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<h2>HL Paper 1</h2><div class="question">
<p>Which is correct for a redox reaction where the standard electrode potential is negative?</p>
<p>Δ<em>G</em><sup>Θ</sup> = −<em>n</em><em>FE</em><sup>Θ</sup> and Δ<em>G</em><sup>Θ</sup> = −<em>RT</em> ln <em>K</em></p>
<p> </p>
<p>A. Δ<em>G</em><sup>Θ</sup> is negative and <em>K</em> is less than 1.</p>
<p>B. Δ<em>G</em><sup>Θ</sup> is negative and <em>K</em> is greater than 1.</p>
<p>C. Δ<em>G</em><sup>Θ</sup> is positive and <em>K</em> is less than 1.</p>
<p>D. Δ<em>G</em><sup>Θ</sup> is positive and <em>K</em> is greater than 1.</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 signs for both <em>E</em><sup>θ</sup><sub>cell </sub>and Δ<em>G</em><sup>θ </sup>result in a spontaneous redox reaction occurring under standard conditions?</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>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>An iron rod is electroplated with silver. Which is a correct condition for this process?</p>
<p>A. The silver electrode is the positive electrode.</p>
<p>B. The iron rod is the positive electrode.</p>
<p>C. The electrolyte is iron(II) sulfate.</p>
<p>D. Oxidation occurs at the negative electrode.</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>Which statement is correct for the overall reaction in a voltaic cell?</p>
<p>2AgNO<sub>3</sub>(aq) + Ni(s) → 2Ag(s) + Ni(NO<sub>3</sub>)<sub>2</sub>(aq) <em>E</em> <sup>θ</sup>= +1.06 V</p>
<p>A. Electrons flow from Ag electrode to Ni electrode.</p>
<p>B. Ni is oxidized to Ni<sup>2+</sup> at the cathode (negative electrode).</p>
<p>C. Ag<sup>+</sup> is reduced to Ag at the anode (positive electrode).</p>
<p>D. Ag has a more positive standard electrode potential value than Ni.</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><span class="fontstyle0">Which statement is correct when a zinc spoon is electroplated with silver?</span></p>
<p><span class="fontstyle0">A. The cathode (negative electrode) is made of silver.<br></span></p>
<p><span class="fontstyle0">B. The anode (positive electrode) is the zinc spoon.<br></span></p>
<p><span class="fontstyle0">C. The anode (positive electrode) is made of silver.<br></span></p>
<p><span class="fontstyle0">D. The electrolyte is zinc sulfate solution.</span></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>Very pleasing to see that nearly 80% could identify the material best suited as anode in an electrolytic cell. Many candidates, however, thought that the material being electroplated should be the anode.</p>
</div>
<br><hr><br><div class="question">
<p>What are the products when concentrated aqueous copper (II) chloride is electrolysed using platinum electrodes?</p>
<p><img src="data:image/png;base64,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" width="520" height="173"></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>What would be the electrode potential, <em>E</em><sup>⦵</sup>, of the Mn<sup>2+ </sup>(aq)|Mn (s) half-cell if Fe<sup>3+ </sup>(aq)|Fe<sup>2+ </sup>(aq) is used as the reference standard?</p>
<p style="text-align:left;padding-left:120px;">Mn<sup>2+</sup> (aq) + 2e<sup>−</sup> <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>⇌</mo></math> Mn (s) <em>E</em><sup>⦵</sup> = −1.18 V<br><br>Fe<sup>3+</sup> (aq) + e<sup>−</sup> <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>⇌</mo></math> Fe<sup>2+ </sup>(aq) <em>E</em><sup>⦵</sup> = +0.77 V</p>
<p>A. −1.95 V</p>
<p>B. −0.41 V</p>
<p>C. +0.41 V</p>
<p>D. +1.95 V</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which gives the equation and cell potential of the spontaneous reaction?</p>
<p><img 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EBqzlEZW2Odwa8lu3SlzSegtVfsW2v6IxLZdzXuUqyUe5eeiS8VV7R3BMQmo1FEZVBkDAhAIIVA1sLmhCduIiOfxvlTPz+XuSFGQF988dO3n1pKTjVvwJ63dlwqjFwUaOxnN3Nc2vifIWdMTGqcdS2LoTm05tH1Eb98BqfenOWn3fLfpSb/LTns7R+aUx8q6JXRbM+95d4iqxjT5hGQj8UPB7L2jHKd6vmc9hF9UCjbf/LJD18pr7XMcZe1rr2a4KRvsuKEIuqkDoDYELgigayFLRZRLlBGPolTsiUZfMzaEKOttBlqjt6GJpnXfCNiffeQN8o+eq7EQpt6VvI6Ou9SP3MSf7GKiYl421d0fw3/pXmvdt9FVOQltr3mZM6xJcaRf+/ZR+9Zzqx5jurXkY+40uYQ0BoR/dnrytbZXaxrPL96PuwP0FrrrcdTvNJ+RSArTiii8CgIQOAwBLIWtpgse4NZ+kmfNkTNr35OvrKLEn26qPGXflq0toiyvL2NdraRzX1J15lyOZloJRuSxUlR+YnuTDn3nEv2kL9safY3xYc4KW6W7Ox+toGe2dNfvQZkx/AR/TraMmsNjWNy/pqAimnHgHhrzfAHClv8TfuD1x+N65hZihX3a8V1/FbrtSb3fZcVJxRR9/UhNIfA4QhkLWxOoLz5qHDxeUtpJ0faiLxBbtkQy3mcPC4lm3puTRHl4u9onzIq0RBzsdf51iZbtJKE0bGd6PRsYD+Q3Fds8hfp1vsmdEnvGB/m1YsVf4PjGNTR50tzPXrfiaUSyMyW7deZsmkscaXtSyDuL4oF+USMiUdn9xgqpOS3cZ7eBw72dT1fa3rWMVe7f8drWXFCEXVH70FnCByUQNbCVm4+LmB0bDUn2Nq8vJmViWH8SZLGUQIZPzlUclpL0D3eaOK6pojy2LV5rasSZ92XfN5MdZTsvef0vGQ2Gz2jc2/oHsvvPZ+P3txH9fZztWNGEVUbt7xmG0u3WhNL+5P1l2wZOtbm2+OafFy+IF0eafY56e2iQix0XmuaT/flO2Vsur+5yyfV5JcjseXn49FzSMdWk0z2T9tRR827xMXPHdHm0oG2LwH5l3wg+kmMiUdn17oS12P7sWzaWmM1l55RH8dOOb/vK/5ovyKQFScUUXgUBCBwGAJZC1u5+fiTuNYmo81Qczvpam2IMdFTAqlnai/dc4uy1PrGjdjPjB6VtLowao1jmWtz+5q41BJgc3C/eIzjtjZ498nYvMVU8uzdnHDUfMX6RA7xXInVWZr0bNl9SQf7hf3csSA+teaiQ3PGeIh+Y7aSyeNFtj73nLV5fM02bNnD9z1m7Rhl87g+WtYMv/aYWUfpQptPoIyJDAlasVKOrbVbcSPbl2ukP8DQPZ3TfkUgK04oovAoCEDgMASyFrba5tMrNpxUOelqbYhOniSnXurn4kNzxuRvxoblDdLFX2nIyEG6WVb10z0nt9JFDGIzE+vpe0outWGbp+63Ek7Np/t6xbk91pqj2JYJwprnR/s6GSm/tTRr6SJusWiNrMrnRud9Rj/J+kghUMaH9Xf8lLrYV8Qs+mT0m8zYkk6yU+nTkivOX8or+fxsj0umX5estr6X3rT5BMqYyJAg+mqMldrY5XouP/BLa9qM/agm11GvZcUJRdRRLYxcELghgayFrbb5eJOrJblOnLzRuG/5qXdM9NSnbEqunDDW5in7b32vOcSsTAY9ru9rE201Fw2lPj09op6av7fBexyzbcmxdH1GEeViQDrJh2IzpxZrMdBztWfjOGvPZcM9X9Kr9PMlGcv4iPFWFssuPl2UxL7Rb7JiKxY4sdC1TnEeX3vkmOXXj8zde0b+R5tPoIyJDAlasVIbW3Fmn/Q6FI+1DxRq49zlWlacUETdxWPQEwInIJC1sNU2nzKZMw731QbkBLC1IcYErJagaUwlpNKjLEo8X+bRcynJfrR5jJhIm5X0MJNy/FhwxGS47Ofxt27iGmdPprEIKmWVrcVCL/lLq2Xp6vFjQeD59zq2ikPLEo+1+Cg/iHB/9zVTx5v0iH6TFVvRjjXfjb6tOR9t2bZ+VI7yOXGlzSdgP5dfZLVWrJTjx7XYceY+8velD4Dc907HrDihiLqT16ArBA5OIGtha20+/qQuFkDegGIS2doQY6LXQulnddy7eXMsN87evNJd/fVy4ivucfM3E43farGwiMlw2T+Lh+Tbi6l0sW/U5hjhIb3dL/pSyWPN+5lFlHxgtBi3TWs+U+puro65VmxmxZbH0by1JqaWSTrrJbutLajMoOYvtXlnXZM+tDYB23ztsbcWajb7Q4yJthRjd1qxEp+O/iw/rrWRcWrPXflaVpxQRF3ZS9ANAicjkLWwtTYNJXiaI2422vR0LSZRrQ3RCVpPTj87I7lyERVlL02uTVbJsWTuveLm72IgXquN6/GyiijP63HXHHsMStnj+1hAtfRdK5d/uhbnOcO54mak2ccjLxfVsXjxt0IxAW3FZlZseZw4Z6mTZHXslD6mNWLEl8xgRpyX8vfeSx/afAL2hxgTW6VoxUoc1zEmu2utbzXvfaMflLTGucr1rDihiLqKR6AHBC5AIGtha20+/imPk1xtOpqz3IBaG6ITtJ6cfnZGcuVEsJX0iYP7WE8dVRTopQ1Ym76uxc3fRUO8VnMvj5lVRNXm8DXJks00JiA9Xc3D+i4dewm89Tnz0T5eMvM3m4ozNRfvMXFrxWZWbHmcERuor2UsbVrqVtrLDLJ9spxn7XvpQZtPwP6w5DdrJGvFShzD/r5kd8t3NH+Nusw8X+I1KgtF1Cgp+kEAArsTyFrYWptP/OmD+jg5Ljc+bzjl9ZENy8/O2KxcIEmPWrMs6tcqdKSjuEddzaWXiLYYl3JYhq08JN/WMaJs1lG6lz9Bi/107r4uvsv7d3tvm0afiZxsJ/9sLvpey2+yYsvjxG/ERuyjb6dkZ8eU/EJjtZoZWNdWv9nXs9bQ2XKffT77QxkTW/RqxUocM34QxDdRkUz/PCtOKKL6nLkLAQhMJJC1sPU2H/+sQQlTPI9qtjZEJ2g9Of3sjORKG7ZkiZ/0Rz2cxErXVnOfuPn7p1kaWyxrLbKISXLZ1zL2ZCifqb3XOFlMbXfpNyJX5NFLVGpyb71mf5KsM14j+lmm6DPS05zkU/E8MmjFZvSn2D+ee96eH4wmlXHc8tyFVG+eLL8u5976Xj5Cm0/AvlnGxBZJWrFSjuk1vLUOx3H8LXE5xt3eZ8UJRdTdPAd9IXBgAlkLW9w0yo3FyZo2O28+ZeLY2hD9bE9OP9tLwLJM4J8itb5JkZx6tQoFP68+5ebvRLI1tu/r2ZJx1M+Mt27eki+DqcYxF9lztFnfngz+OVurqB2dq+xnO2n80lfLvjPe28dLn9Hc5uRCtWTRis2s2BIf21eFXNnMUnK2mnUoZY/9s/w6jplxLt1p8wn0YuJRaVqxUo6n9d0+r/O4Rmht9rrEN+nvyGXFCUXUO6acQQACTyaQtbD1Np+YZGm+2sbS2hCzEr0szP4bLyV0teaCQfdjoaPk0kmuN98yIfbYuq++3pj1rMf1s3HsKIe/jVA/Px/vrznXnL0CZmSsMtkYecZ9Sh4xQZf+ZiLW8r/s5uS/tFP2PCPjteJDz1pO+0ZZPLdiMzO2nDTWPjyQrSyb/DraSj4a4yLei1wy/TqOm3Eu3WjzCfRiwtJE36/5pvv5GPu31lj3LePOPu6jYqLlzx7jTsesOKGIupPXoCsEDk4ga2Fb2nxiolTbzFobYmail2EKJX3+RDwm9R47JnveTOPRhYmu1QqxqG98TucuGnTe2uBdtGQk/pbVuj1yNKtSl9b7Ui/r0+rfY/GIvOUznn9rMVmOu/Z9Kz40TvS5mk+1YjP6Wksez7ukvzkpzmvN93t2lDyt5ucz/Lo1x6PXpRNtPgH7Zs8nou/Lh5Za7F+uRbVn1cdy2LdVPI3MVRvvytey4oQi6spegm4QOBmBrIVtafNxEqT51Lds3ojKDTEz0SvnfPS9ZW1tlEpq3ccbq5JLf0MQk16dl03XYtGpnzqJwxJjjePneglpOV/r/dYiKuppDkvHWuKicWqf+op/zZda+jx63XO37P3ouGuesz+V8eExXKyqX9lafpMZW55DcrS+Aa0lnPIH8a3FQdQj06/juBnn0oEGAQj0CWTFCUVUnzN3IQCBiQSyFraJIj99KieMvb/x2ENIzyub1YoN3699G7GHPHca04VUjfudOPR0daGXUcDHeY7u16yh0VqcQ6BOICtOKKLqfLkKAQg8gUDWwvYE0Z86pRNGf7s0Qxgnk60iyt/2PfMbkxkcnjWHvg2BbZu+/bP2N4/tp5bvHN2vWUOXbUgPCGTFCUUUvgQBCByGQNbCdhiFJgnihLH186o9xPCctSLKf6s1+9uxPfRkzPMS8IcLWd/YncGvWUPP669IPo9AVpxQRM2zGTNBAAILBLIWtoVpLnnbn5DP+jaqV0RZlqzk9ZIGQ6ndCbjoyfo26gx+zRq6u1sxwQUIZMUJRdQFnAEVIHAVAlkL21V4rNVDyeKsb39aRZSv6+92aBB4NgF9qKB1ZevfRp3Fr1lDn+1xzH8GAllxQhF1BmsjIwRuQiBrYbsJLtSEAAQg8IoAa+grHLyBQJVAVpxQRFXxchECEHgGgayF7RmyMycEIACBZxNgDX22BZj/DASy4oQi6gzWRkYI3IRA1sJ2E1yoCQEIQOAVAdbQVzh4A4Eqgaw4oYiq4uUiBCDwDAJZC9szZGdOCEAAAs8mwBr6bAsw/xkIZMUJRdQZrI2MELgJgayF7Sa4UBMCEIDAKwKsoa9w8AYCVQJZcUIRVcXLRQhA4BkEsha2Z8jOnBCAAASeTYA19NkWYP4zEMiKE4qoM1gbGSFwEwJZC9tNcKEmBCAAgVcEWENf4eANBKoEsuKEIqqKl4sQgMAzCGQtbM+QnTkhAAEIPJsAa+izLcD8ZyCQFScUUWewNjJC4CYEsha2m+BCTQhAAAKvCLCGvsLBGwhUCWTFCUVUFS8XIQCBZxDIWtieITtzQgACEHg2AdbQZ1uA+c9AICtOKKLOYG1khMBNCGQtbDfBhZoQgAAEXhFgDX2FgzcQqBLIihOKqCpeLkIAArMJaFHjBQN8AB/AB/ABfAAfmOEDW/MciqitBHkeAhBII6BFkwYBCEAAAo8RYA19jBtP3YtAVpxQRN3Lb9AWAocmkLWwHVpJhIMABCCwEwHW0J3AMuylCGTFCUXUpdwCZSBwbgJZC9u5KSA9BCAAgccIsIY+xo2n7kUgK04oou7lN2gLgUMTyFrYDq0kwkEAAhDYiQBr6E5gGfZSBLLihCLqUm6BMhA4N4Gshe3cFJAeAhCAwGMEWEMf48ZT9yKQFScUUffyG7SFwKEJZC1sh1YS4SAAAQjsRIA1dCewDHspAllxQhF1KbdAGQicm0DWwnZuCkgPAQhA4DECrKGPceOpexHIihOKqHv5DdpC4NAEsha2QyuJcBCAAAR2IsAauhNYhr0Ugaw4oYi6lFugDATOTSBrYTs3BaSHAAQg8BgB1tDHuPHUvQhkxQlF1L38Bm0hcGgCWQvboZVEOAhAAAI7EWAN3Qksw16KQFacUERdyi1QBgLnJpC1sJ2bAtJDAAIQeIwAa+hj3HjqXgSy4oQi6l5+g7YQODSBrIXt0EoiHAQgAIGdCLCG7gSWYS9FICtOKKIu5RYoA4FzE8ha2M5NAekhAAEIPEaANfQxbjx1LwJZcUIRdS+/QVsIHJpA1sJ2aCURDgIQgMBOBFhDdwLLsJcikBUnFFGXcguUgcC5CWQtbOemgPQQgAAEHiPAGvoYN566F4GsOKGIupffoC0EDk0ga2E7tJIIBwEIQGAnAqyhO4Fl2EsRyIoTiqhLuQXKQODcBLIWtiNR+Oij7798/fUvjyQSskAAAhclcMU19KKmQq0nEsiKE4qoJxqRqSEAgdcEsha216M+9x1F1HP5MzsE7kTgimvoEe33zTffvHz++U9ePm8ibFkAACAASURBVPjgOy9i7peuvXnz5mGR9YHbp5/+6NvxNO7HH//g5csvf744pvp88skP33v2iy9+uvjs3TpkxQlF1N08B30hcGACWQvbkVSkiDqSNZAFAtcmcMU19GgWUwH14Yffe1WsiHt8ffXVL1aLrWfiGOW5iqtWU/FW9o/vVYjR3hEQm4xGEZVBkTEgAIEUAlkLW00YbXzeVPTpod7PaI8WUXpOG/UsOVsstHGL15ZPV1tjc30fAp999uNvfV3J1bOaPhlXzG2VAR8ct+Cea+i4FNfu6W+KtC7Gb3lUBLm40nFN0/rqb7X0bVJsmsN7V5zPffSs7+vZuFZbVt2vPesx7nbMihOKqLt5DvpC4MAEsha2morlJ3V7bSgqfryhtY5LhZFl3UvGGp/WNW/uV/gkMxbSLdvIfmdvTsak49pkLkt3sdbcGfNfyQez+LbGkc1p+xGIa0jt26ZY0NTutyTzmt+KF38wUluffK+1RruQat1vyXTl61lxQhF1ZS9BNwicjEDWwlZT28WNNhLNM2tD0bxr/mEJb8Kz5KuxKq95gz9CUVfKxvvXBPztj/zOxdSaZO71aI+/c+KWNTc+OGaLPdfQMQnO2Ut+KnZaf3vN8aXYajX/XZKKm9HmZxQ3teZ5a/b13qYYqTXtP3pOr6UP8GrPX/FajeMjelJEPUKNZyAAgV0IZC1spXBxE4nnSxtmOc4j79cWUdnJ5yMyl89o41XSoBebcEln23vxlI9k+aKTMSVw9qVWYrZN8vbTe3wQgA+2ecc7e62hcY4rno8WUf7WR3HWai74FdejzXHbilXLV9pXcaFrevU+rPMHKirGaC9veWVwoIjKoMgYEIBACoFyg0gZ9OXlpdz4/Mndmk8KH5VlTRHlAm/N5vuoXGufM8PWp51rxnNCkFU4rJn7iH2VQGXYvEyo4qfXujerOSHMTtgyfXAWi9nz7LWGztZj9nyja5J/ydDbO2Lcjerhwqv1cz7fL9cJyy2792Jcz6lPxvo9qtOR+2XFCUXUka2MbBC4GYGsha3E5k/h/HM0b0i6PtL0nDchyaiNzmPpvV7azGpNz/U+IYzP+JuD3kansXTfOnl+ydR7TvOoaHEi6uecDJhJ62eELvBam3zUY+ncG39WESXZo32km65ljb+kT8Z9ce99uj0yh20YbWQ/0b2lVvMP+aSue+yWf3hs9RX/XmwpyXShZT+0zXqxkumDlvdqR3GkrScwuiZ5nenFk8eSLXqFTZRS/RS3eqb8NioWZeUHE/FeHK88Hyn+ymeu/D4rTiiiruwl6AaBkxHIWtii2t5klNR5Q3Oip/lcDMVn4rkLG/UtX7EgaRVRcazeuWRzwttKJCVrKUP5Xhux9YzzaUyPXz6jxMC69JJkb/LlRh7nGTl3kiE7bGnS00lNqZPeS9+tdtki35pnrUsvOVsazyziGPbfWFjVxun5hzh6nJ5/aFwXW62C0Pdr9vK1ns2yfLDG4ArXxJC2nsDommT/6+0bcX9Zs8apb+3DBdlU89bWXe8JS/Ht+NWRxs/58AEIQOCCBPZIALwplUmdP5nrJYUx4dPm4+JECacT1pHEb8RUsdir9Y8bs3SxLOpbbr4xidZ99XUBpc02JqneXH2/x8OFlr+9qsk5cm00YVkayzaQ7FFn2cf21b01iczSnHvel5yyTy9Ba80vne2LOncza92Ldvd9HeUfmld9dIzJWowB3e/5h8ayTaI9PFfpw76uY4wpjdFqWT7YGv/s12Uj2noCjpOltcJx0ovR6OdL40VJFXdeh2XH8lWLKYqoSHD8PCtO+CZqnDk9IQCBnQlkLWwWU8mhN6KYGOq+Nx/db2103tBqRUNMPDVGK0G1LEtHJ4dlsefnfF+beKt5gy8/bXQi3CoofF969JJk9+sluS3Z4vXRhCU+U55H+8WiIfZzIVXyiH3WnsuPZIu9Xi761/qT/aNmm5ZfWHfbdat/xHir2STazHOvPVrWmp5rx7pif8UwbT2B0TXJsSRfbrVHiij7teyn89i05njecn9wTOl+r/nDssy1sDff0e9lxQlF1NEtjXwQuBGBrIXNyLwxKTksmxK+XpGkjUvy6KW+teYNTH3WJr3leE74lQw/2jxGWQgp4ZSMvbHNonw2yuJEQ2NtaR6nVbyOjO1io5cUeJ6a/UfmqPVxsSIGe74kc60Qqcmka7ZfmYDpnuNA8tZ8ecQ/nMSN+kdtnhhTvSS0paOu26ZbfbA3x5nvwaVvvUdj1kWKY6UWZ545+mgtDtzPR/Xpxa/6xcJM47vFmPK12tF7Q28PqD131WtZcUIRdVUPQS8InJBA1sJm1b3htTYOfzpXS7KdeGqMVmttbK3+vetOUnubc/m8kmz118u6imGZ6Dpx6CWuLkrKZ+OcUd8tBZCTjC1jOOno6STZrfuagiTqXJ7PKqIkt3xihFFMpGpJW7Rbzb/MSOO0mmOl5x/+UKEWTxo3JoueU/Is2TDKFHUZYROfvcO5uNLWExhdk7xO1uLIs3qsUVvE/rX49bieO+5nWtccS+5XO7qI6slde+6q10Zts6Q/RdQSIe5DAALTCGQtbBI4bi7eZHrHMpEbSRo1j8fURriluYgq5YhjaoMdSeLLRHdERo9bPhvnX5vAet61R3/qG+cuz9eO2SsQyrGP9H6kUHByNcKkZBtt2vNhJV8av+cfLqLKOSJPxaV9vZRXevT8X+NEeUfYxLnvcC6mtPUEXMgs+ZTXSflqqzlWeh/AxWcdN0u2856ko5v2BMdR74Mif+h01nXQ+mYdl1iPzkMRNUqKfhCAwO4EshY2CerNzhvM0rFMDr1hlddLCB63l4CWz9TeO7FsJZHa3N3Hc+qoDVsvzS9Zda2U2f17MnrjL5+NsmYlsKMJS5y7PLdOo8cW13Lcs72PSdQoi+gH0abxeslhxD+cDPaKKI+rvq0YneGDluNqR/kAbT2B0TXJ3/r2fNwfasi/R5rnlu3WfhOl8f0rhNYaFz9Q7I0/IutV+mTFCUXUVTwCPSBwAQJZC5tQ+JO3pY0sJnLxU0gnjb1PE0cT0BHTuEDSvLXmok79Wsluq4gyi9Ymq/k8/owE1klD5F3TuXfNOt39k1X76VICFout+Em2GOtZvXosR/zDRZRss6YpyZMejgHJ0vLVGHNb/GeNfGfqK3a09QRG16QYR7V4kU8+sjb5mdbaHv2+nNd7WGuvWrq/ntb5n8iKE4qo8/sCGkDgMgSyFjZtMhpLr6VEK25OseCKY7Q+vYt9WpvfqHFcAEUZ4rPeZFtFlvq6T1kI+ZPRMnmO4zuBLZ+NfZxobLWTx1myTZy7PLdOLV5l/6z3vZ+j2ecyj0v6+VPonm2tuwshyRd92mP05nKfUf+I43v+kaP9sKWPfWerD47IcsY+cHnMavarkTUpxlEs9rUf2H91XNPihyE6j/Ej2Rx/OpYt7mGKT+ugMVqylmPc7X1WnFBE3c1z0BcCByaQtbA5we4lfBGD+mluFSGxuShpJZfe2PSsNrotTXNoHMlea7qnV6uI8vPqU+rtbwh0r/a7+Xi/fDbK4o2+tpHHfkvnaxKW1liWWTaq6aTnYpEbk5LWmKPXlaQ4WWrZY3SsLf2kt/1ixP/MvfQj21UsnYBFuSLHnn+IseWp2cQ+2kswzbUVc5Z1qw9G/a50Lv609QQcGzX/L0dTH+8N9vfyWPN/Ped+tXXD8eE+5VE+35Jv6dnWvlLqdpf3YpvRKKIyKDIGBCCQQiBjYYuJXPyUsCdgTBLjM07YJFf8ZFwbpAsvb3QjSeyIDNqca83z6X6cS7K4aLQstUTXBZ+el75uUUc9X3vWfT1PK8F1v6XjmoSlN1bUqUxKol5b5a3JoGTGCX/kWeu71zUnTr2ipJzbzOIzihnromP0r8hxyT80l8cv7aF7trvGkS/FhFAy2L90P96LOrjPHjaN85z1XOxo6wnYN1t+V44of5WPl8WU/LJWQOl5jS376FWLD/WRHPHbI/VVTLX6R7m0Djk+PM/os3GcO5yLT0ajiMqgyBgQgEAKgYyFTZuNxtHmpo1utHkzLIuIckPz5qSjk1idx8RzdM7YT7JahtomrGtx7vJccltWjVM2je8Et3xW/X2v1D+OY/m26ro2YYkyxHMlJZa71Mnve/rEsR45F1MVHeIymnw9Mk/rGdtjJMHyGI4P8Yl2lH95PLPzUTo6OVvi6fHVv9Z832PXjvGDjHIMyxhlL/vc+b140iAAgT6BrDihiOpz5i4EIDCRQMbC5qQ6fnM0okJM7sqEWEmdx5WMSir1qV/8ZDEjqXMRJFlqTYmu+0gOvZSs+puQWGjpvNY0thNRPa/xpIfHbSXJHlu6b21ZRZTlkE7RPtJLevSScT+79Sh2YqLXmqJ967yyuX2g9Nfe2LFYl81j0zjxgwH7h55Z8g+PozH0nHysxUP293jWQcfep/gaP9MHLe/VjuJIgwAE+gSy4oQiqs+ZuxCAwEQCWQvbLJGd1EnuVsK4RhYnoBmFypp51ddJbauI8v1Wgbd2viv1l91ksxa7K+jqb6JU6Cw1+0p2Eetx8cG2Bc62hrY14Q4E9iOQFScUUfvZiJEhAIGVBLIWtpXTVrvHT/pb3+r4U/vMoseJor9dqgq3w0XPWysE/O3F7G9bdlBztyHlI/o2LKOY3k3IxsD+Fq/1EzwVif72cqQw8ocBGjer4YNjJI+0ho5JTC8IzCeQFScUUfNtx4wQgECDQNbC1hh+1WUlbZJHLyWD8ed6uueiQ/czPxl3AlorZlYpsLKz9anNK/2k50gCvXJauh+AgD8MkI3Lb5pUzKt41r01RbT9KcbNFlXxwTF6shMNAhDoE8iKE4qoPmfuQgACEwlkLWxZIqtokEy9l5LF7OaEcea3UU56yyLK3wCU17N1ZrznEZCN/W1Uy9f1TVTrG9ma5PabjG+jPBY+WCP9+trR1tDX0vEOAscgkBUnFFHHsCdSQAACLy9vi5WjgVDiGD+pd5KpoiPrU/aazko+M38mWJsjXmsVUbquBFrfkNGuTUDFe1lMyQd1/ZHmn8Ru/QYTHxynn5Ucjs9ITwicj0BWnFBEnc/2SAyByxLIWtguCwjFIAABCHQIsIZ24HALAv8/gaw4oYjCpSAAgcMQyFrYDqMQgkAAAhCYSIA1dCJspjotgaw4oYg6rQsgOASuRyBrYbseGTSCAAQgsEyANXSZET0gkBUnFFH4EgQgcBgCWQvbYRRCEAhAAAITCbCGToTNVKclkBUnFFGndQEEh8D1CGQtbNcjg0YQgAAElgmwhi4zogcEsuKEIgpfggAEDkMga2E7jEIIAgEIQGAiAdbQibCZ6rQEsuKEIuq0LoDgELgegayF7Xpk0AgCEIDAMgHW0GVG9IBAVpxQROFLEIDAYQhkLWyHUQhBIAABCEwkwBo6ETZTnZZAVpxQRJ3WBRAcAtcjkLWwXY8MGkEAAhBYJsAausyIHhDIihOKKHwJAhA4DIGshe0wCiEIBCAAgYkEWEMnwmaq0xLIihOKqNO6AIJD4HoEsha265FBIwhAAALLBFhDlxnRAwJZcUIRhS9BAAKHIKBFjRcM8AF8AB/AB/ABfGCGD2xNfiiithLkeQhAAAIQgAAEIAABCEDgVgQoom5lbpSFAAQgAAEIQAACEIAABLYSoIjaSpDnIQABCEAAAhCAAAQgAIFbEaCIupW5URYCEIAABCAAAQhAAAIQ2EqAImorQZ6HAAQgAAEIQAACEIAABG5FgCLqVuZGWQhAAAIQgAAEIAABCEBgKwGKqK0EeR4CEIAABCAAAQhAAAIQuBUBiqhbmRtlIQABCEAAAhCAAAQgAIGtBCiithLkeQhAAAIQgAAEIAABCEDgVgQoom5lbpSFAAQgAAEIQAACEIAABLYSoIjaSpDnIQABCEAAAhCAAAQgAIFbEaCIupW5URYCEIAABCAAAQhAAAIQ2EqAImorQZ6HAAQgAAEIQAACEIAABG5FgCLqVuZGWQhAAAIQgAAEIAABCEBgKwGKqK0EeR4CEIAABCAAAQhAAAIQuBUBiqhbmRtlIQABCEAAAhCAAAQgAIGtBCiithLkeQhAAAIQgAAEIAABCEDgVgQoom5lbpSFAAQgAAEIQAACEIAABLYSoIjaSpDnIQABCEAAAhCAAAQgAIFbEaCIupW5URYCEIAABCAAAQhAAAIQ2EqAImorQZ6HAAQgAAEIQAACEIAABG5FgCLqVuZGWQhAAAIQgAAEIAABCEBgKwGKqK0EeR4CEIAABCAAAQhAAAIQuBUBiqhbmRtlIQABCEAAAhCAAAQgAIGtBCiithLkeQhAAAIQgAAEIAABCEDgVgQoom5lbpSFAAQgAAEIQAACEIAABLYSoIjaSpDnIQABCEAAAhCAAAQgAIFbEaCIupW5URYCEIAABCAAAQhAAAIQ2EqAImorQZ6HAAQgAAEIQAACEIAABG5FgCLqVuZGWQhAAAIQgAAEIAABCEBgKwGKqK0EeR4CEIAABCAAAQhAAAIQuBUBiqhbmRtlIQABCEAAAhCAAAQgAIGtBCiithLkeQhAAAIQgAAEIAABCEDgVgQoom5lbpSFAAQgAAEIQAACEIAABLYSoIjaSpDnIQABCEAAAhCAAAQgAIFbEaCIupW5URYCEIAABCAAAQhAAAIQ2EqAImorQZ6HAAQgAAEIQAACEIAABG5FgCLqVuZGWQhAAAIQgAAEIAABCEBgKwGKqK0EeR4CEIAABCAAAQhAAAIQuBUBiqhbmRtlIQABCEAAAhCAAAQgAIGtBCiithLkeQhAAAIQgAAEIAABCEDgVgQoom5lbpSFAAQgAAEIQOCKBH7t1/7lCy8Y4APjPrB1HaCI2kqQ5yEAAQhAAAIQgMABCCiBpkEAAn0CWXFCEdXnzF0IQAACEIAABCBwCgJZyeEplEVICDxIICtOKKIeNACPQQACEIAABCAAgSMRyEoOj6QTskAgm0BWnFBEZVuG8SAAAQhAAAIQgMATCGQlh08QnSkhMI1AVpxQRE0zGRNBAAIQgAAEIACB/QhkJYf7ScjIEHg+gaw4oYh6vi2RAAIQgAAEIAABCGwmkJUcbhaEASBwYAJZcUIRdWAjIxoEIAABCEAAAhAYJZCVHI7ORz8InJFAVpxQRJ3R+sgMAQhAAAIQgAAECgJZyWExLG8hcCkCWXFCEXUpt0AZCEAAAhCAAATuSiArObwrP/S+B4GsOKGIuoe/oCUEIAABCEAAAhcnkJUcXhwT6t2cQFacUETd3JFQHwIQgAAEIACBaxDISg6vQQMtIFAnkBUnFFF1vlyFAAQgAAEIQAACpyKQlRyeSmmEhcBKAllxQhG1EjzdIQABCEAAAhCAwBEJZCWHR9QNmSCQRSArTiiisizCOBCAAAQgAAEIQOCJBLKSwyeqwNQQ2J1AVpxQRO1uKiaAAAQgAAEIQAAC+xPISg73l/QaM/zDP/zDy//5P//vi456/fM///M1FLu4FllxQhF1cUdBPQhAAAIQgAAE7kEgKzm8B63Htfzbv/1fL3/wBx+8/MZv/KsXMffrd37nt17+7M/+C8XU42inPJkVJxRRU8zFJBCAAAQgAAEIQGBfAlnJ4b5Snnv0v/qr//7yW7/1Gy+/+Zu//rZg+pu/+Z8ven322Y9ffvd3//XbguqDD75DIXVgM2fFCUXUgY2MaBCAAAQgAAEIQGCUQFZyODrf3fr90z/93xcVSH/0R//+5R//8R+r6n//+//x5bd/+zffFljVDlx8OoGsOKGIeropEQACEIAABCAAAQhsJ5CVHG6X5HgjvHnz5tuf3YnT6OuTT374VhkVUH/91//j7XN/8if/6du/g/LfQ/n4d3/3v1+++90/ePnud//t2z49Evr2ynJ8/fUvm12//PLn3/ZT/48++n6zr2+Uz1gP37/zUQwzGkVUBkXGgAAEIAABCEAAAk8mkJUcPlmNXaYviwoXL0vHzz//yVt5/vIv/9urQmbpOd3XT/56TcWQ+unbraWmPnHOb775pvvIp5/+6FV/6U/7FQFxzGgUURkUGQMCEIAABCAAAQg8mUBWcvhkNXaZPn7rE4uRpXMXH/qm6eOPf/C2MPnzP/+vb/8Oyn8PVR71N1NL30SpCPLcI98SlfK7uGvBikXXSJHWGueK17PihCLqit6BThCAAAQgAAEI3I5AVnJ4RXAqVFy0rDnqZ4BuKqT0L/L96Z/+Z19676g+KqL++I//w3v34oX4zdhSQaTnvvrqF6/kV0HXanFs6apvpWjvCGTFCUXUO6acQQACEIAABCAAgdMSyEoOTwugI3j8Zmbkb4paQ2mcX//1X3v5+7//f97rov8n6g//8N+9/Rnfz372s/fuxwvxm6Xe30PFZ6IOsnXrJ33lT/lUgNHeEciKE4qod0w5gwAEIAABCEAAAqclkJUcnhZAQ3AVKWLj15ZvZvSv8v3e7/2bt4XShx9+79uf9emfPv/93/+9t3P8xV/8eUOSd5fX/D2Un4qFl3RpfYMViy3JSHtNICtOKKJec+UdBCAAAQhAAAIQOCWBrOTwlMp3hC5/3tYqPjpDvLqlQkqFiv5zXRdmOuo/4NW/4LfU1v49lMcb+Ulftq6e+0rHrDihiLqSV6ALBCAAAQhAAAK3JZCVHF4NYPkNTix8Wucqkpaaiin/0+Y66ud8Iy0WOmsLOn2zFGUuf9JX/pRv9KeCI3JfpU9WnFBEXcUj0AMCEIAABCAAgVsTyEoOrwbRP52LxcfSee8fbtjKJxZ1a4uc+Kx0KIuw+FO+LX/7tVXHIz+fFScUUUe2MrJBAAIQgAAEIACBQQJZyeHgdKfpFguLpeLJ91Ws7NVc1I1821XKUP59V/zn0eM3XNKjLLDKse76PitOKKLu6kHoDQEIQAACEIDApQhkJYdXglIWHS6Slo5ffPHTXTA8+vdQUZjWT/rKn/KVP/WLY9z5PCtOKKLu7EXoDgEIQAACEIDAZQhkJYeXAfLy8vbbmFgw6duaZ7b4bdGj3xTpuaiTC774jdueP0d8Jr+MubPihCIqwxqMAQEIQAACEIAABJ5MICs5fLIaqdOXf0O09m+QUoUpirpH//+m8ts1/aQvFmfyAxdW2fJfYbysOKGIuoI3oAMEIAABCEAAArcnkJUcXgmk//5IbB75G6RsFip4JIteW35uF/XSWHFc6bll7GydjzaeeGU0iqgMiowBAQhAAAIQgAAEnkwgKzl8shqp04uJX/EfYUidZMVg/snd1n85r/xJn3XUcct/JrxCldN2FaOMRhGVQZExIAABCEAAAhCAwJMJZCWHT1YjbfryZ2+x0Fg63+Nnf1Gerf/6Xxyr1OXZf/eVZsCdBsqKE4qonQzEsBCAAAQgAAEIQGAmgazkcKbMe87V+7amLDzK93vIFeXJKHTKn/RJhyP8ZHEPdpljZsUJRVSmVRgLAhCAAAQgAAEIPIlAVnL4JPHTpy3/ye+yUGq93/pTu5Yi8e+WMv5mKRZl1mXrN1wt2a90PStOKKKu5BXoAgEIQAACEIDAbQlkJYdXAVj7psbFRu+4198UZf09lO3z5s2bb//ey/rs8TNEz3eVY1acUERdxSPQAwIQgAAEIACBWxPISg5vDRHlL08gK04ooi7vKigIAQhAAAIQgMAdCGQlh3dghY73JZAVJxRR9/UhNIcABCAAAQhA4EIEspLDCyFBFQi8RyArTiii3kPLBQhAAAIQgAAEIHA+AlnJ4fk0R2IIjBPIihOKqHHm9IQABCAAAQhAAAKHJZCVHB5WQQSDQAKBrDihiEowBkNAAAIQgAAEIACBZxPISg6frQfzQ2BPAllxQhG1p5UYGwIQgAAEIAABCEwikJUcThKXaSDwFAJZcUIR9RTzMSkEIAABCEAAAhDIJZCVHOZKxWgQOBaBrDihiDqWXZEGAhCAAAQgAAEIPEQgKzl8aHIegsBJCGTFCUXUSQyOmBCAAAQgAAEIQKBHICs57M3BPQicnUBWnFBEnd0TkB8CEIAABCAAAQi8vLxkJYfAhMCVCWTFCUXUlb0E3SAAAQhAAAIQuA2BrOTwNsBQ9JYEsuKEIuqW7oPSEIAABCAAAQhcjUBWcng1LugDgUggK04ooiJVziEAAQhAAAIQgMBJCWQlhydVH7EhMEQgK04oooZw0wkCEIAABCAAAQgcm0BWcnhsLZEOAtsIZMUJRdQ2O/A0BCAAAQhAAAIQOASBrOTwEMogBAR2IpAVJxRROxkoDitj8YIBPoAP4AP4AD6AD+AD+AA+cAwfiLn6I+cUUY9QW/mMgoUGAQhAAAIQgAAE9iRAvrEnXca+CoGsOKGImuARWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJoq6e4ptvvnn55JMfvkhHvT744DsvX3zx09Xj8AAEIAABCEAAAtsIXDnf2EaGa3yKkgAAIABJREFUpyHwjkBWnFBEvWO621mWsXYTcMPAH3/8g5ePPvr+i4opNRVQ0vfLL3/+3qjqoyKLBgEIQAACxyHA2nwcW2yV5Mr5xlY2PA8BE8iKE4ooE93xmGWsHUV8aOg3b95UCyYVVnqVjY26JMJ7CEAAAs8nwNr8fBtkSXDVfCOLD+NAQASy4uQpRdRnn/34rQJS4vPPf3J5i2YZS6BcuGhMvUa/2fnqq198y1zP1YqcLENkF1H6VksyP9tXzF7+e9QmGcXJ/uGjZP76618Oi32UGNW3nB9++L1vv+kcVqDo+OmnP3obK+Jz9mY/tG2PuAZExhk2tM7EXiSbd/5oEcXanGeDrJG0LtDmE9AapbV4a26lmIp/IiF7ju7f2uO113lv0FHy1H4ZNJ/QsWbMipOnFFFyNBtZCdLVW5axxMnJhPnpOBIgMSnWM1sDvWUzb8a1gsf3Ws/WrusZ+chR/MQcVZQerTmhib5Rno/+vdoRYtTF4KjMPXtkbXC9OWbdO/oaEDlk2pDYi2Rzz1mbc3k+czSt+bT5BPRh0dbcymtcuW/7fW8vLD8o9zM+qriivSMgLhltehHlRE8O50TtiAlpBlyPkWUsjRcTKAftSHCoCJEcPu5VREkWyaWmjdkB3Dq6r1mVR3+qchQfcbJxlKLOvKJfyLaRlz6dsq/IDkvfSB0hRq1Ppp9mJvTm/oyj2ciWtuuR1gAzsZxZNiT2THb7kbV5O8OjjqB1gTaPgGJJa5xznEfXO+9PGkfrucZ1057s3C3u7b6vtdb5tL7Fis1/p65xe0VYfOYO51lxMr2I8teUqridII8kAGc2apaxxMCJicZ00Cl4ek1Js/qrn5k/Gui9eSSP5pCMteYkqHavds267iFrbb7Ra+au41GaP8HqFXdehMtFttThCDFqP61tGKW8o+/tf/LRuEGNPn+Ufo6LI64BkdEeNiT2IuG8c8fG6Ij2QdbmUWLz+mXmG/OkPudMyq28r4q7Xo/GhPYlPd/Khx1ztT3e62Ltnsg6P1j60PqcVnhM6qw4mVpEaaG2o8n5/Im3rp05qVkyYZaxNI8DSWMqwXTg9ZJNB5iC04nNo4He0lVzSJbetxxrN2on8/KTIzX7cVYyLlu0Fs5Rvf2NhOzQavYDyd1q1k3+9awY1byaf48F35tJj1OLzdbrmrMXH6PjH3UNiPLvZUP7J7EXaW8/Z23ezvAoI2TmG0fR6WhyKF6cS4m3ihfvwY/kVsrfNI5evT3Cc5R9nCu18oiYax+N5bPkyYqTqUWUk7hYLWszlDLPSGpmGS/LWJK3TKCcFOrYag48BZIDvwx02URy6uteBaj76ZpeCtIycDWfFhONJTvW7keZ1mzU1rOX8GtszSnfsR9ZXumz5FPS1Wz0nM5djHocv4966NyLVsbX4xlFVClf7b1ktV61+7q2NUZlN/uk55Iv6brHLn2vlMW+17OffNk28Dw66pmeH+qe+sU1qJx/r/fiMhInS/M7NqSH/NO8n7UG1ORdsqHWAtmqjFv5Rs/umst2J/Zek98Se6zNr1me+Z3WBdq+BOIarLVO8eM1b2l/q0nmvXkp3/Ec5RrpNVH3ay0WabX7d7yWFSdTiygnrNEB7BTPSGpmOU6WsSRvDF4FhoOjxc9Jo4PTvMtA1/OS0/d1XntpvthkU40tuZbamo1aPqL5tTi0mheempy+Jr00b9l6esZxS309jvtI/61NtpA8ezczbfmK5t8So/K1Mim2HXTdzEvfi3rbR/RcqxiyHh67dmzZTXPZ12d/w6kYEQe9WrpFFq3zo60BpZxLNpT8tkHNdrrW8xFiryT+qw+TtsSebfb+yO9fcfzdYW1+X/vjX1H80PYloDVM/h/X8ZH9rSWV17Te3qxnPUeZLzgmW8/7fka+0tLhbNez4mRaESVn84YZHc9FgO71Ep+zGSjKm2UsjVkmULrmzTNy9fwOHm94DsIySYlJjc5jgukAlx4xCON129ZHybSl1ZL5OF7kIN1ioeQFzrKIQWxmovtxMZL/SXfz1P2WT2o+jx/njvOMns8qomzj1jcWW2JUDDx+6T+Rt5iVvhc5ye/Up+U/pd3js5LffhP9NPbR+cg3N+UzWe/NQvrV4nVknsjA/mmfrY3pOfdYA2ryLtnQa5Bktvwex7LKB+Ia5Ps6EnuRxq94ZMTe61Hb7xxjslWtRf88+9pc0+/o1xQ7tPkEvK719reWVF4zZbtePuHY81ru8eL+G3Ma3Y9jt9ZUj3OnY1acTCuinLjUkhtvAKXxr2LQLGOJR9ygnIA4eGvJsYPOweO+ZaDbBpJVc5QtJje9IC+fe+R9TJJqSaHGtD9J7lazTqVfOeGs8dLcvi8WZlybw/3MttZn5NqMIirar2ZfyWmmj8SoxxeT2vi+L6al70VGlqHcJNwnFu6+tvZoWWp6rh3rkf6OSbF4xHeOvgYs2dBxKTs82oi9d+Tsz1tj792I7bO7rc1tEse9o3WFNp9AK7cakSTmHa11UbmIbNvaQ7UvaN90n3jUmvvIXjMi+1n7iE9Gm1ZEedOrOYg3ASklZ7payzKWuNQSKAWH5iiTQvcVe3NtBboTm1byGgNY4+7Z4lyW+5H5lKyLS0zazarna9Efe0WUx6/59Bp5NU5Z6K15fqlv5NmTdUuMujCoFaaWzz4W7eF7Ppppa5xoPxVUj7TI45Hntz4jnzYL+WHPJrW5HNd61v5pLkdYA5ZsaF/R8dH49hxr2ZU8NQ6xV1Jpv4+x86jtNLrtp6ObffhIa7NlO9NR/GjzCbRyq1FJtJbJdnqV65rveY+OcePxFT++73HisRzTz931KDYZbUoRtbQ4xqTgiobOMpYMHlk5gdJ1B0/85saBFwujVqA7qWvxj/PqfM/mbxuk05om3SW/Xk7UxD4uOGYifVtN43jxiYzL/ma5NQmTfFvHKGXze+li3+jNsTVGzUvjtJp5RXuUfZf8UImb9fGcsumagmqmL5f6+X20i310NK6i/NE/zUVju9nfZ64BSza0TLaf/EHXRvWXbvalnk+bQe9I7PXovH/vbmvz+wSOf0VxRZtPwGtSb39bkqr1TZJsqvE9R1zPNWZcU3Uem/Zkr8nlc7Hf3c6z4mRKEdVzDG+kPvaS27MaOctY0r+VQJlxDCAFs+aOCaaDsAx0B1l8PvKO865JduIYo+feqJd8QQm1fzpk/6kdo65ebOK1Ui6N63Fiklr2M0sdl5rn9bhrjtF+S/PE+zFR7+mrZ+w/I3KVdom+0eNlBj1Z7Ic9naWX+5XySo/es9I1yjviy5a7nGuP9yPyRPkjb9tQ8rqJteSMTOy3pR3MND7vcdZw8zhxzjiOzltxq0JQ8y9xsA7E3puhtco+XNq8tMvSe9lU/iQb99qZ1uaeHme8J/vQ2gQeXbeXfN5rUkaMxQ+Bde611HPEdS9+sDiydsc9o03p+ney4mT3IiompKPOezUjZxlLbt1KoPxNggJOLXLXuZuDsAx0Jz4jQbiU4HiuR48jG7VksMzRryS/XvIh6ah7UVfdK6/V5PSYPV80y7ig1cZauib5to5RziG5rUPUv+yn99FX/MzSMXJp+WQ51wh729SbRjlGfK8+rWS8p3OUd29fjvLG81jgirXkHZUlyh/tcJQ1YNSG0kM+EROG6HdRt8hO58Ter4i0fKHkNRJ75TO193dbm2sMjn5NMUSbT8BrUm/v2SqV10rFs1vc62Ou5/s++kO21k/l3e8ux6w42b2I8uItgXsGjolcdkL5bKfIMpb0aG2a4uef8zg50bxlQLcC3YlPDM7ILc6r8z2bN2rp02rWQ3K3ki3pXjKwP+q5Vou6tsbWs5Zhq79Kzq1jRF2so3TXwrnUYv9HY1Rz6bX3z/lauqgokR72Y8nSKsSifff25Zq8YhzllNxrWpQ/+udR1gDrtlYv9XdMyX69GHW/rXFD7K3xvJe3MSXb3GVtXkfnGL1lH9p8Al6TypwrSxKt77KtXnGfdb60ZHfLt3XNzNLn2eMs8RqVb/ciypXziOFsZCnXS+ZGlTtKvyxjSZ9WAqV7/qRByUg8jxzMuAz0pcQnzrt34jnyyYoLxl6i5j5RVyXbsodeLT3iohST1MhR5xpX4/RkKJ+pvdc4I/FRe7a8ZruvkSsjRj1G71Mu94n2KOU309445TPle/tyi2n0r/LZGe9tI/lnz79assRYLJ/32M9cA7baMMZfK0Y9B7H37v9268XMSOy1/C1ej7HT2qO97vZs4z5xLTji2hx1P8u51n7afAKt3GpUEtlNr1ggxWf9SwP1ibE3EpMax3tDb52I8139PCtOdi2i4qJYbvY1A0Vn6C3AtWePfC3LWNKxl0A5+dDG5E0qBpuebwW6E88W9zhvK7HJsoFkFjO95EO15vstebVQuE/cqDWWddWiUmu+r+d7fmvGrUWvNnbtmuRrJfy1/q1rGsc6yxdGWlaMyg6aW0xq/hE3gNIeUU7brWUb35eNWs32a20WllWJ5ezmucWp5dtLMsVYLP3zCGuAbVSzYYztlo9aB/lTuX6ZDbH37tvL6FNbYs9se8dov5b/eg2SXLVm/1C/ci1w7NZ8R2P5vp4tfT/OleUfccyznIsNbT6BVm41Kon37zIm/LzHr+UK9vdWTMQ9Y2u+YnnOfsyKk12LKC+WvYSnNIQ/MVvzTDnG0d5nGUt6xWAoAyZucJqzliQ6EMtA9ebU2vjivLWNOpu5/aAljxccLR6RgzZ2bcDS369S15jQq68TNT3rcf1sHDvqqL7u4+fj/TXnmrO2MK4Zw4mUZGoxq42XFaNiYB/SMXKLskm+0h5RLttGdq01jWvusl30RckQbR/vxbHcR7rPbJJPeunVSkBH5ImxGDnrWc1hPjo+Yw1YsqFjTBzKQkrP6rpkb8UEsff6p45ZsTfie+pzp7V5lMmR+il2aPMJtHKrUUnih0dx7dN65z1La2NtX4t7rM61Jrhpj3DM1vYD97vbMStOdi2ivBmuSeqiM8QEwQ6apfhMh8mUuZdASScHm+ascTfHMpF1Alx7RuPGeWtBnM3TfiB9ai0mUtK1fLkw0XX5YdniglV71teiD8YxLF/JMfYZPbeso/1r/RxrlnvpaL38XMvutbmsu+bwOOonm3i8cn75l32zx8yFhp7XeLUW5y/n8fsyOY/jWMYoe7y/17nk1twtvUbnjbFY08GcxaJm173XgCUbSn6vN7ZXedRmHxOByMb27/lR7N87J/Z6dOr3zP8Oa3OdwLGvKpZo8wm01tUoSVy7e2tzuR7q/dLe4Q9Ea8/qmtbUGblb1PfI52KS0XYrovxppARdY7i4Acsp3eygWYp73BnHTJljENYSKG9wLe7mWCYgTmpqgS1Gcd419nyUr+fTwtFKppSMWh/pq5c2dvmemu77ei1x1bWYcIqBkm/PrWdrjDW2n+sl66O6b03kop7Wd+kovbJjVPqKXbmYy0ayoW1V+l7Jyf1avqj+kt/9oq6au2Zrz2FWsvXsJn1a/rRGliX/PMIaYNv0bKh7XndsQ230vWfEidirf1OXEXsjfmj/u8PaPMLjaH0US7T5BLzm9fY3x45s1FrnlFNoHfSaqDhT31YeFDWt7Ysja2oc4y7nWXGyWxF1F0OM6JllrJG5rtTHi1JGobKGS1zoakmv72txo40TcPK79DM6892j0LFPtTawcW3o2SOwlw09LrHXo//+vdHYe//J+hXHEWtznc8zr5JvPJM+c5+FQFacUERNsHiWsSaIeqgpnDDpk5SZzfPKbrUiSgm47pGIv7OKPzlTslZrYqrEV9xGEi8naf5WsTbm2mv+llvF2cinemvHp/9rAnvYkNh7zVjvsmPv/Rnev+I1krX5fTbPvkK+8WwLMP8ZCGTFCUXUBGtnGWuCqIebwolYrZjZS1gnCLJbOW9MxPea/4zjxp/wld80qRDyz7ZGCxjboPfTiLWcnICPFHFrx6b/+wSybUjsvc9YV7Jjrz7L+1dZm99ncoQr5BtHsAIyHJ1AVpxQRE2wdJaxJoh6uCmcOM38xNPJX62IciJeFleHAzdZINnJn4iLW+2lb6J6f69UimzWGd9G2Y8yi7JSXt6/TyDThh6L2HvNeY/Yez1D/Z1jirW5zudZV8k3nkWeec9EICtOKKImWD3LWBNEPeQU/gcQZn2D0CqifL38puWQ0J4klBLdspjSt0+6/kjTWHp+a9On5iriZEPaXAIZNiT2lm2WHXvLM758+4/TsDaP0JrTh3xjDmdmOTeBrDihiJrgB1nGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbDIWLxjgA/gAPoAP4AP4AD6AD+ADx/CBrSUARdRWggPPK1hoEIAABCAAAQhAYE8C5Bt70mXsqxDIihOKqAkekWWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaKunuKbb755+eSTH75IR70++OA7L1988dPV4/AABCAAAQhAAALbCFw539hGhqch8I5AVpxQRL1juttZlrF2E3DDwB9//IOXjz76/ouKKTUVUNL3yy9//t6o6qMiiwYBCEAAAschwNp8HFtsleTK+cZWNjwPARPIihOKKBPd8ZhlrB1FfGjoN2/eVAsmFVZ6lY2NuiTCewhAAALPJ8Da/HwbZElw1Xwjiw/jQEAEsuJk9yLq889/8lZYCdx66dsJ9dNCfsWWZayzsKGIOoulkBMCEIDAy9u9l18JXMMT7pZvXMNqaDGbQFacHKKIcnGlRfzrr385m+Xu82UZS4L625/IbESBr776xasitvZN0cg4S338iaaK4rL5Xnl96b1+Gih9a2MuPZt53+w/++zHmcOmjiUZax9cSOY1saX+9rFnctdPRT/88HubP2D59NMfvf0pqficvdkPbZ/R5HfWGlDyzbChdSb2Sro571mbczgeYRStC7T9CShmtDdq/fVarKOubdlnlO8oP4tjat0bGVN7vPa6+KzGqv15xf6Ejj2DGGW0aUVUL2mXgbXRSiklTFdrWcYSFycTMUhGAiQmxXq2Z48t/BXAsqWaFpkoZ+3cfVtzagz5xFH8whyVkB6tyQ9qjOO10X/0I24Mz2LvYnBU5p49FDfSaS+/782dfe/oa0DUN9OGxF4ku+2ctXkbvyM/rfWeti8B5yVxby3PH8kRvF6WY/l9L9crPyTzMz4qN6O9IyAuGe0QRZQUiYlBz1EylJ49RpaxSk4uPEeCQ4mw5PBxj2RSC4ASVdmy1rTw6P6a5k9VHlmQ1swz2tc6PKuwaMkZ40e2jbz06ZR9RT6w9I2UizE942IqjteSIfO69cn0U29QGUVZpq5rxzIb2dJ2PcoaEHWxnFk2JPYi3dxzs10zKmvzGlrz+mbmG/OkPtdM9n3tj3E/0T7pHGttjuB9V/aL67nWUa2huq6X3pdN17xX619Ljk3y+dkoa+xzx3MxyWiHKaKkjBMCJTtXalnGEhMnJhrTSeFSYaKkWf3Vz8GfldjYTi6gegn62o3aumbLapkfPZr7kfzUn9L3Fm4v7uUiW3LwP1mvMe0vcVEv++/x3vNmFm/2P8WBzs/aHBdHWwNKnnvYkNgrKee8d2yMjmYfZG0eJTavX2a+MU/q88ykWBFjvWr7k2Ojdb+lqfPf1l7r/Vv7ctm8Lrb2f+cHmoP2KwJZcXKoIsrV9pGS0wyHyzKWZCkD1J8+1ILZsjvAFJxObLI2Py0oGkty9AooybJ2o3Yyf7RvJr2IZiXj4tdaOG3DpaMX4F7s2A8kd6tZN/ms7Bk/HdO9Gc1F/x4LvjeTHqe9dNScSzEyMvfR1oCazHvZ0P5J7NWoP35NXHvrQjnyXdbmUu8zvM/MN86gb5aMyqHETutrr3lP7MWL46NW8NTGjmt6a4/w3lXL3TxfK4+wzPjGO/pZLA5TREUn6hUE7xCc5yzLWNK45OTA6gWrE2wFUquI8qcc+rpXQex+kl0vBWktuDW2FpOlhUeyr9morWdvodKYkknJqfpZVh2lz1KiLF3NRs/o3L7nsfy+9DYvWhlfj2cUUaV8tfeS1XrV7uuamJmf+5jtEk/1l93sk55LvqTrHru2CXguHe17vfnky7aB59FRz9T81OPrXqmf7+19FBex7Mk3IoNjQ3rIP837WWtATeYlG2otkK3sW7ahfKNnd81luxN7r8lviT3W5tcsz/xOsURbT0BrqdgpjnrN663WoVbTGqaxlFNkNc9b2z+9JmrdrTXrhm+8o5PF4hBFlBIiJ7M1B3mn9jnPsowl7csEysHR+hrXSaOSFTUnNyVnF1G+L5lrL83nFpPysq/nc9+1Ry9CvYWqN7/lkV5KEMrW0zOOG/WNY7hPxiIpW7QWvzjn1nMzbfmKxnccxkTWrHrP6Vn5WpkU2w667nFK34t6OZnTc61iw3p47NqxZTfNZV/XujOzKXbFQa+WbiPyHGkNqMm7ZEPJbxvUbKdrPR8h9t6nnhF7749av+L4u8PaXCdw7KuKH9p6As6ltD71mtYmMe59aKW9xWtbb6zRe1pTvWbGvdnPOyZbe7TvZ+QrnvPsx6w4mVZE2aF6RzlnLeHFWO8IlAmU7jhxrSVmDh5veK1E1gEq++g8JphOWnRvVhDWkvl3FF4Xk9It+o0Y6Zp9rVx0zET3Y/GiRVS6m6fut5Jxzefx49xRxtFz+X2UY/S5tf1s49biL/+xTtGXvLks8fD4pf9E3hqjlyB785ENai36v33a/SSz/abnp/5Er8XB4+1xNIsthVRkYP+0z0a7WX7PaV57rwFLNvT8ktnyl7LKT+Ia5Ps6EnuRxq94ZMTe61Hb7xxj8qtai/559rW5pt/Rryl2aOsJeJ+T//bakv/rWY8lW2zND7QOes7WvqY5vAaUuYTX496a2tP3qvey4uRQRZScoNxUr2DALGOJRdygzMpJSS0pdPA5IXHfMpF1AErW2iLiREz3ty4KSzaNSVItKdTzToQld6tZp3JRccJZ46W5fV+6mnFtDvcz21qfkWsziqhov5p9JaeZ1hbqFkvr5/HFpDa+74tp6XseI8rghD/e03ks6Mt7o+8tS03P0TG29HNMisUjvnP0NcB+1LKhfUl2eLQRe+/I2Z+3xt67Edtnd1ub2ySOe0frCm09ARc+tf0rjub1S3tRq8U1emm81hhaP2VLv8o8pnxO85TP+FnJ/MheU85xpfdZcTKtiOolTkqUndxLsasZO8tYcuAYnE7wxUtzlEmh+2pzdeFjzqU9vDC0Eh8vMJrn0UVhNADjXJZ79NnYTzpK3qirWel6a2wnJepjxnFcn3v8LcmgxtI4Swuk53zkGHn2ZHViWusTmdS4uTCoFaaW2T4W7eF7Ppppa5xov94m5vFqx8ijdn/va+JnFvKxGu+eDI7r6J/mcoQ1YMmG9hUda77U0933PMdadn7eR41D7JnG8jHGzqO20yy2n45u9uEjrc2W7UxH8aOtJ2DfXspvvHb39p+4Ri+N15LU66Ts6ZeutcZT/HgPd/943LpWtuQ863WxyWiHKKKsiD/BlJNeqWUZS0xicCro3Rw88ZsbJ76xMFoqolqBFudtBbFl2Xr0tw3SaU2T7pJfr7gAxY3aTHo+pnG8+ETGpSxmuTUJ2zORky72jZ6cSwlMtH/NR8xL47SaeUV7lH29QdXmUF8lbtbHc6pvb0Mr54i67O3L5dx+H+0iPcRkVJYof/RPc9HYbvb3mWvAkg0tk+0n3XVtVH/pZl/q+bQZ9I7EXo/O+/futja/T+D4VxRXtPUEjlZERQ20Njqn0fpafoAR11Sdx6Y92Wty3AdinzueZ8XJoYqomLzGRODsBs4ylji0EigFh+aJAaQEQddigunkQ/dic5DF5+P9OO+aZCeOMXrujVoy9ZoWEhfe0rP1irp6sYnXyjk0rseKSWrZzyxHEjnP63HXHKP9Shl672Oi3tNXY9h/RuQq7RJ9o8fLDHqy2A97Oksv9yvllR69Z6VrlHfEly13Odce70fkifJH3rah5HVzm7FsAAAgAElEQVQTa8kZmdhvSzuYaXze46zh5nHinHEcnbfiVoWg5l/iYB2IvTdDa5V9uLR5aZel97Kp/Ek27rUzrc09Pc54T/ahtQk8um7b513MtNZJzeyCTHOVBU9bsv4djeMPyuLcretxtNaeEfvc7TwrTg5VRMmIdvCYHJzduFnGEodWMPibBAW4mgLLLGMQO/koN1MnPjE4I/c471KCE5975Hxko5YMltl66ij59ZL/OIGMuuqe+sVrNRk9Zs8PzXIkkavN4WuSZesYHsvHuIgv6Rp9xXovHSOX6BvxumXxcYS9bdpLwD2e+rSS8Z7OUd69fdmylsdY4NofR2WJ8kfeR1kDRm0oPeQTTkpKn4u6lfyIvV8RaflCyWsk9spnau/vtjbXGBz9muKItp6A1huxW1qHax9WlbN5rGxbeN2L+1ucK+Z6pUyWW3sm7Ve1RgaHQxVRSiy8ker8Ki0zkFqbpoLHn1I4OdG8MdjEsxaEuu7ER5ttrcV5lxaZ2vNrrnmjlj6tZj0kdyvZku4lAycTeq7Voq6tsfWsZdBxS5OcW8eI81tH6a6Fc6nF/r1FOBZbpbyaS6+9f87X0kXrhfSwH0uWViEW7bu3L9fkFccop+Re06L80T+PsgZYt7V6qb9jSvbrxaj7lX64hqP6EnvriN1tbV5H5xi9FTu09QRcjCztCf7grre3ai2THfyh9npp6k947pjXOSaX7J61ZtYlO9/VJV6jGh2qiLKRe8nzqGJH6pdlLOnUSqB0z580KIDjeWRhxjEIdX8p8YnzLi0ycb5Hzr2YiVsrqXfB2EvU3CfqGgv1lh5xUYpJaqmLxpWMPRnKZ2rvNc7WZNDj2u5r5PI3ASMy2H9K23iM3qdc7hPtYbl9NNPeOO7bOtqXW/pE/2qNsed120j+2fOvlgwxFsvnPfYz14CtNozx14pRz0Hsvfu/3XoxMxJ7LX+L12Ps3GFtjrqf5VxrM209Aft2a83xiP7Gv/chj9fhXkx6PB09Zrmvxj4697g6ulnu0WdHZfL4Vz1mxckhiig5bUzOtm6MRzN6lrGkVy+BcvKhBMMFRLnRmbP6xObEs8U+zru0yMRxHzmXzGKmV+sbSd9vyauFwn1ausaFKMppFnq+TFJjPzPuffsS+7fOJV8r4W89U7uucayzfGGkxaKyp6vHigt2ZK9zzS0mNf+Im0RpD4+to+3Wso3v9zYw26+1WVhWJZazm+cWp5ZvL8kUY7G02RHWANuoZsMY2y0ftQ7yp3L9Mhti7923l9GntsSe2faO0X4t//UaJLlqzf6hfuVa4Nit+Y7G8n09W/p+nCvLP+KYZzkXG9p6At7bajEUR4sxUNv79fxa/4tjtuImrvvlvJ6vFRO9Z6NudzrPipNpRZQEHnm1kkkn/1mKz3SWTJljMJQBEwNRc9aSRHNsbV4jASwZ9m7+5LQljwsGLR6RgzZ2bcDR10pdY0KvvuKmpmc9rp+PY0ed1dd9/Hy8v+Zcc7b8fnQccbI8LWa1sZzQ9IqS8jnbJj4jBk5wdIzcomySsbRHHN+2kV1rTeNaT9ku+qJkiLaP9+JY7tMqsmLfzHPJJ730aiWgI/MdfQ1YsqFjTBzKQkrP6rps3IoJYu/1Tx2zYm/E99TH8d9aZ6J94zoguzn2HMPlWmDf0X31lW5qetbj+tk4dpQ90z/iuGc5Fx/aegLeW1r7RhzReZRYxzVM/hv3wfjM0rn34nJMPRfHVVyULe6xOnfcqJ/0cszqSPsVgaw4OUwRJQeSo7RadNpWn6NezzKW9OslULofN6naJmeO5eblwK89U847sshstYUXhdqCobHjRim+5Uv6WVclZWWLn3bXnvW11kZt+UqO5Twj7y3rSN9WHyeelnvpaL38XMvutfmsu+bwOOonm3i8cn75l32zx8yFhp7XeLUW5y/n8fu4sZVjWMYoe9lnj/eSW3O39Bqd8+hrwJINJb/XG9urPGqzj4lAZGP79/wo9u+dE3s9OvV75n+HtblO4NhXFUu09QS0H4jdSH6jPt5HyrXL72vrfFy7FUdl8x7pMcqj1qvWuhiLsPI5vdeaOqJbKdNV34tJRtu9iMoQ8uxjZBlLHGIQ1pJAb3CasxYwLizKBMRJTS2wy3lr42bbyHpqoWotGlqkrI/01UuLkItx3ff12oKma3HREgMl355bz9YYS1c/10vWR5lsTeSintZ36Si9xMn91tg0JsniH5vGKRdz9dEztlXpe/F5nbtfyxfVR/K7n3XQUXPXbO05zEq2nt2kT8uf1siy5J9HWANsm54Ndc/rjm2ojb73jDgRe/Vv6jJib8QP7X93WJtHeBytj2KJtp6A1maxk3+PNO1pWqvKYqq3Bzl2NE9rndO+7DXO66L2zJFco7YvjqypI/perU9WnFBETfCMLGNNEPVQUzgRG1k8MgWPC10t6fV9LZ60cQLeGLTJ9Jr57lHo2KdaG1hPLu6NE9jLhh6X2Bu3hXqOxt7oqI4j1uZRYvP6kW/MY81M5yWQFScUURN8IMtYE0Q91BROmPRJyszmeWW3WhGlBFz3SMTfWUU2EhMla7Umpv7EbiTxcpLmbxVrY6695m/QVJzpnLYvgT1sSOy9b7Ps2Ht/hveveI1kbX6fzbOvkG882wLMfwYCWXFCETXB2lnGmiDq4aZwIlYrZvYS1gmC7FbOGxPxveY/47jxJ3zlN00qhPyzrdECxjZY+unfGlZOwEeKuDXj0rdOINuGxF6dc3bs1Wd5/ypr8/tMjnCFfOMIVkCGoxPIihOKqAmWzjLWBFEPN4UTp5mfeDr5qxVRTsTL4upw4CYLJDv5E3Fxq730TVTv75VKkc0649so+1FmUVbKy/v3CWTa0GMRe6857xF7r2eov3NMsTbX+TzrKvnGs8gz75kIZMUJRdQEq2cZa4Koh5xCSbQYzvoGoVVE+Xr5TcshoT1JKCW6ZTGlb590/ZGmsfT81qZPzVXEyYa0uQQybEjsLdssO/aWZ3z3n4SyNo/QmtOHfGMOZ2Y5N4GsOKGImuAHWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMJmPxggE+gA/gA/gAPoAP4AP4AD5wDB/YWgJQRG0lOPC8goUGAQhAAAIQgAAE9iRAvrEnXca+CoGsOKGImuARWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAAQhAAAInJUC+cVLDIfZUAllxQhE1wWxZxpogKlNAAAIQgAAEIHBSAuQbJzUcYk8lkBUnFFETzJZlrAmiMgUEIAABCEAAAiclQL5xUsMh9lQCWXFCETXBbFnGmiAqU0AAAhCAAAQgcFIC5BsnNRxiTyWQFScUURPMlmWsCaIyBQQgAAEIQAACJyVAvnFSwyH2VAJZcUIRNcFsWcaaICpTQAACEIAABCBwUgLkGyc1HGJPJZAVJxRRE8yWZawJojIFBCAAgVcEvvjipy8ffvi9F61jen388Q9evvnmm1d9eAMBCByDAPnGMeyAFMcmkBUnFFET7JxlrAmiMsUNCSgh/uCD79xQc1ReIvDVV794Wzh9/vlP3naVr6iI+uij71cf/eyzH7+4b7UDFyEAgV0JkG/sipfBL0IgK04ooiY4RJaxJojKFDckQBF1Q6MPqvzppz96r2ByYaVj2SiiSiK8h8BcAuQbc3kz2zkJZMXJ9CJKCZs+qdQnmVLCL/1cRNd1/2oty1ji8ubNm2+ZadzRbxCc+Ji3Pk2e0WRn2XaLXa2zErSjNsko/zVfHyXz11//clhs9fezsz7Rf7SI+vLLn7+VdZacLYhn8I+W7LXrKlzsAzqO8lVMx+dqRU5tvrXXvJbUxn+0iMpYJ9bqUesv9lpT5VNHbfp5ZWlr8Rv1E+mlmLevSN8t6/MWTllryNXWgC1MZVfa/gQUM4o5xY9jSUdd27J+KCbK+Na6OjKmco1y/9BYGpP2mkBWnEwtouRc0dla51czeJax5ALeLCK7EV4xOdezCqy9m+2tTX9rs/y1xG3r2FufF/9oj9r5KIO4IKv4nNEeKaL0jOSbJeMShyP7x5Ls5f1yE1SCvNRkj9Lv9ooVsZaf1pruKe7XtMx1Ys28tb5aX6XbjPWxNn/vmmxcJlelzeUr6rfUzNzPj65PS+OuuZ+9hlxpDVjDsewrm9L2JWDfdfzUjo+sv2VcluP2cj3NV/aP77Wv0N4REJuMNq2Iiou/jFk6mBZxbQA2es9ZMhSfOUaWsSRzLKLMayQ4lOxKDh/3ThIsZ9Y8WrSU3Bwlabf/WE+xla7Rr/WpkG2k+0vfSLkY0zMupuJ4nnPrUSwlT+8lGXrNif4e8vXmbd07qn+05O1dN9voO/KzXtP6KXs6vnW+h20kh3zTSbcT154v9dZyx0/WOtFjNHrPiYx1HH1u7372C7GWjLFZZt375JMfxlvVc/uWuOuZZ/C3Pll+eqU1oGq0wYuyJ21fAvbduBZqRvmy1+C1uYr3f9lP47tpjXSc6l5tL/C6rPtl/Htv0L2jrWnW8RlH8choU4qouMAvLZh2FjmnFsUrtCxjiYWTDo1prmLVa0re1V/9HPx7b5qeZ8nePbnLe9ZXx6M0J5G9BdOLarm4lTrovuykMc0vLqZl/6z3Tj5Gx7MP7u1Do/K43xH9w7KtOdr24mufWPJ597M/yo8yY0/yy0/kyz2f1PxLskYW1jVb1jjH2nPHw5H2IMkkm+rVSoRistT7wMb7gcaK57XkbC270f57rSFXWQNGOdb6ya60/QjEWKytW/Zt2aF2vyWZP9hora/OI7TGls1+38pDvC8sfThajnvl91lxsnsRFR1qZHNVf21eUnCk/xmMnGUs6Rp5KkDNqhesDjAFp5OWPRNgb8zZAevFKyu5EYPWgjXqV174er5q/pK71aybfEX84qdSurdn0/g92cq5nbD3vmEon5nx3gyz/GONzIq/ng+sGSvGqH2nF6+2n3xHcujo8zXz9vpq3ZGvy/a9tqaI2mud6Mk3es9JR4ZNbRMxfLTF9aA3hnxftu/Jbd1sS69huj6r7bWGPHMNmMVuaR7Zn7YfAcdib8+0f4/GVMzrtC7WmuO2thd4vlY+Y5nxjXdks1jsXkQ5CWhVyO9UencmR9BzrU/c3vU8x1mWsaRtDDZtzg6sXrB6k1QgxQQt0vOnHGKuIHY/ya6XgrQV3HEcnfvZ1kaujU73vOF7Di0OrWc8hxeLDN/IKKIsV+8YPyFu9ZPe4hDjxHyWmGhM+YV9wTxlB1332LXFV886CW/JFq/b/3obiPrLVzSvdbBM0m9JH/Gyz+o5ncvX1TyO30fZdJ7pH+XYvfdO3sR8a3P8yF4eV3rrvNa8QYqT7aP+kZF90P4lGzjm1Vd2atlFz+q+2C41+WBrnPJZ67nUX/dtV9tfRz0fdSzHr8WE10mNqTFaMSH/1X3zKsde814yaizJs3ezTXtMHZOyq5pZ6PpIK+NTc3os6anXkl3UpzeffF1yWVaPK3v1dJP89hXLNKLTlfqIFW0/At5ne+uhY0prclbzvLU1yz7f2n+8BuEb76yRxWL3IsrJkDevdyrc5yzLWCJWJkkOjtZm72TAG5YTlzIQvfn6vmSuvXqbo+TT5ueNr1Z0SX7PVRtf10rZoqdoY1SfjMVJ87QWnTjn1nMvqC0baXzHSUwQbIvec3pWnM28ZKrrHqfF1TYb0dO69DYQ26iUJb6XTrWiwLLGvj6P47b80H0y/GOER+zjTW6rT5mB7aWjGEi3WvMGKtuU64P7m4u4ezxzjUfPWT43qpMYRB/2OOXRPqe5a+uE+quP4yLKWJ7X5uvFhMa0rUp9o5xipblUpG5pXqNnFFFeB1q+4oJb/Rx/0Wdaz1l/+2ZpA703U5234lPjLK0hR9ojrPeZjuJP24+A10/5e6s5zrJsoVj1elRb7xxT6lNrvv+MfbEmzxGuZdlm9yJKguq1dSM6AvRHZcgyluaPG543Km+ctWTEweOk15tgmTw4QCWrzqO9nIDp3lIQevGQTLXm+XXf8rufZe35ixYT3dfLSYCfX3sUg9HkcO3Ysb/ZthZd2c06RRs6+dK9kpXHj4trabfIU2OUNvcYa45OajV2rUX/lM9FG+meE37JU44R5Y12ke7SzX6+xEP39Ypz12TNvhZtEeVfO49jxPYyF8dwOZ65yHci/+gzMYbFRnOYj57RXOYWY9++63vxWNqvlKv3fmmd0LPmIP2iTLonfay3jrFJL9+T/JFDHFO6mHF83ucuClpx635LR82vucR5zxZtbNuW8zn+Sl+y/Xs87IfSJfqP/M7rgv0jMi9lcN+W/0QbleNEGUqf8DzS3XK0OLjvFY/SnbYfgSX/1cyOedliqw/Kzz2njrWmObxWK35i81orWVoxE/vf5TwrTnYtolob+l2MZD2zjKXxaky96dQ2ewefg8d9y83SAShZa5t93Lx6i4ITj3KTNgvP09pA3a93dIJknXp9e/fEoFxwev0fuRe51bhqTDOrLZDm1ZLT44tJbXzfl11Lm6/VR3bXOHrFYi+OY10kd6u1dLJda36suX1f85fJVZzL/bb6Rxxz9FxzmpF492KlNWYZozHmy/E8n30n9o2MYoJd86XIt8a/Jeuj1+0nrXVC8pijZK+1qFP0ffv81pjwOGZbk2HkmhOqKOPIc2v6iFcrrjxOZFrGRouln9XRcVXzjzh/Lz6jDK01xHqI/6PNspZ6PjremZ4Tf9p+BOyfrXVJM8d1+NG49wceXgdr63bUUvOUz/hZyXzHWIh8yvOsOKGIKsnu8D7LWBItBqeTpDKRsgruqw1Fm5damaC5rxeGVlLjREC69BYFJY7qU9toNZeLOh0tk2UYPXqOLZus5tI4SwvTqEy1fpFZT1Zv+LU+uiaeetV4mWeLt+SybaXvlhb1qckyOrbtF+WxD7f01NiRhX2/NqfHr/Gs9c++FuWUfVrJYmveWozazuVG6L7W1TEvjpFRTJJb8pjbnjFhnT1Xz2/dt3WM/hh1Nave2I656IPlPHH88t6a9x6nt26uGa/W1zwV663YtF9K97LpGTOpcRuJz+hj0R5xLrPoxbntp2NLlzhm7dw8HBe1Ple9Jra0/Qh4P927iHIcyJ5+6VprHVGMOobdPx7vGAs9LxCbjLZrEaUF0EZsLaoZShx9jCxjSc9WkuTgiQmSN81YGDnpKpMHLwytQIvztoJY8i2NY5nsF5JD13pjlva1DluTPc29dYxSNr+XHWyT3hxLyUnkXrONOZbJteXQ0bxKm8c+I+dOkqTXmiYWkl2vuDFEeXRPush/Wk3jWN/eemJ9e9xbc2RdtwyWt7fhlnP62RqfGMt6zj7muI/+EhnZdpKn1TzvDG5L60RLRvuREn2z1THq6us95v7ENjIu54ws16xP5TiSTTJtGaMcM7633eQL9oN43+eOvVqRpD5xHD/jo+NTY7Ra5BXtEfvbD3triOeyHWUjXVvDz7rM8OWo3xHOxY22HwGvXb31JcbCGr9tSa0xHL+av/xwIcaMzmNTbmCZy/0j9rvbeVac7FpEySje5HsOd3XjZRlLnGJwxo3KSUEMIG0+mjuy9+ZSJg8Osvh8tEuct7coeJw4ZxxH52UCJBn1kq9o/t74et46jGyQGs/jrz32dCh1iu+VyNjvS86xn85ttxHZxDa2aJPoC7GPzs1gSZbyufK9eEjOUo6ynxb4lo2jnlGeERlHP5RZ4x+SPcq05/mIv0oeyx/5uICMyaeT82iPlk/YdtKv1TzvqJytcUauj6wTGkcJgJOHnm2i/7tfvFbKZP+MjMs+keXSmqRnPe/aY7RfKcPSe9tMc/b0tf+MylaufZ6nxysyaMliP1zS2fYp5d1jj1hifLb7YkZrEyh9avS9fdbrkfasVpP/e9yy4Gk9s3Rd4ziviHO3rsfx4lrWis3Y/w7nWXGyexHlJFGL4miTU8hJyoV89Pmj9csylvRqBYO/0fAnhWJYC+LWZuikJgZn5Bjn7SUUHmfJdhpDc3lBsqw+9gLdOui4pSkh2DpGOX9cPJcSjmgj6710jFyiTeL1UiZx1rhL8pTPle9HEiDJZB+IukgGvSSn5CjlGZXRY/b0zfKPUv817y2D5V2Khzi2ny3t5Vjxt45ONOPa2vIJ207ytJrn1XHvZh/pcbFPmKGOYhJ9yfeiP9Sulfp47JJx7BdZ6vzRJtkk05YxanM7jjR21L/W175iNkvHkot9o7xezuVxW/LYD2X/pSZespP93mP72JpD41reGb68pMfs++JD24+Ac1r5Zqs55rNtYb+OcRjnUk7RapY77hetvne4nmWb3Ysob1Yji6YN52ekZM8p3P/oxyxjSc+4scdNRJz8KYU3H80bg03P14JQ153UtBaGOK/OW21pnNZzmteySe6ev7ifjlua2GwdI84f/VYL1lKL/Xt+rntiolcpr687sa7NaV6lL9T69q45AYrfhpT9PZfsF/0z9pMckjvKYxY9u0cfbI2teSxDySrKsOe5dZGOSgB78VKTw/JHPurnca2X4z2yaDGy7SRTq3lej9/ql3F9aZ2IerTkkd72/8jAXHoFmnUtGUfdogxrbRjHsZxbxojj6VslFxbSNeoe+8VzM1lKoGKxFeW172neVou8WjLZDyXP2iYZbDfZvbdWuF/Ld9bOfab+vRg/kx5HldUx0tvjR+LlEf08d1y3HFNLdr9zTNRYL/GqPVO7tnsRFZN7OdZSU39vsD0nXRrnSPezjCWdehuVP2kQ53geWTiQYhDqvpm3bBTnjZtrHFvnGlf6Lm3W5XN+HxeE1jyeoyWrx1o6apysTda8pfuoXE6ERmSw3TR+LLg8Ro+3+5Q2X+JT3ncyWMoQ+zlZ6zFwnyhP/LlRy+7RN1pJmmTJ8o+o1+h51OPR9cu2jnw0v8cWv3geZYtxGhlFdrF/PPe8I/4Yn3vk3DZq+a38R37WS7bdR/2iro7Fnh5e70rGUZfo7/H62nOP0/LrNeNpLMePdBgZ079SEKel/tF/om3iGHH9ibLHPtEesY9Z9NaQ2L92Hn25pY/9q7cO1ca+wjWxpe1HwH6u+Gs1r0Exhlp9dd1jLsWFx417y2hM+dlRmXryXuFeVpzsXkQJdmuzqxnCi58UVKJwhZZlLLGIm1y5UXlzEUNvtOWG50SpTB6cVLQ2nThva+OSfApQ6RuD3DaULLqnl2StNeugPqXs7m/dtPBsaWLQS7RGx44+29KrHMtJsPQs7Vj21fu4UEYbObbEpGaXuDiXNq/N07sW7deKTds3yhjHtH+oXymPfbDmOxrD95eYZflHlHvkXHws4xa/asVoZNDaEGOcRr+KcdXSxfNukb01dnndftCydfTr8lm9l562c+kPUdean8b7pQ/GuSxD79uX2L917titxWfrmdp1jyN9JVNrfSyfta/0dI3PqJ/mEN/YzLuVhPnDmtIecYylNSTeb62l0X4tBpZ16x4RZT/LufjT9iMQfbTmX3Ftqt2vSRbHbO2dcW0vx7W/xzU/ztN7Nva703lWnEwpomQYL8wSXIt6aWw5TlyEW450RiNnGUu6x2AoGcZA1Jy1zd+JUrmhOvlrcY/z6rzVFNyau9yA3d9+oPvlJqlnvRi0ErlYfLQ2UM+1dJQsrXmWnvV98ZK+erXYuW88OokU99Hm+IjPiIFt9/+1dza2suTGFc7HUAKGIrAisCKwIrAisDKwIrAisCKwIrAyUAbKYI2j9Yd3Xi3JZk/X9JuZewhcdE83WSx+9cPizFusru4Trpv0qzbfndf7ocNsrW5f10V2o5iDV9UH39F79cW+Gotcxrps16/TP1zuzj28r/rULEalA34Dh7qZepw6Iy88Z2th3qv6z+T7c2w9yxPSnTXKF7yJM3mCPr5W9cVP1c8ZYSPGVR/0efDX2aHB+67uWcsqb67G651igTUrzomNnXGstebb2Vhso3E+xtm5j5yJT82JbSRv1Ih1rdfnV1/pBgfXweX8yBzgevyoe9kt7bkEyJU1RuSfvh+f0cJz+8jvkVvzoebw2NS95wflH2JO17SfCXTFyW2HKKnNpiTlV3/VgTC6FwizBEzfV7p2GUtrcga1cNB7ZzxiRPDX4oEAHY2p866KAd/stZnVprHMNfMBBbonAZch/TSu6u99du8lY7YR78pgQ5+tpT7HZoyb8R7Nz9olEznqJ87Iq/OJNT7RwQwdRokcXaoO/hnmeiada1Pse3+/11g++/pdBvp1rNXlHt3j91f9SfPMYlTvvKI92bIAACAASURBVEAc8ZvlB+c6WwvzdqxhNgfP4SV7jvKE+uG32LxefU01jiSfwqGOEzferfyEmJr5Gms5umq8dFjlzSMZ+HVdy+wz62Kc1jLLqaO5WTty6IOPjOb1InDFDJ1mOeSV9gjW/U5X2SbtuQTko8TIKBb0bJTXPD/XnCWNj3Ke4nEWxx5/I52U867koOcSvV96V5zceogSJjmWnKc6oIo9PZ85iMYeOeD9ZtibsctYlcFoo2KD0pyjgGETrJsjB5tRYNd5R3KdBHPMZKmv3jEnAa8gX43ROJLM7KDtehzdi8GVgtELWtZwdJXN/JveI5a+BsUGcVP1lpyaRNVHY7BHtbnL3r3XPFqj9JjFqrgwJzxkN61bzbnpvjY9w84aLz+RvZlbz0a+LzmM6/CPqtfqs/Q58t3VeH8Hu5m9Zj4gGTNGfuDwufyeeXW9ozHfilvNE1q7nuF72FvXUVNfeMlvNKcYMfeMMT4q37va5BuaW/M+2lin5Oz8sS4Oi2dtKm7MU/WWLyFXfcRIsT3zvbpm+q1yiMZU22uuu/eIqvs7fBantOcTUA6q+UXstQ+P9jVphO+rn8aOmmKpxrvieWdPU64ht2kO/e3EzEiPT38mNh3t9kNUh9LvJqPLWO+ybhJFRwHia0auNt+0fQIkZCX3jkaS3knqHfMhA/srnkaHKN7HPyD22lfs1Z0ndlaND3PYqGN4Pyt0av98/v7LEQ65My7w7c4h+NRXzgFfrd6Y+Vieh8CKQFec5BC1otz0rstYTercIoZNkl8fOiZVQSOWKWy+0eQb4dk38SoqVFCIW1fBQqGiue9szKu1jA5R8Y87rdEz1zPyxI5mzDs6ROkAoJjR4e7oMLAz1yf0UR5X3Olv9i07v4TvHIqJ5e4ckhzw8//0+RN8LmsIgWcSUC7raDlEdVA8kNFlrINpXuo1m+SoSHlEUS9sHhn/qWMoXORj9ZcmFT4qaPSuuyCkCB0dZp7FGp/Seuq88Y9nUX+uXGzalSd2tcV/R/NSiHd96bCr0yv3U3wp7vSng4/Hn97BU+93v+RijMu6wiA54Gd6skFaCITAmkBXnOQQtebc8rbLWC3K3CiEYqTj1yhkdW24N2J46lQqHPg1Sn42+tO36rNvjx9VjoKl+5vklT4U3Fpj9YP4x4rca7/Ddh15YnelFPD1EIVf1+e7cj+5nw6Vo/ziz8R1t8G6K4fgRzU37OrzKf1kj7QQCIE1ga44ySFqzbnlbZexWpS5WYg2yJ1/3rFSi+K5/tKyGvPV3qmAqIcpcdfzZzX+ic9d39jjB4onL5R4Hv94lqWfL7cjT5zRcnaI0nN96SCfSvslAX0Z479+Kxb1J24ek78cOX7SlUOSA77x/cr1xjcKuQuBNYGuOMkhas255W2XsVqUiZAQCIEQCIEQCIGPJJB64yPNmkU1E+iKkxyimg0zEtdlrJHsPAuBEAiBEAiBEAgBEUi9ET8IgWMCXXGSQ9Qx68s9uox1WZEICIEQCIEQCIEQ+FgCqTc+1rRZWCOBrjjJIarRKDNRXcaayc/zEAiBEAiBEAiBEEi9ER8IgWMCXXGSQ9Qx68s9uox1WZEICIEQCIEQCIEQ+FgCqTc+1rRZWCOBrjjJIarRKDNRXcaayc/zEAiBEAiBEAiBEEi9ER8IgWMCXXGSQ9Qx68s9uox1WZEICIEQCIEQCIEQ+FgCqTc+1rRZWCOBrjjJIarRKDNRXcaayc/zEAiBEAiBEAiBEEi9ER8IgWMCXXGSQ9Qx68s9uox1WZEICIEQCIEQCIEQ+FgCqTc+1rRZWCOBrjjJIarRKDNRXcaayc/zEAiBEAiBEAiBEEi9ER8IgWMCXXGSQ9Qx68s9uox1WZEICIEQCIEQCIEQ+FgCqTc+1rRZWCOBrjjJIarRKDNRXcaayc/zEAiBEAiBEAiBEEi9ER8IgWMCXXGSQ9Qx68s9ZKz8hUF8ID4QH4gPxAfiA/GB+EB84DV84GqBn0PUVYIb4xUsaSEQAiEQAiEQAiHwTAKpN55JN7I/hUBXnOQQdYNHdBnrBlUzRQiEQAiEQAiEwJsSSL3xpoaL2rcS6IqTHKJuMFuXsW5QNVOEQAiEQAiEQAi8KYHUG29quKh9K4GuOMkh6gazdRnrBlUzRQiEQAiEQAiEwJsSSL3xpoaL2rcS6IqTHKJuMFuXsW5QNVOEQAiEQAiEQAi8KYHUG29quKh9K4GuOMkh6gazdRnrBlUzRQiEQAiEQAiEwJsSSL3xpoaL2rcS6IqTHKJuMFuXsW5QNVOEQAiEQAiEQAi8KYHUG29quKh9K4GuOMkh6gazdRnrBlUzRQiEQAiEQAiEwJsSSL3xpoaL2rcS6IqTHKJuMFuXsW5QNVOEQAiEQAiEQAi8KYHUG29quKh9K4GuOMkh6gazdRnrBlUzRQiEQAiEQAiEwJsSSL3xpoaL2rcS6IqTHKJuMFuXsW5QNVOEQAiEQAiEQAi8KYHUG29quKh9K4GuOMkh6gazdRnrBlUzRQiEQAiEQAiEwJsSSL3xpoaL2rcS6IqTHKJuMFuXsW5QNVOEQAiEQAiEQAi8KYHUG29quKh9K4GuOMkh6gazdRnrBlUzRQiEQAh8R+BPf/qvn37963/+SXlMf7/97b/+9Pe///27PvkQAiHwGgRSb7yGHaLFaxPoipMcom6wc5exblA1U3xBAiqIf/Wrf/qCK8+Sjwj85S//84+D0x//+J//6Cpf0SHqN7/5l+HQP/zhP36i77BDHoZACDyVQOqNp+KN8A8h0BUnOUTd4BBdxrpB1UzxBQnkEPUFjb655N///t9/cWDiYKVrbTlEVSL5HAL3Eki9cS/vzPaeBLri5OmHKH0rKWWP/rT5jjbl9zTP91p3Get7qfkUAj0Ecojq4fhVpOQQ9VUsnXW+I4HUG+9oteh8N4GuOHmZQxSHrN/97t/uZvn0+bqMJUX/9re/fXcg3f1nWBQ+cNY/ybmj6Z/96L+nUKH+aGPNOmi/apOOoy8MpPNf//q/22qrPza6659FPXqI+vOf//sfut6l5wziO/jHTPfRc/36gw/oustXMe3jnvWllHx0lnf0bldfX3tHnnB5j96LvdYmn3rVpv9Grdpa/M5wV8zjK1rvlfx8hVNXDvm0HHCFqeyadj8B+aBi6WptpZhQHUx86rpbR6jWqPuH9JHMtO8JdMXJbYcoFdKzVg3/aQepLmOJH5uFB9hOgHhxrrFXA31mS3+uTV1zadO/2tD/WYXhFf0oBNwm9X6XgZIwY1cxc0VfL6CYq15n/80L80qG9HuWjsyze31l/9hdA/3qJnhkC40b2fQZsUKhgD/DvfqPfz7KT515AoaPXlnfHfnxrI6ysfRytvVevqJ+Rw3mjMeeR+M633fnEHzxGX7fue5ny5JN0+4noNgT+yu5Ax8mLut1Fafy+9rfP2tfSftGQGw62kscoliIHASjn/lWjfGveu0yltbnhyiCdic4VOxKD65XAn2HM3p2zaMNVweMVynaYcA6xVZr9Q1cXw5gI70/+kWKw5jGcJhyeczZfYXtGbkU+nfot6MXa3g1/9jRvfaBrfuO/GzVyJ3Et/yt2zYUvat8oyLgTO4mfrryxIrR7jsOGKuCZVdWZz/8QratjNFZ73a+hMS3xF1jfgR/1tPlp5+UA674jeyZdh8B+R1xdCWWPIYVG5JLU21Abh/Fi/IoNUONf/YG6fZqOY31/YhrV5y81CFKIDmJf0IxhGN0GUvyKDokk6BT8Kyainf1Vz82rmdvmswzCviVrqt3rFfXV2k7/kryq8mtrkHvZSfJhJ+uz24UH7vz4IPP9qFdfej3iv6Bbmeu2F588Ykjn6cf/ig/6ow92VyF95EPa/4jXZ0Fa+3U1eU/ck88KF96IfOIrK4x0kM21d+sEPJiafWFDfuBZPm9bHxXe1YO+ZQccMUOsmvaPQQUP+zvxOej+yKHoNmeT8yMamP8fvROJNgXlMPTfibQFScvd4jyzeLon4G8izN0GUvrJZAkU4UHgbcqQggwBSdFy6OBvsOcjbk7YPGNruJGDGYJa2ed6sM3uqvCEf7Se9ZYm+wqfvwqpc9698wm+Svd6twU7K8WnzDs8o+67tVnxd/KB1Zj6zuPUXxnFa/Yj5ygK/dV9iOfVZyL6dEBSrLPHKKelSceWWMdQ9HRYVP5huxx5ZDi+aDq6p9lJ8210pu1YU9ymJ7f1Z6VQ35kDriL3dE8sn/aeQJn4lR+Rp4Wbx1eiKNVrp5pxdySpbw4a8xR+xBPs3pmN3/M5v3E511x8nKHKBkLR7kzqT/TSbqMJR3rIYoNccUKngokAr8GOt+mqGBSgNJPuutPQVoDd8aMsbONXAlI79jwmUM6zcYwF8li9m0s/Xaumm+WdHbG7/bxb4hnY7RucfBvkuBzxEQy5Rf4Ajy1Nj1HdrU5ulCE83l1xf+k26rJVzQva0Anre9oPeKFz2qc7rXJqCGHz1WHTv+oslefKd46/In4kb2Qq3XrftTYIMUJ+6i/M8IH8S/ZgJhXX9lpZBfG7a5LPjiSM9KbdR7113vsiv111XhfY51jFBPkScmUjFlMyH/1Hl5V9pnP0lGypM+zGzZdMSUmZVs1WBzFNLrX+NScyNI69XdkF/VZzSdfl17oilzZa7U26YivoBN6f5WrWKWdJ3AmTj3PKg/JX8lns5yy0ki+ehQTGs8cNQbweb0fNdYW3/hGp4vFSx6icBQ5xie0LmOJhQevAoPgmG32FANsWLCtgc7my3vpPPrTfKumZMLGNzp0SX/mGsnXs6qbz0eyUcF4tWmeWdK5KtvHU6TMbKS+HBo8OWKL1TiNFWeYV6Z6jpwVV9d3dc9aVrGJjaou/llrGh0K0NX7cu9yZ35Inw7/WHEYveMQe9WnYIC9dBUDrW3U2EBlm5of6A8XcUceXP3KnIxTf3/v9+6r9N+9HuUJyVEf4sLnrfcjPVYxIZnYqq7X9WftOqReaeRo2ebZjTww8xUO3OpH/LnPzMahN75ZbaDPMNX9LD4l5yiHvNIewbrf6Sr+aecJnIlT+ajyrtc4xMYqp8y08vw866PnzKGrN2JKOWvUeP8j9sWRPq/wrCtOXvIQhcEfccZXME7VoctYkusbHhsVG6cHNDrAkqKXIKxsKRikq+69cCDA9e4oCH2TRge/Mr90Rn/eo6vm8fl5r6s2fr3XH0WAvz9zLwY1GZ0Zv9sXtnwLXsfJbqzJbUhS17vKChligPxqN+cpGdXmyDhzpaiV7FFz/5TPuY3YeFhrleH6ul20dq0NPz/igXyfe6Rr9zO3het/dh5iBHvBhRiu8uAi33H+7jMew+KjOeCjMZoLbrPYq/Ne+XyUJyQbDlpf1UnrYd26etO6eCe/cQ4uU+uFsY/nnkPBLG7pd3TV/JpLnJ/Z3MbYts4nH5Iu1Zew/4oHfqjx7j/yO/KC3unPmVcd6Fvjn35uoyrHdag+wXitHT1mHOj7iVetPe08gatxit+uYmimFflQtlv5LLFT41djqAOkhzeXPYsZ7/9V7rviJIeoGzymy1hSdVQkEbyjzZ6gI3joWwOdAJSuo83eN69VkFN41CAHM/PMNlD6ra4USKxp1Xf1Tgxqwln1f+SdcxtxlUyYyVa1wWumJ/LFZCSf97JrtXmd6+iz7C45+vPDno9jLdJ71mZrwq4jP9bcvNf8tbjyueh31T9c5u695oSReK9iZSazxqjHfJXHfPiO93VGXmCPfMn5jvjPdH30OX4yyxPSB47SfdR8Te77+PzVmEAObEc67Dy7WpztzCFes7hivDOtsTFjyVhdiauRf/j8q/h0HWY5hHWI/6MNXes6H5X3TuPEP+08gatxWvP2GQ0UF/jszO/RT/Yd7eXKgcqn5E2/Kqa+YiysbNAVJy95iGKDHTnKCsqrvusyltY3KpJqIQUH+io4FaRqs0Bn45oVNR7AXrAwF1fZTOsdbbTqw6FOV3Ri7O6VOWbJ5oycUUG5O/6onzNb6bpKnhpHMhzxgueMt3TEtlfjydcz0uWIB++xn+uDD2utM9nOQrrMGvJXzGdjO567nrLPrFiczTWKUexcN0L6slZiXhydkRfJM33g9syYYM3MtfJb+s6u7o++VlitZBNz7oN1Hpdf3535jJxV3jwjb9QXnor1o/jR2mvTGJiMuO3Ep/uY28PngsUqzrGfrrO1uMzRPTyIi1GfT30mtmnnCeCbj8YpuXiVU1Za+b5R/ZZ3xOhoDsUo7+UD9a/KXOnyFd51xclLHqI4Tc8K+nczcJextO5ZkUTweIFE4DnHWaBTaM8CzeddJZkjOehEgCsZ6NlKZrU3a7ha7GnuqzKqbnyWHbDJao6j4sS5j2wDx1pco4eu8BolXu93dE+RpHWdaWIh3fVHgSS9XR+90zP5z6xJDuudFWkay3pX3GdzdD1HB/QVu93G2BEfj2XJw8eIe/cXZ4TtpM+sMe8d3I7yxExH/EiFPmx19bXyfMWcPcYZ1zmd5Zn8VOVcLc6qvPoZu8kX8IPaR5+JvdEhSe9dTh1PfErGrDkvt4f3xw9XOYS5sKNspGdnbMBa7vBlX98r3Itb2nkCV+MUn1vllCOtyEv4vl8lnznqPuAxo3tvqg3It3Wc9/tq911x8pKHKJJ9dYZ3NXKXsbT+2UZF8DkzBbPm9mKCIKyBTpD5eOft8642M+T4nC5H97UAIlFoY9X8K/kazxp0PWqSh/yz19UaVvOqkKG4rZzrOOy2o5vYenObzIoW9YfBkS4ue3RPAVT1qH317fHMxr5O12dHR8ll/Gq9Z/xDuiPz2dcdf5U+6O98OEB68cmm7/aY+QS20xpnjXl39ZzJ2Xm+kyckRwUA+8HKPu4P9PNnVSf80xnXPs7yKCdpLPOevbr9qg5Hn7GZ5lytF//Z1a3mPuZZ8XIGM13ww6M1Y5+q7zP2iCPG7/ZezNLmBKpP7X4+8tndGJlr9vMbxYjnPN0Tj8yhK81/RdY+Omqey2axORr3yc+64uTlDlFu7NW3au9k3C5jac3Ox4OBXzQUcGpecOqeRhDWzZCiZicIVwUFcgh65q1XydBcniw8mfna6ljW4Imk9tn5LAZXZdR5pDfrqIxrX7cRY46uzmXmC3WenQNKHTP6vFMASSd8wNciHfQn/cVF75zPro7IdA5V1y7/qHLPfEYH9D2KB5fNWOej98QKvzpSaOpKm/kEtpM+s8a8uj674SMrLvgEDHUVE/cl3rk/jJ7V9SC7MvZ+zlL3jzbpJp2uyBjNLd131qqx+Ar9j66VC75Rn1e9kOv28D74oex/1MRLdsLvkc11Nofkou8dvny0jrvfi0/aeQJX4xSfO4qR85p9G0EsKC5o6C27e63He658Yev7Be++4rUrTl7uEIUj7iTZdzF8l7G0Xt/YfRNR8PDrB5uP5q0BDd/6nKLGg9P5+ry6n7UjObNxmhfdpPfK/vTT9UoTg6syfH6tQbrrb+dnc++/Sn5+2Kr6Mh+FtevDPbyqzXm/e6UA8l9D6ljmkv3cP72f9JDerg8sVnZ3H5zJ1jzoUFm5Ds+8Zy1aoza9VbyM9EB/56N+yGVdxLuzmDHCdtJp1pgX+bN+Hc+P8oSvY6aP1o3/OwO4rA5orLUy9rW5Dmdt6HLQ84oMl6cvFymmtFZfu/fze5gcFVB+2HJ98T3NO2vOa6YTfih9zjbpgN1k91WuoN/Md87O/U79VzH+Tuu4W9ercYrPrXLKlTV5HeD7PTF1ZHf0+4oxMeJ+xGs0ZvTspQ5R/Jqixa02wNFCXvlZl7G0xtVGxTcN2mz83tkQSDXQzxQ1vrm6bN1LrtZ7tFnXcXz2hDCbhzm0zitNcroSCry19l29KIR2dMBuku8HLmSseNOn2vwsOzaZqoPLoVhbMaCP6+P/3Ghmd/eNWZEmXbr8w9e1e+/r2DlIj+Ria+ejfsgWP793GbP84Oy8v98z744/+rhH7rHRzG/lP/KzVbFNH/VzfyAWV+sg31XGvhb3d39+9h45M78+I0+yiB+tYUem76tH/d1/3DYuw/OP6+593B7eBxarHOL9R/fuy7P14F+rPDSS/QnPxDbtPAF8c+ZTRxLJn6ucspIhu+lPcTRqHl8eg+h9FFPkRY/r0Txf5VlXnLzEIUpOgANqYY8WH69q/C5jaX2+yYmbNzYXBTEbrQeb+sK5BjpFxWzT8XlXSUYBOrOhdNE7/UnXUWMN6lN1pz9rmyUb+h1dxWBVaB2N573kHK2LvlwpgjWu2pE+fvVE6TaikBSTkV088Vabu/yde7ef9B81OLiO3g//UL+qDz44i3/eHzHr8g/Xe+defNDxil/NYlQ6IH+2IXqcul95XM3WwrxXdJ/Jrs/xg5mt3a/rWH3WOrFz9Qdf68hP/X31QZ8LHVa/vnj/2T2xO4rP2ZjRc+RovdJplh/rWHxltVYfo36aQ3y9wXtWhPFlTbWHyzjKIf5edho1t9+MAbpe3SNG87/6M/FPO0+A+Ho0Tsmfu3FWNSTuZuORP8rP+LvnfJfv+8JXjAlnwX1XnNx2iJLCO3+zTVULd0eYFWkAeqVrl7EqgxowvgFpztHmTyDWQKU4m3F19qskQ9FeN2DsQaLQ+7pJaizJYJQoJMMPH7MNlLmOrtJlNs/RWN5TaIn3jB19/UoRKe67jSLFx4gBttPVfcJ1k37V5rvzej90mK3V7eu6yG4Uc9JlpA++o3fqi301FrmMddmuX6d/uNyde3hf9alZjEoH/AYOdUP0OHVGXnjO1sK8V/Wfyffn2HqWJ6Q7a6x7gjiTJ+jja9U8+Kn6OSNsxLhVTOCvs0ODr2d1z1pWeXM1Xu8UC6xZcU5s7IxjrTXfzsZiG43zMc7OfeRMfGpObCN5o0asa70+v/pKNzi4Di7nR+YA1+NH3ctuaecJXI1T8ucqp6y08hztvi1/JhfJ90d5xGNT954ftC5iTte0nwl0xclLHKLkGDK8nGXVvECYJeDV+B/1rstY0t8Z1MJB7wk2zTliNAt0CvHRmDrvKIhh65v9yJ4ay1zScfSnQPckgGxdpZ/GPJqoXJZkeLLyd7v3bOijdYyeYTPGzXiP5mftkosc9RNn5NU5xRqf6GCGDpI5atKl6uCfYa5n0rk230h8nO41lme+fpeBfh1rdblH9/j9VX/SPLMY1TvnO+I3yw/OdbYW5u1Yw2wOnsNL9hzlCfXDb7F5vfqaahxJPoVDHSduvFv5CTE18zXWcnTVeOmwyptHMvDrupbZZ9bFOK1lllNHc7N25NAHHxnN6wf8FTN0muWQV9ojWPc7XWWbtPMErsYpsVFjxjXx/FxzlvohYxRfislZrtRYj7/ReOW8KznI1/EJ911x8vRD1CfAvrqGLmNJDw/C0UbFBqU5RwFDkNZA52AzCuw670iuM2KOmSz11TvmJOAV5KsxGkdhpQLqahMD6fpo84KWNRxdZTP/pveIpevmhWfVW3JqElUfjcEe1eYue/de82iNq6JMXJgTHrIbvwg4t9GmoGfYWePlJ7I3c+vZyPe1BsZ1+McuE/WTPke+uysPdjN7UeCqX20zRn7gqGP4zLwjufTpvDLfilvNE1q7nnEgwN66jpr6wkt+oznFiLlnjPFR+d7VJt/Q3Jr30cY6JWfnj3VxWDxrU3Fjnqq3fAm56iNGiu2Z79U102+VQzSm2l5z3b1HVN3f4bM4pZ0ncDVOj3KKNML3ZSP596jV+Ko5bzSGZ1oDemiO3Zhh/Fe6dsVJDlE3eE2XsW5QtWUKEkVHAeIKIVdJJW2fAAXY1X+WxIwk6bsPKthf8aTNojbexz8qmdf8jL2688TOavFhDht1DO9nhU7tn8/f/0rKIXfGBb7dOQSf+so54KvVGzMfy/MQWBHoipMcolaUm951GatJnVvEsEny60PHpHw7msLmG02+EZ59E6+iQgWFfLCrYKFQ0dx3NubVWkaHqPjHndbomesZeWJHM+YdHaL4xVeHu6PDwM5cn9DHfz0f/XqsNfJL+M6hmFjuziHJAT//T58/weeyhhB4JoGuujyHqGda6f9ldxnrBlXbpmCTHBUpj0zihc0j4z91DIWLfKz+0qTCRwWN3nUXhBSho8PMs1jjU1pPnTf+8Szqz5WLTbvyxK62+O9oXgrxri8ddnV65X6KL8Wd/nTw8fjTO3jq/e6XXIxxWVcYJAf8TE82SAuBEFgT6IqTHKLWnFvedhmrRZkbhVCMdPwahayuDfdGDE+dSoUDv0bJz0Z/+iVq9u3xo8pRsHR/k7zSh4Jba6x+EP9YkXvtd9iuI0/srpQCvh6i8Ov6fFfuJ/fToXKUX/yZuO42WHflEPyo5oZdfT6ln+yRFgIhsCbQFSc5RK05t7ztMlaLMjcL0Qa58887VmpRPNdfWlZjvto7FRD1MCXuev6sxj/xuesbe/xA8eSFEs/jH8+y9PPlduSJM1rODlF6ri8d5FNpvySgL2P812/Fov7EzWPylyPHT7pySHLAN75fud74RiF3IbAm0BUnOUStObe87TJWizIREgIhEAIhEAIh8JEEUm98pFmzqGYCXXGSQ1SzYUbiuow1kp1nIRACIRACIRACISACqTfiByFwTKArTnKIOmZ9uUeXsS4rEgEhEAIhEAIhEAIfSyD1xseaNgtrJNAVJzlENRplJqrLWDP5eR4CIRACIRACIRACqTfiAyFwTKArTnKIOmZ9uUeXsS4rEgEhEAIhEAIhEAIfSyD1xseaNgtrJNAVJzlENRplJqrLWDP5eR4CIRACIRACIRACqTfiAyFwTKArTnKIOmZ9uUeXsS4rEgEhEAIhEAIhEAIfSyD1xseaNgtrJNAVJzlENRplJqrLWDP5eR4CIRACIRACIRACqTfiAyFwTKArTnKIOmZ9uUeXsS4rEgEhEAIhEAIhEAIfSyD1xseaNgtrJNAVJzlENRplJqrLWDP5eR4CIRACIRACIRACqTfiAyFwTKArNoCwJQAAAi9JREFUTnKIOmZ9uUeXsS4rEgEhEAIhEAIhEAIfSyD1xseaNgtrJNAVJzlENRplJkrGyl8YxAfiA/GB+EB8ID4QH4gPxAdewwdmdfvu8xyidkmlXwiEQAiEQAiEQAiEQAiEQAj89NNPOUTFDUIgBEIgBEIgBEIgBEIgBELgBIEcok7AStcQCIEQCIEQCIEQCIEQCIEQyCEqPhACIRACIRACIRACIRACIRACJwjkEHUCVrqGQAiEQAiEQAiEQAiEQAiEQA5R8YEQCIEQCIEQCIEQCIEQCIEQOEEgh6gTsNI1BEIgBEIgBEIgBEIgBEIgBHKIig+EQAiEQAiEQAiEQAiEQAiEwAkCOUSdgJWuIRACIRACIRACIRACIRACIZBDVHwgBEIgBEIgBEIgBEIgBEIgBE4QyCHqBKx0DYEQCIEQCIEQCIEQCIEQCIEcouIDIRACIRACIRACIRACIRACIXCCQA5RJ2ClawiEQAiEQAiEQAiEQAiEQAjkEBUfCIEQCIEQCIEQCIEQCIEQCIETBHKIOgErXUMgBEIgBEIgBEIgBEIgBEIgh6j4QAiEQAiEQAiEQAiEQAiEQAicIJBD1AlY6RoCIRACIRACIRACIRACIRACOUTFB0IgBEIgBEIgBEIgBEIgBELgBIEcok7AStcQCIEQCIEQCIEQCIEQCIEQyCEqPhACIRACIRACIRACIRACIRACJwjkEHUCVrqGQAiEQAiEQAiEQAiEQAiEwP8B1qVZV17BOcwAAAAASUVORK5CYII=" width="528" height="313"></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>What are the major products of electrolysing concentrated aqueous potassium iodide, KI(aq)?</p>
<p><img src="images/Schermafbeelding_2018-08-08_om_11.32.44.png" alt="M18/4/CHEMI/HPM/ENG/TZ2/31"></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>What does <strong>not </strong>affect the mass of products formed in electrolysis of an aqueous solution?</p>
<p>A. Current</p>
<p>B. Duration of electrolysis</p>
<p>C. Initial mass of cathode</p>
<p>D. Charge on the ions</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>Consider the following standard electrode potentials:</p>
<p style="text-align:center;"><img src="data:image/png;base64,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"></p>
<p>Which species will react with each other spontaneously under standard conditions?</p>
<p><br>A. Zn<sup>2+ </sup>(aq) + Pb (s)</p>
<p>B. Pb<sup>2+ </sup>(aq) + Br<sub>2 </sub>(l)</p>
<p>C. Zn (s) + Br<sup>− </sup>(aq)</p>
<p>D. Pb (s) + Br<sub>2</sub> (l)</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>What are the products when dilute aqueous copper (II) nitrate is electrolysed using platinum electrodes?</p>
<p>E<sup>⦵</sup> (Cu | Cu<sup>2+</sup>) = –0.34 V.</p>
<p><img 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MqKpVV0ELuOnO8867QmTf567wAyVj8vTh6Z//NYq3sbq8K85PcZgLDl27E9Yao4GSVjMTvlHVFxSummWR94Rf0B+7a/ZjXhRiy3die0S8eZTr6O+mLEmCBx6spzGuTSFgFIyHgfKbOlSZaC6TNtxdJAkSCYSMMW7yI3Yw1miyBqIb/fqvCWsT33CVi+bydWm9dhcrPPJAXmU0iUrv+XSPeWuG5vbw7ABHUcVNLDDvfBcGZ/OPEaaTx0Y6bVsRHa7ytxjJdqd2KtZT+IRGr2GmT8RY1AU+B2ZZulCW2L8F6u9X6V1pcMnfY1hMmXPnbnOWO8UIUzbS4R7oHcAqBO2wddyjKrbREt7AQNMvb9EWp5HNk97BXsS5krx5o0oW07MjbPhq+IgaJTlS2Vq3sgYhLNkx/7iR9Hm/cOHhtTXGxHgvl4+89FSsbvWyZ4WjhzLj6AMROlL5eWuVVdofCagY3Wn8nyuefJ56j8ecz7zjTJWpxPkb7SbzLpnEtvrTNMy+zA5qdHi890Bqe+llrOjO97Kr6be6kHH3xAfkQOuZrfvGnqT5sfnL69+avvTQXNRZumiP04pXlT0VXTInQv+0/zV9ufFedDlDgfvpPLbg/G7q36vvlq0ebmqQ/+tHn69i/Fb93J0Px+7GjTMXoo6Wjzv6Wi7881v//iOFEW2px09JJpKeptuie+7cVuT213UHdzG43Ip6U7m9mYKEpknhekegyR0nAV9WCiNauaiqdFE777b9s/GCGRE02t34Ydz+FhqYvc+5ctV7y4BmHcTy2DDtSb3Ob4ZiJxzzCP2RYi68Q5x4dk6J7QcrnzwNbL7qhnM1/t0O0Ngz7wmrEcmW2GjkQOMWUZUjKXY0a7G4FR73C74/tHUreE/LhXkSaTSLNSiah3YewS9U72YpdtDyIiInIaEwkiIiJyGhMJIiIichoTCSIiInIaEwkiIiJyWq++aoOIiIjuHFtXbfDyTyK6oxi7RL0TL/8kIiKibsdEgoiIiJzGRIKIiIicxkSCiIiInMZEgoiIiJzGRIKIiIicxkSCiIiInMZEgoiIiJzGRIKIiIic5mAicR3l2lmmu1r5rchDnVzauzSiRq+DJi7EtB2mH79YaLKOobzeKC/jqCvQa55ChKYA9XJJp+oLoIl4Chr9FbmAiBxXh/K8PR1jV6dHTVdD11pX4pIxTGSXY4mE8RxOZJ3BT/1HAVlHoK+7lei9G+pQpl2CibP2A5GpyK86D4PhLPIzpwPZryD8iS3QO5xMGFGvz0BS2ii8HhsEN7m0U25BiH19FNKSMrrwPkTUkrQ/j/D5B4FnMlFqkGK3FLlbfoaS5c9AvdnBZL4Dsd631yEtaD5iAz3ksk4whonsciiRMFZ8iqzi0Xh23uPwbTiIXUfOi6/T3kL64tdi6coLiM/8ExKiAjHEtNV9MCQwCgl//isS8A6S3i5yrEIynsdHabvRJ3EWJrg7OjKkgPuEWUjssxtpH/WmfUd0N8lJuwZIkGI33FdO3N3hGz4Pq9dH4Jzmz3iv/LqptCuM1XlIS+uHRPUjYm2OYAwT2ePAN+FlHNO+g2L/n0M1KRzRqn8je9sRVPSaSKpF4d7dKFU9hkiVjZaH22hEPj0apWn7UehAT4ux4gi2ZQ9HdOhwq53XiJqCVMT5tXa7btgQCz/lIuhqmloWUQxHaPTwXrbviO6mzmK3D7weXYLM3K1Q+/YVvzehRrdIxJ9VzNksk1xHxeE9yPadjFAf6bUSkbSU57QZPvGLS0FuudVALmOYyKabJxJ1nyMn6xJUT0+Fyt0HU+ZGwLU4Bycqut4KuCuaDDj1YRU8J47BCJtb2xc+oZOhavgMp76+JpfZIyqgEzko9gzCmBFWFZA+FeqZ24DEQyiVhkwyxqFs2yE0yEu06IsRY4Lg2Zv2HdHddLPYdfNBoK9j/QltmIZqC9uut+4Y1s9YhENe61uGPksPIRE7MeflLJRbkgbGMJEtN0kkjKjTH0FWQ7DcAhetgEmPI9q1EFknzvWi7j1XKPu72t1Yxf0eGIRvUWL4Ti6x5xJKjp8BgkfCy0UusrSaFiAxJgBu0pDJODUSE38tP9/KxWskgnEGx0suySVEdMdd/ALHi+9D8IiBsITxtSu4IGX+/d3hJlUUbgFQv5MPwz41fK0qDsYwUUc3SSRqoc85ggaVVReg+8OYHD0QxVmf9qLuvQYYvmuwm/gYr17BRQxFgLK/XNI5zwAlBsiPbbea+mCwt49IX9oZoESA5w1cvHKtFyVhRHeJwhX9lR2iqJu0i/chk/Dq6ok4p3kc/soQxGl2QbffxlUhjGGiDjpNJIzVx7ErqwoofgPh3vL4v1KFmB1S2TvQHrssL9mDuSgx9jfeqD16GpU2I18ernD9Ocb+pJ9cRkR3neLH8B490H7sNumRsngTdPqabvhSd8codSq+KD2KjJQkTEMOli+cgZBpa5BX0ygvQ0S2dJJIyBOSGn6N1blfw2C67Er++XwnZrtWISvn815wTwlPBM98Ev7FH+BAsY1rwOvP4MCuQrhGT0KgdBWGsRp5K6e3JE1+sUgp6FhJ1ZYYYEmhbCYqjbhQVdFujoRw2YCS2vswyKPfzbqCiKjT2DWi7rgOWz/IQkGdi514uo7qynL5cXt2hjLdfBEWFYXohHSU5K6BqnQ3dp68ID8pMIaJOrAfC/KEJNfZLyDaNCvaiml4wxsNveKeEgq4BaqxefVgpEXNxoodBXJ3pXyDqpcWQoOFyFw+QbRJROV0LBUvXYzFySoDSjN/huw/HLQawhmIgPGjgcKzqLZMAjdXdm8hOaME9WId9WV7kJz8sfx8q6bqsyjEaIwPGCiXEJF9UuzGYF0CoJn1MjS55fIl2nUoz92CZfP/geHq32PxBGmgUYF+Hp5wRT4OHCwTy0lXUu3EW2klple0McgP41U3UFh5CeYwNlbrMM8vBHEpn8j1g3iPEydR3i5eGcNEHdlNJFruHTEQ0ZMftnGd9QBMUMdB1XAEOfpa8fs/oYsbA6VqE/TWV1n1GFK3ZQqO6mIx4OOFCDEN04xEiHSDqmkbkfveIgSaZlgp4B62GsWpUfBSiIrpfnf0aVmBTL7Co7YIpyvNs7alym4etHvnAslT4a9Uwn/p5wiIHis/b3YdlaeLUGs934SIbsIDgQnvInfrr3B5Q6SILyl2/RG+6H8QsP7v0K4Kl+8LI93nYQEy107G+ZVSHI7ExP++il92iEPBdBlncJteRIXXNKzKXIrB2XPk+sEfk3f9GEm6PyHG0pBiDBPZ8qNmQX7cq0hDD9Iwy20jDXGsWocjk5KwKsyrNeMyGqBb8Cy2PZIOnXqUnUxMuqV4LMKTfZDx2SqEmYZMyqCNisXJuX/DW1FKO68j+uG77bHrAKkHYkH4HjyyL12+D4UDGMN0j7MXu4wFm+pQlrEJu0bOx2vWSYREMQyPxj+JxuRMHDMN61xG3orxUEaYJ2VJN7Y5CO2uM/CPn45g090vpSGTTCQ3Pon4R4dxpxPdZQqvMMTHX0Oy9qSD87wYw0T2MB7aqy+BNu632IA52KiW7gvRnjxuG1+GN9Ol22oPwITFGqwN+gwxISNFxqaEf3g6MCsd2qXjWl5fX4T0N8sQvy5GHkIhorvLA4EvJCG+aCvSHfqjXYxhIns4tNGGPCSx0mqipOcy6AqXIdBy5xoiuhU9YWiDiLrOXuwykSCiO4qxS9Q72Ytd9tERERGR05hIEBERkdOYSBAREZHTmEgQERGR05hIEBERkdN69VUbREREdOfw8k8iuusYu0S9Ey//JCIiom7HRIKIiIicxkSCiIiInMZEgoiIiJzGRIKIiIicxkSCiIiInMZEgoiIiJzGRIKIiIic1mki0aTfBJVymOkmFNY/fnGboNPXwCgv1zs0okavgyYupHVb/GKhyTqG8vqubskV6DVPIUJTgHq5pFP1BdBEPAWN/opcQEQ314Qa3SIoVZugb5KLLOpFDE6185w9RtTrUxARkQK9QzHfxTgnukc50CMRgATdl6a7WZl+qvKx1esolsxaj33VjfIyPV0dyrRLMHHWfiAyFflV0racRX7mdCD7FYQ/scXBikUiVUYZSEobhddjg+Aml3bKLQixr49CWlJGF96HiLpVfRHeTvoAQa8/i0A3RzpjPRAYOx9BaevwNhsBRHZ1fWhD4YUJs2dC1XAUB/IvyIU9mfTFr8XSlRcQn/knJEQFYohpq/tgSGAUEv78VyTgHSS9XeRYq8N4Hh+l7UafxFmY4O7o7lPAfcIsJPbZjbSPzveynhyiH4JGVH+0E2l9ZkM9YYBc5gD3R6BO7Ie0tDxUM3CJbOp6ImHhjsEe/yU/7slqUbh3N0pVjyFS5SGXWXEbjcinR6M0bT8K625eUxgrjmBb9nBEhw632nmNqClIRZxf65DJhg2x8FMugq5G7ndVDEdo9HBkbzuCClZIRHeWsRKHtx2Fb/Qv4GMJXAfiFn3hEzoZvtl7cLjiulxGRNa6nkgYq3FsxwdoVP8ei7uS2d8tTQac+rAKnhPHYITNrW2pKFQNn+HU19fkMnuuo+JEDoo9gzBmRF+5TOrxSIV65jYg8RBKpSGTjHEo23YIDfISLfpixJggeBbn4AQrJKI7yljxKbKKh2LimAfkSs/RuBWV5IgxmOhZiKwT59ibSGSDA4lECTRRD7VOUPQOQYy2AOeqq/Hva70lrFyh7O9qd2MV93tgEL5FieE7ucSeSyg5fgYIHgkvF7nI0uOxAIkxAXCThkzGqZGY+Gv5+VYuXiMRjDM4XnJJLiGim6rdhKiRcv1j+XkIUZoSeYGbacLFkkIUwxcjvMwNAMfjFi4DMSL4PhQf/wIX5SIiauVAItFusqWhFLkpczH88HJErT+GOnmpnq0Bhu8a7LYmjFeviApiKAKU/eWSznkGKGHpi7HZ49EHg719RPrSzgAlAjxv4OKVa2zZEDnKcxl0Z831j/nnS+gSAuQFHOQ5EsoBcgugK3GL/lAGDIUIXFxl4BJ14EAi0Z47fKOW4PXZ3mj4UI+vHb706i5xUWLsb7xRe/Q0Km1WAvJwhevPMfYn/eQyIiIicoQTiYQVpSfuv7U13AGeCJ75JPyLP8CBYhuXcNWfwYFdhXCNnoRA6SoMYzXyVk5v6T71i0VKQcf7ZdSWGHBZfmw7UWnEhaqKDmOtuGxASe19GOTR7xZ3PBG11YiavDWIMA17hCAu5RPUdAjcszBclls+XYlbfAdDybcQgdsL6juiO8+JsJACNhVv7mjEtLmTrGZA91QKuAWqsXn1YKRFzcaKHQVyBSPfoOqlhdBgITKXT4C7SBnqjqXipYuxOFllQGnmz5D9h4NWV1kMRMD40UDhWVRbemLMicpbSM4oQb1YR33ZHiQnfyw/36qp+iwKMRrjAwbKJUTULeo+wV9euoR5J0WyUPpXBGSn4aBlUrMLBgUEQ4VyVFabyxyPWzRdQmXhDajG+2GQXERErRxIA9pNtlSORMib/8HTGZnYGKWUV/BP6OLGdPEuc3eSO0apU3BUF4sBHy9EiLe8HdINqqZtRO57i+Qb1CjgHrYaxalR8FIo0O9+d/RpWYFMvsKjtginK80VkpSozIN271wgeSr8lUr4L/0cAdFj5efNrqPydBFqVZMR6mOe8EVE3cI9DGuLNyPKS0RsP3f0bxu4UPj8AtGqb3H09DdyD6OjcQsYK0/jaG1wu0u+iciiuZd68MEH5Ee3yfffNB/93cLm3x39pvl7ucjk+3PN778Y2jx9+5dty9v4T/NX259tfvCh3zUf/be81PdfNm+fHtr84vvnOnkd0Q/f7Y3dG83fHl3fHPu7j5q/bRNoN5q/eX9J80PTtzd/ZTcAbcStXPbQi+83f8PApXucvdhlgm1THcoyNmHXyPl4LcyrbStEMQyPxj+JxuRMHDPdwOoy8laMhzJiDfJqpFuGG1FffhDaXWfgHz8dwaa7X0pDJplIbnwS8Y8OY6uG6LaQhif+gVW7HsCrr02U72Br1gdejz6H+MYd0B6TZjg5ErdC3Ulok68hPj4MXgxcIpsYGu3Vl0Ab91tswBxsVEvXl7cndYnGYF18Gd5Ml26rPQATFmuwNugzxISMhFLqIg1PB2alQ7t0XMvr64uQ/mYZ4tfFOHiPfyLqGunv6SzA+A1AwsZZGGUrztyC8MK6x1D05t+gr/e8edxKf7QrfSuK4pPwQqCNu+ISkcmPpG4J+XGvIs3XkK4n717XUa6NRfhKqwlX0jXshcsQaLkBFRHditsRu8ZyLaLC30Cx/HvL/W/2IiHQoT+rR0QOsBe7TCSI6I5i7BL1TvZil/3sRERE5DQmEkREROQ0JhJERETkNCYSRERE5DQmEkREROS0Xn3VBhEREd05vPyTiO46xi5R78TLP4mIiKjbMZEgIiIipzGRICIiIqcxkSAiIiKnMZEgIiIipzGRICIiIqcxkSAiIiKnMZEgIiIipzGRICIiIqc5kEgYUV9+DFmaWPgph5nubKVUhiBOo4O+plFepjeoQ3neHmjiQuRtED9+sdDo9Kgxyos4o74AmoinoNFfkQs60ZVliUjWiBq9rmPsZh1DeX1Xg/cK9JqnEKEpQL1c0rmuLk9077lJIiGSCP0WPBH+CrLxNPaVGmAwGFCauxYBJesQpU6FvsuBfDdIlcHzCJ9/EHgmE6WG82I7SpG75WcoWf4M1JudrSTEet9eh7Sg+YgN9JDLOuEWhNjXRyEtKaOX7Deiu60OZdolmDhrPxCZivwqKXbPIj9zOpD9CsKf2NKFWJLqswwkpY3C67FBcJNLO+eBwNj5CEpbh7fZACCyTfpbG3ZdzW/eNHV089RN+c1X5SKz7795v/nFh37aPH37l83fy2V30oMPPiA/upnvm68WbW6e+mBU86ai7+QysxvN37y/pPmhB59t3v7Vf+Qyx7Xsgy6+9vsvm7dPD21+8f1zd2W/Ed1t3RO7Qif1k03fn2t+/8VQJ+qs/zR/tf3Z5odefL/5GwYt3cPsxW4nPRJG1BXuR1rpaDwdObpD9q7wmoSXM7PxN/WoHj7RohaFe3ejVPUYIlXtew36wOvRJcjM3Qq1b1/xexNqdIugVC6CrqapZRGbZZLrqDi8B9m+kxHqI71WIg0D5bTpgvWLS0FueZ38vKAYjtDo4cjedgQV7JQg6kRnsSu4jUbk06NRmrYfhXU3DyZjxRFsyx6O6NDhVnVWI2oKUhHn1zpksmGDNIxrHe994RM6Gb7Ze3C44rpcRkRmneQA1/D1qc/Q4BmEMSPMX5TW3OEb6ONg9+Bd1GTAqQ+r4DlxDEbY2lo3HwT6usu/dIHxHE5kFbZdb90xrJ+xCIe81rd0wZYeQiJ2Ys7LWSi31HN9MWJMEDyLc3CClRKRfTeLXfkLXtXwGU59fU0us0ck/idyUNymPpOGOlKhnrkNSDyEUmnIJGMcyrYdQoO8hJlixBhM9CxE1olz4lVEZK2TRII6dfELHC++D8EjBsJFLsK1K7gg1UD93eEm7Vm3AKjfyYdhnxq+VnvaxWskgnEGx0suySVEZJsrlP1d7VZUivs9MAjfosTwnVxizyWUHD8DBI+ElyVgzT0eC5AYEyAaRX0wZJwaiYm/lp+34jIQI4LvQ/HxL3BRLiKiFp0kEi64v/8A+XEvpnBFf6Wr/Et3G4oAZX/5sTBkEl5dPRHnNI/D33Rlyy7o9tu4KmSAEgGeN3DxyjW2bog61QDDdw1248R49Yr4Ym8Xh53wDFDCUqvZ7PHog8HePiJ9aa8/lAFDRQPiCq4yaIna6CSRkAOqtginK211wddDn7Li1i+fvN0UP4b36IGoPXoalbY+Z5MeKYs3Qaev6YYvdXeMUqfii9KjyEhJwjTkYPnCGQiZtgZ5vepSWaIewEWJsb/xth+75uEK159j7E/6iayiGnkrp1vmOqQUdEdME9HNdJJIKOAePB3x/mew68CZjpdH1hVi79Z3kVZQh36drOXu80TwzCfhX/wBDhS3v3zLiLrjOmz9IAsFdS52dsZ1VFeWy4/bs9Ol6uaLsKgoRCekoyR3DVSlu7Hz5AX5SeGyASW192GQR7/ODgDRPa6z2BXqz+DArkK4Rk9CoLs0RSkVL12MxckqA0ozf4bsPxzsMKG5tsSAy/Jj24lKIy5UVXSYIwF8B0PJtxBBi/sZtERtdB4SbkF4YV0coFmIlzQ58s1f5CsTlr2GHcPnYeviX4p2eE+mgFtgDNYliM2Y9TI0ueVyUlSH8twtWDb/Hxiu/j0WT5A6PBXo5+EJV+TjwMEysZw0o3sn3korMb2ijUF+GK+6gcLKSzDP7TZW6zDPLwRxKZ/IvTTiPU6cRDlGY3zAQNMykqbqsyhsV0ZE7Umxq8bm1YORFjUbK3YUyHEl36DqpYXQYCEyl08QdZBo+IStRnFqFLwUIo7vd0cf0zrMBiJg/Gig8CyqLRdfmROVt5CcUSLiXdRtZXuQnPyx/LyVpkuoLLwB1Xg/DJKLiKjFTXJrKZAX4b3cP2L85RSE+yuhVCrhH74CJQFJ0GlfQ9gQOVxrdIhTDoNKo7d8sfYcHghMeBe5W3+Fyxsi4W+6NNMf4Yv+BwHr/w7tqnAMMe0JURlNWIDMtZNxfuVUsdxITPzvq/hl9FjTWtowXcYZ3KY1o/CahlWZSzE4ew5CvFveY/KuHyNJ9yfEmC4vlVxH5eki1KqsLxslItuk4cIUHNXFYsDHC+W4GokQ6QZV0zYi971FCDTNbLZirMaxHYVQLZsCH8tT8hUebYZqpfptHrR75wLJUryLum3p5wiwEe/GytM4Whvc7tJRIpL8SLqZhPy4V5HGQQ2G8/Jvd4fUA7EgfA8e2Zcu34fCAcYyaKNicXLu3/BWlJKVEt1zbm/sSnfCXA0N5mCjWroSw4rRAN2CZ7HtkXTo7N7/5jrKtbEIT/ZBxmerEOYuLdVSNuPkb5H7ltTj0bIk0b3GXuwyJG6BwisM8fHXkKw9KaovRxhRdywTyY1PIv7RYdz5RN2pvgTauN9ig60kQqIYhkfjn0RjciaOmW5gdRl5K8ZDGWGeDC0N2x6EdtcZ+MdPR7ApiRDqTkKbfE3EehiTCCIbGBa3xAOBLyQhvmgr0h36o11FSH+zDPHrYjp2xxLRLbiO8vfWYeXhEhw2DUsOg1K1Cfo246zyfKn4MryZXoR6DMCExRqsDfoMMSEjRWtLGrZNB2alQ7t0nJyIXIE+fSuK4pPwgiN/T4foHsShDSK6oxi7RL0ThzaIiIio2zGRICIiIqcxkSAiIiKnMZEgIiIipzGRICIiIqf16qs2iIiI6M6xddUGL/8kojuKsUvUO/HyTyIiIup2TCSIiIjIaUwkiIiIyGlMJIiIiMhpTCSIiIjIaUwkiIiIyGlMJIiIiMhpTCSIiIjIaUwkiIiIyGmdJhJN+k1QKYeZ7mbV5idiBbR55aiXl+vZmlCjWwSlahP0TXKRRT30mql2nrPHiHp9CiIiUqCvN8plnbki3uMpRGgKesn+Iupp6lCetweauJDWOsgvFhqdHjWOhKA99QXQRDwFjf6KXNCJrixLdI9xoEciAAm6L023xWz5KUXuq4NxfH4knrgXvxzri/B20gcIev1ZBLo50qHjgcDY+QhKW4e3WQkRdZGUiD+P8PkHgWcyUWqug7b8DCXLn4F6s7N1kFjv2+uQFjQfsYEeclkn3IIQ+/oopCVlONiAILp3ODG04Q7f8HlYvT4C5zR/xnvl1+Xye0Ejqj/aibQ+s6GeMEAuc4D7I1An9kNaWh6qWQcROUjq/ctAkgZIyPwTEsJ94WYqv/U6yFidJ+KxHxLVj4i1OUIB9wmzkNhnN9I+Oi8+GRGZOTlHog+8Jj2OaNdCZJ04d+8ElbESh7cdhW/0L+Bj2XONqClIRZxfa5frhg2x8FMugq7GPF7SFz6hk+GbvQeHK+6lxIvoVtSicO9ulKoeQ6Sqfa+BqIMeXYLM3K1Q+/YVv8tDmG3izlaZ5DoqDu9Btu9khPpIr5WIpKU8p83wiV9cCnLL6+TnBcVwhEYPR/a2I6hgJkFk4WQiIbgNha8vUF7+7T0zvGGs+BRZxUMxccwD8o6TWkypUM/cBiQeQqnhLPIzxqFs2yE0mJ5vpRgxBhM977HEi+hWNBlw6sMqeE4cgxG2aio3HwT6Otaf0IbxHE5kFbZdb90xrJ+xCIe81iO/6jwMpYeQiJ2Y83IWyi0B2xcjxgTBszgHJ9ggILJwPpFQ9IPHoPvQcOEKrslFPVrtJkSNlHsNLD8PIUpTIi9wM024WFKIYvhihJe5FWNuMS1AYkwA3EQracg4NRITfy0/b8VlIEYE34fi41/golxERHfBxS9wvPg+BI8YCBe5CNeu4IKU/fd3h2nqk1sA1O/kw7BPDV+rWtLFaySCcQbHSy7JJUTkfCJhvIYrF2/AdbAH+slFPZrnMujOmieMmn++hC4hQF7AQZ4joRwgVz82W0x9MNjbB67yb636QxkwVFRiV3CVXRJEN6dwRX9lx0jqHkMRoOwvPxaGTMKrqyfinOZx+CtDEKfZBd1+G1eFDFAiwPOGCONr7FkkkjmfSNR/i/JywNd3qDwBioioGyl+DO/RA1F79DQqbX1rN+mRsngTdPqabvhSd8codSq+KD2KjJQkTEMOli+cgZBpa5BX0ygvQ0S2OJlINKL6yPvIaghGdOjwW8hGeppG1OStQYRp2EO0SlI+6dgiqT0Lw2V54paLEmN/492uomvEhaqKDnMkgO9gKPkWGOSB+384O4zoNvJE8Mwn4V/8AQ4Ut7902oi64zps/SALBXUuduqg66iuFK0dm75FieE7+bEVN1+ERUUhOiEdJblroCrdjZ0nL8hPCpcNKKm9T4Rxvx9QvUd0a5yIhTqU56Zi5fJPEbo6CU+YZkz/QNR9gr+8dAnzTopkofSvCMhOw0HLpCoXDAoIhgrlqKw2l5krureQnFGCemnyZdkeJCd/LD9vpekSKgtvQDXeD4PkIiLqjAJugTFYlwBoZr0MTa75JnhSHbQFy+b/A8PVv8di06XYCvTz8IQr8nHgYJlYTrqaaifeSrMxB2qQH8arbqCw8hLM13IYq3WY52fdeBDvceKkiPbRGB8w0LSMpKn6LArblRHd6xxIJEqgiXrIaoKiP8I3XMD4rZn4s1qaYCir0SFOPK/S6C3B2eu4h2Ft8WZEefUB+rmjv/jPmsLnF4hWfYujp7+Ru1Klim4etHvnAslT4a9Uwn/p5wiIHmt61pqx8jSO1v7QenCIbjcPBCa8i9ytv8LlDZEixuQ6aNH/IGD936FdFY4hpoCS7vOwAJlrJ+P8SikWR2Lif1/FL23EYstlnMFtehIVXtOwKnMpBmfPQYh3y3tM3vVjJOn+hBhLY+k6Kk8XoVZlfdkoEf2oWZAf9ypSUiNNmLw9pCGOTXjjyDissVRUkkZU615F+Lax2KdrO5u71XWUa2MRnuyDjM9WIcxdWqilbMbJ3yL3rSh4MZOge9jtjV3HSD0QC8L34JF96fJ9KBxgLIM2KhYn5/4Nb0Up2SCge4692GUsdCANT/wDq3Y9gFdfm2iVREikm+A8h/jGHdAeuyx+v4y8FeOhjDBPyJJuanMQ2l1n4B8/HcGmJEKoOwlt8jXEx4cxiSDqARReYSIeryFZexJWt5zqhBF1xzKR3Pgk4h8dxoqTyArjoY06lGkXYPwGIGHjLIyy9bc03ILwwrrHUPTm36Cv98SExRqsDfoMMSEjRbamhH94OjArHdql4+RhnyvQp29FUXwSXnDknv5EdAd4IPCFJMQXbUW6Q3+0qwjpb5Yhfl2Mg39jh+jewaENK8ZyLaLC30Cx/HvLHyzbi4RAXuBK1F16wtAGEXWdvdhlIkFEdxRjl6h3she77KMjIiIipzGRICIiIqcxkSAiIiKnMZEgIiIip/XqyZZERER05/ygrtogIiKiu49DG0REROQ0JhJERETkNCYSRERE5DQmEkREROQk4P8D15ULPjNk7QcAAAAASUVORK5CYII="></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>Average performance with a lower discrimination index and no clear misconception based on the incorrect choices.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Consider the following table of standard electrode potentials.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="329" height="120"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Which is the strongest oxidizing agent?</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">A. Pb<sup>2+</sup></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">B. Pb</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">C. Al<sup>3+</sup></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">D. Al</span></span></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>This was a challenging question with a high discrimination index. 57 % of the candidates identified the strongest oxidizing agent given the standard electrode potentials. The most commonly chosen distractor was Al<sup>3+</sup> (C).</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which factors affect the amount of product formed at the cathode during electrolysis of molten salts?</span></p>
<p><span style="background-color: #ffffff;"> I. current<br> II. time<br> III. charge on the cation</span></p>
<p><span style="background-color: #ffffff;">A. I and II only</span></p>
<p><span style="background-color: #ffffff;">B. I and III only</span></p>
<p><span style="background-color: #ffffff;">C. II and III only</span></p>
<p><span style="background-color: #ffffff;">D. I, II and III</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">
<p>Majority of candidates answered this correctly with the most common mistake being omission of time as a factor affecting electrolysis quantities.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Three cells with platinum electrodes are connected in series to a DC power supply.</span></p>
<p><span style="background-color: #ffffff;"><img style="display: block;margin-left:auto;margin-right:auto;" 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L0dGaocoT0kDBaUAkiThmeyAezTEFZjv+3rl0Jdax/6mv06I/HqbOLQDxCaliVgiFSmVbbrUgPYGu0+l/Mo5rSdFAnROA/ZwBdNy9aXKx0YNNlGXWhajgBfX/3qVzvbJ4doS4oGsB5aWzJEojdUslg0nTrtSF3+NfQ2Gu3I4SNhMDBdDJQXwurqkSjA6+yOz7Wo6halkavbpEany4ivVSN1u07HhQK91hmAZsbSJV+9xazHmC4lcG0MKT623X1UDe1jx47F78oVXXLkMw0XmlbbBwDAInj2s58zirPsyXaRDhh9YnvI9lkRa+dWUbwuuuzIdRouNB3akegLCYOB01nurrrg+tA1YnnXIVXR9UttdyE9cOAmp52lumiV7aBcp+NCBwt9X1c31LIENKGDzDZv0VeXEql1BvZTfFScbJPinuvdE4ouOfKZhgtNq89k0FDLERCCzkwPbf/fpF2kJGzbSRHXdu68LZl/2VHdtnIeTafvduQQyxG6QcJg4BRQF7WbTt3uV0XUIEwGOq3XPhuoTWlZfM5ELnJZwnRt2LBxND2z2lCnK3+Z9KVYY+0qmo73VRa9HGHaNm3aFOzAdWxCtyXV7kq3Jcd62ZHvpbeLXI4WHQmDgdMBrU8g8hkNVV1Nh54pDNn9St3XQjas+6btrB2hq0UvS5gmNdZ8zsirnLqOrK/yP/QR7kN35dcyt93Vtwu+l3YsejnCtGn/79O703f/H3I8k9BCd+VXu8sntgyZb7xf5HK06EgYTIy6wLqOhqpKP+SsqBpwIbtfqfuaurGF1ldjsO3LO6ZUlgCjs8iuZbWsq+lQhO7K30ZXXzUEu07WKia1eWnH1MoRkKSY4hoHVNeGPMJ96K78bcQWxcfdu3fF77rT9qUdUypHi46EwcSoAePafdTnuyjuurVx44Yo0IW0efOm3ntDUJYwRWq8uNZXlWnXg8JFp8RpUS8jrfOlpU3xu+bUvbjv8QYoR5gynyQk+393Re1Ixcc22pF994SgHE0HCQNE5qPVTqe7fhuKum4pe11ncLMyt9++Enzn0RXKEqZKMcDnMqBFokZwUeNUjcaQ170q3rbRW6wrlCNM1ZS667dBbaOidqTPwbULtSPb7D3QJsrR8JAwQET3CV9evjp+1y4FgTFez9nFqLxmrEFeuixLQJe6HCFa3VPHlHjT2aE2LwFI0lmoMQ+8xUjjmCrt/7vq/aP46DqOyFCEvPtWlbG3I/vuRYb1SBggosByzz2fjN+1q40u/BiOLssS0CU19kL3JiqiGBmyGz+Go8tyBHSpy/2/4uOYD4pRjHbk8JAwQDDK9rp0s2yjC//QqbuuricDsLgUB/KuX80Tuhv/0KnXWchbnwEYJ9eeVW104x8y9c6lHYm+kDAYsLF1W1Q3dHUjQpZ2bG9724H4XffoAosp0sH3mLotrqyszPbt2xe/Q9L8bg/93UmA7q+YqjG2JV0Tq4tEZ91pR6IvJAwGbOvWbb2dYVJPAd+zPeo+RPewYn2Okj22sgS42LBh46zP2zD5Np7Us0rd0ZGlfUefPSr6LkdjGq8C47Jly5be6ladA3+1JfuMBUPWZzuy73JEO7JfJAwGTNew9nmtPyOUTgdlCVOkwe90ZrovJ0+ejF9h7PouR/fffyp+B4Slg8w+9/+Yhr7LEe3IfpEwGLE2z0ioId7HmbA6y6Qz2E27r1V1bV5ZOdzbaLwKki5jQzQxxbIEqF43jQ1l+jjIrBsPQtRxxUDFwjwag6CPBl2I+F+li3LU55lDLLY29/99nJFWTKgTi0LUc/1u0V3A+m5Htq3tckQ7sl8kDEbsqqt29NJAa4uWRcvk66abDkS3IGuiqmuzusv2dbmFEhltb+eplSVADh06NNu/f1rdGK+/fm+t60hVx5s2hssuG9CZp6Wl7g8OQsT/KlMsR4BRbGj7pESX1JapMyZJiHpedhcwxc6+ztA/61nbWz2gl6mVI6x3zuk18Wv0SNfm6HHrrYecA4oqps7etqloRNbjx9vpilt3mbpYF6Fpe2vHVpU19Vm2utury/WnHfnRo0dbK0OYproxUtos28TIdmh+f/AHtzitR59lq7O9uihHScRI1FEnRooSiW32BOg6RkqdeNd1PQ9BPRY2btxY2dut7RgpbZejJGJk9+hhMGJjCmqu6i7TWNZFssubRgR3GTG9i2WbYlkCVK6nVrbrLs9Y1oOdBdP86sDHRdvLpumPZf0Bvro6yOtSnfo6lnqebEcuLy873V2mi+WaYjnCWSQMgAbUNdinK/+BAweihyi4Ng2w2mmoSy4ADI1io0980veTl6WF6L6r3/eJ0QDQJcUoSwC40IkmXT4hIdqRio/cLhFVSBhMhM7KWHeqoVJQ6mMeNdBMnevZXMxHt3Zfpt2796wF++vjd2GcONHsuuS0MZQlwJcaZEM/cFS962seL774olaucfWJTxoj4e67j8XvwggdH8dQjoC6aEsW04F9G21J3xi1f/+NwQfcDX3HH9qR00PCYMDUMHENThoIq2nDyOf36tC1daurR+J33dFghnv3hj1INwraPmfBQncLU2bZJQExtbIEGMUVl7MjKysrQc6i6JrRts7GKD5qefpw8OBtwQd21fR8E6ShY6R+32W5plSOgCQdYLvujzWAaNNbfOr3iu4UEMKePbuCJwJd7NhxZSttScUon14CoWOk4qNLAmJq5Qh+SBgMmAJI2cj9SYcP39G4sac7BbR5aycN7uc7fWUomzagFVxDN4THZmplCTBbtmxZe1SX1507l70PXvMoQejye3WoztS5dZQOPJv2DlCd7+I616GaUjkCknT3Etf98erq0cZd3PV7IS4nKlKnjaKTGLQlm5laOYIfEgYDF7rbURkFQzWGhqaPTPIUUZYwRWrAdNmI6/r3XDU9m7PoKEeYqq73x0Pc/+skBm3JZihHi42EAVqhbkTqTtSUAoau1zI6k9ZXl90uqdtXiPUHYJgUy9QtPQR1lbUzP4twOVDIdQegH4pVVUK1hdJtSddLkMZM685lHQMuSBigFdu3b4+6E4WmLpxbt06/i5Ia/22sPwDDoFjWRndLdQO15MFUtbXuAHTHRvov01ZbSO3IqV8SpHWnnhVACCQM0Aqd8VJGNzR14VyEhqK6YbWx/gAMg2JZWwf2U+/G2ea6A9ANl8sk22oLqR059UuCaEciJBIGQE3qEqtbNhZhFGwAi0qxseyyAZ8RtwFgiqou36UdiaEgYQDUpAx12Z0HdAaMUbABLCLFxrLeYD4jbgPAFO3YsaP0kgvFUNqRGAISBgjqppsOLMwgK/Prw4q7e1V1edNt0Mp6KACYnkWp94qNZQkB/X/VpROLMMAtgCzVfd1We+qq2pH6/6p2ZNNb6gIuSBhMWFWX0DYocJ065RfktVNYxICnxMqxY8fid82oS1ubO9c+yhLQha7vSFK33rddx4dmvl84Er9rRtNqext3XY6ArvRxVxLVfd9bxXZRz4fm2LF7gp2ka3sfw91txo2EwYjooFpn8F1VdQltw4EDN3kPJKN74y4vXx2/WxwaGLJq0B/X21Nef73fdW5jKEuALzV2VGd8qB52eUcSl3qfx7eOj53Ouh08eFv8Lp/Wh0svBMVQn3IxhnIE1KV64xNL+rgrieq+7vjiw7eeT4F6aSn2lHG9vaL2MT5J2jGUI4RDwmBElG0t67qUVtUldCiUYLjnnk/G7/ypwTjVwbO0bjZurN7m2rn6jIw+1bIEbNq0KX7lRo0tn7rQF986nrZ586bJXS6mAwqXbadG6urq0fidm6mWI0B8DsbVDhnD/r9OPU9SW3L37l3xu+lwHQNB+xjf7TzFcoR8JAxGRBWtKpM4dG10eVIjev/+G+N306Izkb5ZdhdTKEtAmg7Y9u27Pn43Tm11q7399pVWYkmfdIDQJIlSZArlCCiiff/Yz/S21Zbcvdu/99fQKZa1EfunUI7gjoQBOqUMbugBv9S4m1pDGMBiUnxU19DQfC8VA4Chcr1c0wdtSaAYCYOBUtdRdSGdGo1x0NeZba1Tn+v2p2SKZQnQpUgu17CPieJj1bX7bVqkO90kTa0cAaLxiqa4/9elB32d3Vaiwufa/amgHbnYSBgMlLKcR45wq5SkpndS0N0bfDLSbXR56wtlCVOkS5Ha6JI+VjrQb3qwr7jncqcb/U7oM3x9ohxhinRQrcuRcFbTtqTPZWP6ram0IylHi42EwYC11TVKgW6MI8nqTgpNGsPqkusz1oHOXuoODlNAWcIUqVy3NdCcBr9q2rDs2v79uuSrWaNOMdLl8gX9zpTOylOOMFVtXY6kcj222+SpDdn0rlxKwriOcaLfmko7knK02EgYLCCNuj+EgUrUpcvnDJXupBDywFc7jrJLFPR7XPdbbihlCQhN5Xppqd8umFUxKq2NHhdFcVq/o0vMUK5OOfrbv/10/AoYLpXrIbSRFKNcTyapDdnkrlx5yuI07chqdcrR17/+9fgVukLCYAEpYA6h+6Uaoa5Bvi1jP/OjXhB9jsswlLIEhKaxBEImKOvwvYyqDfr9sXap1QCSl19+WfyuH3XK0YUXXhi/AoZL5bqvMamSFKNOnDgZv+veEOJ0E4qRfbaF65SjBz3oQfErdIWEAXqjLl193pNVQWrsZ8h27doziB02gPB01qXvW8YqTo+1F9G2bZdGt6Ydm2/91gfErwBU6TtGDSFON7F37/X0gkAlEgYYJY3WOuaMbijaSbZ17S2A8dI1oYt+XahiY59JaQDDpZ5TjPxPOxJuSBigU+pCH+J2NBr1v6+MqM8IuWU0YBgDBgJIUjd6xcmmdu/eEz36EOIyBhrzAIps27a1cTd6HST3dQepUO1IJYW5JSy6QMJgYtTYHPJZJXV9yjvjo3n2SST0eW2xRrzds2dX/C5LOwGXBv+OHTvWlntf/G69op2JRtwOsZNxMfSyBNSl+tlVPfKlbvSKk2maX58EoxrDfZ01UnwsGxlccUXxpYzm/dZbD8XvsvIOFrqOWUMuR0ATao8N+UBUl5PmnTRyiS1JfbUlV1ePlK5f13i/vLwctSXzaIywvHHCNN2u4tbQyxHckTCYGAW/IV+LpHnLa8SqS9SWLe3Nd9kotr60DIcP3xG/y1paWnLqBqttVbSz0rxef3224av1pDsTdGHoZQmoS/VT9XSIFB/z6l0XdyRR3AkxEK3iY1ns0P+5NNTLlveqq3ZkGr1dx6whlyOgCdWlLVu2xO+GR/U8ry3pGlvqUswJ0UtWsaNsDC3XeK9lLVreQ4cO5Z6U6rodOeRyBHckDAasTpdMBcumg+AVZSXLqKHZpButgmfdhp7ONFV1f+1yFFvtxJreOUADdR04cHP87qw6I27LmMoS4ENnS3zPYKh+5jU2Xak+1ekO22TsFdX7unHFtR52FSMVV+rGe3P33ccy02gSs8ZUjgAfqte++38dVLqc+Cij3/Xd/6sO+vSkSmsSW1zqoursyZPt35GhSbw3akfmDcao6dZpR46pHCE8EgYDpoZIWZfMJlQBiw6yDxw4MFtZWYnfuVGQzutG2wV10y/r/iragbQ1im3ZumyiSUM0bUxlCfChMyhFXTKbUJlW2c6jeLO8fHX8zp3qYNMD5TpUB1UXqyhG1mlIlilbj02EjI8ypnIE+FDM6WP/r4N/34RY2aWabVNbsurAVAfAbdx5pWw9NhEyTo6pHCE8EgYD59IlqQ51dy/qVqVb1PhmNhWU+mgIy+rq0d5+W8rW5ZCMpSwBPnSAG/ogV3SNadFYJYo399zzyfidu7bqYBXVQdXFPqghWDbmy1CMqRwBvtqKPSrbKuN51OXet8dPW/XQhdqSff122XockrGUI4RHwmBBqbs7B3JhLPq6pCxhitSN8uDB2+J3qEsNzEVej5QjTJkO5pp2OQfrkXI0fCQMFlTo7pyLbNHXJWUJU0XZDoMYSTnCNPV1Rn5qFn09Uo6Gj4QBAAAAAADIIGGATuga96LBZHSNqx6LYAxjHQDonmJgUXzQYFCLEDu0DhjcCkCRslu/KnZMfTT9RdkXYHhIGIyMgmFZQFxZOTzbty97//46fG8xVUYB7sSJ/FvRaAdw7JhbwkDTCTlfXVKg37+/2bxrGqGSK12XJXZy6ErVQaduARuiHoVMdKouFs23RtN3rT+aTpNb3PZJy1gWk1xomxSNtu2ry3I01m2Gcara/6suhtr/h6R2iW6TnUfz7Fofx9omuf/+U1GbuYku25Ehy5GmM8ZtNhUkDEbm0KFDa5Wm+JYzug4o1CimW7eGGw1Vgz4VzZdu5eU6AuqWLRcHna8u6TpWjcLbRNmI2766LkvadkDb1Bi66qry2+NpcKWlpebXTIaYhtE8Fd36VaPpuw6cp3o71sGjdCeHpqNhhzqI77ocMeAXuqTbrKoNUET767ZGxG9CcbDorliKn671aKxtEsX3w4fviN/Vo4Nu3d0qhC7LkaZDO7I/55xeE79Gj5Tt1EP3OB1SkN68eVP8ar3jx/N7CwyFGozqtWCNT2VAdbZo6rdmGcP2UoP+6NGjgy9DGBZiZHg6U7V9+/YzA06l308RMRJTRYwML92WTL+fImIk8tDDALVVdUXqk+YreZZJl0NUdS9tSmek2v4NAOMy5JigeUt2702/D00xOdTlAgCmYchtSSUHkm3JdNsytJCXCwAhkTBAbVVd2vukbmnq3mqUbS/q7huKrjNeXr46fgcAs6hb+1Abw7r3dbJ7b/p9aOoGyzWoAJLUllTX9iFST4JkWzLdtgxNyYLl5Z3xO2A4SBgsGJ1B2rZta/yumV27dkcNTMypoX3PPZ+M301fyLIEDInKdaieAeoyOeUu/j50/fHOncvxu+kLWY6AIVHiL9RAnWpLtnkQPiY6udV0rKsxCVmO0C4SBgtGwYiD/OnpY/RYyhKmSuV6SNcAo5m+ztpRjjBVOtPedq9NdEvtSN2FokuUo/EgYbCA2uxyin6oUdpHw5SyhCmiXE+L7kKwY0f5HQ/aQDnCVOmuT/ScmpZ5O/LS+F03KEfjQcJgJDTy7ZQpq9l1101dV9z0frZDoSyta9CdelnCYuojhnSpr3ilnktDHYPBlRqlipEupl6OsLg0oN7U9/+KV10PGqj42HUPzzYoRipWVlmEcoQsEgYjMB99/8ikR5c+duxY541SjQbu2jBUd1aXnVDZpQFaPtdrtfTdNnZ6i1CWsJj6iCFd8olXISkO6S4zZRTzFPuqVF0a4HNpldZFG3Fs6uUIi+v++09F+/8pU4wZaltS7T/XdmTRpQH6e592ZBvrYhHKEbJIGIyAMn4aLMol8xdSl2ezNOhN1/e1VXdR12vw1Z1V3VqrKENbdGmAegC4LuPKykorGdw+y9IUMvAYrj5iSJcNU594FZIGI6u63Kks7iVVXRqg7bdli1s3ft2RRnemCa2vcsTAX2ib2iDa/0+Z4pVrb6JQFJtdrsNXXHFpR5ZdGqDf8mlHtnEns77KkdrEtCP7Q8IAhTZt2hS/gmtXLQX6sksDXAO9RhKf0oCCKkuul0wAY7Fhw8b41WJTbHRppFd9T41hPVzojjSu3x06laOurx0G0C21/1zakVXtzUVtR27ZsoV2ZI9IGEyIa7fQPHnduLrO0qKcuqjV3b6+2ihLLmcggba5dgtNU/f39N+5NP7Qnbrbto7Q5Ug9G4AhaLr/55LH4WqybX2FLke0I/tFwmBCVJnqHuSrq4+6L7VFlX/37l3xO9ShM1BdBcshlyWgCZ11qXNmWt3f2+427jpWCvLt2rXHqctvCEMuR0ATame4nsVOm+//27s1X5cnTqaoSdvO15DLEfyRMJgQnaWoe0CpbktqANWhil11Le/GjfXnbai0zF2O86Dt21Wg76ssAW2rW4d0cKhu8HVoQCyXxo/qnGLlVOgMU9W+ISStv656ffRRjoAuqNt33ct9tP9vcpBY1TuhybwNkRLEipNdadK289VXOUI7SBigMZczYgocdSu/diCbN28q3ZHowL3qrI3+PuTZO42My9lAAFV00HzyZPmdBkSJtrrXaKp3ghrcZRRHq2KW/r+q0e5KiRLFSQCo4jLyvg5A67YlFdsUA8sohpbdyUVCtiVDt0uBtpAwGJjrr6/f1cqnq5a+F6q7jzKBdRu5LpQRveGG/aVnjrQDUXfUMuoKumdPuMsitONyGRl3jPoqS0CVt7/9dxqVNyUWXc5662A31GVUik9t97qZj+5ffAcCedvbDlSe8VFjOdTdBxQfp3Q2MKmPcgS4uPfeeysPesvojHdV8tGobLvcUtBF23dwUixSDCyjGFo1noj2P67rp4rO9uvODlPUVzlCO0gYDIzrLaXy+HT/0ffaPMgPrSqj7NLNSst8+PAd8bvxuvzyy1o/QJ9yWcK4XXDBhY3Km8YCcbm7wdLSps66bobgUg9dutGvrh51rvtDpEZqF2METLUcYfzOPfchjcqc4ohGpHeh31EZH4uqGOjS9lF7VCfKxuziiy9q/QB9yuVoEZEwGJi6Xa1EQS7592UNJ31vzI3CKVMQL+sSrB1V22MZUJYwVE996tMalTedPUqexSpqOKmx0yQeox3zyzuKz+xrm3XR84tyhKF62MMe3qhHkw7ekm2Msks+VbZVxjEsVcmAlZU7Wk9kUo6mhYTBhKmi7t07za5OU7a8fHVpl+A+giplCVOlbrAkvMZDd2DZv7+8m2sfMZJyhKnSwRz7/3FRF/+yxGofMZJyNG4kDCZMZz9owIyPRtAe2najLGGqVK6TZ4oxbDpzOsSxYyhHmCr2/+OjS8uGdsaecjRuJAwGTgPKhRpcxVeokbKTFnVE2LavFXPRd1mqGp0YqMNl5Oux0TK1EX+HSsvrMoBgm/ouRy53uQDqmlr5WrS2pJZ3CO3IPsvRFPf1Y0LCYOCWl5dnVSNfF2kaUNs4WxL6TgV90Xp1HYVYDeG2R8l2mZ++y9Kttx6K3wHh6IxFk7Klcj20g3PFyFB3KuiL4pFrzNC1rbrUoE1Vd3Ppuxzt27evdnwGqjQpX033/23QLRjHngBRPHK9G5X2B7pctU3axlXtyD7LUdMYjWZIGAycuhTV7VakYNTkNo1tUIWfwp0KNm7cMNu+fXv8rpy2n7qHtWlpaalyAJu+y1LbA+xgcTUpWxqEaWiNYcXIsXfdVHxUnHShSwzavu2k1mfVOu2zHDWJz0CVJuVLgx4PrS2pcZXGf6eC6phk9D1drtoml3Zt3+WIdmR/SBhMmAYYOXDg5vgdQlLA1PodCp3Bb7PBTVnCVK2ufphGSAsUM+o2LNvQ9vxQjjBValuw/w9vaO3ItueHcjRuJAwmro3LCro2hOu2MI2yBKRNoVxX3WoQ7SM+YspoSyIE4uR4kTDAoOmap6uucrteSjsDdXkCgEWi60oPHXK7tlPX/ZJcALBIdLkQbUmgPhIGGJzkKKzKRh4/fjJ6XeX++0+tNYTdvutr27atnWantXPL22Gpoc+ODFhsikXJ0aJ1Le+uXbvjd+XaGExR8VrX8HdJv5k3yKAGUCQhAkAxydqSGgPApy3ZBsXsLtuR+q28gV6L2pdAGRIGC8RlhNIug1mRuqOwahAc10azLzXIXQenCUEN3rxtceLEyUEE+rGUJcCXynXegaip+v8u6Fr522+vd1cBDTAY+lp+XZu6d+/18btuqCGc17DX56dO9X/XizGUI6COqv1/1f93pe5gqmpLtnEtv2L2ENqRRZ93bSzlCHMkDBaIKl7ZLQ31/65dttqkxmybg1PVoSDf5bVX2mFpZ5emA4WDB2+L3/VnLGUJ8KVyXdZI0SjPQ0jaddnwrKLY2PX86E4SefsJxcchrJuxlCPAl8pt2Wj3Kvdd9zjKo/gwpGvmu25HKumxb182kVvUvuzaWMoR5kgYjJgyhHndjYroYLPsloYKZq5dtqZAwaqsQedK2Vp1gx0zyhKmyrqkulK5LhvtXgekbd6RZEgU20Ic1GoamtaYUY4wVdr/+5xxVrktO3Ghct/2LQCHJER8CxVr+0Q5mjYSBiOmAHPs2LH43bBpXILkAakO1PVZnzQPIRqx6v5aFiT1GyF+p01jKkuAj9XVI4Ovf6L4uG/f+rMteu+TyAutKra5UqzV5VR51O00xG+0bSzlCPA13/+Po+u32o3JEz2Kj0NoSxbFN1f6+7I4GKq92qYxlSP4I2EwYupu1NY1+6FpTIJt2y6N381mS0tLs+3bt8fvzlLA8T2TU5e6aqlrVlM6m64xDor4jGDelzGVJcCHzmAM7RKnPIoj6TPSep+Mm0Znoro4yNY8hei6qlhbdLZdgzCO4fKlsZQjwJf2/2Pp7aJ2o9qPRvExb8yrrtuSRfHNlf6+LNZqWcbQjqTX1HSRMBgwNQjHcObFhQ7Mk9du6bWCS9qGDRtnp061M0JtX3xGMG/LlMoSYHR2uqtGYdt0MJpOYKbjptFyT8VQLl+aSjkC0nQWfir7f7Ub023JohM/U2pLDqEdOaVyBH8kDAbs6NHVwXdBCsW6Wyn45w3SgmYWqSxhcWiUfHUVXwTJEaN1FqfpGS2styjlCItHlxsuUltSsVIJWNqSYS1SOUIWCYMBUzYx7yz8FOnszspKvduE5dm9u3yE6kWzSGUJi0ONwrJBk6ZE8SzkiNE6U8RZ9bMWpRxh8SzS/j/03UfUluQgeY525GIjYTAQU+uG70vdrXyufdq8eVNpENc1bhs3Zrvy6m+GdkeDqmUBMJt99rOfjV8tJvUo8BkxWg1dPcrkXe4gQ7qrgQZ+rFoOV3SnBaZNiT/XtqRinNpfZYpipBK4Q7mrgS3HlC5Vw/CQMBiI8847L341Dr6NSQXXkCPZ3n77SukAVMqE5v2/Rv0eWs+DqmUBMJt993d/d/xqHOocnKZHAG9C3XHLuuQqAVHUsNa8K1YOwe7de4J1LeYyDmA41I70bUvm3U2mLrW7jhwpj9OKPXnts+QlYn2z5ShKbgAhkDAYiG/5lnY2RVtd8/fv9+vKqjP+eSPZ1qWBsuoINep3SHWXpWttlSXAxQMf+MD4VVghG6BJGvnf94yPYmRyBPAm1His24BUjBxKXGqyHF1qqxwBQxAymWnUjvQd+V93RQiZ+Kt7skbzMKQxEsZy0qmNcoRukDCYOAW1vK75TfkedKvBF+IWhiHoOmAd/Po05rdt29prd1YF2L67v7VVloA+qaHVxsGxRv73PdAtuitC13xjpMZCCDm+Qh261Mz3bGVIbZUjYAja2P+rHaneoD6G0pbUga9vO1KXDfTZjtRv045EXSQMJk4DlIwl89gFnQU6evTo7LbbDnk1cJUFV6CrogP7NhqtQ+j+RlnCFOkgj4GczqoTI3Vpg0sSuc041vdlFJQjTJnqOPv/OcWaO+5YiWLk9u2XxZ9W0+Wnru1In0SEK91VqO92JOVovEgYYB0d7PZ9pqgtCsD79u2L383HOSiT7GLqGuBC3+3BaCczpO5vLqZclrDYFBcUH6bGN0aqfque66yfS4w8ceJE0LFskjRw7tjO8E+1HAE6MG2rrvdNPQvM7t3lMVJn9O1uNK7xad6ODB8X1DNjbO3IKZejsSFhMBGhuhpt2LBx7eD00vjd+CUvJVCX1c985mT0euvWrZXd2tQA9m2A+t7tIQRt95BZY8oSpkoNsRBnbhQXpnKWRHHREnu+MVL1W/Xcldbb6urR+F03lNAI3Q2XcoSp0v4/xMGqup27nE0fC7ucQHU/GSOrehWpfm/ZsiV+50btyK57KylGhuwdSzmaHhIGE6GuRidPzoNYEzpT5HtN2ZDZpQQKhJblFZfus2rMjaGLqZIFIQM9ZQlTpbqi8t2U4oJvMnGo7HKCOjFS9XsIYy6U0WUKljQOhXKEqVK5PnbsWPyuPh0od33ypE26C8HS0qa1g/m3xZ/MZnv3Vp+tV/tzCGMuVFGMPHGiebvPUI6mh4TBRCggcXCWZWdvkl3ItJ6mdFZHXcxC7pAoS5gqnbmZUt0PRetkqjFSB+QuyQ8flCNMFfv/fKrvulzry1/+cvT+6qt3TirZpxgZ8kw+5Wh6SBggCGUnXbt96kyWur7WUacrqLpFaRAvOf/8TUGzlSEuB1BXt7Jp6P9Cd6kF0D2f+FW3i6jine8Z9bZipOa/aezSdf56lNF6DdnLCkA/fLqy120bKQYne1O50HxpoEM577zzZrt374leh9D0Di9aHrUjy/YtPm10IA8Jg4FSIFQAGAvfbux1D7Lz/k6Btmh6CqDJQbz0OmQXWi2z6wFAEXV1K8tUa/p115cZU1kCXGkwJN+GX59Uj127squBV6eLqGJSXuOzKInQZozU/Bf9ris1zKsa503jo4ypHAGuVDfG1pZ07crepG20unokfnWW4mbRgXuyB5Z6dYZsR2oZmtzhRfOidmTZPPm20fPQjlxwpzEI+/ffcHpp6fzTR44ciT85ve41ih048LbTO3deHb9bz9arHjt2vDj+dG7v3tefPnz49vjdtA2pLGk7aHsAPvJi5IkTx6MHqm3deknuuiqLkXfffffpXbteG7+brqGVI2Ik6siLkUJb0o3akmoXppXFSNHfLMI6ph252OhhMGBtjQyqDGrdSwKGSN1ndU1pmpYzedYofR2rzup3eR2qsuF9ncWiLGGKVH/bqsN1LwkYKt2dIL2uqmJk1yNU17mcIgTKEaasrTqsM+NT6uautmT6toOqu1UDHaotqQERu5CO2V2iHC02EgYjo0AR4p6kdbtxibolNfn7rlQN4tXHCNV53eD6MoSyBISmxFyIrpN1LwkQXXPfV6POR1WM1Psu7xQzv8Sr+d0HQhhCOQLaEiJGNbkkIFT9apvLQIeKkW0lHPMMqc3VdzlCd85RN4P4NXqkCqfHrbfObwNYxM5UdBmc0tQA6vKsUx06U3XNNfOBuzSI18rKHUGvOZuCvsqS7vmuAdaOH6cRDXeuMVL6jlFDiNNViJHV+ipHxEjU4RMjaUtW0/xdddWO6LUGOlxd/TAxMoV25OKgh8HIqFL23QgdcoAXZSvbHOhwKoZQloA29B2jxlC3kjFy9+7dxMgcQ9/XAXUNIUYNvX61OdDhVIxhX4cwSBgMzL333nsmY7eomo58rmvqP/OZedZx69at0f1gF5G6eC16WcL0fPWrX4nO/CwyLX+T7ryKr8kY2eVlB0OhxPKilyNMF/v/+VnoJrfwXvQYKZQjGBIGA/PBD/7ZbGVlfq/XptTltOr+1UOkM187dsy7gflSYEsmG9KDeC0SDSKz6GUJ0/O5z31+3ZmfppSgHNv1kzozd/vt9eq2YmTVIF6L4MSJEwtfjjBdageFSoiNdf+v2FbnQJ8YeRblCIaEwcC88pU/E43UGoIGZ+l6UL8QmnRxqhrEawgUfBU426YudIteljA9F1544VodOhq/a04H30tL4+tSWbc+ugzi1Sed+U8mfdui5aYcYap056hQZ8XVjhrj5Tmq43UuIxh6jBS1IbvoIUU5giFhMGGqnKEqujKuQ++WpACqQVBEg3iFOlgOTaOAq1E8JiHL0te//vX4FdA/xYlQ16YOvYu75u+OO+Y9EzSI1+7de6LXQ6Oz/2MTshyNbf+AadMBc6hLO4felhxLjBzSHWVchSxHtCO7R8IATg4dOhQ9hiw5iNcLXvCC2f79N8TvwtHOpKgbqxp5Ll1SFTBDHXyPkbqUA1OjRnDILu5tSM6feiAtL18dvBt9Wdd8fV51MKyD7kW+lEzl6NOf/nT8DpiWAwcOzEJdKtmGdIxsoxt92TRd25FKUC7q+Fzy2c9+Nn6FrpAwmBAdzOq69Taoe78eQ5UeoOblL395btcnNcbqDoIjS0ubCrtUKchrkJ0uaXuHbvBLm2VJ6xDoi2JFG2e41AsnZBf30NIxUklLNTjzutErRtZdR9u3by/smn/99Xtbiyt5FBubxPsybZajxz/+8fE7oHtt7v9DXioZWl6M3LLl4tw2n2JL3XVU1jW/j3Zkk3hfps1ypEsT0S0SBiOlEbLTB4rqnqRuSotGgS49QI0CclH2tUl317Ku+doB3HPPJ+N3zV188UVRwC0TYntTljBFOoOTdxYnXdYXQV6MlKJu9E1ipOJjUdf8gwdvC3awoMa9S8O6afd+yhGmSnVD+/90HRlbV/cQtA7yYmRZN/q6baSyaYZuR+a179KaXgJGOVoQpzEI+/ffcHpp6fzTR44ciT8p5/q9sbj77rtP79jx4vidn507r47WnR57974+/nT8tE5OnToVv2tP12VJ21nbCvDhGyNPnDgePaZE8e3w4dvjd+6mGCMVG7vYvn2UI2Ik6vCNkTLFtqTina9du157Jkbq9VR0tX1pR04fPQxGqqg7kyudcdIZmqFQF9Y612PpDPwYBqipQ1noUINolZlaWQJEvYH0aELdKYd0Jll11XeZphojFRubbl8XUyxHgGm6/1e5buuynzrmbcnt8Ts3ipG33TYfo0sxUpdNTEXT7etqauUIWSQMFtipU9nuQqq06loUwrZtWyu71Bs1/ly6qmp6yWmmB6jp4gAbWW2XJaAPRV1O1RU+RJJMDSSf61WVVFUisUpy3oiR/Wu7HAF92bhxQ6YruqidFmr/r+n4tCVdBpVOtiU1topRQpUY2b0uyhGaIWGwoHTGJC+Lqsbo7beHGcFW9291adz60Nnso0fnQV4NrfQANUPisoPTmaexNxi7KEtAHzTQa14M0yj+Ia7FV8wKfUcANbpWV49Er4ccI5VQzGsgJine66Baz2PWdjkC+qL9f96A2DrjHGr/r+mEPlOudqTiipK2x44diz7bsmXLoOqj4qPiZBXF+bYGF+xKF+UIzZAwQEaog3xNJ3SmVg1eBRUF+rwBaoZCQf6qq3bE74ppBN7LLvPrPjcmocoSMCRq3ISIbZqGphWSpqnBBYceI13umKB1o5gfeh0NRahyBAxRyLZkaGpHqsdW8vbbQ2xHuvRAUxtSbcmpoh05DCQMMEr79u2bffnLX45eX331TqeAogZ0iCysplF1xkvzc/x49Qi6+h7BEEBodWKkuMS3MmrkusRZ1zsmDK3nGIBp0N1PLEZeccUO514MrjGujMutDDU/LndMoB2JLpAwwOioq3/RIF5lXbhOnVJXXbfr4MpoGidOVCcDfIWYNwAoi5Gi/y+6HED/p1hZlxrBRTG4CU23SSIDAIziXNlAh2XxJkSMaxpni2i6QBtIGKC2UNeWahrJgbmqlA3ipaxv0ZgAysCGuF5Y0wh9PZ0sL1/dSkMbQD8Uj0KN/Ky4trJyOH5XrmqgQ8WaontvK741OVulbr55Y5o0dejQobV5Y4BAYEqUuFRbsmo8ExdqSy4v74zflasa6HBlZWUtju2L360XIsa1McaX6FLYEO1yII2EwUCpwtcZGdRnNNkyLr+va6Y2bNgYv2vG9TrOqkG81MVVgXiM1PWsjR3IGMoSUEedUeb1fZfrQl1U/b7i2qZNYcr+fFrV1/JXxUhpK9a0Sdcchx4g0gy9HAF1aR/e5/6/6vctrrm2Aau4xDWXgQ7H2pbUpbBtjPky9HKEDpzGIOzff8PppaXzTx85ciT+5PTpu+++O37lzuVv9J2dO6+O3xWr8/ttOHXq1OkdO158ei3An96y5THRetJjKPM3BkMqS9qW2n6Aj7wYeeLE8Sg++ND39XdVdu167brfylPn99ui9fPWt76FGFnD0MoRMRJ15MVIaWv/f/jw7af37n19/K7YUOKQ5uNFL3rhuhhZVTdx1pDKETGye/QwGLA6Z4Bc/mZpSSNPV4/gP5QzUMo86yzZDTf8h1qDeBVR93/X7mtjR1nCFNU5M+V6pn779u2V5TbkmbGmNFL2+9//vqAxUjQwWIgzRENGOcKU1YkDLn+zbdulTpdnhohDIdh81BnosIzakj6X1Y4V5WixkTBYQGqY6Bqstm3btjVYQ1MNqrJBvOrYuHFDkJ1FlTpd8qu6cakLa9NRekPoqiwBXVO5bvsgLmS3dl0DbDEjVIwUNdLaXg++XfKr1ptiY6j12lQX5QjoQ1f7/5Dd2j/ykb+MXucNdFhXF21JzXuddmTZuFgh2+hN0I4cBxIGaI0GqQoVRKsG8apDSYiq23qV3XXBlX7nyBG/oHz77Sul607X8nK7MWDcFH9CXZffRowUxZmyMztqcDYdsEzroCoWJ1WtN81zW+MdAOhWVXvIVdVAh3WpjVfWHtNJo6btSC2/1oMPfb8sdodso2P6SBigEZ3FUTDMoyAags4mVQ3i1RaNSh5iMCrfdVHV9SrUugXQrrI7t6jBGqIuaxCvvmJk2R0XXGkd+DTeXdYbMRIYD7UlixKPIbqiuwx02BbdcSFEO9J3PdCOREgkDNCIrj0KdaeEPEpGHDjwtvjdbLZ3r18XMu0kihIaLtTwHutdFwD0T42yrVvbO4ujRvb+/TfE73Q3Ab9LEXTmq8nlTWO84wKAYZm3Jdu5dCcdI33bkdKkLankBO1IjB0JA6yjxqNPUNStrtoK8qL74DYZxEvLc+rU2ax1iEsM4Ma3LAFjoBjic92nuny22e1TgxI2GcRLdTQdE/W+6GwfwvAtR8CY+O7/1ZZsS9MYKem6SluyG7Qjh4OEAdZRtyl1nxoCBeimAx3qOtZkkkFdZ4d8ZwSd6dPOrYqC6NDv8DCksgSEMo8hV8fv+qUYedtth6LXdQfx0mBT6b/bs2dX48sM2lJ2GVyS4uOQG/RDKkdAaEPZ/4eIkaIeAsku/KurR4JcZtCGssvgknTJrUt7s0+0I4eDhMFIVY1+mkdBpOpvFBS7vLZL1PjLC25Vg3hpR6CA50PJg9XVo/G74dmy5WKn7LdG5dXtukKYUlkCjBpCvo0hlemq7vmKIeqG37W8OucyiJdiq29vgcOH7xjsZQaul8EpPipONjW1cgQYxQXt/33jg0v3/L7akpq3JJcYWactqUTrUC8zUGJD4zRUUQwKEeenVo6Qj4TBSGnUfd+KrkaMb4XuSrohrEZu1SBe999/6swgNlOhbepyexntEEINbDa1sgSIGoe+vZJUptOxaChOnjy5rnGlxpbLIF46EzYlrpfBKT6GGNRrauUIMKpH2v+71Kckle3kpZ5Dkqx3rjFScVXxdSp00qnLduQUyxFynMYg7N9/w+mlpfNPHzlyJP7E386dV5++++6743ft2rHjxadPnDgev3N36tSpynnUd7ZseUy0PvToapnq0vxp3U9Jm2VJZUfbFfARIkYePHhrNJ0uHDjwtuhRh+qe4mCRdIxssk66sHfv6wc/jz7aLkfESNQRIkZK3fadL8Ux/VYdVW3JscVIzd+uXa+N301Dm+WIGNk9ehhMiLKKIbpguqh7dwRlFKuuvVf3z+QANb5nv126OYWkdV5nEJ0h67IsAV1x7aoZgi4v0qMOjSFQdoY6HSN944+64FZ1mQ9JMXxpaVP8bvy6LEdA19q++5XRGWn9Vh26hCB5uUFa0xgp6unaVVtS8XF67chuyhG6QcJgQtTdKkQXTBd1746ggHjo0HwAmjwhBqjRNFypUd50h6B13vY1VprPLi8B6LIsAV1R/HHpqhmCfqtuA1DXbRb9bYgYqcu5XLvghuheH+rygCKK4U3n0UeX5QjoWtt3v0qqe3cExRQNap1HsSDEQIc+MaVpG03xMdRlpkW07+iyHdllOUL7SBgMjBpyU1fWcHQZoKaKGtuujVNlkF0TDE13CE0MedRyX32tQ0wDMbJ5jNTBrmtDXXFH8adKiMRCXYrheQPnAouoyx6WfSqKk8kYubx8Te2DVv+2ZPV4MX22IzWQ+FTakegeCYOBsO6NRbcPUfcr31Fc26Tg6BL0FBxdu766DlATknYIrlndqm7CbQo5anmfZUllRtuY7rzwVRUjVbaGdNDoU89cL6PqI0Yq7ij+VFGcL+si3CbFcMXyEPouR/r9o0ePEiPhbevWea+kspMgikmuJ0na5lPXNM8ubUl9R/VHzj9/U+0eDL4Uf1x6Hem2sP0lVo8GbUf2VY4sRmr7ojskDAZCgUZdp1QJVRnS9Fne52lqUCogtc0n4Ll0fdWy7d9/Q/xuNtu792wXsqHs3NRortvFuCtaj1Xrq8+ypGkK3XnhKxkjiw6uXc+e6BZQbccV13omLvFU0yqKkfr7vs8qKnlx8OBt8bvhcllXfZYjYiTqUvtEMVLd8YvKuNpjLr20dCBfNd5UCK51zeUyKsVIjV1gkpcs6P+G0JbUrVTH0I6s2if1WY7OxsgwtxaHo3jwQwyAjXBbd9RYqRo5ti2a5ya/q9FhbTTb5EixGmF169ZL4nfT0sZI29oG27c/M37XTOiypGlp+2rkYk0b8BUiRkofMbJpfS+KkaK7ENS9I8NQKfY33c55dAeYw4dvj981E7ocESPRlMXIpu0A1b8u7pSQpjpf93cVBy1Gpu9cpWmGahsNiba39i0hKQ6FWlehy1EyRvZRPhfZOfonzh1gAC6//LKoy6lGddVALWMZMEQZP3ULrTO/yvpeddWO6LWy46urHx7NcjehDK4yuUPPNoegbby8fHU0avENN+xvfXAfTNdYY6Sd2a5z5nhRY6T2K11cdjEExEiEYjHyssu2R2fZxxQr6tZ5xddnPWt+xnneE+0O5/EHxkxxQ9s31KUGQ6ZtrF6vxMieRGkDDIbOKiizpwyazqx3de9YZXVDn+0uo+VShlBsefWY2lmyRZQsSyrPyax/6Ew4Fk86RnZVppIxqyuqSzobToycjnQ5IkYitL5ipChmdRmjLD7qd60OddmWRTuS5Ujl2XrO6KF4ie7Rw2CAdNZZo5neccd8cC8N7KFrdXQmuq17mn7+85+bnXvuubOHPOTc+JN2ffWrX5l97nOfnx07ds/s7W//3eizCy64YPYbv/Efotch3HvvvbOHP/xhpcuk+Qi5zPrNc899yOxhD3t4/MniUVnSdYkf+9jHzpRhZfx1poPrchFCHzHSYtaFF14Yf9I+xZO/+quPzt71rndF70PHSJdlChkj+1iHQ2PrQM86O0iMRBsUI9cOsmY33zwfDNRipM5Et3nm3aXdFZLq0e233z47ePDW6P1DH/qw2Zve9ObodShVyxQyRkrX63CItA6++MV/oB05ICQMBkyNCXXPssoCjI0aKVdeeWXUxXARulCjW8RIjB0xEm0iRmLsiJHDQMJgBGzE0qNHh3G3gFA02nnyFmF9ZA1PnTo127ixnTOSi2zTpk1r2/TihbiuDv0jRraHGNkOYiS6NNUY+YEP/Fl0Floe8YhHzJ7//BdEr7tEjGwHMXJYSBigF8p6L+IgXgDgghgJAMUWdaBDoA/fEj8Dnbr++rP3yt29ew8NYQBIIEYCQLFkjFxevoZkAdAiEgbonK6nS3azXZTbZgGAC2IkABQ7dOjg7OjRo9FrXeO+a9fu6DWAdnBJAjql6+i2bbskuo+q3HrroWhkcwAAMRIAyhAjge7RwwCd2rdv75kgf8UVOwjyAJCgW6ERIwEgXzJGXnbZ/Ha6ANpFDwN0hkG8AKAYg3gBQDFiJNAPehigMwziBQDFGMQLAIoRI4F+kDBAJxjECwCKMYgXABQjRgL94ZIEtI4BagCgGDESAIoRI4F+0cMArWMQLwAoxiBeAFCMGAn0ix4GaBUD1ABAMWIkABQjRgL9o4cBWsUANQBQjBgJAMWIkUD/6GGA1miAmj175oPSaICa1dX5YDUAAGIkAJRZWTk8u+aa+SDZxEigPyQM0AoGqAGAYsRIACimGLl9+2Wzz3zmZPT+bW87sPb+8ug1gG5xSQJawQA1AFCMGAkAxXQ7bksWbN26lWQB0CN6GCA4BqgBgGLESAAodvLkidmll55Noh45skqMBHpEDwMExwA1AFCMGAkAxXbv3hW/ms127dpNjAR6RsIAQWkQr6NH54PSaIAaBXoAwBwxEgCKaaDDZIzcuXM+6CGA/nBJAoJhEC8AKEaMBIBiDHQIDBM9DBAMg3gBQDFiJAAUY6BDYJjoYYAgGMQLAIoRIwGgGAMdAsNFDwMEwSBeAFCMGAkAxRjoEBguEgZojEG8AKAYMRIAijHQITBsXJKARhjECwCKESMBoBgDHQLDRw8DNMIgXgBQTIN4ESMBIB8DHQLDRw8D1MYgXgBQjEG8AKAYMRIYB3oYoDYG8QKAYgziBQDFiJHAOJAwQC0M4gUAxRjECwCKESOB8SBhgFo0SI0uQ5D9+2+MngEAcydPnjwTI/ft2zfbsGFD9BoAsL4dSYwEho0xDFCbrj1bWVkhKwwAOYiRAFBMSQP1WCVGAsNGwgAAAAAAAGRwSQIAAAAAAMggYQAAAAAAADJIGAAAAAAAgAwSBgAAAAAAIIOEAQAAAAAAyCBhAAAAAAAAMkgYtOi9733PbPPmTdHjSU+6NP60PW95y5vP/J5eu7juul+Ovv/Sl74k/qTY8ePHo+lqWex39NB7fa7/b5t+47GPvXj26le/Kv6kP0OaF2CMFDcsBiUfb3jDr0fxswuaB8W/EPNAjFyPGAnUZ3FJMdLFXXfdeSbm6HUTxMX2aB1q+T/xiY/HnwDDR8KgRe95z9mgqmDVNID7UEAKGYy0w1Jw13TTwV3v9bn+33XHVpd+59SpU7PXve5fx5/0Z/PmzbNrr31NtPN85ztviT8FUEV1Ro031ee8uqNGpBp2arCqvrdB8djmIS82J+fBpUFLjMwiRgLjQlxsn2Lixo0bSaRiVEgYtESBybKwT3rSk6PnZAKhC9ddd138qj4tx3Oe8+wzjb3nPOe5azuMt64F+pNnHnqvz0Xf0/fbaORr2lqnr371tVFDdAhe+tKXRfNiOyMA5azBqfry2Mc+LmrAJePJe9/7J1G9EjVY20gaqKFq09U8vPGN/27dPHziE/ecaVhqHsoadpoGMbIYMRIYB+JiN5QsUNJA61v7Q2AUTqMVb37zm04vLZ1/+tnPftbp97znj6PXenzpS1+KvxGe/Wbyoc/K/PIv/1L0vZe85KfiT9Z71at+9sy0tBxl7rzzQ2e+q+UOSevtiU/cdvoHf3BLq+uwjltueUe0zFqXAIolY2FVfbF61UbdsrhXFaeSMa0olhIjqxEjAX9ql/nUm2R80WtfxMVuab60zPfdd1/8CTBc9DBoifUmeNKTnhT1MFBGUSzb2jbLoq4F8yiLWYdlZSWZCS6i5dT3RJdDhFxWTUvLoXmwdTkUNk82jwDy6SyzqM7o7FUZnZm2ngah65bFtec+tzqmWdzL6yFGjHRDjASGj7jYrZe97OXRs9rpwNCRMGiBAp6NH/DkJ8+TBQqI4npZwl1xd6/kADHWdUnXeum9uo4VseCr7l11rw275ZZ50FajvSrgG33PGvkhg+Att7wjen7Zy+bTzqOdgtaRrodLrjc9dKCidVpGf6tr9+xvtP61HTVd+yxvGtq+tsw2nwDWUwPSDhavvfba6LmKum2KuseeOvWl6LWoEVhWJ0WfF33Hp9vr4x73uOjZYnoSMZIYCUwFcbHbuGjLq/1ZG5diACGRMGjBXXfdFT3rLL8lCixjqyCSF2CTFHyUDLAMrVHgcr3GSw1sXa8lClS+GdvkfCrp4cOWVcGyalld2IGGGp1arjz6TtHAOmLrVM9p+r79bXLdappa3y7LYDvPkJlxYEosWao6XFSP0xRDda2rxjVw/RsXdqZJ81QVTxVH7ZrbJGIkMRKYEuJit3ExOV/ERQwdCYMWWEYzmVnV62QwLnLX2sG9go8o2aCGsgKyBpvRNBSAFIxc6OycXZpQFAyLfOITn4hfzefDh75vy2rJkybuvHOembVsbJqWywbfSa4zeyRHxc3LXOtvbd0kB2CzLtMuPTRs+2qn4bp9gEVijSddptU367mgeVKDT41Bn/goxEhiJDAlxMXu46IlSVx7HwN9IWEQ2F1rB/wWQCwQGJfuR29+8zyLqQP9d77zXWeyjwqiLteCJelvLODp9ywR4cLmT/NhAdzH5s0XRM/33Xdf9NyENS6/8zu/M3pOswSNraN0JlmZ8OR6SO4ANW07kNHfWq8M0fbSZ0XbKs2W+eMfb54ZB6bG6l1RPe6S6rk1Zi02qoGsrqNq5Lk0lImRxEhgSoiL3cdFO6mnabnGUaAPJAwCsyyhgkA6+Fj3LAUFC2RJChhKOIgFqbSiz4sowWCJCv1m3u/msWBtwdtXnR1FHgVoC6KPfexjo+c0rRNlddULo+h3k58fP352R2TbS9sqLxmjz1yTNDZ/yQw7gPVCxYamlJDNi6dK6FpD2c6y5SFGzhEjgXYpJtm18GWPsnGtXBEX12s7LiaPEywBAQwRCYOAkokAG/00KdndKq/7UbILlmV50/ISEVUUFO13FfAtiI5BMkD77oDuuuvOaKemZS7qGmYBuqybtOt1eBdcMJ+/5DwDGC6dFVKD0RrJdrbHqNGp+NHW/cFDIEYCCIm42F1cTK5brVdgqEgYBKRkgQXPoiBiZ/sVkNLB4Utfmo8CrgBSlmUtypYW0bTsmioL9FXs9+s27ELtRJLrqGydiDLgyrAns+1a1qJMuNj0y7pJp3eWRc6uM4I+UGSIDUwlaNVIvuuuI2v1d34NarKLqRqHdq2rIUaeRYwE2qN2o+JS1UMH+CERF7uJi/a9Ie4bAUPCIKBkrwFlXi34JB/JAJS+PKDNYJHsHqXgqIRFmbNnguo17GxnYdMxytbautA6cr1EQsqCvgK8pp1eLu3clCG3hEmRsmn7ZqcBZFnPKEuMDpka6Iob6qpqvb0UW+yskrQVI5MUI9MN8jLESAB5dACcbIsWnTkvM4S4qOnqFoZlB/NpxEWgORIGgSiIpQNOFRtwxVjgaStxoOBnv6EAWfY7yUsifJdLOw+bdrKnhRq+mpZlq/V/+iy5sylTNL/acdg8KimiLLtl3LXMyYx4kbJ1kbz/O4B6LBb4jn6tWKUDZ58GohTVaTuT5HIgrnipwatM0WVjFn9cFcXIJDXwXWOjIUYCSFOs08kZuwuAnhUPFAvNWOKi5q8sFuUhLgLNkTAIJHmm3A6Iix4KRKIkQ/LvrGuTAlBZEKo7YJS6Pdltc/TbebeJMfquBX67c4OrW26Z309W07CzirasGtvBul9ZAiNvPAdj35WidWJ/r/nVTiy5wzJFf+ty1lPz7sJ+IznPAObsek41Cn2ShIob+n5yZH2XOlZc5+eXdFlDsYpiVN7v6bOQMTJJ86bGrCV4yyTnjRgJICnZ9rK6rGe9V5yxujuGuKiY6Hqpw5jion3PJd4DfSFhEEgy8FQ1huzSAEkeLCczqncVBG0FL9+zTknKmFpQVPAtSz5ce+08u6p5SSY2yuh7uuRBLDkhWidKlrhkbJOSO42iHYWtj7IBZux+vGm2zsuWz/UWYE1HBwamLBkb3/CGN0TPVRRLrMH2spfl30u7SNFtuR73uHlM0XQtVpVRY84adOnYHjJGJmn92Hg3VYiRAIoUtb0slllsGHpc1G/pJNfU4qKtQ0mvR2BISBgEoKBjgee5z62+jYqCgiUNFGysQawAZwfzRZnZsl4BrpLXZNl859G82Hxal7Yy2jlYdzYtS1Vgt+5weXeUMMq4Wta1KLlhQbYoOGsnpHnLYzsKBW0lUNL0ucvOU2z+fAelBBaF9a5Sfay6hlbxRt3yRXHIYqMkz8TkxYWyeqtpWcxw6fZv86DfTM6DtBEj9Xvqylp17awhRgLwpXordmA99Lio/9d0XdrYMpa4mFzPti2AISJhEID1ElBwsiBZJRn0kkHFMrMKIjqgtmCipIIa2HmByZeCpDXcqyS7aSlg5wV/BVTNmyUAFPTKRuvVMuhaOf2ddgwWtIvYOi0K6jZ/mq/k+tE6004tfWBiCRrR31rmXd+1naBoei996U+t+34Rfce2VVm2GlhkqssWexT38u7nbfHEGpCKD+mDZ8WYZOM2GUNd6q1df6vvaHwETSPdQNY0kwOzah6sAZoUMkbqe1ofrskCQ4wE4ENjaCluJNtfQ42Lilk+SVQzhrho86bp5a1HYDBOo7Ef/MEtp5eWzj/9y7/8S/Enbp74xG3R3+k5aS2QR5/nPZ797GedftWrfjZ6/ZKX/FT8F3NvfvObznzPhaZl309PKy057bKHzzq47777omWv+u33vOePo2lrPeex6aTnxR76v+T863WardO8h+bPXt9554fiv1ivah4BnFUW45IP1T3V7zyqi3l/o4fqYfI38urtxz/+/5bGjeRD9btKiBipmJz8fy2HYlMVYiQwPVavXNtVyZhYVA9F01Od/9KXvhR/ctbQ4qJil8Vz0fzp+3kxKm0McdHa4S7LA/SJHgYNKZNoWUTXrlLGuuKr65IyrUZn3ZVlteyo0Zk5jW5rmmYj3/jGN8avqimTqsEcNQ/pHgF6r8/1/z4ZYP1deuCdPJYF13pOZ6hF//fe995+JttrlK22+dL/WTY575o0ZcM17/obo9f63Hp9lLFpFl2TDOAsxTjdmkv10+plkuqr6p7iYDreGP2d4mG6+6rFqqK/M6rfFrPyusBa/NB8pmNxnqYxUmeo6pxFE2IkABc6kz4/o/7W3Dbk0OKieiYoLuXNS5Whx0W1e9WDQ9uhzvIBnYoTBxiAZHa4LHNrGclf//Vfiz8ZL8sAl2XDxbK8rpn2kKqy9srSK4Ot/8/L2ANAFYshRY+q2EKMBFBGbUbVQZeeAUNgvQmKHmoLVxlyXLR5m0JbHtNHD4MBSWZ78zKZomykXVNmo9qOwV133TnTuAXpLK8yrFruZHY2j7Kvygbr+rmy3gh90Dwpg61MdNNeHwAWk87YJW+/q4fiic6S2esyxEgAeVT3NE6A6qF6Zbn0DBgCtQvTMdF62aoHQLLHbZGhxkVtkze/+U1RPCwb+BsYChIGA6LgaF2fFNySg6iIPksODjOWoC9aLs2z3WdXFLw18I66qFY1IvX/1pVVQXYokkGfrrYA+kKMBJBH7UadtFE3+aqTM1Mz1LhoSVTNmxIawNCRMBgYXQtlwUPXmumsvD00YqsCjAK+Av/Y6HpkBW9bHo0iq8xq+vqxIsoUK/EwpEyxBX1lu7VsANAXYiSAJPXqtF6pShwk25R6JO8OM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width="566" height="293"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">What is the ratio of moles formed at each cathode (negative electrode)?</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="349" height="176"></span></span></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><span class="fontstyle0">Which conditions deposit the greatest mass of copper when solutions containing copper ions are electrolysed for 10 minutes?</span></p>
<p><img 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" width="319" height="179"></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>Nearly all candidates understood that larger current would produce more mass in electrolysis, however quite a few also thought that more copper would be deposited if the ion had a +2 rather than +1 charge.</p>
</div>
<br><hr><br><div class="question">
<p>Which combination would electroplate an object with copper?</p>
<p><img style="margin-right:auto;margin-left:auto;display: block;" src="images/Schermafbeelding_2018-08-07_om_10.07.27.png" alt="M18/4/CHEMI/HPM/ENG/TZ1/30_01"></p>
<p><img src="images/Schermafbeelding_2018-08-07_om_10.08.26.png" alt="M18/4/CHEMI/HPM/ENG/TZ1/30_02"></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>What are the products when an aqueous solution of copper(II) sulfate is electrolysed using inert graphite electrodes?</p>
<p><img src="data:image/png;base64,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"></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>Consider the standard electrode potentials:</p>
<p style="padding-left:150px;">Cr<sup>3+</sup> (aq) + 3e<sup>−</sup> <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \rightleftharpoons ">
<mo stretchy="false">⇌</mo>
</math></span> Cr (s) <strong><em>E</em></strong><sup>Θ</sup> = −0.74 V</p>
<p style="padding-left:150px;">Hg<sup>2+</sup> (aq) + 2e<sup>−</sup> <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \rightleftharpoons ">
<mo stretchy="false">⇌</mo>
</math></span> Hg (l) <strong><em>E</em></strong><sup>Θ</sup> = +0.85 V</p>
<p>What is the cell potential, in V, for the voltaic cell?</p>
<p style="padding-left:150px;">2Cr (s) + 3Hg<sup>2+</sup> (aq) → 3Hg (l) + 2Cr<sup>3+</sup> (aq)</p>
<p> </p>
<p>A. −1.59</p>
<p>B. +0.11</p>
<p>C. +1.07</p>
<p>D. +1.59</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>What are the products of electrolysis when concentrated calcium bromide solution is electrolysed using graphite electrodes?</p>
<p><img 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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>Which E<sup>⦵</sup> value, in V, for the reaction Mn (s) + Zn<sup>2+ </sup>(aq) → Mn<sup>2+ </sup>(aq) + Zn (s) can be deduced from the following equations?</p>
<p style="text-align:center;">Mn (s) + 2Ag<sup>+ </sup>(aq) → Mn<sup>2+ </sup>(aq) + 2Ag (s) E<sup>⦵</sup> = 1.98 V</p>
<p style="text-align:center;">Zn (s) + Cu<sup>2+ </sup>(aq) → Zn<sup>2+ </sup>(aq) + Cu (s) E<sup>⦵</sup> = 1.10 V</p>
<p style="text-align:center;">Cu (s) + 2Ag<sup>+ </sup>(aq) → Cu<sup>2+ </sup>(aq) + 2Ag (s) E<sup>⦵</sup> = 0.46 V</p>
<p style="text-align:left;">A. 0.42</p>
<p style="text-align:left;">B. 1.34</p>
<p style="text-align:left;">C. 2.62</p>
<p style="text-align:left;">D. 3.54</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>56% of candidates were able to deduce the E<sup>Ɵ</sup> of the reaction.</p>
</div>
<br><hr><br><div class="question">
<p>What is the order of <strong>increasing</strong> mass deposited by this electrolytic cell?</p>
<p style="text-align:center;">A<sub>r</sub> Ag = 108, Cu = 64, Sb = 122</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" 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" width="554" height="307"></p>
<p>A. Ag < Cu < Sb</p>
<p>B. Sb < Ag < Cu</p>
<p>C. Cu < Ag < Sb</p>
<p>D. Cu < Sb < Ag</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>A rather challenging question. Only 30% of the candidates were able to deduce the relative masses of metals deposited in three electrolytic cells in series. Candidates had to take into account the charge of the metal ions and the molar masses of the metals therefore it was a time-consuming question. The most commonly chosen distractor, C, only took the molar masses into account.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">What are the products when concentrated KBr (aq) is electrolyzed?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="433" height="212"></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">
<p>Another challenging question with a high discrimination index. 57 % of the candidates were able to identify the electrode products during the electrolysis of concentration KBr (aq). The most commonly chosen distractor was C where K was the product at the cathode (instead of H<sub>2</sub>). Some teachers commented that the data booklet was needed to solve this question and others said “concentrated” was vague. But the effect of concentration is clearly stated in the syllabus and does not need the data booklet to be determined. As for the cation, potassium is known as a reactive metal according to the periodic trends and should have been easy to recognize as more reactive than hydrogen. Similar questions have appeared in past papers.</p>
</div>
<br><hr><br><div class="question">
<p>In the electrolysis of aqueous potassium nitrate, KNO<sub>3</sub>(aq), using inert electrodes, 0.1 mol of a gas was formed at the cathode (negative electrode).</p>
<p>Which is correct?</p>
<p><img src="data:image/png;base64,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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>What are the relative volumes of gas given off at E and F during electrolysis of the two cells in series? Assume all electrodes are inert.</p>
<p><img src="data:image/png;base64,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"></p>
<p>A. 1:1</p>
<p>B. 1:2</p>
<p>C. 2:1</p>
<p>D. 5:2</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">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which is <strong>not</strong> a requirement of the standard hydrogen electrode (SHE)?</span></p>
<p><span style="background-color: #ffffff;">A. V = 1 dm<sup>3</sup></span></p>
<p><span style="background-color: #ffffff;">B. p(H<sub>2</sub>) = 100 kPa</span></p>
<p><span style="background-color: #ffffff;">C. use of platinum as the electrode material</span></p>
<p><span style="background-color: #ffffff;">D. [H<sub>3</sub>O<sup>+</sup>] = 1 mol dm<sup>−3</sup></span></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>This was a poorly answered question on the standard hydrogen electrode. Many candidates believed what was <strong>not</strong> required was a Pt electrode material</p>
</div>
<br><hr><br><div class="question">
<p>What is the standard half-cell potential of copper if the “zero potential reference electrode” is changed from the standard hydrogen electrode to a standard zinc electrode?</p>
<p><img src="images/Schermafbeelding_2017-09-22_om_15.19.51.png" alt="M17/4/CHEMI/HPM/ENG/TZ2/30"></p>
<p>A. –1.1</p>
<p>B. –0.34</p>
<p>C. +0.34</p>
<p>D. +1.1</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>In the electrolysis apparatus shown, 0.59 g of Ni is deposited on the cathode of the first cell.</p>
<p style="text-align:center;"><img src="data:image/png;base64,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"></p>
<p>What is the mass of Ag deposited on the cathode of the second cell?</p>
<p><br>A. 0.54 g</p>
<p>B. 0.59 g</p>
<p>C. 1.08 g</p>
<p>D. 2.16 g</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>A poorly answered question with low discrimination factor. Several teachers asked whether this question of "cells in series" was in the Chemistry Guide (see Topic 19.1, Electrochemical cells, on page 96) and it is likely that this topic may not have been covered in class by some teachers.</p>
</div>
<br><hr><br><div class="question">
<p>Two cells undergoing electrolysis are connected in series.</p>
<p><img src="images/Schermafbeelding_2018-08-08_om_11.27.51.png" alt="M18/4/CHEMI/HPM/ENG/TZ2/30"></p>
<p>If <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="x">
<mi>x</mi>
</math></span><em> </em>g of silver are deposited in cell 1, what volume of oxygen, in dm<sup>3</sup> at STP, is given off in cell 2?</p>
<p><em>A</em><sub>r</sub>(Ag) = 108; Molar volume of an ideal gas at STP = 22.7 dm<sup>3</sup> mol<sup>−1</sup></p>
<p>A. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{x}{{108}} \times \frac{1}{4} \times 22.7">
<mfrac>
<mi>x</mi>
<mrow>
<mn>108</mn>
</mrow>
</mfrac>
<mo>×</mo>
<mfrac>
<mn>1</mn>
<mn>4</mn>
</mfrac>
<mo>×</mo>
<mn>22.7</mn>
</math></span></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{x}{{108}} \times 4 \times 22.7">
<mfrac>
<mi>x</mi>
<mrow>
<mn>108</mn>
</mrow>
</mfrac>
<mo>×</mo>
<mn>4</mn>
<mo>×</mo>
<mn>22.7</mn>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{x}{{108}} \times \frac{1}{2} \times 22.7">
<mfrac>
<mi>x</mi>
<mrow>
<mn>108</mn>
</mrow>
</mfrac>
<mo>×</mo>
<mfrac>
<mn>1</mn>
<mn>2</mn>
</mfrac>
<mo>×</mo>
<mn>22.7</mn>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{x}{{108}} \times 2 \times 22.7">
<mfrac>
<mi>x</mi>
<mrow>
<mn>108</mn>
</mrow>
</mfrac>
<mo>×</mo>
<mn>2</mn>
<mo>×</mo>
<mn>22.7</mn>
</math></span></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>Which aqueous solutions produce oxygen gas during electrolysis?</p>
<p style="padding-left:30px;">I. Dilute CuCl<sub>2 </sub>(aq) with inert electrodes<br>II. Dilute FeSO<sub>4 </sub>(aq) with inert electrodes<br>III. Dilute CuCl<sub>2 </sub>(aq) with copper electrodes</p>
<p>The standard electrode potentials are provided in the table:</p>
<p style="text-align:center;"><img src="data:image/png;base64,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"></p>
<p><br>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</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>What happens to the mass of each copper electrode when aqueous copper(II) sulfate solution is electrolysed?</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" 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" 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"></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>