg8cOFBKo/DyySefIC47XPE2IPD+++/LDjvsIIsXL0Zcdri+MA0CaRNQ0VLF5e23315efPHFXPmHvIgR1ibuv/9+GTNmTPDnlClT5Fvf+pYdYgsBCEAgIGAis/6RJ3FZy5M3n57nutL6cil9yiVjsKV1AvrlQVxunWNad9CIZY1cXrlyZRAtoaNsJAhAAAJhAtrJQ1wOE3Hzs0Yqa5TbjjvuGHTM3bQSqyAAgSwI6ACUicvaT7/rrruyMIM8IxDQ4A8Vlz//+c/LEUccIeeff77oPhIEIACBagQOPPBAAsWqwXFsP3WVbIUgMCfLN9W7q7is07lYFiNV7C1npiJz6UVRQd1ddNFFLd+PG0AAAvkgoANOuuzRH//4RyKXPalSFZn1d7hr165B3amoRIIABIpNwGY36FILGrms/XSdTq39dpJbBGxmodaV+vL58+dL6UVRwRJIy5Ytc8tYrIEABDIjoL7ClsXQQSid6YBPz6w6amas9UJd1UQU68FtYr0bN8uMgH1xEJczq4KWMr7sssvkww8/DJxf9+7dWTe7JZpcDAH/CdgakKy57F9dqsh87733ytChQ+W0006TJUuWENXiXzViMQRiIaA+XAcKNdk6vvZuFH3g1WR/B3/wX2YEwuKy1ZUa8+CDDwZ1eMopp7TVYWZGkjEEIJA5AfMV4WUxPv3pTwfP8WocPj3zKmozwDSycF39+c9/Dupqzz33lAsuuKDtXD7ERCCedwVylywJ2FtLSy+AytIM8o6BQGmAQF+6uXnGjBkx3I1bQAACvhIodYQCX6D+neQnAftt1rrUN1mTIACBYhEIv8H+hRde6FR46/Pp1vekfVefk/nrUuTy5lWrVnUqiu7TY/oPf94JDzsgUBgCTz31VNA/r9S3w6e71QysPsrrKvzbzHNW/HXmd28gfh7e3VE7rNqpK//ieFcQDA4IhB2e/oCRIACB4hGwDtEtt9xSvMLnrMQ6WKi/0QwA56xiKQ4EIhAYNWpU3YFC8/e69Tn5LDDXE5etXmoJS3YOWwhAIL8EwgNNa9asqVhQfHpFLKnvtHqoppGFNZdKg4qpG5yjDBGYPa5MdWw2ml7NyXlcvMKarg7P6hWHV9hmQMELSsAESd/FhoJWX8ViWyeXAYOKeNgJgVwSKL1bIxCXdVsvmY/w2e/7KjBHFZetDvmNNhJsIVAsAvp8XlqPPXhGr/d8jk/Ptm0Y/2rislkXZcDAzmUbnQACc3RWzp2pXxrt0FWaduecsRjUEAF1eFq39RxjQzflZAhAwGkCzEhxunpaMs5+r5mZ0hJGLoaAFwQs0lUjmKMmeyD2VWT2UWBuVFy2urS6Ymq1EWELgfwTiDIjJUzB/AQ+PUwl+c/GPaqGwrNX/HWCwBw/01TuaJERrNWbCu5MMiFKIhPsZAqBTAgwIyUT7KllGp6Zwoyj1LCTEQRSJxD25fq9byTZg7GPgoRvAnOz4rLWp9arDRrWi2RspP45FwIQcJOAzkBTHxdlRkq4BPj0MI3kPxvvqOKyWYTmYiTi2SIwx8Mx1btYZARrOqaKPZPMtI71B42ot0zwkykEUiNgkRHMSEkNeeoZhWempJ45GUIAAqkQMOGxWV9uD8i+icw+CcytiMvWiGxqdaNChl3PFgIQ8INAOMK1GYvx6c1Qa/wa49ysT0ZzaZx5tSsQmKuRcXR/OAqq0cgIR4uEWTUIaB3bek9EvdUAxSEIeEzAIiNYo9fjSoxoutV1o1EwEW/PaRCAQIYE7Pvdqi+3B2WfRGZfBOY4xGVrYhb1hj83ImwhkC8CYd2lledwfHqy7cL4Nisuq3VoLvHVEQJzfCxTuZONrjQbGZGKkWQSKwEbOW1kLb9YDeBmEIBAYgSIak0MrbM3Jlrd2arBMAg0TSBuX24PzL6IzD4IzHGKy9ZQ8OdGgi0E8kfAdJc4ZhLj05NpH8a1FXHZLENzMRKtbRGYW+OX6tW2NAYj5alidyIzrXPtvLPmthPVgREQiI2Adoh22223za1ERsRmDDdKhYCt0aqzU5iJlApyMoFA4gTUl2s/TYXmuJI9OPsgMrsuMCchLms9W4Qj/jyuVs99IOAGAdNdVGSOK+HT4yK55T7GMw5x2SyzmUhoLkak8W0XvaTUKSA5TmDDhg3Su3fvwMpS51W6devmuMWYFycBrf8BAwbIu+++K9R/nGS5FwSyI3DrrbfKhRdeKKVOjIwdOzY7Q8g5dQIzZ86UM888U0qDh3LZZZelnj8ZQgAC8RGw73PpwVQuuOCC+G5cutMll1wikydPltKDtNx4442x3jvOm3Xp0kWDluK8ZWz3mjt3rowcOVJKg7mycOFC6dWrV2z31hslWf+xGsrNIACBSASS1F3w6ZGqoO5JxrEkLsu8efNi1cYGDx4sq1evlmXLlgW/G3WN4YSOBBrXpLkiCwIWwRrHFI0s7CfP1gnYtA0fIllaLy13gEC+CWgUa+nXeDNL3+S7nmuVzqZWxxnxWCs/jkEAAvETsBkJGkGVVLIoLZf7f/p75mJKKnK5vKz483Ii/A0Bfwkkrbvg01trG8YvzsjlsEWmufCMFqYS/bObvYHo9hfiTH34RIgoRFXXLaStBaWOjwQBCPhLgIdRf+suLssZZIiLJPeBQHYE7EE36X6Z5aNbF5OLAnNa4rLWB/7cxVaJTRBonICJi3EujVHJCnx6JSr19xm3pMRlsyDpQQbLJ49blsgo9YhcT6NHj5Y5c+ZIqfNCmL7rlZWwfWvXrpX+/fvLUUcdJbNnz044N24PAQgkQWDBggUydOhQlkdIAq5n97RlUkpCiIwYMcIz6zEXAsUmoNNnDz/88NSWr7ApwaUHbOeWy3BtiYykl8Wo1PKvueYaufzyy6U021SGDBlS6RT2QQACjhNQ3eW5555LZXkEfHpjjcF4JbEsRrkltkzKLrvsIr/61a/KD/N3DQIIzDXguHDIOq+s0+hCbbhhA4KEG/WAFRBolsDBBx/MeurNwsvZdba+vhZryZIlsa4hlzNUFAcCzhHIIgDEHrBdE5ldEpizEJe1cSJIOPcVxSAINETAfEcS6+lXMwSfXo1Mx/3GKQ1x2XLOoj1Y3j5vEZgdrz2ECMcrKAPz6MBmAJ0sIRATAXsZEC/2iwloDm5DBzYHlUgRCkfAAkDSFCIMsj1ouyQyuyIwmz9N6oV+VgfVtgSBVCPDfgi4TyAr3QWfXrttGJ80xWWzKKs2Yfn7uEVgdrjWrJOURefVYSyYViJAB5ZmAAH/CDA45F+dpWUxHdi0SJMPBOIhYNOoS+9JyWTmgT1wuyIyuyAw23NTVuKytSz155qYVm1E2ELAfQLmP7JasgyfXrmNGJcsxGW1KMvB5MpE3N+LwOxwHfHA6XDlOGAaHVgHKgETINAAAQaGGoBVsFPpwBaswimu1wRc+b7ag7cLInPWArOJQ1mLy9qwzZashCqvv1wYD4GMCLjwXI1P71j5xiMrcdmsyXpA2ezwZYvA7GhN2UugiF52tIIcMMum2tOBdaAyMAECdQgQvVwHEIeFDiyNAAJ+EHDpu2oP4FmLzFkKzCbouiAuWwt2QawyW9hCAAK1CZgPceGZGp++pa6MQ9bislrjyqBy7VbsztFPuWMKloQJTJ06VbSjdNZZZ4V38xkCbQRGjhwZtJEpU6a07eMDBCDgJgF9q/zatWvliiuucNNArMqcwHnnnRe0kXvuuSdzWzAAAhCoTEAfNOfMmSOTJk3KZGmMcqtuvPFGUXF58uTJog/kRUsmDLkkLmsdXHTRRfLSSy8F0cxFqxPKCwHfCFx11VXSt29fGTFiROamF92nawW4JC6rPf3795dRo0bJ9ddfH7zMVfeRqhNAYK7OJrMjq1evDjqv5557rhOd18xAkHFNAt26dQsecBYtWhSMrNU8mYMQgECmBFzqvGYKgsyrEhgyZEjwgDN9+vSq53AAAhDIlsCDDz4YGKBRzK6kogoSrorL2i4sCOS+++5zpZlgBwQgUIGA+hEdDHIpAKSoPl2rxzVx2ZrMmDFjgiAQjXIn1SaAwFybTyZH77rrriDf8ePHZ5I/mfpDwB5w7IHHH8uxFALFIaBLHmnnVSOaSBCoRUAfcIh6q0WIYxDIjoDOQtFIYY0Y1ohZl1LRBAmXxWVtFxoEooFCGu2ugUMkCEDATQI6CKT+fOjQoU4ZWDSfrvBdFZfVNo1u1yj3m2++Wf8k1SCAwFwDThaHdJ1O7byquOxa5+rlkEYAAEAASURBVDULHuRZm4C2EZsaqW2HBAEIuEfAljzSiCYSBGoR0Acc9etEvdWixDEIZENg9uzZQcannXZaNgbUybUogoTr4rJVkwUKWeCQ7WcLAQi4QcD1WeNF8enaGlwWl6212tJHGjhEqk4Agbk6m0yO6Dqdmk4//fRM8idT/wjYgw5TNvyrOyzOPwGNeNMIJvXpGtFEgkAtAkS91aLDMQhkS0CXr9EIJl2P0dWUd0HCF3FZ24cOFuq6nQ888ADrdrr6hcGuQhOwwR8bDHIRRt59ujL3QVxWO23pI/XppOoEEJirs8nkiL6wTTuvuhYjCQJRCOiDDlM2opDiHAikT8Ai3iZMmJB+5uToJQF70Jk1a5aX9mM0BPJIwKeljvIqSPgkLtt3wNbttAAi288WAhDIloDO/FWhUAeBXJ81nlefri3AF3FZbdUgEA0YmjZtWrAes+4jdSaAwNyZSWZ7NNJNX9imjo4EgUYIjBs3Lli3k3XeGqHGuRBInoBGvA0aNEh69eqVfGbkkAsC+qCjbeaOO+7IRXkoBATyQOCJJ54IiuHLUkd5EyR8FJe1wei6nerTH3/88Tx8DSgDBHJDQAd9VHvRQSAfUt58ujL3SVy2NmIzx+fPn2+72JYRQGAuA5Lln9ZQTz311CzNIG8PCdjL/oh487DyMDm3BHTAR1/YNnbs2NyWkYIlQ+D8888PHnxY5y0ZvtwVAo0S0Eg3nV3g01JHeREkfBWXrY1ZxBvvSjEibCGQPQEd9NHBHx0E8iXlxacrbx/FZbXbZo7PnDlT/yRVIIDAXAFKVru0oepSB0S6ZVUD/uZrEW+61isJAhBwg4AN+AwbNswNg7DCGwL2NnOLmvTGcAyFQA4J6ECPRrqdeOKJ3pXOd0HCd3FZG8wJJ5wQtBuWyfDu64PBOSWggz26zIGP77zy3adrk/JVXLavg642oKsOaL+A1JkAAnNnJpnsYXmMTLDnKlONktRoSZbJyFW1UhiPCeiAjy51oANAJAg0QkCjJDVakheJNEKNcyGQDAEb6LGBn2RySe6uvgoSeRCXtVb1vTosk5Fc++bOEGiUgA322OBPo9dnfb6vPl25+S4uaxlstQFbfUD3kdoJIDC3s8j0kzVQa7CZGkPmXhI48sgjA7uXLl3qpf0YDYE8EWB5jDzVZjZl0WhJHXxetmxZNgaQKwQgEBBQMUIjlnxaHqO86nwTJPIiLls92DIZ9jdbCEAgOwK2PIYO/viafPPpyjkP4rKWQ1cb0FUHWCZDaXROCMydmWSyZ8mSJcHoNstjZII/F5mas3vsscdyUR4KAQGfCfzsZz8LzGd5DJ9rMVvbjzjiiMCAJ598MltDyB0CBSZgg4UnnXSS9xR8ESTyJi5rwznmmGOC9sO6+t5/jShADgjorBRfo5fD+H3x6WpzXsRl42/LZLC2vhFp3yIwt7PI9JOuA5QHR5cpRDIXnb7JOsw0BAhkT2Dx4sXB6DbLY2RfF75aYGvr6zpvJAhAIBsCNivMZollY0V8ubouSORRXNbas+VVfvGLX8RXmdwJAhBomIDOCvN1Tf1KhXXdp6vNeROXtUxHH320bsSWWwn+4L+AAAKzAw3Bpr/6+PIQB/BhQoiARUhYmwod4iMEIJASAR3N1oEee6BMKVuyySEBXcNbBWYiJHJYuRTJCwJ5nGHoqiCRV3FZG7our2L+3IuGj5EQyCmB5557LiiZzRLLQzFd9enKNo/ispbLlld59tln9U9SiMA2oc98zIhAHh1dRigLn639WGqb6t+/f+F5AAACWRB44YUXgmyZlZIF/XzlaRES2qasM5uvElIaCLhNIC9TqcspqyChafLkycHW/g7+yOC/PIvLhlMF5ssvv9z+ZAsBCGRAIK8zDM2Hu+LTtWrzKi5bs9VlMohgNhrtWyKY21lk9mnlypXB+stMpc6sCnKTsbYhXXRefzxJEIBANgReeeWVIOMvfvGL2RhArrkhcPjhhwdlYVp1bqqUgnhEQNdf1qnUAwYM8Mjq6Ka6EvVWBHFZa+XAAw8MKodZhtHbKGdCIG4CeZ5h6IpP1zrLu7isZRw4cKC89NJLQT9B/yZtIUAEswMt4cUXX2T9ZQfqIS8mHHbYYaIRNyQIQCAbAnmNjsiGZrFztWnV2oElQQAC6RJ49dVXgwy/9KUvpZtxirllHfVWFHFZq5RZhik2bLKCQAUCNrhjS0pWOMX7XVn7dAVYBHFZy3nUUUfpRn7zm98EwaLBH/wnRDBn3Ah0XUV9cOzTp0/GlpB9XghoW9KIG/1HggAE0iegS9ToQA8JAnEQOOSQQ3h5axwguQcEGiTw61//Orgi70uOZRX1ViRxWRuSzjLUfzpzlQQBCKRPoAiDhko1K5+ueRdFXNay9u7dWzdiM1eDP/hPiGDOuBGsWrUqsOCAAw7I2BKyzwsBRtPyUpOUw0cCNrjDoKGPteemzQcddFBgmE7X79Wrl5tGYhUEckhAA0B03dwipLSj3oomLlsb0j76G2+8YX+yhQAEUiTw8ssvB7kVoS+Vtk9XsEUSl7W8OsvQlia94IILdBepRIAI5oybgb3gj7U6M66IHGXPaFqOKpOieEdAp0lpsoEe7wqAwc4RsOn5FnnjnIEYBIGcEtA++j777JPT0nUuVnnUm86yTCIVVVxWlipGLFq0KAms3BMCEKhD4K233hJ9MVtRUrlPT7LcRROXjaXOWH3ttdfsT7YlAkQwZ9wMPvzww8ACXvCXcUXkKHsdTdP29Pvf/z5HpaIoEPCDgE2TsoEeP6zGSpcJ2PT8t99+22UzsQ0CuSOgM1KKNhslHPW2fPlymTdvXhClFVflFllcVoZ77rlngJIZKXG1KO4DgegE9AV/EydOjH5BDs4M+3Qtjv0dZ9GKKi4rQ+0jTJs2LU6c3t+LCOaMq7BI0+8yRl2o7DV6UkdpSRCAQLoEbGBHB3pIEIiLgE3Bi+t+3AcCEKhNwF4GVcQl7CzqTSNthw8fLnFFMhddXNYWZzNSPvroo9oNkKMQgECsBMyP2SBPrDd3/Gbm0ydPnhwsYxGnuUUWl5XjHnvsEeC0PkOcbH29FxHMGdechtTvt99+GVtB9nkj0L17d3niiSfyVizKAwHnCRRt+p3zFZITA+kn5KQiKYY3BEwA3GGHHbyxOU5DLcpNBQkVmVuNZEZc3lI7u+++e/BBl1+x2Slx1hv3ggAEKhOw914VdQm7sE9XQvZ3ZVrR9hZdXFZKPXr0CGBZnyEauXyfVcgI5nXr1smDP3nQiZrVCOaBAwc6YQtG5IeATtfQqZ0upLvvuktWrFjhginYAIHECeigoQ7wkCAQJ4GePXuKTu0kQSDvBH76+E/ltd9lv54hyx1tESB0OnmrkcyIy+3fWpeWRNTvmfbRP/7443YD+QSBnBJ45513clqy6MWKM5IZcXkLd1sS0foM0Wsjv2cWSmBWYfmqK66UY448Sub//Of5rVVKBoGtBFwQmZc+t1RGjxgpEy+6SPQ7SIJAEgT0IUn9e9ZtTAcNi7ZmZxL1yT07EnBhSqf1ofS7RoJA3ARUWB42ZIic/81vyoaPk3m5XDM2F325IxMkmhWZEZc7tzoVmVeuXNn5QMp79Hv2ox9eK8eVAp0QmlOGX7Ds1Lerj88y2Xssij5zwHx6K8tlIC63t2RX+gjWh2q3LLtPhRCY7aFIheV7Z87MjnZZzrZWi63dUnaYPyHQNAGb/rNmzZqm7xH3hY/MfSQY3HFBBIy7bNzPDQLq39XPZ9XGbH03N2hgRZ4IfO5znwuKoy+GSju52odKmwP5JUPAHopUWH7j9TeSyaSJu6oA6FK0aRNFiO0SEyQaFZkRlytXgfbR169fX/lgBns/eP8DhOYMuBcpS/Xt6uNdEJqLxL1aWc2nNyMyIy53pprle1Jc7EPlWmD25aHI1m7p3FzZA4H8EchaBMwfUUpUTiCrNmbruxXxpVDldcDf8RLI4sVQvvSh4iXN3dIi4OJDUbjsKgDaYH14f1E/myARVWRGXPavpSA0+1dnvlmcpdCsg4YqBJK2EDCf3ojIjLhcufVk8Z4Ul/tQuRSYeSiq3PjZCwGXCGQlArrEAFuSJZBVGyvqS6GSrU3unhYB+lBpkS5mPi4/FBWzRqKX2gSJeiIz4nJ9pvq+BlcTQrOrNZMfu7IQmnXQMAsh0OVaM58eRWRGXHajJn3oQ+VKYOahyI2GjxXZE7C3VL/66qvZG1PHgqxEwDpmcThHBGhjOarMghclybdU04cqeONKuPg+PBQljCAXtzdBoprIjLhcv5r15e76vgbXE0Kz6zXkv31ZCM3+U4u3BObTa4nMiMu1mevL3Z977rnaJ7V41Kc+VC4EZl8fikz8I9qtxW8cl3ciYOsGfvjhh52OuboDEdDVmsmPXbSx/NRl0UqS5Fuqfe1DFa0N+Fpenx6KfGWctt0mSJSLzIjLaddEOvkhNKfDuci5IDRnW/vm0yuJzIjL9etGX+6+du3a+ic2cYaPfahtmiinM5foQ9GdU+9w6sV9jcAx8a9Xr16NXMa5EMg1ARUB9d8ZY8fKOeedK7vuumuuy0vh0ieQVBuzQUObQZB+ycgxrwSSeEu1732ovNZ1XsqlD0U33zTZqRf3NcJWo5FOOOGERi4p1LkqSGhSQWL48OHB55EjRwYvRly4cKHwbBMgydV/JjTfMXWqnHveefKN00+X7bffPldlpDDZEjCh+eab9pGLLp4oXz3xq9kaVKDcwz7dio24bCTS3/rch+qyuZTSR9Zajh9//LFMvuHGloTlv/y/v8iaP/yhNUNiutrDKoip5NwmSQJdunRJ8vaR77375z8vn/n0ZyKfX36iCs0Tv30JndhyMPzdgcDdd90VvAW9w86If8Q1mHHrrbfKhRdeKPj0iOA5rSEC6tNvueUWueCCCxq6rvzkVoXl7136fTl7woTy2/I3BAICSxYvkauvurIlYfmP7/6X/Pef/wxRCEAgQQL/32c/K3+7y/9qOocdd9pRvv2dSXLaN05r+h5cWAwC+/bcu6mC7rNvfEKzBn/ooOHdd9/dlC1FuchEZSvvoEGDZN68eZJEoIPl4fs2zue/VoXl1996M3OcXgrMSq1V+IMGD5a7p0/LtALibIyZFoTMnSQQlxjRauHOHjdeFpWiWZpJcXYsmsmfa9IhEMdgyN/stJPs0G2Hlgx+74MP5MOPWl9WBoG5pWrg4ioE4viedNu+m+yy885Vcoi2+6MNH8mf3n8/2sk1zuJ7UgOOx4daHcDQos+e+7D069cvUwqu9KEyhRAhc1sWQ0894ogjZP78+QgRdbi58vy3YsUKGT1iZB1rqx+Oa3C+eg4ccYFAHH2Pffbq2VJRNm7cKH/44zr5n02bWroPF0PAZQJ77La7bLvtti2Z+MZ/vtXS9Xpxq/1zb9dg1ikT8xcskCm33y4qQpEgAIH8ENDvtH639TvO9Kj81Gu1kugPWav/fnTdddVuX3e/DjiqoLH+w/Ut2aHRpSQIJElA21gr3xUVh7Wta5tvNul3rRUb7Npm8+c6twnoslZXlCKYn136XLDUldvWVrdOo7YWL15c/QSOiInL9t6P559/PlguY8OGDdDJMQEVlvX7rd9zlrHLcUVvLZr9ZreybZaSRsnrrKlXV6+Sjf/zPy31PdRPTZw4saV7tMLAl2uVUTjBrP4zqj3/tVrH2s61vWu7bza1aoNe32ryVmC2gvssNO+xxx5BMZYtW2bFYQuBQhNAWC509adeeBOWdTZLnNFySb3oIXVAZJhLAtrWtc23KjTnEg6Fio2A70LzTqVZMaTqBMLisq65rEmFiPIX/1W/A0d8I4Cw7FuN+WuvCctPlwb5dEmuONb6Puqoo+Stt97yF0oKltvyGDrAqkl9eqUX/6VgSiGz0Hau7V3bfatCc5YAvReYDZ6PQnOPHj3MfLYQiJWADVrYIEasN0/gZgjLCUDlllUJJCUsa+dV05o1a6rmzQEIuEIAodmVmsi3Hb4LzfmuneZKVy4u2wv99CVRiMz1mf7+97+vf5JDZyAsO1QZOTclCWE558hiK15YXNY1lzWZT0dkjg1zpBv5LjTnRmC22vJRaDbb2UIgbgKuD2IgLMdd49yvFoGkhOVaeXIMAnEQsEHDAw44II7bdbgHQnMHHPyREAGE5oTApnzbauKymWGCBJHMRqTzVqMoR40a1fmAY3sQlh2rkBybg7CcbeWWi8vhF/qZT0dkrl5HSQ0a+io0505gtqpHaDYSbCHgHgGEZffqJM8WISznuXaLVbYddmjtRZa1aCE016LDsbgIIDTHRTL9+9QTl80iEyQQmY2IX1uEZb/qy2drEZazr71a4rJZZz4dkdmIdNwmPWjom9CcW4HZqt1lodkeFF999VUzly0EYiHw0UcfxXKfuG+CsBw3Ue5XiwDCci06HINAZQIIzZW5sDdeAq4LzX379pU5c+bEW2iP7xZVXLYimiCByGxE3N8iLLtfR3mxMCth+bXXXssLwljKEUVctozMpyMyG5H0t74IzbkXmK3qXRSabc2yDz/80MxkC4FYCLzyyivBffr37x/L/Vq9CcJyqwS5vhECWQnLvXv3Dsx87rnnGjGXcyFQl8A777xT95y4T0Bojpso96tEwFWh+XOf+1wlcwu5r1Fx2SCZIIHIbES2bHXgomfPnh13ZvgXwnKG8AuWdVbCsmIeOHCgvPTSSwUjXr24jYjLdhfz6YjMRmTL9v333++4I+G/XBeat0m4/M7dXoVm/ffa79wZwUpq3Rbn4GNQIQl893vfk/3236+QZafQ6RJQYfmb539LVBjLIoXXLMsif/LML4G33347KFwWg4YmNK9YsUJun3JbfiFTskwJmNB8znnnij48ZZ1MYF67dq3stttuWZuTWf7NistmsAoSmlSQGD58uOjLo/itFNlzzz0NUWbb/fffX55d+pzod48EgSQJqLB87nnnyTdOP90J/55kWX24dzPispUr7NN1n/1tx4u41UHUq6++OvWim9Cs36ufPPCA3DF1auo2VMqwcAKzQXBF8NKXPOi6LSQIxElg8eLFotM7XUiufNdcYIENyRE4e8IE0X9ZJxUiVq5cmbUZ5J8zAi7MdDKhOWdoKY5jBFwRu770pS8FZNasWVNYgblVcdmalgkQiMwiq1evDrDYAIYxymKr4oQLgzlZlJ080yXw4vLl6WZYIbc99tgj2KsvTc5isL6CSZnsakVcNoPDPl332d92vIjbLH26Cc0uPAdr3RdWYHap4bMekEu1kQ9bdKrGfvsRNZyP2qQUPhE46qijZP369T6ZjK0eENBpnYMGDfLAUkyEQD4IhN+TUkQxIi5x2VqDCRBFF5ntHSk2gGF82EIAAskS6NGjR7IZeHD3OMRlK2bYp+s++9uOF2WrAxaabACjKOWuVc7CrMFcC0KWx1gPKEv6+c1bp2q4EsGcX8qUDAKdCXTv3l1Yg7kzF/a0RkAHonfaaafWbsLVEIBAZAJFfk9K3OKyQVcBYuLEiVLkNZmtf7D77rsbFrYQgEAKBOw7Z9/BFLJ0Kos4xWUrmPn0Iq/JbIOGDGBYqxBBYG5nkcknG+2w0Y9MjCDTXBGw6XcurO+WK7AUBgIRCPTp00d0zc4NGzZEOJtTIBCNgEYw64A0CQIQSI+ADtTrkmNFSkmJy8bQBImiisz23p0ir+ttbYEtBNIkYN85F5YcS7PcmlcS4rKVwXx6UUXmV155JUBhL3o3LkXeIjBnXPs22pHFG+IzLjrZJ0TA2hLT7xICzG0hUIPAAQccEBxdtWpVjbM4BIHoBGzQ0Aako1/JmRCAQCsEDjvssELNSElaXLa6MEGiiCKzvndH379DggAE0iegS43pgH2RUpLisnE0n15EkVnfu6ODF7y81loDEcztJDL6ZOu6/frXv87IArLNGwFG0vJWo5THJwI2aPjqq6/6ZDa2OkzA2pK1LYdNxTQI5IpAkWakpCUuWwMxQaJoIvOcOXNYws4aAVsIpEzgkEMOEf0OFiWlIS4bS/PpRROZ33jjDdH375DaCRDB3M4is09FHE3LDHYBMtbpnDqtk5G0AlQ2RXSOgK3b+fLLLztnGwb5ScAGoG1A2s9SYDUE/CNgM1JeeOEF/4xvwOK0xWUzzQSJoojMthzigQceaAjYQgACKRI46KCDgtx0Kbu8pzTFZWNpPr1IIrP+fvHeK2sBW7YIzB15ZPJX0UbTMoFcoEz15QU6rZMEAQhkQ0Cnvy5fvjybzMk1dwR0OqcORJMgAIF0CRx++OFBhjYzLN3c08ktK3HZSmeCRBFEZpuNwhJ2VvtsIZAuAfvuPf/88+lmnHJuWYjLVkTz6UUQmRk0tFrvuEVg7sgjk7+OOeaYIF9rpJkYQaa5IKBrdeqo7IABA3JRHgoBAR8J6Ei2Pizzoj8fa889m3U6pw5EkyAAgXQJ6EywPL/oL2tx2WrTBIm8i8xLliwJ1uq0mU5WfrYQgEA6BGwmmM0MSyfXdHPJUly2kppPz7vIrEF9mo444ggrOtsSAQRmB5qBNUprpA6YhAmeEli6dGlg+ZFHHulpCTAbAv4TOProo4NC5H1atf815X4JbODZBqLdtxgLIZAvAkOHDs3lmp2uiMvWWkyQyLPI/MQTT8gJJ5xgRWYLAQhkQEBnhKmfyWNyQVw2rubT8ywy27Kk+pI/UjsBBOZ2Fpl90kaZ5wiJzMAWMGOiIwpY6RTZOQI2rfoXv/iFc7ZhkF8EbODZBqL9sh5rIeA/ARvcWbBggf+F2VoC18RlA2uCRB5FZmYYWi2zhUC2BExgztssQ5fEZath8+l5FZl1hqEOQpM6EkBg7sgjs78sQiJvzi4zoAXNeNq0aURHFLTuKbY7BHRatXVg3bEKS3wk8MgjjwQD0ERH+Fh72JwHAvbwmJcBQ1fFZWsrJkjkTWRmhqHVMFsIZEvAZhk+9dRT2RoSY+4uistWPPPpeROZmWFoNdx5i8DcmUkme2zKFFOqM8Gfi0wtuubEE0/MRXkoBAR8JmACcxHeVO1zPblsuw44q8hiApfLtmIbBPJKwAYMNVLJ9+S6uGx8TZDIk8g8c+bMYLCQ9ZetltlCIBsCQ4YMCTJ+9tlnszEg5lxdFpetqObT8yQyP/nkk0HxmGFotdy+RWBuZ5HpJ5tSretzkSDQDAFrO4gRzdDjGgjES+D4448Pbpj3N1XHS427hQlYdI0NQIeP8RkCEEiPwCmnnCIvvfSS6DIHviZfxGXja4JEHkRmBgutVtlCwA0C48ePlwceeMANY1qwwgdx2YpnPj0vIrP+NmkwETMMrYbbtwjM7Swy/aQREnlxdpmCLHDm+kOpjk7bEgkCEMiWgL6pWjsdjz/+eLaGkLu3BKztWLSNtwXBcAh4TuArX/lKUAJb5sC34vgmLhtfEyR8F5kZLLQaZQsBNwgMGDBAdIahzf51w6rGrPBJXLaSmU/3XWTWtmMCs5WNbTsBBOZ2Fpl/0qUNfHd2mUMsqAH6A6ltZ+zYsQUlQLEh4B6B008/XXRddNbWd69uXLdI24y2HR14JkEAAtkS0GUN9GXcN998c7aGNJG7r+KyFdUECZ9FZh0s1AFnBgutVtlCIFsCw4YNCwyw2b/ZWtN47j6Ky1ZK8+k+i8zz588PinPqqadasdiGCCAwh2Bk/dGWNvDV2WXNr8j5W5sZOXJkkTFQdgg4RcCWNrDoJaeMwxinCVibYU19p6sJ4wpEYNy4cd4tk+G7uGzNywQJH0VmDf7QwUIdcCZBAAJuENABH5316+MyGT6Ly1b75tN9FZlZU99qsvIWgbkyl0z26tIGEydOFP2yEfGWSRV4mam2Ff2B1Eg3lsfwsgoxOqcENFpJO7FTpkzJaQkpVlIELOJtxIgRSWXBfSEAgQYIjB49Ojh71qxZDVyV3al5EZeNoAkSvonMFul22mmnWVHYQgACDhA4//zzvZs5ngdx2arefLpvIrO+i0F/h0aNGmVFYVtGAIG5DEjWf1rE28MPP5y1KeTvCQGNdNMICSLdPKkwzCwUgXPPPTfoiOh3lASBKASIeItCiXMgkC4BHSzUB8o77rgj3YybyC1v4rIhMEHCJ5FZl1XR5VX0vQwkCEDAHQI2c9yXKOY8icvWCsyn+yQy2yAzS9hZLXbeIjB3ZpLpHo1483Wdt0zBFThzjY7UBx8i3QrcCCi6swRsfS6dIkuCQBQCs2fPDk4j4i0KLc6BQHoExowZEwzoq4DrasqruGy8TZDwQWRetmxZsKzKRRddZOazhQAEHCFgM8d9eFdKHsVlawbm030RmXWQWQebVXshVSaAwFyZS6Z7bZ037ZiQIFCLgLYR7WRPmjSp1mkcgwAEMiKgL4fSdd58iHrLCBHZlhGYPn06EW9lTPgTAi4Q0IF8l5c9yru4bG3ABAnXReY777wzMJn3o1jNsYWAWwRsIP+ee+5xy7CQNXkWl62Y5tNdF5n1N1ZnGepgM6k6AQTm6mwyO3LWWWcFeV9//fWZ2UDGfhB48MEHA0NtbUA/rMZKCBSLgK3z5nLUW7FqxN3Saht56aWX5IorrnDXSCyDQIEJ6IC+CpuuBYEURVy2pmeChKsisy11pO/W4f0oVmtsIeAWAV26RmeO68C+i6kI4rJxN5/ussjMrHGrrdpbBObafDI5alM25syZE4ySZGIEmTpPQDuv6oS188o0DeerCwMLTMCi3q666qoCU6DoUQjcd999gT+3tQGjXMM5EIBAegRsQN+iU9PLuXpORROXjYQJEi6KzDfddFNg5sUXX2zmsoUABBwkoAP6OrDvWhBIkcRlaxbm010UmZk1brVUf4vAXJ9RJmdYh8Q6KJkYQaZOE7C2MWHCBKftxDgIQECCZWy0A+ta1Bt14w4BbRs6sKwRkkS8uVMvWAKBMAEd0NeBfV23Uwf6s05FFZeNuwkSLonMFgDCOp1WS2wh4C4BHdBXv+5SEEgRxWVrIebTXROZbWUBW2nA7GXbmQACc2cmTuyxDqx+uVzowDoBBSPaCIQ7r7rGKwkCEHCbgHZI1K9bB8Vta7EuCwLWNixCMgsbyBMCEKhPwJUgkKKLy1ZTJki4IjJbAAjvR7EaYgsBdwnogL5+V10JAimyuGytxHy6KyKzBYCw5JHVUO0tAnNtPpkedaUDmykEMq9IgM5rRSzshICzBKwDqxGqRDE7W02ZGRbuvOpABAkCEHCXQDgIZPXq1ZkYirjcEbsJElmLzOEAEF3flQQBCLhPwJUgEMTl9rZiPt0FkdkCQEyba7eST5UIIDBXouLIvnAHFkHCkUpxwAw6rw5UAiZAoAkCrnRgmzCdSxImQOc1YcDcHgIxE7AHzUsvvTTmO9e/HeJyZUYmSGQpMhMAUrlu2AsBlwmEg0DUv2aREJc7UzefnqXITABI53qptweBuR6hjI9bB9YePjM2h+wdIHDBBRcEVtx6660OWIMJEIBAVAIudGCj2sp56RGwzuvVV1/NC1vTw05OEGiJgAWBpD0rBXG5drWZIJGFyKzR7CqEjB8/Xoherl1PHIWAawQsCCSLtZgRl6u3BvPpWYnMpsGZJlfdUo4YgS6bS8n+YOsmgWuuuUYuv/xyeeqpp2TIkCFuGolVqRBQIeLwww8PXjCjDpcEAQj4RWDDhg3Su3dv2WWXXeRXv/qVX8ZjbSIEDj74YHn33Xdl1apVvNwvEcLcFALJEEjbn7ssLnfp0kVceqTMQrDR9fN1wGHNmjUMFibzleOuEEiUwMyZM+XMM8+UGTNmyNixYxPNy26eha+yvGttXfXpug5yWhrIggULRF8Cecstt4gF+NVixrEtBBCYPWgJ4Q7skiVLeAD1oM6SMhEhIimy3BcC6REwkYAOS3rMXc3JHmZoC67WEHZBoDYBnU124YUXJi5I2O+GRk4vXLhQXHvBs2tihNZamsKN1Q++vPb3haMQcJ1Ams/aafqoRrm77NPTEJlVfxswYAABII02nNL5CMxNQMviEjouWVB3K8+0HmLcKjXWQCCfBAYPHiw6nVZnJahgQCoegfDgMdHsxat/SpwfAiZIJOXP7RnAVXFZa9JFMULtSkPACftyAoGUOgkC/hJIa7ZwGr6plVpw3acnLTKb7vLwww/LiBEjWkFZvGt1iQySHwRGjRqly5lsLk2j9cNgrIyNQGm6XVD3gwYNiu2e3AgCEMiOwAsvvBB8p0trNWZnBDlnSkDrXn/TtS2QIAABfwkk6c9LD7eBnyiJy073/9WXuZpKQkRbH/qjjz6K3czS+vnB/UtLGcZ+b24IAQikTyDp/lnSPikOYj74dOWYRDLdRbU3UuMEiGAufXt8SWvXrpXdd99dSiJjMD3OF7uxs3UCtq6brtHp2rTI1kvHHSBQTAKsr1/MetdS27pu+jKou+++u7ggKDkEckIgCX/uQ+SyVZ+r0W5mX1LRghbtiC830mwh4D8B1Vz0RZ1JvC8lKV8UN3VffHoSkczoLq21JgTm1vilfrWF67PGV+roM8uQOs8MPRlDIFECrO+VKF5nb27TqdVAXuznbDVhGAQaIhD253EsleGTuKygXBcj1Ma4hZ1wnePLlTAJAvkhYO/IKM1QkMsuuyyWgsXtg2IxqspNfPLpcYrMVu9obVUaRoTdCMwRILl2io2qlKbkBaNrrtmHPfER0DVae/fuTdR6fEi5EwScIkD0k1PVkYoxZ599tkybNk1K06llyJAhqeRJJhCAQPIEzJ+XptXK7Nmzm87QN3FZC+qDGKF2xinw4MuVKAkC+SUQp+YSp+9Jg7hvPj0OkVl1F31Hjs4W15fpkpok0PiqGlyRNQFdF0bXYuvbt+/mJNYSy7p85L+FgNat1rHr6+5RXxCAQGsEbP3GGTNmtHYjrnaegK2nquv7kSAAgfwRMH9ein5qqnDmI3zr+5UeQ5sqbxYX6bqdaq++16TZ5yirJ70XCQIQyCeBuDSXOHxO2oR99Omt+mP9TdBy876z1lqbP72B1sqZu6v1RRL6BeAhNXdV21YgrVutY+3EkiAAgfwS0AdcOjX5rV8rmXZYGRw2GmwhkF8C5s8bfYGniZa+ictakz6JEWpvK4IPvlwJkiBQDAKtai6t+JosCfvq05sVmW1wmGCf1lsdAnPrDDO7g30Rmo2SyMxwMq5LQJ2bOvZmnWTdDDgBAhBwigAPrE5VR+zGMIgQO1JuCAFnCVjUmwrF+jlK8llc1vL5Jkaozc0IP8wuVHIkCBSLgPmKRsVHu66V2RJZkfbZpzeqn9jvL4Gb8bQ2BOZ4OGZ2F4uSIMo1syqIPWMbKfXxxyh2GNwQAgUiQAcnv5VtDxmNPpzklwglg0C+CWj0sj6gR+nLme/3MXLZatFHMUJtN98cpZ70/NL62kG98tylNEgQKAaBcJBA1JkpjfoW10j67tOjiswE+MTf8hCY42ea6h3V4WmH1OdOaarAHM/MnFwjUS+OFwnzIACBBghYh1RnqJDyQUBnGWlHPWpnNx+lphQQgECU2Wh5EJe1pn0VI9R2+92tJzLbefw+KzUSBIpFIDwzRZ/XayXzFfV8Sq17ZH0sDz69Xr+bGSnJtDIE5mS4pnpXRMlUcSeWGYMFiaHlxhDwigARUl5VV01jTTzy+SGjZgE5CAEI1CRgQkOlB13zD3kIEvFZjNAKtHqq5qttsIAp1DWbOwchkGsCUWam1PMlvgDKi0+v9NurdRCOSmdGSrytEoE5Xp6Z3Y1lFTJDH0vGOLlYMHITCOSCQNgfqG8n+UlAB3+1g963b9+gI+tnKbAaAhBolUClQcM8icvKx3cxQstQTRiyuqomPuu1JAhAoBgEavmDaj7ERzJ58umVRGarK95lFn/r7KK3LDUgUg4IzJ07V0aOHCmlDpDMmzdPunXrloNS5b8IGzZskOHDh8uiRYuk9KMlI0aMyH+hKSEEIFCTwOrVq2Xw4MHBOQsXLpRevXrVPJ+DbhGg/tyqD6yBQJYEyvt5aov210uRy5IX/96lSxcNWsoScyx5X3LJJTJ58uS2Z6nSIC/PVrGQ5SYQyA+Ba665Ri6//HIpiZRy4403BgUr9x2+6zB58+mV6iq8Lz+tM/uSIDBnXwexWoDIHCvOxG8WfugoTb+TsWPHJp4nGUAAAn4QQKT0o57KraTeyonwNwQgEO7vKY08ictanryIEVoWE4oOPPBA+fWvfx3U1bJly4KtHidBAAIQMD+hIqWm8MCU7+KyliePPj1cV4jLWsvJJATmZLhmdlftwB599NFBh4hI5syqIVLG4YeNs846S6ZPnx7pOk6CAASKQ0DFyuOOO04+9alP5SbSLc+1Z+Ly2rVrpbRWn/Tv3z/PxaVsEIBAAwTuv/9+GTNmTHDFlClT5Fvf+lYDV7t9ap7ECCWtMwsfffRR+cxnPiO/+MUv5JBDDnG7ArAOAhBInYCJzJpx3nSXvPn0PNdV6g2/ToafqnOcwx4RMMFSR9snTZoULLmgHSTdT3KLgNWVLoux/fbby89+9jNRYYIEAQhAoJzAX//618CP65IZ+IlyOu78HRaXd9ppJ9lhhx3cMQ5LIACBTAnoDEMVlz//+c/LEUccIeeff77oPpJ7BLReVFzW/vlf/vKXIKKZZyn36gmLIOASAZ3xkIfIZZeYJmULdZUU2S33RWBOlm9qdw8LlrqO73XXXRes56sCporMiBKpVUXdjMrr6sUXXwyuQTyqi44TIFAoAiZYbrPNNjJr1qyg7PgJN5uA1ZVad9ttt8l2220XrKHNb6+b9YVVEEiTgC1fp8tiaL98/vz5QbSbrsOsa3mS3CFgdaXRiNo/12nU9iyFyOxOPWEJBLImYBGx6it0wFBnpeg+knsEqKuU6yT+9wZyx7QJfPTRR5tLzi14g7O+2TSc7E2npU7tZn2jPSlbAloHWhelr/nmcF3Zfuop2/ohdwi4QqCSTwjvC/sPV2wuqh2lpTACvx723+G60s8kCECgmASq9cPDffeSiOk9HO3X+p60HrQc+kyl9WOp2n47zhYCECgWgUo+odI+n6nkwaerH7d60a359fA+n+vIVdv97w24SjYlu8Id1GqCQ/jht9o5KZlb6GxKb6JuEyEq1QOCRKGbB4WHQBuBWr7AjpUPUrVdzIdUCVQTj9QIq6uw8JyqcWQGAQhkSqCWf1DDwg+/5aJmpoY3kbnPYoTWw/jx4wNxedSoUW0iRBiDCRK+11O4THyGAAQaJ1DLF1x99dVtg1Rr1qxp/OYOXeGzT1eMYY1M66w8WT1WOlZ+Ln83RgCBuTFeTp0d/uJUEizDxuqDbt++fQOnp86PlC6BW265JWBfT2hAkEi3XsgNAq4RiOIDwr6fjlF2NRjlQSJKfWZXAnKGAASSIlBPXA7na75E++nqM3xMvooRyttmgdb7PTVBApHZxxaKzRBonUAUH9CI72/douTu4KtPVyLq1033Ug2mWrL6rOf7q13P/soEEJgrc3F+b1hgqCcuW2H0Gh2ZV4dRbYTezmUbDwFlblERUTukCBLxsOcuEPCNQCPf/WZ8i288XLW30d/SRurV1TJjFwQgEJ1AMwKDXqNBCPovar8+ukXJn+mjGGEzC9X2qMxNkIjap0+ePDlAAAJpEGjku2+zx9W3zJgxIw3zYs/DR5+uEBr9LbV6RWSOrwkhMMfHMrU76cOtjbZH7RCFjbNICe3EqgMkJUNA2droWaNR4wgSydQJd4WAqwSa/c6HZ0fgz5Ov3fBDQyN+vdn6Tb5E5AABCMRJQPvl+mBeb8ZapTzVT1j/XoMTtL/vS/JJjFCu4Wch5d5IMkECkbkRapwLAX8JNPOdD/tzvd4nf6415ZNPt5Zlfr3R2UBWv7oltU4Agbl1hqneoVVx2YwNj9rrl9E3p2flcHUbFn2UdTMJQaIZalwDAf8ItPpdD/vzWlPB/CPjlsWt+vVW69ktGlgDAQiUE2hFXLZ7aX/cHnb1IdmXgUNfxIiw6NPKbE6rI0Rma7lsIZBPAq1818v9ufofX5IvPl15xuHXrZ51S2qNAAJza/xSvToucdmM1vvZkhk+dWLNfhe35Q6u1QX+9X42ZdKnHyUX6wabIOAigbi+4+przJ/rAy/+Ir7aLmfbil+Pq77jKx13ggAE4iAQh7gctkPvp/0/fcj3IRDEBzEiPEgYx7R1EyQQmcMtl88QyA+BuL7jYX/uSyCIDz5dW5r6cvutbNWvW30jMrf2HUZgbo1falfHLS6HDQ9/MX3oxIZtd+Wz1o9Ny1An16qDC5cLQSJMg88QyA+BJL7b9gCtHUNfOrEu12j49zEunknUu8sMsQ0CeScQt7hsvMKDW64HgrgsRoSXrNOBWPXBcSUTJBCZ4yLKfSDgBoG4v9vqz9VPqK/0IRDEZZ+uLST8+xgnT6t3RObmv4cIzM2zS+3KJMVlK0T4S6oCqXaWSdEIKCvt+Ksj1o6rsow7IUjETZT7QSBbAkl+p/Xe4U6sL1Oss62RjrkrszDDOAUJzSnJ+u9YEv6CAASSJJCUuBy2WfOwCC1dmzmJfmY4v2Y+uyhGKCcTC+IO/ggzsjz0N0Of2UgQgIDfBJL8TocDQVwO7HPRp1urCjOMK/jD7q1bq3/dkhongMDcOLNUr0hDXA4XSNfyNLFUO0oIE2E6HT8rG5uSrsyaXWu5412r/4UgUZ0NRyDgEwH9Lu9eGsjTB964hcswh3D0rXaSXBQlwva68Fl/c61jqfWTRMfVymk+XdtCku3A8mMLAQjESyANcdksDvsmffBX3+SSmOmSGKFclE+aorz9biAyW4tlCwE/Ceh3eZuuXYMgg6R8rPbHTUNQP6W/Ja4ll3y6sSnXqZLsO1s7uOCCCyx7thEJIDBHBJXFaerULIIqTcdT3jFTB4jQ3N4CwsKyCRBJ/QC157rlkwkSmm+STrU8X/6GAARaJ/CHP/xh87/cfPPmvffca/Nee+yZyndYO7Ea8aYdxbT9VevE0rtD+e9eWlGC6sf32mOPoE1o29A2QoIABNwnkKa4HKahPiMsTLgiNLsiRoQHVtN+fkFkDrdUPkPALwKLn1m8ecigwZt77rnn5gEDBqQygFcumLqkt7ji07UVlWsvcS5FWquVqri8z149Nw/83wM2P/7vj2/esGFDrdM5tpUAArOjTSErcTmMQ22wzpI6mbQ7amFbXPgcdm7KQ9lkERGIyOxCa8AGCEQjoILhTx74yebRI0cGnRTtqOi/++67L9oNYjor7L8QmtuhlgvLWczc+fnPf96hbWhb0TaD2NxeT3yCgEsEshKXwwzUp9uMQxd8epZiRLkfVy5pBuaE68Wem4hkDlPhMwTcJKCi8pWXX7H50H792vphvb/QKxVx2YiU+y9X9JYsfbqxCT+7qD1ZDKiquGzPbrq9+J/+CbHZKqjKFoG5Cpgsd6ujySJyuVqZVUS1DpN+udXxZdVxq2Zjkvu1rFpmLbv+y0pYDpcRkTlMg88QcItANVHZOigHH9QnM4PD0RIuiBJZgSjv0GcpSCiDAcf87w4dWGsriM1ZtRDyhUBlAi6Iy2HL1J6w0JxVH1X7x2knfT7RNUz1t0zzz9qPW/ntmQmR2YiwhYA7BCqJytbn0u2Me2ZkYqz2S9Wfmd6QtdCchU838OXCcla/a2qPRi6H20f4M2Kz1VjHbRf9s9SASI4QKIXey/Dhw2XRokVS6jTKiBEjHLFMZO3atTJ79my5/vrrg8+ljpyMGzdORo8eLaXOnTN2xmGIlXX69Ony0ksvBeU799xzpTRt2pmyrl69WgYPHhwUd+HChdKrV684is49IACBJgisW7dOnnn6GZn90CxZ/svlNe9wxtixcsVVV9Y8J+mDc+fOlSlTpgS/NZpXqfMmEyZMyL0fUd9+0003yQMPPND2O3bFFVdk/lt70+Sb5PZSfdRKhxx6iIz++qly7HHHyq677lrrVI5BAAIJEFC/OXLkyKAf6Fq/a9myZUH/fM6cOUHJS+KEjBkzJjXf1qVLF1WYE6De+ZYLFiwIfPi0adMyKWtnizrvueSSS2Ty5MlSEpll3rx50q1bt84nsQcCEEiFwJLFS2RhyW889tij8sH7H9TM89mlz2Xax9J+qvq2O+64o0M/dejQoan6kTR9ulVIpWeTiy++OFPt5eOPP5a+Bx5kJlbdnjLiFBkydJgMPHagbL/99lXPK8IBBGaHatllcTmMSe0sRcF1ECesI5u28wvb1epnK1dp6rpYB11FdBUfXC0XInOrtc71EGieQCOicjiXGffeKwMGDgjvyuxzuSihD8Pnn3++sz6vGVCVfLv+Zk2aNEn69+/fzC1jv+a1370mXxk2LPJ9EZsjo+JECMRCwGVxOVzA8kE0DQA5/fTTEx9ATFqM0P7urFmz2kQXLbPrA6OIzOGWyWcIpEugEVHZLNO+1UNbB+lsX1Zb7bvec889Eg52S8OX///t3VvMJFWdAPAacd6Ga3YVQUYzjmHwlkhgYCSBhVkSmUGzi8gl2aC7q8maCTEyL677ICQuy4MsyxriJiZrMJvIsCgDBpCMEEVhYCC4Kl4eYGKUJTxxUZ92N2H733iGmvqqu6uqq77urvpVMunu6qpT5/zOmfOd/vep06m8Xffp6TrFvj3+ZsX4fJkmMO793Oey/XfvT1me+Tj0YLMA88wmMt8BMStp27Zt2a7du6YmFJ3Iss5cnpbx6BS+9rWvHZkNFsfGLN/R4vjZxaMPy8s+szkG4gcOHMh++MMfjr8tjPyv12A8rtXG1iTIfP9992ejZTay6/Ze10YWpEFgMALxTfbodqlKM5XLUE486cTsqaenz3AuO6/rfcUZE3G9+PB+ySWXZDt37uz68p2kH7PcHnjggSN/n6JvX7Y7UfIFv3jkfPi5w/ldlZ4LNldichCBNQKf+pu/zf7lX2+dOdtoVYLL+QKWfbEWkyZiwkQX/XoXwYj4AvS73/3ueNJH3E0Y26p9CVo3yBxjjL8e3eX09dtvn9ku8/XtOQECWfbjH/84u3f/PZVmKpd53XjTTdmVV11Z9tZC98XfoOIEuJgoccUVV3R252EXfXpCTPGX20f9XNy1H1vq25fp7v2U34ibXLtnT3pZ6zEFm2fFAmsluuQHCzB3XEHpA+NXbrttYpB5VYPLRbrih/l4Pwaz0QF+6EMfys4444yFB5yjQ/vlL3+ZPfbYY0cNWFNQuYtBd9Gpi9d1gsypk9zyri3ZgVEAxkaAQHWB9OFv1jIYk1JchuUxJuUt7S/efhz744vD3bt3Z+ecc87C+/GUz+Jj9O9PPPFEdt99940Dy/E6tpT3ZRy05stQZZmM/PH55xFkFpDIi3hOYLpAzG775DXXZLP+76xicLlY8rIP83FMjM/PP//8bMeOHXPfzdFGMCLGso8//vh40kd8OZj68Ag8fGIUdF2FiStF+3hdNcicH19M+9xYdg37CBDIsvQZt6nFopfHmJXv1Jffcsst4yU84/gUa/nwhz88dz+ev34bfXo+vfSFYQSUU1A55X2ZliDN5zk9j765yjIZ6fji49D6cwHmYgto8XXxlteyxtWX4HKRLQaJDz74YLZ///4jnUgcEx3JWWedlX3gAx/I3vve92Zvf/vbO/vmLTrh0Q+AZAcPHsx++tOfZk899dSRzjjyEgPW+Nd2hxxpL2KrEmQu/uF9cDR7e+u7ty4iu65JYGUF8h8C6xZimZbHmJX3NAOuGLCNfjxmwZ133nkLDThHHx8B5WeeeWb8dyYNWOMLw/iyMALiy7q8UZl9ccxQdkzZvlkBsrJz7CMwdIEbvnh99o3R7KnYJv0f6kNwuVjPqV9/9NFHx8vdpZnBcVwEnKN/37x5c/ae97xnfAdm1bWD6wYjItjw/PPPj/vvyENami7yke/Dl/lLzchr1W1WkLk4rohZbzePgkg2AgTqCRQ/61Y9O/4OLMvyGFXyPCnWkv/iMO6ir9qHF69Zt08vnh99fIrB5L8wTEHlLmdfF/PSxuu6y2Ska5bF/9J7fX0UYO6wZstmI+UbWV+Dy0XSKGcsxxCdzCOPPDJ+TLMS0rHR2WzdujV75zvfOR7Yxv7TTjttHIBOx5Q9xuD0t7/97fit3/zmN9mvf/3r7KWXXjoqqB1vxmA1ZmikmRrzdLhl+ViWfdOCzGV/cPeM1lq1TMay1J58rJJA8cNglbwv6/IYVfIex6TBYvTjxWBA9K/5wMSpp57a2kzn9GXhL37xiyz6+QhGxN+T/N+RvnxhmO56qlonkwJjVc93HIGhCpx15plH/dhT8f9SH4PLZXWdvqiLgPPTo+Wb0hd1+WMjYBFbjKHTFpNEjjvuuPQy2759e3bo0KEjr+NJ9NNpi78bsRX77tgX/feZo/p4//vfn5177rmdTTyJay1ymxRknjSe+MkzP7NMxiIrzLVXVqDsM++swizr8hiz8h3v5/vx+J2s/BeH0b9u2bLlyOS+6Ler/P5I1QBzfDb43e9+l/385z8fj9GLf0f68oVhkzaVj/tVqce+HCPA3GFNTvqgGI0tfuBpFddcbosrBZ0jYPDqq6+OA8+Rdj5o0eRa+UHw8ccfP56B0Wago0me1vucsiDzpE7RMhnrXTuu1yeBSR8KJ5VxFZbHmJT3sv0p4Bx3iBw+fLg0MJG+PIzzTzjhhPEAtyyttC/SeuWVV8Yvn3322aMGyemY/GC5jVu7U7rL8Fj2xfSkfBUDYpOOs58AgaMF0vIYR+99YyZz/DbHZZddNv6S7OGHH+5twLNY/vQ6xpExgSMFDCZN3kjHV3lMfwvSRJIUoK4S6KiS/qocUwwyRxAn1lwuW3ZrqMGJValL+VxugUmffSfletmXx5iU77L9EXCOJUGjD580uS/Oi/H0SSedNE4i+uiInaTts5/9bHbrrbeml+N4TT5wXRazSRP6Iq33ve99C73L8UjGW3oSn/nqLJMx5P5bgLmlRldMZtatrn/ylj/NDo2+8fn2t7+dLfu6kMWyrdfrGODGN2L5rWyGxNAGp3mPSc/zQeYbrr8++6d/vHHSoZllMibSeIPATIE6QeZVWh5jZsEnHJD67TRzLR8wLpu5VkwmDU5jfz4gHYHkmHVx+umnF0/p1etZY4dUWMHlJOGRQH2B/PIYxbM3v+Md2Y8e/VH2lre+NRticLnoUfY6TRLJv1c2Pu/r3YL5cjd5noLMF1xwQXbS6IvXn/zX6z9gWEzLMhlFEa8J1BOoGmSOMdUqLY9RT+H1o1O/ne7+jgl+swLGxeuUBaTTHedD6O+rLpMx5OBytBkB5uL/nJZeV5mF9FefuCa74YYbWrriMJKpervGMDSmlzICPReP1kndeMybpx5omYypPN4kMFMgfrX6Y3/xl1n0T5O2VV8eY1K55t2vT18rOOnup3Tka6+9ln1r/93ZBz/4wbTLIwECNQSKy2MUT/V/rCgy+7W+fLZR/oiYHXj3Xd/KNm7cmN+95rllMtaQ2EGglsBVV16ZPfnE0cv3FBNY5eUximVp67U+fa1klS8szj5ne3bHvn1rTx7QnjcNqKzrWtQH7r9v5vX+4/ZvjH/tdOaBDiDQQOC5Z5+bGVyOZKu01QaXdwqBQQjEFzmXXnpp9j//97/ZtjPOmFjmj3zkoxPf8waBvMAlu3bnXx71PNpYtLVoc9H2bAQI1BOI5TFefunlqSfFB+sbv/SlLO5QsRFoWyDa1QujJUhmBZfjuo/84PW1q9vOg/QIDEEg7hbYd+edWdw5Pm274M8umPa29wiMBc6/4I3fISgjieBytLdod0PeBJg7qP24xfXwc4crpXztnj2CzJWkHFRHoMo3bCm9aKvRZm0ECNQTiADfRRddND7podE6nfv+884sbrMr2y7aubNst30E1gh89KPlX0ZE24o2Fm0ttmh7gsxr+OwgMFXg4Ycemvp+ejPWxI21cQWZk4jHNgTqLKsV13voewfauKw0CAxOIC1FE8t8tVB5AAAO5klEQVQ6fG/U78eyBWVbjK1OPvnksrfsI3CUwKZNm7JYuqhsi/YVM5f37t2b3XzzzYMOMgswl7WQOffde++9tVIQZK7F5eAZAnWCyympum02neeRwFAF8sHltE5nDDy+fvvta4LMsTxG/LCrjUAVga3v3prFD7Dmt/gAFG0r2lisQx1tLjZB5ryS5wRmC3znO9XH6ILMsz0dUV2gbnA5Ut5/935fclQndiSBsUA+uHzPPfdkxx57bLZr967SIPPlH7+CGoHKAjv//OI1x+bXXP7yl788+CCzAPOaJjL/joOPPVo7EUHm2mROKBFoElyOZCyTUYJpF4EJAmXB5XRoWZDZ8hhJx2NVgfwyGfngcjpfkDlJeCRQXaDK8hjF1ASZiyJeNxFoElxO17FMRpLwSGC2QFlwOZ1VFmS2PEbS8VhFoLhMRj64nM4fepBZgDm1hJYeX3zxxSwGo002QeYmas5JAk2Dy3G+ZTKSokcC0wWmBZfTmcUgs+UxkozHqgJpmYyy4HJKQ5A5SXgkUE2g6vIYxdQEmYsiXtcRmCe4HNexTEYdbccOWWBacDm55IPMlsdIKh6rCsRnvLRMRllwOaUz5CCzAHNqBS09/uD7P2iUUtxCfc1orbe3nfK2Ruc7iUC0nWhD0ZaabJbJaKLmnCEJVAkuJ48UZL5wtE6u5TGSiseqArFMRgxg07IYk84TZJ4kYz+BtQJ1lsfInx1BCLdR50U8rysQ7SfaUZPNMhlN1JwzNIEqweVkkoLM+vUk4rGOQCyTMS24nNIaapB5w2ujLSF4nF/g4x/7WOUZzBEIjFunY3abAEQ1+/hlb012tlXcBhozdeLD1KxfS0+pxZqfByr++E06xyOBoQjUCS4PxaSNcurT21DMxj/2l35wMq0J3k7KUiHQD4EYF33ymmsqFyYFleP2aT8ANZtNXz7bKI6IO11jMtJdox9srXPHa5VgRrUcOIpA/wTqBJf7V/puSqRPb881tc/4AcAIOvd9E2BusYZj0HDeuTumpiioPJVn5ps6u5lEaw6oE2x+8MCBLGbO2QgQeENAcPkNi7af6dPbE9VO27OUUv8Ebvji9dk3Rj+UOW0TVJ6mM/09ffl0n7J36wSb446Wm2+5pSwZ+wgMWiAF7y688MIs/aDfoEFaKrw+vSXIPyaT2ukQgswCzC22nX137Mu+8PnPr0lRUHkNSeMdOrvGdOMTZwWb91x7bXbd3uvmu4izCfRIQNCu28rUp7frq7226ym1/gicdeaZpXd0CSq3U8f68vkcqwSbf/LMz7JYfstGgMDrAiloJ7jcfovQp7dvmtpr34PMAswttp388hiCyi3C5pLS2eUw5nxaFmy2TMacqE7vlYBgXffVqU9v31i7bd9UiqstUFweQ1C5/frUl7dnOinYbJmM9oyltPoCKVgnuNxNXerTu3FN7bbPQWYB5pbaTgwGLt21y5rKLXlOSkZnN0lmvv35YPMd++60TMZ8nM7ugYAg3fpUoj69G2fttxtXqa6mQCyP8cxo9mf8oJM1lbupQ315N675YPPmzZstk9ENs1RXTCAF6QSXu6s4fXp3tqn99jXILMDcUtv5wx/+4LalliynJaOzm6bTznvacjuOUlltgcsvvzw7ePBg5gfTuq1HfXp3vinIvGPHjuyuu+7q7kJSJrDkAsY13VeQvrx7Y+24e2NXWH6BJ598Mtu+fXsmuNxtXenTu/VNQeZDhw5lZ599drcXW+fUBZjXGdzl5hPQ2c3n52wCBKoJRHDu2GOPzU455ZRqJziqkYA+vRFb5ZNeeOGF7Pe//312+umnVz7HgQQIEKgroC+vK+Z4AgSaCMSY5le/+lW2bdu28Ti9SRrOmS2gT59tNO8R8WVJH9uxAPO8LcP56yqgs1tXbhcjQIBApwL69E55JU6AAIF1EdCXrwuzixAgQGBdBPTp68Lcy4u8qZelUigCBAgQIECAAAECBAgQIECAAAECBAgQ6FxAgLlzYhcgQIAAAQIEigL333d/dvxxxxd3e02AAAECBAgQIECAwIIETjvl1CzWfbcRqCsgwFxXzPEECBAgQIDA3AK3/PPN2QnHHTd3OhIgQIAAAQIECBAgQGB+gZgAsnHjxuyOb35z/sSkMDgBAebBVbkCEyBAgACBxQrE4PXwc4ezY445JovnNgIECBAgQIAAAQIEFisQE0Bi+7evftUs5sVWxUpeXYB5JatNpgkQIECAwOoKpMFrlCD/fHVLJOcECBAgQIAAAQIEVlcgTQCJErz80stmMa9uVS4s5wLMC6N3YQIECBAgMDyB/OA1Sh8zmc1iHl47UGICBAgQIECAAIHlEShO+jCLeXnqZlVyIsC8KjUlnwQIECBAoAcCxcFrFKlsXw+KqggECBAgQIAAAQIEll6gOAEkMmwW89JX29JlUIB56apEhggQIECAQD8FygavUVKzmPtZ30pFgAABAgQIECCw/AKTJnuYxbz8dbdMORRgXqbakBcCBAgQINBjgUmD1yjytPd6TKJoBAgQIECAAAECBBYmMGkCSGTILOaFVctKXliAeSWrTaYJECBAgMBqCUwbvEZJzGJerfqUWwIECBAgQIAAgdUXmDXJwyzm1a/j9SqBAPN6SbsOAQIECBAYsMCswWvQVDlmwISKToAAAQIECBAgQKA1gVkTQOJCZjG3xt37hASYe1/FCkiAAAECBBYrUGXwGjk0i3mx9eTqBAgQIECAAAECwxGoOrnDLObhtIl5SirAPI+ecwkQIECAAIGZAlUHr5FQnWNnXtgBBAgQIECAAAECBAisEag6ASRONIt5DZ8dJQICzCUodhEgQIAAAQLtCNQZvMYVzWJux10qBAgQIECAAAECBCYJ1J3UYRbzJEn7k4AAc5LwSIAAAQIECLQuUHfwGhlock7rGZcgAQIECBAgQIAAgR4K1J0AEgRmMfewIbRcJAHmlkElR4AAAQIECLwu0GTwGmeaxawFESBAgAABAgQIEOhGoOlkDrOYu6mPvqQqwNyXmlQOAgQIECCwZAJNB69RjHnOXTIG2SFAgAABAgQIECCwFAJNJ4BE5s1iXooqXNpMbHhttC1t7mRsUALR0V27Z89cZb7xppuyK6+6cq40nEyAAAEC8wu00ad/5bbbsl27d82fGSkQIECAQGOBi3fuHN9Z0jSBE086MXvq6aebnu48AgQIEGhRQJ/eIqakjhIQYD6Kw4tFC8zT2cXg9fuPPJJt2rRp0cVwfQIECBCoILBhw4bM99wVoBxCgACBBQrM+4Xh3//DF7JPffrTCyyBSxMgQIBAVQHj86pSjisKWCKjKOL1QgU+d93extf/u898RnC5sZ4TCRAgQIAAAQIECKwViDtJtrxry9o3KuyJCSBXXX11hSMdQoAAAQIECKyygADzKtdeD/PedABr8NrDxqBIBAgQIECAAAECSyHQdBKICSBLUX0yQYAAAQIEOhcQYO6c2AXqCjQZwBq81lV2PAECBAgQIECAAIFqAk0mgZgAUs3WUQQIECBAoA8CAsx9qMWelaHuANbgtWcNQHEIECBAgAABAgSWTqDuJBATQJauCmWIAAECBAh0JiDA3BmthOcRqDOANXidR9q5BAgQIECAAAECBGYL1JkEYgLIbE9HECBAgACBPgkIMPepNntUlqoDWIPXHlW6ohAgQIAAAQIECCy1QNVJICaALHU1yhwBAgQIEGhdQIC5dVIJtiVQZQBr8NqWtnQIECBAgAABAgQITBeoMgnEBJDpht4lQIAAAQJ9FBBg7mOt9qRMswawBq89qWjFIECAAAECBAgQWBmBWZNATABZmaqUUQIECBAg0JqAAHNrlBLqQmDaANbgtQtxaRIgQIAAAQIECBCYLDBtEogJIJPdvEOAAAECBPosIMDc59rtQdkmDWANXntQuYpAgAABAgQIECCwkgKTJoGYALKS1SnTBAgQIEBgbgEB5rkJJdC1QNkA1uC1a3XpEyBAgAABAgQIECgXKJsEYgJIuZW9BAgQIEBgCAICzEOo5RUvY3EAa/C64hUq+wQIECBAgAABAisvUJwEYgLIylepAhAgQIAAgcYCAsyN6Zy4ngL5AazB63rKuxYBAgQIECBAgACBtQL5SSAmgKz1sYcAAQIECAxJQIB5SLW9wmVNA1iD1xWuRFknQIAAAQIECBDolUCaBGICSK+qVWEIECBAgEBtgTfXPsMJBBYkEAPYF17472zTpk0LyoHLEiBAgAABAgQIECCQBGISyNf//czsqquvTrs8EiBAgAABAgMU2PDaaBtguRWZAAECBAgQWLDAhg0bMsOQBVeCyxMgQIAAAQIECBD4o4DxuabQVECAuamc8wgQIECAAAECBAgQIECAAAECBAgQIDBwAWswD7wBKD4BAgQIECBAgAABAgQIECBAgAABAgSaCggwN5VzHgECBAgQIECAAAECBAgQIECAAAECBAYuIMA88Aag+AQIECBAgAABAgQIECBAgAABAgQIEGgqIMDcVM55BAgQIECAAAECBAgQIECAAAECBAgQGLiAAPPAG4DiEyBAgAABAgQIECBAgAABAgQIECBAoKmAAHNTOecRIECAAAECBAgQIECAAAECBAgQIEBg4AICzANvAIpPgAABAgQIECBAgAABAgQIECBAgACBpgICzE3lnEeAAAECBAgQIECAAAECBAgQIECAAIGBCwgwD7wBKD4BAgQIECBAgAABAgQIECBAgAABAgSaCggwN5VzHgECBAgQIECAAAECBAgQIECAAAECBAYuIMA88Aag+AQIECBAgAABAgQIECBAgAABAgQIEGgqIMDcVM55BAgQIECAAAECBAgQIECAAAECBAgQGLiAAPPAG4DiEyBAgAABAgQIECBAgAABAgQIECBAoKmAAHNTOecRIECAAAECBAgQIECAAAECBAgQIEBg4AICzANvAIpPgAABAgQIECBAgAABAgQIECBAgACBpgICzE3lnEeAAAECBAgQIECAAAECBAgQIECAAIGBCwgwD7wBKD4BAgQIECBAgAABAgQIECBAgAABAgSaCggwN5VzHgECBAgQIECAAAECBAgQIECAAAECBAYu8P8VtxBci03PJgAAAABJRU5ErkJggg==" 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 a circuit used to investigate internal resistance of a cell.</p>
<p><img 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" alt></p>
<p>The variable resistor <em>R</em> is adjusted and the values of potential difference <em>V</em> across the cell and current <em>I</em> are recorded. Which graph shows the variation of<em> V</em> with <em>I</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 style="text-align: left;">B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<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>
<br><hr><br><div class="question">
<div class="page" title="Page 11">
<div class="layoutArea">
<div class="column">The graph shows the<em> I–V</em> characteristics of two resistors.</div>
<div class="column"><img src="data:image/png;base64,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" alt></div>
<div class="column"> </div>
<div class="column">When resistors X and Y are connected in series, the current in the resistors is 2.0 A. What is the resistance of the series combination of X and Y?</div>
<div class="column"> </div>
<div class="column">
<div class="page" title="Page 11">
<div class="layoutArea">
<div class="column">
<ol style="list-style-type: upper-alpha;">
<li>
<p>7.0 Ω</p>
</li>
<li>
<p>1.3 Ω</p>
</li>
<li>
<p>1.1 Ω</p>
</li>
<li>
<p>0.14 Ω</p>
</li>
</ol>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<div class="page" title="Page 2">
<div class="layoutArea">
<div class="column">A</div>
</div>
</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 1">
<div class="layoutArea">
<div class="column">
<p> </p>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
<br><hr><br><div class="question">
<p>Which diagram represents the pattern of electric field lines of two small positive point charges held at the positions shown?</p>
<p><img 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" 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>A battery of emf 12 V and negligible internal resistance is connected to a resistor of constant resistance 6 Ω, an ideal ammeter and an ideal voltmeter.</p>
<p><img 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" alt></p>
<p>What is the reading on the ammeter and on the voltmeter?</p>
<p><img 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" alt></p>
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<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">
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';"> </span></p>
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<br><hr><br><div class="question">
<p>A long, straight, current-carrying wire is placed between a pair of magnets as shown. What is the direction of the force on the wire?</p>
<p><img 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" alt></p>
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<p style="text-align: left;">C</p>
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[N/A]
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<p>A wire carrying a current<em> I</em> is placed in a region of uniform magnetic field <em>B</em>, as shown in the diagram.</p>
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" alt></p>
</div>
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<p>The direction of the field <em>B</em> is out of the page and the length of the wire is <em>L</em>. What is correct about the direction and magnitude of the force acting on the wire?</p>
<p><img 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" alt></p>
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<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>Three identical filament lamps W, X and Y are connected in the circuit as shown. The cell has negligible internal resistance.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>When the switch is closed, all the lamps light. Which of the following correctly describes what happens to the brightness of lamp W and lamp Y when the switch is opened?</p>
<p><img src="data:image/png;base64,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" alt></p>
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<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</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';">As these are identical lamps we can assume that their brightness depends either on the current through them or on the voltage across them, whichever is easier to find. (Note that if they had been non-identical lamps, then we would have had to find the power, VI, to detect the brightness). </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">Opening the switch will increase the total resistance of the circuit, reducing the current through W. Hence B and D can be eliminated. And opening the switch will also increase the voltage across Y </span><span style="font-size: 10.000000pt; font-family: 'Arial';">– </span><span style="font-size: 10.000000pt; font-family: 'Arial';">from about V/3 to V/2. Hence C. </span></p>
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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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<br><hr><br><div class="question">
<p>Three identical filament lamps, X, Y and Z, are connected as shown to a battery of negligible internal resistance.</p>
<p style="text-align: center;"><img 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" alt></p>
<p style="text-align: left;">The filament of lamp X breaks. Which of the following correctly describes the change in brightness of lamp Y and of lamp Z?</p>
<p style="text-align: left;"><img 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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">
<div data-canvas-width="694.1737373513404">
<div data-canvas-width="694.3557484378152"> Most candidates chose A – an intuitive guess, but an incorrect one. When X breaks then the resistance in the circuit increases hence Z will be dimmer. Hence only C or D could be correct. And since Y has half the battery voltage across it, rather than a third previously, it has increased in brightness.</div>
</div>
</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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" 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>Which of the following is the correct way of connecting an ammeter and of connecting a voltmeter in a circuit designed to measure the characteristics of a thermistor?</p>
<p style="text-align: left;"><img 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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">
<div data-canvas-width="694.1737373513404">
<div data-canvas-width="694.3557484378152"> </div>
</div>
</div>
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