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<h2>HL Paper 1</h2><div class="question">
<p><span style="background-color: #ffffff;">Several reactions of calcium carbonate with dilute hydrochloric acid are carried out at the same temperature.</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;">CaCO<sub>3</sub> (s) + 2HCl (aq) → CaCl<sub>2</sub> (aq) + H<sub>2</sub>O (l) + CO<sub>2</sub> (g)</span></p>
<p><span style="background-color: #ffffff;">Which reaction has the greatest rate?</span></p>
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" width="611" height="216"></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>74 % of the candidates chose the correct combination to give the greatest rate of reaction. The most commonly chosen distractor was D where “smaller surface area of same mass of CaCO<sub>3</sub>(s)” was chosen. It seems these candidates confused “surface area” with “particle size”.</p>
</div>
<br><hr><br><div class="question">
<p><span class="fontstyle0">Which change does </span><strong><span class="fontstyle2">not </span></strong><span class="fontstyle0">increase the rate of this reaction?</span></p>
<p style="text-align: center;"><math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>CuCO</mi><mn>3</mn></msub><mo> </mo><mo>(</mo><mi mathvariant="normal">s</mi><mo>)</mo><mo>+</mo><msub><mi mathvariant="normal">H</mi><mn>2</mn></msub><msub><mi>SO</mi><mn>4</mn></msub><mo> </mo><mo>(</mo><mi>aq</mi><mo>)</mo><mo>→</mo><msub><mi>CuSO</mi><mn>4</mn></msub><mo> </mo><mo>(</mo><mi>aq</mi><mo>)</mo><mo>+</mo><msub><mi mathvariant="normal">H</mi><mn>2</mn></msub><mi mathvariant="normal">O</mi><mo> </mo><mo>(</mo><mi mathvariant="normal">l</mi><mo>)</mo><mo>+</mo><msub><mi>CO</mi><mn>2</mn></msub><mo> </mo><mo>(</mo><mi mathvariant="normal">g</mi><mo>)</mo></math></p>
<p style="text-align: left;"><span class="fontstyle0">A.  Increasing the particle size of the </span><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>CuCO</mi><mn>3</mn></msub></math><span class="fontstyle0"><br></span></p>
<p style="text-align: left;"><span class="fontstyle0">B.  Increasing the temperature<br></span></p>
<p style="text-align: left;"><span class="fontstyle0">C.  Increasing the concentration of </span><math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi mathvariant="normal">H</mi><mn>2</mn></msub><msub><mi>SO</mi><mn>4</mn></msub><mo> </mo><mfenced><mi>aq</mi></mfenced></math><span class="fontstyle0"><br></span></p>
<p style="text-align: left;"><span class="fontstyle0">D.  Stirring the reaction mixture</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>Perhaps asking which factor does not affect a rate threw some candidates. 80% did get this correct but it&nbsp;was not a very discriminating question with higher and lower scorers performing equally well/poor.</p>
</div>
<br><hr><br><div class="question">
<p>Which explains increasing rate of reaction with increasing temperature?</p>
<p><img 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" width="393" height="170"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which statements are correct about the action of a catalyst in a chemical reaction?</p>
<p style="padding-left:60px;">I.   It increases the energy of each collision.<br>II.  It alters the mechanism of the reaction.<br>III. It remains unchanged at the end of the reaction.</p>
<p>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>C</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 properties can be monitored to determine the rate of the reaction?</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;">Fe (s) + CuSO<sub>4</sub> (aq) → Cu (s) + FeSO<sub>4</sub> (aq)</span></p>
<p><span style="background-color: #ffffff;">    I. change in volume<br>    II. change in temperature<br>    III. change in colour</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>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>One G2 form queried if visible spectroscopy is on the core syllabus and therefore should candidates be aware of monitoring a reaction via colour change. However, 6.1 clearly states that following change in colour is one method of following reactions.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which conditions are required for the reaction between two molecules?</span></p>
<p><span style="background-color: #ffffff;">    I. a collision<br>    II. <em>E ≥ E<sub>a</sub></em><br>    III. proper orientation</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>This question on collision theory was one of the best answered in the exam.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">What is the activation energy of the reverse reaction?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="599" height="320"></span></p>
<p> </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>81&thinsp;% of the candidates identified the activation energy of the reverse reaction. The most commonly chosen distractor was B, the activation energy of the forward reaction.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">The same amount of two gases,<strong> X</strong> and <strong>Y</strong>, are in two identical containers at the same temperature. What is the difference between the gases?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="447" height="319"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">A. <strong>X</strong> has the higher molar mass.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">B. <strong>Y</strong> has the higher molar mass.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">C. <strong>X</strong> has the higher average kinetic energy.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">D. <strong>Y</strong> has the higher average kinetic energy.</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 question generated debate among teachers. It extended the concept that equal amounts of gases at the same temperature have the same distribution of kinetic energy curve, to the molecular speed distribution among particles. Candidates had to know that kinetic energy is calculated based on speed and mass of the molecule to deduce the answer.</p>
<p>Some teachers welcomed the question as a &ldquo;good challenge to students&rsquo; thinking&rdquo;, others thought it was difficult and a couple felt it was outside of the syllabus.</p>
<p>It was by far the most challenging question on the paper with only 21&thinsp;% of candidates obtaining the correct answer. The majority of candidates chose distractor D which did not take note of the fact that the gases were at the same temperature and hence had the same average kinetic energy.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">The dotted line represents the formation of oxygen, O<sub>2</sub> (g), from the uncatalysed complete decomposition of hydrogen peroxide, H<sub>2</sub>O<sub>2</sub> (aq).</span></p>
<p><span style="background-color: #ffffff;"><img 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AAgvQiNCDwXGHXKy9KlSwmMAACkASN3ojByJ1giAyOnvAAAkD6ExiiExuBwgfGGG26wBQsWEBgBAEgjQmMUQmMwsIcRAIBgITRGITSmX+TgbgIjAADBQCMMAoXACABAMBEaERgERgAAgovl6SgsT6fHO++8Y82aNfMel5aWWuvWrb3HAAAgGKg0Iu0UGPv16+c9Xr16NYERAIAAotIYhUpjah04cMD69Oljr7zyihcYL7/8cv8lAAAgSKg0Im0++ugjGzVqlBcYZ8yYQWAEACDACI1ImwceeMAeeeQRLzAOGzbMvwsAAIKI0Ii00PDu4uJi73jAwYMH+3cBAEBQsacxCnsak2/58uXWu3dvjgcEACCDEBqjEBqTa9u2bdamTRtmMQIAkGFYnkbKaLTObbfd5j2eNWsWgREAgAxCaERKqFN6/PjxXqf0smXLrEOHDv5LAABAJiA0IiWmTZtW0SldWFjo3wUAAJmCPY1R2NOYeNq72L9/f69Tevr06TS+AACQgQiNUQiNiRXZ+LJ06VI7/fTT/ZcAAIBMwvI0kkZHBEY2vhAYAQDIXIRGJI07IrCkpITGFwAAMhyhEUkxf/58r/FlxIgR1q9fP/8uAADIVOxpjMKexrrbtGmTdezY0dvHuGrVKhpfAADIAoTGKITGutE8xu7du3vL0qWlpda6dWv/JQAAIJOxPI2EeuCBByr2MRIYAQDIHimuNIbscPkB23vo36xJ4zw7JXTQyl5daUvWvG4HTj3XvtS7t3U77zQ7VutLPSqNtRc5j3H27Nn+XQAAkA1SFxpD/7DXF061kWOm23Pbz7HrJ/6PjWvzO7v1xv+1N/3fYnnX2APPzbUHrjwrbcGR0Fg7Ole6WbNmzGMEACBLpWh5OmQHN8+37w5+zvK+OcOeWjDIGv7qJut64yq7fM4GO/DJEfvkwzdtyffM/ufbv7SXDxLWMok7V1p0XCCBEQCA7JOiSuNBe/3hW+yLS/vbjv+73c6rd9j+/uz91vZbDW3xGw/YFZ87Wt0L/eVR+4+WT1jPTU/ZfZd8zruXalQaa07jdQYOHGgTJ060MWPG+HcBAEA2SVml8ZOP/+U/llPsjNZftluv+HezTwlmmUzHBCowall6+PDh/l0AAJBtUlRpDNnBDT+2Xp0ftwuKx9v3BhbaJU3+zX9ZmBpi/rTKFv7PWPvOm7fa+ue/Z50apGdXI5XG+GlZ+uabb7bFixczXgcAgCyXokpjPWtw6Z02e343e2P8eHviTx/6933vvWRTCr5q3/ljZ5sz+067NE2BETWzcOFCLzDOmzePwAgAQJZL8cidI3Zo3x57r36+5eed7N8LC+21zav+YnkdOlrLhp/xb6YHlcb4aFm6TZs2dsMNN9iCBQs49QUAgCyX4tAYfITG6rEsDQBA7glGaAwdsn1vbbU3duy0vf/81L8ZS30798u9rFP+qf7zxCI0Vs91S2tZuqioyL8LAACyWfpD46FSK/n+vXbH//7Oyv1bVSuw4vXP2P2d8vzniUVorJpblla39KpVq1iWBgAgR6Q5NB60bXOHWKfBT4QDY751ur6ffbVbCzutyj6YPLu4/x3W+7z6/vPEIjRWbciQIfbII4/Yxo0brUOHDv5dAACQ7dIbGo9stbnX9LTBy0+xq4sX2lP/+aVqAmPyERpjc2dLM8QbAIDck6KROzEc+acd2F4WfnCl3d6/Q9oDI2I7cOCATZ482VuWHjp0qH8XAADkivSGxpM+Z6e3yg8/ONVOPSW9rwqqpsD4yiuv2IQJEzhbGgCAHJTm0HieFdx2leXZJlv7+n5jMTiYNm3aZMXFxXbnnXdaYWGhfxcAAOSSNJf3/s1aDvi+/ewOs//97kR7bMt+O+y/BMGgmYwPPvig93jEiBHeFQAA5J5AzGkMlb9ms+4cYEOfNCso6mu9Lv5COE7GQvd0KrnmlxkzZtiwYcP8uwAAINekPTSGyjfbYyO+bd96eDVzGgNGzS9nnHEGMxkBAEC6Q+M/bMND37DOI5aGH7e1a797t93Urbl9rsouak6ESZVJkybZ2LFjbdmyZexlBAAgx6U3NH66xR4uuNLuWX2m3fHrZ232Ta3sFP9F6UJoPMqd/HLDDTfY008/7d8FAAC5Kr2NMKF/WXnZe+EHX7Y+X2me9sCIY0aOHOldp06d6l0BAEBuS29oPLmJtbzigvCDj+3jw0eO3kParVmzxhYvXux1S7du3dq/CwAAcll6Q2O9s63HoCLrYmus5MXt9ol/G+mjETvDhw/3Ho8ePdq7AgAApHlO48nWqNu99sv519me+//TflDymu09RMUxnZYsWeKd/DJv3jxOfgEAABXS3D190F5/9Ac25fmdtmvNMlu5XUN3LrCCAV+y5p+NlWcbW69RP7TbL2rgP0+sXG6E0YidPn36eI8ZsQMAACKlOTSW24aHrrPOI1b6z+PBnMZkmTlzpt17771WUlJi/fr18+8CAACkPTQetvf/8mfbfqAmhweeYqe3+qKd1zA5vda5GhrdIG+N2FmwYAFVRgAAcJw0h8bgydXQ6AZ5r1692i6//HL/LgAAwFGExii5GBoZ5A0ASDWtcO3bt89/drwGDRrYOeec4z9DUKQwNB6xQ+/vs/c++tR/Xlsn22cbNbaG9ZPT+J2LoVGDvIuLi6kyAgikqsJFvA4ePGg7duzwn6XH2rVr/UeJ8eGHH9rhw4e9t+2f//ynd6+srMzOP/98O/vss73niaDvD6mmOcEcLhE8KQyNtWl6qQyNMIlElRFApKoCWnXBq7y83LZs2eI/i23lypXeaC9khjvvvNMaNWrkP0uchg0bWtu2bf1nxzvzzDMpYgQQoTFKroVGV2UsLS3l9Bcgg2gQ/+7du/1nR+3du9feffdd/9lRsYKcfmDUyU/p0KVLFysoKPCfVa+qcFET7dq18x8l1/Lly72A/eabb/p3zP7yl7/YCy+8UPG11n38XBBXkJ4xY4b/u6vmQlzz5s2tadOm3j33tjVu3JgZu0ia9O9pPPyOvfDDu6zvf//Fuo+83+67pYddfG5TO6thfavnLWmX2a43/mhP/WSCjX21nRU/MsW+e+XZSTunOpdCo6sysgwApF50Re/tt9/2Ap6zdetWe//99/1nia/OVRXcLrvsMv/RiaoLXtn0w6e+Ripw79mzx3bt2uXde++99+yRRx6pcjRZ5PcRR0vGCnOXXnqpPfzww/7dyikUfv7zn7du3bp5z937vFmzZky2QFqlOTR+YmXPjrLu1z1rlz680B656xLLO/HfmidUvtl+ee8dNnhNgT2zaop9Lf8z/ksSK5dCI1VGIDHeeecdr2IkkeEvMmxIXfaGVRbyKgt3lYW6XP/37ap6kR8bt79Q1bphw4Z5j6MtWrTI+vfv7z87Rj9oa0uPlk9d+Hf/b/1/9fmg0WWxuEqhPlZ5eXkVHzO+DiPo0hsaQ2/Zo//R04q232N/fHm0XdYgRmL0hOzj12Zajw7F1mT+Cvu/28+3qn53beVKaKTKCMQWufQbueQbWf2rTeUvcm9Y9JKr9nA1adLEf8YyY3UiK7Vu+V2hurL3mft6F0usr/Xu7zh06JDVr1+/4nNBwdBVHGPR11b3MXYfWz6myHTpDY2HN9hDbTvbiMtLbM+8fpbv346pbJENbNrf1hSvt633d0rKEnWuhEaqjMhFkWHQVYb0y4WOmgRBVZrcv53IvWWR4Y+xIbWjsBYrXLmvXZWJ9fVMH3edq6+qXosWLbx7lQU4VzGOXJKu6nNCPwScd955xwVDlpCRzdIbGj/dYg8XXGn3HBlvm14cZpecWnWl8eDayfalL8+wpnNW2JJBbS0ZQ3dyITRSZUQ2igyELgS6yqA+5+Np+ogMgm7pMDJoEAITJ3q/YGTlbuLEiTZmzBjvcbT58+d7fy6yUtuyZUvvYxNvYNPf7RpQ9DmiJpVYVUP3OaHPh7POOsv7XKBiiFyV5j2N/7AND33DOo9417752GM285aLLNYKdah8g8289Ua77zdftJ9s+rXddwnd07XlflLfuHGjdejQwb8LBJsLhe6bvasQVrdMKJH7AV0YjKwIUm1PDLec65Zx9TEqKiryX3o8dRj37t3bf3aUfpCVXr16WWFhofe4LhQOI5eUq/rhIbJq6EIonxfA8dIcGkN2eNf/2b29BtrDb7aymyaOs+/c+CW7oGm+Nc7T4vNhK9+727ZvXGFPTH/Ipj73jrUdvtBW/U8f+0JVRck6yPbQqC+azGVEUOnzUxQGaxIKXdhwgdB906cilBp9+/aNGcb2799f6cfA/RCQiOqtlpUVVvXDRHXhUJ8rbjuBPl/4HAHil+bQKIdt3/pH7D9vGWHz3zw2buJEzazgu8X20x/eaBflnezfS7xsD40zZ860e++9N3dPf/H3xc73n1aqYKTNufca61Z4pbXOS87JQ7ks8ht8PPvGxIVC1y2sb/ZCJSixoiuFbnlfH5/Ro0fHHDHTtWtXr5IbuWScjI+Re/30w0R1y8qEQyDxAhAaJWSH9262Zc88a888Ns9+8eKxgaiW18mu/2Z/69+3v11/5QXW8JQklRh92Rwa9QX3jDPOyO0qYzyh0Sl40F544vvWM/9U/wbi5apI8S4NuuVj902+pnvUED+F9liVPe0XHDhwoP/sGH18pk2bltIfNPX5omalv/3tb15IjPWDhZaVL7nkEsIhkAIBCY2RwgGy/IDt/fDj8ONT7fNNTre8JAfFSNkcGnO+yigVofFuK9kz0/rlR/fgH7Hybb+zhyfebyPmb7H8QSX2yux+djYFx5gUQnbu3BlXOIys/rBvLHkU2tVJXFk1VwFw3bp1/u883qZNm7w/45p/ErF0XB33A0Z11UPXkKJqsz53FA5pSgJSK4ChMb2yNTS6KmNV3zByQrWh0ffBChvV9iqbWjbA5pTOt0Gt6/svyF3um7uqPwqGr732WqXf3F3VUFUf121KxTDx9DGI9X51/94judCl0B5rmHWy6fVSgHV7D2NVD90PF3p9+fwBgoPQGCVbQ6M72aCqo69yQryh0XbbooE9rP98s6KSF21ev2b+/dzhlgd1ff755yutHkYvDfLNPfFUydUPeq4xKDJoLVu2LGaXsf7N62OSimphZaIr0JUFRPcDBtVDIDMQGqNkY2hUhah79+7e41WrVuX2N/Uah8aGNvKFpTalZ2P/fnZSBeiNN96w7du320svvVRpBVHVH4WQVq1aeaNqWFZOnKr2GU6aNMnGjh3rPzu+kquwFYSPQzwVRFU61TCjRhm97uw9BDIPoTFKNobGNWvWeAffz5gxI23LUoHB8rTHVRHXr1/vNUVFf4N3FUQFkosuuojqT4Lo/V5Zc1BVzWn6PZpNGZT9n5H7JeMNiFSggexAaIySjaHRzVCLNS8tp9SoEWa/FRQ/bc/c39WSM0o+dRQ8tLSpb/LRR7BFLhHyDT55VE3U+zaSe9+nc59hdSJ/wNAyefQ2Bb0N+hpDQASyH6ExSraFRnVDduzYscpjuXJKRWisTr4VjJxpv/hB34yc1aiA8vrrr3vf6COXNsVVgTp37kwVsY60LBs9N/Db3/52zJOWNNImyM1Bbpl58+bN3ttU2RnP2qbg9iAq7LLEDOQOQmOUbAuN7sjAWAf555y4Q2M4NhYV28z7brW+nfKTcs55Irk9iToaUsEkcrlQIVHHsumHhwsvvJBv8gmg97FGWEUvy0omjbRyP1yomlhZsxPbFABESl1oPLzBpvedbnsKe1vBpe3tix3aWjPvqMBgyabQqCChsRv6wj979mz/bo6LZ09j+TZbsfQ3Nu++ETa/7ForXv+Y3d+pof/C4NA3/BUrVpzQuOKWC6kk1p7bRxirYqjOZAVHhalM6vyNrEBXtpc1soqo40ZZZgYQKXWh8dMt9nDPQrvn92X+jQusx9232IArvmQdu3Swdi3PSukQ71iyKTQyzLsS8TbC2Mf210Xfsy79f2plhXOsdMkga53mcqNrQNDHM7qaqB8MrrjiisB002YSBSmNhqmsczzTvwbobdM+xFh7WfnhAkBNpHZ5+nC5le0otdc3vmy/f3GxPf6L5bbdf5G1KrS7b73BelwZDpEXtbGW+XmWjjpktoRGxuzEEHdoDKvJ700SfRxfffVV72MYPXZF3/D1Mb700kv5+NaSq8ZHilySjTUDMaiqqiSyTQFAXaVxT6OOC/yb7diyyV4Jh8iXFj4RceZ0vnW6vr/9x/U97Msd2lv7L7a0xvVTU+bJltC4fPly6927t82bN8+Kior8u8iE0Kggo2/6CxcuPK7qpW/6Gszevn37mMumOJ4LUWo8iVWBVUVeL6vq9wQVe1kBpFKAGmEOW/nurbbpz5vt1ZXL7P+eWmQrt5cffVFeFxtwz9etz2WdrdOl7a3Nuadb/SStZGdLaGTMTgwBXZ52FUV9zCKXEV1Q7NmzJ8uHcYgcLRQ5PzCbZpTqbdTbx15WAKkWoNB4vNChA7Zz++u25eXwF8dVv7WS+S9WLGW3Kl5vW+/vlJTl62wIjfqmok3sjNmpRDyh8UiZbXj6cZs+TI0w7WxQybM2u9+5Ce+gjrX0TFCsHVddd1ylTdXDTA5R7vOksmqiltKvueYab4QSnysAki2wofF4R+zQe7usdNOrtmHDH2xV3q02Z2hHQmMM7tgxfZNhGTNKRWiMR74VfH+ePTHhastPYGJUqFfAiQwABMX4aLlZexAr28Opl2kfXzYsx7otCtFzNlVN1HYTvY3sZQWQahkSGlMn00Oj29ivEBLrWLKcFldobGdFxd+3fj162HUJmtGoj4uWSxUU3Sw8FwC0pEhQjE0D6tUx7uYIZusPQ9XtZeUHCgDpRmiMkumhUfPj+vfvbyUlJd43GqSXzv2OXn7WtgF1PTMGKTYFxd/+9rfHvd9E77sbb7wx4xpWYokVFLXsPGDAAG9/InuSAQQFoTFKpodGGmDSr7KqoqpF3/rWtwgBcdL7buDAgRVVtmzqGHezE5csWUJQBJBRCI1RMjk0cs50emmv4lNPPXVcdUxdu5r1ly2VsVRR84d+8MmW5VgFRZ3eo5UA94OEEBQBZBJCY5RMDo3uBBgaYFLHdbZqTE5kVVF7FdXVSqPCidweRX2u7t69O2v36cUKim57Ao0sADINoTFKpoZGhZcGDRrQAJMien9reXHy5MkVHdA6t/eWW24hsFdCS/bPPvvscQFKn6sPPvhgVr2/CIoAshmhMUqmhkZOgEkNhZ8nnnjCq5I5WoJWWGR5sXJuf6Kj91e3bt2yJiy6Zpaf/exnBEUAWY3QGCVTQ+OQIUO8TfU0wCSHmwHowqLG5YwePZol6DhoOfqnP/2p3XHHHVkToGJ1PRMUAWSz4ITGwwds2++X2G+WrbSVLzxnz21oY8Xrn7H7O33ODm6YbxP/0Nhuua3QvtjoM/4fSI5MDI0KNM2aNfOWR6dOnerfRSKouUWhwB3tpyVVvZ8JBcfTcr1k8/vE7V/91a9+RdczgNyk0JheR0Kf7HkxVHzTJUpoEb8KQsXrPwy//FBox/xbvXt5PX4Yen7PoaN/LEkiX4dMMW/ePO/1Xb16tX8HdVVaWhoKh8OKz4VwWOT9W4n9+/eHZsyYEerSpUuopKTEv5s9Dh486H3cJ06cWPG5oF/hoBhatmyZ9/YDQK5IfzL66LXQz69vEf5C3CxU8J1ZoaXr/xxaP+e28HMXGg+HPtzxQuhnd3cL5YW/WDe6+bHQWx8fOfpnkyDyG0Om0Dds/dI3ONQNYTE+ep9Evp/0+acQlS02btxYEYYjPxf0AxpBEUCuSnMy+jj015J7Qo3CgfHq4rWhf3hZ8JPQnpK7w1+kXWj0fVwamn/zBeH714Z+sinifoK5bxD6lQn0zU2vq77BofZcxcx97AmLldu9e7f3vnHvJ1Xc9H7Khh9Y9LYpFEa+fQqNuqeXAUCuS8SxurUXKrO1zzxv7+V/w/5zUGc77dh2whN95gLrd88t1sw224rNf/O+osO8o9ZE3aioOe1T03xLndetJpdwYPBmCKrphWP+TqT30549e7wO6NLSUps9e7b3fsrUvYz6+GvygBrJtC9YXd7qgNbbp3mnOrlF0wg48xkAzNIbGj/dazteetPsyk52UaOT/Zux1LPPnd/eethu2/LuP+xT/24u0zc8nT6ioMNswJrR+06z9NTpqrDYpUsXwmIcFA4VpIYNG5bRp9yoo3vSpEnebFONqlJjixqc9Dlw8OBB7+3j3xQAHC+9obGGQof+af/wH8O8Tk7R2byI35o1a+zmm2+2/v37e89LSkps1apVhMUwhWm9f1R9zTaaMqCZkV27dvWO23Q/cOnjr1FVmjyQyVVTAEi29IbGk5tYyysuMPv9Bnv9vepqh59Y2cY/2u+trfVqm2+n+HdzmRsk3LNnT++Kqml8zsiRI72lfLcEqbCo0J3rQSGy8qr3j6qvmkWY6VwIjlx+Fre8rsqyPv6MygGA6qU3NNY7yzr3ucLyyhbazx7fZOUxNyqG7PCeZVY89lF7L+8r1qN9Y/9+7tI3dM0OVKWE/VZVU3BQ5axNmzbe+0zLkDrzWEuQuR4W9Xmk942WaV3lVYFKlbdMDlL6AUFvlwvBWn7WPEUtP+sHhUxfXgeAtPAbYtLmyD/WhoqvbhaOi5eEbir+TWjTrv2hXRXd0wdCH+7ZGvrDU5NCN12QF77XLNRj4kuhA8mbuKPYWvEryDTeRK9jNo05SQa9f9zYFHXFqtscx7j5g3ofac5iJndB63XXx1sfZ/dv2HU/MyYHAOouACfChOxw2fP2w1sH23+/uNu/V5l86zK02H5Z/A37Yl51TTO1lyknwnBsYNW0f238+PEVJ3do3xpH/p1IFbm9e/dm9Ak3ehvUAR15HriqyarCs08VABInMMcIhsp32OpnF1nJgl/bnN9ssHL/vtkFVlB0s90+8Fbrd+UF1vCUquby1F0mhEYtKWr0iZbbNPIEx2gpesmSJRVLrQoPOiOaYJ1d9HGOPtJPHfBadv7a177GxxsAkiA4Z09XCNnh8gO298OPw49Pts82amwN66du62UmhEZVVTQmZNmyZVZYWOjfhWt0UZOLAsS0adNyvtKkJhDt49SswWzostcPTE888YTXBf3KK69496gqAkBqBHDkTj07Je8My8/PD//6QkoDY6ZYuHChd+3cubN3zXWqOilEqNFFgXHixIk5P0JHYbFv374VneIayJ3J9PboBwI3hF3mzZt33KgcAEByBaPSGDpk+97aam/s2Gl7/1nd6J36du6Xe1mn/FP954kV9EojS9PHi6wuqtqkAJHLXbGusqj3h6gKp8+VTHyfuK0G+oHAvT16W+64446M3oMJAJkq/aHxUKmVfP9eu+N/fxexj7EqBVa8/hm7v1Oe/zyxgh4aWZo+RmHCzd1T1WnAgAE5HSTcDxSSyWFRTUyanxjZ2KIxQPp8Z0wOAKRPmkPjQds2d4h1GvxEODDmW6fr+9lXu7Wo+gxqy7OL+99hvc+r7z9PrKCHRrqmj++M1t7FWbNmceSbT5XGJk2aZGS40tF+2q+oSqnoY6smpoKCAhpbACAA0hsaj2y1udf0tMHLT7GrixfaU//5pWoCY/IFOTSyNH2s0irauzh8+HCWKTOY64KOXFJ3S9DsUwSAYElvl8mRf9qB7WXhB1fa7f07pD0wBt369eu9q5Zhc43CxaRJk7zAqAqUlufHjBmTc4HR7eHUDxCZTK9/5LGFCoz6IUBH++kHIgIjAARPekPjSZ+z01vlhx+caqeeQpd0dXK1a1rL0TfffLONHTvWq0IpbOTafk4XFt1RiCtXrvRfklkUFnW8nyrm0ccW6ocA9iwCQHCleU/jv2zHo3faJUV/tjuX/tZ+3PssS3exMajL07m6NB25HK1mF80bzCX6uGufn2sK0cdfTS6ZFq4Uep966ikv+Ivbr8gpPQCQOQLQPf26PXrPbVa09nKbv/BBu7ndGXaK/6J0CGpozLWuaS1Hazi3QkauNruowtqsWTPvscYJKSxm2rJtdHNLpr4dAIAghMawUPlrNuvOATb0SbOCor7W6+Iv2L/5LztRbnZPaz+fAtTu3bvtnHPO8e9mp8juaFXWpkyZkrPds+qWz8SmkMrmRXJqCwBktrSHxlD5ZntsxLftWw+vZk5jDKq6NWjQwPumq/l12UyVqbvuuss7Ik573QYPHszyZQbJpuHiAIDjpTk0/sM2PPQN6zxiafhxW7v2u3fbTd2a2+eq3NiYeyfC6BuxOkyzfU+fGlxcc0QuDS/Xfr9MDlWVjc1R4NcxhtleFQeAnKLQmDaH/xT6ebdG4WTWNnTHr98KfeLfTie9S9yvoAh/A/Zen9LSUv9Odjl48GDF29ilS5esfTuj7d69OzRixAjv7V69erV/N3Po41ZSUuJ9zNy/GX0c9+/f7/8OAEA2Se+cm9C/rLzsvfCDL1ufrzRPawNMkOm4PDWDZOMSn6pU9913n9cdrGXMpUuXZv1Spt5mjZ1Rk4uqc3q7dYpLptDr72YsqjLsthJobM6wYcM4vQUAslR6Q+PJTazlFReEH3xsHx8+cvQejqOlS31TzsZlaTd/UQ0v2vs2ffr0rA8cLmwpJOsHgdWrV3sjlDIhKBMWASC3pTc01jvbegwqsi62xkpe3G6f+LdxzNq1a71rx44dvWu2UGDs16+ftwdOwWPq1KlZ3/CimYtuz2ZJSYmtWrUqI7qJCYsAAEn/yJ3QP+zPj/3AvvmdN63n7Mn2n9debE3qpy/LBq0RRs0EClYHDx7MmlDlGnsklxpeRG/7hRdemDFBS/NBx40b5wVFUVi85ZZbCIoAkIPSHBoP2uuP/sCmPL/Tdq1ZZiu3a+jOBVYw4EvW/LOxgmNj6zXqh3b7RQ3854kVpNDoToHR0q0qcdkgMjBqaZa5fcEUPTqHsAgASHNoLLcND11nnUfU5Bzd3JnTmG2nwLiROtrLp8fZOo5FsyabN2+ekQGLsAgAiCXNofGwvf+XP9v2A4f95/E4xU5v9UU7r2Fyeq2DFBqz6RQYdQu75o9sDYyqDE+ePNkLXQpb2u+XKdRwNXLkSMIiACCm9O9pDJgghUa9LtlwCky2B0Y1iixZsqSiyUUjdLSlIBM6ohUW1b2uoCuc4AIAiCW93dOISUucog7jTOYCo4KIuoWzLTAqdGlskFt211aCTBiho6qoKtlt2rTxAqPCYmlpqbd3lsAIAKgMy9NRglJp1EDvgQMH2saNG61Dhw7+3cwSGRg1gzEbR+q47nYt52bCOdmqis6ZM8f7uIgq2QqMNCQBAKpDI0yUoITGTB+1kwuBUTRvUh+joFfn3BK69lxqfI6qotOmTSMsAgDilubQ6Ebu7POfRztiH+162RaufDP8ON86XdvDvnjGWVk/cifTR+3kSmDMFJEd0QqLo0ePtmuuuYaPCwCgRjKgEeaIHSp71Rb/5L/sB28U2MMPf8d65v+b/7LEC0JozORRO9kaGBXkM62TWPstFRbV6CKZsoQOAAimDGiEOcnq53e2m/5rvN21d7LdMHCWvXYw4Dm3jtavX+9dL7roIu+aKbIxMCp4DRkyxAYNGuQt8WaCyCYXd663xjZpBBCBEQBQW5nTPd3gYrv+zl5W/rs59suX/u7fzE4asaNlxEzqNM62wKiAqGYkF7y6du3qvyS49DprpJG2Nmi+p5pcXEd0Ns7FBACkVgaN3DnFPt9Qy4Ov2bN/esdq0m+dSVTZUqNCUVGRfyf4FFQUGBV0p0yZkvGB0Y3RUfe63iZ1sI8ZMybQb5f2LXbv3v240T/64YPxOQCARMmg0FhuO98oDV/z7LRTT7FjOw+zy5YtW7xrx44dvWvQKaxEHg2Y6SeI6O1RdVFNIxMnTvRmSwZ55JFbPtd53vphY968ed7rnA3HTgIAgiUzQmPooJW99Ev70WSN5mljV7c7204++pKss3btWu964YUXetcgU8BSWHGBMRuWQC+99FJvWTfo1UUtRWtLQPS+RVWo2bcIAEiGgI/ckcO2/88v2nMbyrxneVdPt9VPD7NLGiSn1pjO7mkFgQYNGmTE0YGaT9isWTPvsfbNsQyaOuquHzdunFdZ1OfKgw8+mLED4AEAmSODhnvnW6ebhtm4//623dD635O2PJ3O0KijA7UsrSXGIO9pVGDU8YYKLatXr2ZAdIpEj9ApKSlh3iIAIGXSHBrjPUbwM/b5M5tZ87MbWf0kb2ZMZ2jMhKMDVQ1Vk4j2/GXiHElHy+nqiM6EJXW9zyOP/tNStAZ0Z/r+UQBAZsmA4d6plc7QqIYGVZGCenSgwst9993nvY4aFK25f5lGMwxHjRpVsQ8w6CfusBQNAAiKDOqezm4KZAoymnMY1OVGVbtc2MrEwKjGnT59+lS8DarWBZW2AOiHCJ0MpMCopegFCxbUKjAeKdtgixfNtlE9mno/FB391dR6jJpti1Zss3L/9wEAUCVVGnGM3iXuVypt3LjR+zvnzZvn3wmWcGjxXr9wqA0dPHjQv5sZ9PpOnDix4uO6bNky/yXBo9dVnwPudQ2H29D+/fv9l9bQp3tCL/+4KJTv/79i/covmhl6ec+//D8EAEDlUrg8HU+ndDwaW69RP7TbL2rgP0+sdC1PB3k/o2vQ0WidpUuXZtxeusjTah544IHA7mPU+1nLz9ovqvf1tGnTat9kdOSvtmLcILvqR8vDTwpt5Jx77evXFFqn/FP9l5fZhqcft+nDRth8DSYo+LGtf+Y71imPxQcAQAwKjanxYWh9ccFxFY7a/SoIFa//0P9/Jl7k35VKquDp7wxaFW/37t2hcIDxXrfS0lL/bmZRpU7Vu6BWSKMroTNmzKjj6/qv0Dsl3z5aYSx4MPRCFVXET/csD32/ID/89+aHCopfDv8rBQCgcimsNMbbKV2dU+z0Vl+08xqe4j9PrHRUGt18RlXCZs+e7d9Nv8jGF0brJEd0o4sac+o88/KDFTaq7VU2texaK17/mN3fqaH/gsocCf/2cdb2qh9ZWf737YWtE6znaVQbAQAnons6SjpCY1DnM06aNMnGjh2bsZ3SQaYu7smTJ3tzF0WNLpp9WXeHbNvcImszeKHlj3zBtk7paaf5L4lJS9XP/NHeOefLdl2nfLrjAACV4vtDAGzevNm7tm/f3rsGgeYYKjCq+jl48GD/brBpX6jCWNDpfXvGGWd4gVFd3Dr+LzGBUcrtndId4Wu+XdymqeUdvVm1k/Kt0w397AYCIwCgCsH5HnH4gG1b8bg9NGqIfa2zGw3S2np8faiNeuhX9tyGv9qhLK2JvvTSS95V5wgHgU4e6d+/v9eMMWXKlMCfOKJl9JEjR3qNRA8//LB/N3jcGB33vtVwdC1HJ7Qx58g+e3vTnvCDNnb1JecQAgEAiaPl6fQ6Evpkz4uh4psuUSSs4lfb0PUTnw/t+eSI/+eSI/LvTAU1POjvUiNMEOj1yaTGF72O7vXV+zCozS5uZJF+1WmMTnU+WR8qbqW/Z0BoTulH/k0AAOou/YWIQ3+yR4Z+00Y8ud1aXTvSHn7m97apdKft2bMn/GuH/Xnt81by85F2bat37Ddj77Shj/zJDvl/NBtoaVKuuOIK75puGknjhknXuSEjydREouqsXl/tB1UTUdCqorGqi8kfW7TXDnxY16YzAAAi+OExTT4O/bXknlAjywtdcPfjodIPD/v3ox0OfVj6eOjuC/JC1uieUMlfP/bvJ57eJe5XKrgKlIZ7p5t7XVQJCzo3AFtVxiC87yoTWV3USJ2kVRcjffpGaE6hRugkdzQVACD3pLfSGCqztc88b+81ut0m/9cAa513sv+CaCdbXusB9l+Tb7dG771oy1/d69/PfGvXrvWuzZs3967pErmPcfz48f7d4OrZs6fXRKKmkqANQ4+uLmpg+5gxY1IzFP2kxtaiQ9Pwg1L73Wvv2JGjd6txxMq3vWbbyuP73QCA3JTe0PjpXtvx0ptmhd2tS/5n/JuxfMbyu3S3Qttqz28ts2xZeFMHrebzpfOUFddIIrNmzQp844uoeSThTSQJoBDbrFmzivOtV61aleJQe7p17l1o+VZmf1rzupXFlQMP2Lo5g63N50+28x/akDX/tgAAiUVzZRqpuie9evXyrumi4+p0dJ32BQatapcpYu1dTH0AP8lO69zLbs83K5s71xZsfN+/H9uRbb+xKVM3hB8NsDHXf9GSMzYfAJDp0hsaT25iLa+4wGz5Knul7BP/ZiyfWNkrq2y5XWBXtGxisRayM8nbb7/tXTXYO13WrFlTMY9xwIAB/t3gUBVUv4JMDTmas+iqizqfu7Cw0H9pGpzWze6b+W3Lt+dsxP0/sRVlH/svqET5FvvVxGnhf1dm+YO+Yb3Pr3/0PgAAUdIbGuvl22XX9bJG7z1qY6cutu3ln/oviPaplW9fbFPHPmrvNepl112Wb8fObclc69ev967nnnuud001DcIePny491hd00FblnbHGOp1CyK9/7Ss37t3b+956jqjq3Oqnd13hM0c1M5s5YN2VdPrbNTcZ21DZHjUKTCLHrKBrS+2wfO3mBU8aI9N+JqdzdoDACAWvyEmfT56LfTz61uEzPJCra4dGXr4md+HNpXuDO3Zsyf8a2eodNPvQ888PDJ0bau88O9pEbr+56+Fkjl9Tu8S9yvZ1PmrX+miLmm9neryDZrdu3dXzF/U6xm0+Yvq2Havn+ZD6vUNnA/fCJWMLKz4fI71K79oZujlPf/y/xAAAJVLf2j0hns/H5p4fdtKv6Ed+3VJ6KbiF7NmuLfGr+jvUCBKh2XLlqX1769KZCCbMWOGfzcYFF41Psd9jgQxcB/v09CHpS+GShYWh4ryj31um+WHCkbOCpW8UBpiMA8AIB719J/wN5H0O7zXXl+x1H77whpbt26FLVz5ZvjmBVYwoKd17Xq5XfXVPtbzoiZJ36Sv4wudZL5rtJewW7du3hDtxJ07HB8tq/bp08d7rP136V9OPca9X2T16tV2+eWXe4+DQI1LWo5W05A63mfOnBm47m0AAJIlhaHxn/ba3GL7XYMe9tVeX7ILG9cP5L7EVIXG+fPne2cll5aWpvzkFQUfjfrRHry0NmxEUQeyxtV06dLFG/0TpE5ujdJRZ7TMmDHDBg8enBGjiQAASJQUbnsP2eEDq2zEzQX2xfOutJt+MMueXbvd3j8cjEJnqr300kveNdWBUZ2+Cozq8g1SYBRV7VRdDNLAblVlowd1Dxs2jMAIAMg5Kaw0HrJtvx5utwx52DaU+7fC8rrcYaOG3WLXX325XZzfIO3Vx1RVGvX3aMyNzktOlSAvSwfRpk2b7K677vLOtlbIHj16NO8zAEDOSmGlsb61/sbPbO3ut+wPJdNt5IAulhe+W/7Kr+wHAwvtkqYd7Kp7HrJf/36r7TuU3ceZuaHel1xyiXdNlcmTJ3sBiPBTNY360X5Fzc/U+0v7ToMxSgcAgPRJXyNM6JDte3Oj/X7Z0/breY/awg1l/gvM8jrdbN8dcrNde3U369yyUUpPqEhFpdHtj0tlo4eqZgpBqa5uxqKqZxBDmPZV6uxtDeqm2QUAgGPSN8q3Xn1r3PrL1u/eKfbk6k3251VP2k++e721Cr+ofMMCmzD0evtyqy/aVwZOsPnLN1tZFlUft27d6l1TNdRblTMts0oQBmUrmGmZXJ3SQRJ5ssvEiRNtwYIFBEYAAHyBOP+hXv0v2EVXft3um/Z/tmXvG7bq1/9r3722bfglZfbK/B/YwN6XWNN219g9D/3afv/63+1QhvfOrFu3zmuqSFUgWbhwobfMqrOl0x2CFBgVzPT6qKkkCBSqJ02adNzJLmPGjKHZBQCACMGZ0xgtdNDK/rTWVi1/ymY9/Ki9uN11zxRY8fpn7P5O2hGZeMlentay7BlnnOE1VmifXLK5MTZaalXlLJ1BKDIwKsAWFRX5L0kfvU7qhtbsRS3dqxJLdREAgBMF96TZeg0sv31P+8b9P7MXtpTaK/NH2dWtkhMUU2nXrl3e9bLLLvOuyab9efLggw8GJjBqL2cQAqOWoxWoFRg1e3H69OkERgAAYghuaLTDVr77NVvx5HQbXdTXehRNsd9VVBsz144dO7xry5YtvWsyKRRpf56qmumce6jqamRgTPcpL647WsvR2iag14nZiwAAVC1gy9MhO/z+Dlu/epW98OyT9stfLLft/kus1fX23ftutf/oVWBdL/yC1U/SQMdkL0+701j279+f1O5hBaPu3bt7QS3Zf1c83AibdAdGVTxddzTL0QAAxC8QoTF06O/2xrqV9vxzi2z+z56MGP59gfUYepfdNaDQun+lneXXT35hNNmhsWvXrta0aVN7+umn/TvJ4Y4pTMfZ1kGlbu3hw4d7QVrd0XpMdREAgPikLzQe/sB2//lle/HZEvvVLx+PaHTJs1Y9brVv3tHfrkvDKTHJDI2uCUaBRd25yeKaX7T0umrVKoJRmCqd9957r/c4aGduAwCQCVK7p1EDvbettWd/Mda+fllba96h0AaO+8XRwNiq0O6eMM+WbXrdNi3/uY0tutraB+BYwUR64403vGvbthonlDxq6JBp06blfGDUMr3OjlZgVIjevXs3gREAgFpIYaXxn/ba9Butw3eW+s8l37oU3WNDv/5V69X9Emuel8qzXyqXzEqjWzIuLS211q1b+3cTS0cUtmnTJm0nv6iaevDgwUDsE9T74rbbbvOWo9UMpL2MVF0BAKidFFYaQ3b440PeIx0TOO7hZ239zq32h3k/sEHXdgpEYEy2LVu2eFctHSeLGm1EISnVVNUbNWqUt4dS4TGd1Dmu8KzAqJmQmolJYAQAoPZSGBpPss9ffLc988e3bPfax+2Hd19rnZqfltJzpdNNXdMasp2s8KJGD80c1J7JZFUyY1FgvO+++7yuZM1gTFe3dmXjdIIwExIAgEyXwtDYwFr3/oZ97bJW1vCUbNqpGB81p4i6p5NBYUndwDJ06FDvmkraP+lmQmrmYTqouqngqv2LWp5ftGhR2kf8AACQLVLbCJPDdu7c6V2T1QSzZMmSiqXYVFf5VNkbO3asF9TcCTSppv2Lffr08YKrKq2c7gIAQGIF9+zpNElWI0wym2BUZdQgb0n1iJ1NmzZ5Q7vTOd5H+xe1HC3MpQQAIDmoNKZIMptg5syZ41UZR48enfLQ1rhxY29JWkvB6QiM0fsXCYwAACQHlcYoyao0JuskGDcwPNcGeUc23qi5SOGR5WgAAJKHSmMKKNipEpiMJpgnnnjCu06YMCFnAqOaim6++eaK86MXLFhAYAQAIMkIjSmwa9cu75roJhiFUXUKq9KWK6ecaKyQlqA1WmjGjBneAPNcCcsAAKQToTEFduzY4V1btmzpXRPFVRnTMcg7HdTw0q1bN69qq/2L6RrtAwBALiI0psDatWu9a/Pmzb1rIkRWGVM1i1DLwpMmTfL+7lSLbHhRBzrzFwEASC1CYwqsXLnSCzuJnJ+YjiqjZjBqHuMbb7zh30k+NbwMGTKkIiCrSzvVp90AAABCY9Ip9Gg5taCgwL9Td+moMmrOpDvxJZWVTdchTcMLAADpRWhMst27d3vXyy67zLsmQqqrjDptRYPJVS1N1YkvCoxqeFFgpOEFAID0IzQmmRvqfeaZZ3rXukp1lVGV0ttuu817/Nhjj6UkuKlDWkPQVaHVCS80vAAAkH6ExiTbs2ePdz333HO9a12lusroTpvRmdap2EvoOqSFE14AAAgOToSJkugTYdTEoSXWRPy/VGXU6S+qMib6ZJlYtEys/Yxjxozx7ySPOqRVRdUyuKqaNLwAuUlfdw4ePOg/i82t5NSWm2wRNA0bNkz4XN+q5OXlWYsWLfxnwaFjahPZQIq6IzRGSXRo1P9PTRzak1dXLlQtW7Ysq4Z5awlcFU0XGNUhTcMLEGza6xxJIc/NpI0UK5gVFxf7j4DKaXsSq03BQmiMksjQqJ+WtTdPjRx13ZenYNWgQQMvVGXTGdN6uyI7pKdPn07DC5AC+rfnGvUksmpXXl5+3PP33nvP+zeaSPr33qhRI//Z8eKttOnABH1drC19fQ7i1xutKu3bt89/lnx79+61d999138WHO3atWPFKWAIjVESGRrV0KH9eYn4aUnVt/79+2fVT14ERiCx3LJuZNVP+6rdUaaqDuoIztqI3ketb+ha1oyke9GCGswA1ByhMUoiQ6MLejrBpC4/LSlcde/e3XucLVVGN1JHTTaJqMQC2c4FwrfffturBLowWJMqoFYqImfGRo4Ci67aUeEBEI3QGCWRoXHkyJHevh19oa9L0FNHsY7QUwdzUVGRfzfxFE61t3Dw4MFJDaYERuBEbknShcKtW7fa+++/750opX8rVXFVQB1V2rRpU++xq/opCLJHGEAiEBqjJDI0du3a1buuW7fOu9ZW3759vSWl/fv3J7WTTOdK65jAZIbTTZs22V133VUxg5FNzsglbh+hC4ZqEqmuUqhpCar6uUDoOl0JgwBSjdAYJVGhUd8c9EVdFYCpU6f6d2vO7YtMdkXO/T3J3Fvo/g7RDMZUHUcIpJqrGqqZxC0jV9Ut7CqFWi52oZBxIwCChtAYJVGhURvO27RpU+dqmpvzWNd9kVXRN7g+ffp41T9VQZJRvSAwIhtFVg71b76qcOgqhpHBkCYRAJmE0BglUaHR7UOsS0BywbOu1crquGCarOViFxi1CX/WrFnWoUMH/yVA5tBeXFUP1ZWsZeVYew1VrT/vvPO8kTGuuYSmEgDZgNAYJVGh0Q3irkuF0O0xTGZlznV4JyuY6jSZgQMHMrQbGUUBcefOnbZ9+3Zvibmy6qHrRFblUGfLN2nShHAIIKsRGqMkKjS6zuna/j9SdWSgqpl6XefOnZvw/VORxwISGBFU+remZeXNmzfHDIj6d6jGNlUP1ZXMfkMAuYjQGCVRoVH/n7oEPlehy9QjAwmMCCK3B1HhUCNt9O8zeok5OiCy7xAAjiI0RklEaHRVwokTJ9qYMWP8u/HTN7ZMHuZNYERQ6N/iG2+8YRs3brTXXnvthNE2+hzVSCsCIgBUj9AYJRGhsa6d06kas5MMBEakk/Yivv7667Z+/fpKq4hqUrniiiusVatWduGFF7LEDAA1QGiMkojQqLCk5hJVN2rTKey6mZM1/iZZXGDU8p4eExiRbPoBTUvNlXUzR1cRaVIBgLohNEZJRGh04ak2oS/ZY3ZUxbz00ksTvgTn3uZkDgcHIkNidMOKfljp1auXFw4vuugifmgBgAQjNEZJRGisS+e0C1/JGLOTrGVvAiOSJXK5WeOnIrmQ2LFjR5aaASAFCI1REhEa9f9QgJo9e7Z/Jz7u6EEtq9X1vOpoyTr1hcCIRHKNK2oAi96TSEgEgPQ6yb8iQfRNT3QiRE299NJL3nX06NHeNZEmT57sfQNWc06iA6NCLoERtaEflDZt2uR9Lmn/oaYOqBruqoqaQKCq+/79+70QqQq5KvAERgBIPSqNUepaaaxL57S+aS5evNj7BpnIb4ruSMPaVD9jiQyMdEmjJrTkrEp6ZfsStZdX1UT2JAJA8BAao9Q1NNa2c9qFzdrOdozFLUtLosIdgRE1oWriq6++6v2b0ND6yCVn/SCjETjt27fnTHIACDiWpxNsz5493lXHjNWEqoHy1a9+1bsmyr59+7zrhAkTEhLu9E2fwIjqqJqoz2k1hWmfrpac9XkjkUvOqnwXFRURGAEgA1BpjFLXSmNtOqddA4w2+tf22MGq6P+fiP2GrvuawIjKaG+izm/W54a2WTiumnjZZZcxKxEAMhihMUpdQ2NtOqfdnsN58+Z5VZcgIjAimlt2rqzTWdXEzp07e79oWgGA7MDydAK5zulGjRp513j97Gc/865f+9rXvGvQEBjh6HM8etnZdTpr/qf2LeqHLe3LLSwszIDAWG4bHurh/bAX+1dT6zFqti1avMHKjvh/DAByEJXGKPom4dT0XVObzmnt/WrWrFnSToCpKxcYJdOONURiuG7nJUuWeMdbOm7ZuWfPnhn8eaHQeJ11HrHSf16NggfthSe+bz3zT/VvAEDuoNKYQDreTM4880zvGg+3h1H7GRPBVTsTQSHYBUY1LhAYc4eCopqeNAZKP9RoIoACo4LismXLjmtiyY7Pi1ZWVLLL+0HxxF//sNIX5tjIgnyzlQ/aVbf8yFaUfez/OQDIHYTGBCovL/euTZo08a7x0DdmLfvqPOhEGDVqlA0ZMqTO4VGh4bbbbvMeJ+NIQwRPdFAcOHCg19AS3e2cGcvOiXSate45yKY8s9zmFLXzguNt/7vaPvBfCgC5gtCYQK7SGG+HqJZ+1Tygak0iupu131DVIO2prMs3dYUHLa/rdSMwZrfqguLBgwe9/YmcwhKW187umDTeBuWblU192J7adsh/AQDkBkJjAq1cubJGy8zqOhVVbupK3/y1hKiqZV2OIYwMjFqGJDBmn5oERY6GPN5JZ19pt97eKfxotT25+m2jLwZALiE0JojGjyhoxVtl1PKxuk4VMhMxu278+PHeVUO8a1sR0tug/4/eDnXCJiLMIhgIionS0C78Uufwtcz+VLrHjm5IAYDcQGhMEHUWS7t27bxrddavX+9dEzGX0S1LqwO7tkFPgfG+++7z/j8KjMOGDfNfgkylH0wIiol2ijU593xrFX5Utult+xulRgA5hNCYIHv37vWuZ511lnetzsKFC71rQUGBd62LyZMn13lZ+oEHHvACowIFgTFzuTmKaoY644wzCIrJtP2AfUhoBJBDCI0J8u6773rXFi1aeNeqaKnQjS9JRHPB0qVLbdasWbX+f82cOdM7+lCvz/Dhw/27yBSqEqupSgO3FRR1upD7/NK+VIIiACARCI0JsnbtWu+qZcDqrFixwrvecccd3rWuFBY7dOjgP6sZBcZ7773XCxjTp08nVGQQnfWsj587mUXBX3tkI+coarsCH9MkaXW6fZ6voAByCF/yEkSDsCWeb9DagyiJms1YW6pOKTBqaXvKlCmEiwzgGlq6du1qHTt29D5+Coo6t1z7ajUsPvfmKKbSYdu78y3bHn6U36GFncVXUAA5hC95CaJ9Y2pEqY6qQ26PWTpDWvR50oSM4HL7FCMbWsSd9aygmD0nswTd+/bGy2piy7eL2zS1vKM3ASAnEBoTQNUfad68uXetipoRpHv37t41HfT6uuMBH3vsMcJGQCnYT5o0qWKfYmRDi2Z8qmGpttsSUDtHtv3GpkzdEM6M/ezu3i35Agogp/A1LwH27dvnXZs2bepdq6KlRVX31JRQG2p6UJCo7TGBCowa3i0KH4mYEYnE0cdH+xS1/Kxg72Z5un2KNLSkUfkW+9XEabbc8q3ge0VWePap/gsAIDcQGhNgx44d3rVly5beNRYtTbtjA2tr2rRpXpB49tln/TvxU+BUdUqvQ0lJSa2DKxJLH5fI5WftUxQtP7NPMQCOlNmGxbNt1HWFNnj+FrOCEfbQ0M4sTQPIOYTGBNizZ493bdy4sXeNxS1Nu6XhmlKzjas8DRgwwL8bHze8W0ucCiOu2oj00Q8Rqhqr+zl6+XndunVewGfrQKpst/n9m1u9evVO/HVyU+vc9y6burLM8otm2stPfNs65fGlE0Du4StfAuzatcu7VvUNXqHNLU3XZh+a/rzm8MnUqVNrvDw5Z86cilNjGN6dPtpWoMYjVRXV/ex+CFDlN3L5GUHSzoqKH7eSF0pt27xvW9d8lqUB5KZ6oTD/McJUWXDifdfoz+gbv5YRY3HdyrU9ok9Bo3///l4lSsGiJhRW1XHLLMb00cdflUTNUnT0uaDPCZpZAACZgEpjHakCKNU1lKjbVWqzNK3mCAVGVSlremKLwooCI7MYU8+d/eyaWiKHb+uUFrqfAQCZhNBYR2pUkMsuu8y7VkbBUsuQtV2aFlUJJ0yYUKPQpz2QCiv6e5nFmDoK6u5Iv8iZiqWlpRVNLYR3AECmITTW0d69e71rXl7sXspXX33Vu9a2a1p7Jd2RcPFSdfK2227zHqvjmoaK5KqsqqigHzlTkfFGAIBMRmiso3fffde7tmjRwrtWpi5L07Whyub48eMZrZMCrgPaVRX1PnejchT0makIAMgWNMJEqWkjjJYhVVVS52tly78KcBqpoiVijVFJBfc61bbpBlVTVXHlypVeZVHNLaK9it/61rfsiiuuICQCALISlcY6eu+997xrrP2C2scmdRnoXRM6TcQtjQ4ePNi/i0TQHlG9f1VVVGOSm3nJXkUAQC4gNNaRm30YS20Heruu7JpQA4ZOE1FVk9E6iaGPg96vmqvYpk0b7/0bOVeRvYoAgFxBaKwDd/5zw4YNvWtlajPQW0fKde/e3atsxUuNL5Gd0gTGunGNLfo46P2qqqJ+ONi4caNXVdSJOnSjAwByCaGxDvbt2+dd27Zt612j1easaVW2xo0b5/256o4ldBRw3LGAdErXTXRji2gJWlVFncTDXEUAQK4iNNbBli1bvOuZZ57pXaPVZmlax/25rud4KlkKmaNGjfL+zLx58+iUroXIJejIo/0ix+VQVQQA5DpCYx2Ul5d71yZNmnjXaDVdmtYSs9szd8011/h3q+bOlNbxgqlqtskWlS1B6/3oGlsYlwMAwDGExjpwlcbKGiG0H1HVP1Wv4qXmFdHeuXjCivY+KmSqU7qmxwvmMn1sopegVaXVErTO9aaxBQCAExEa60DhQ5XEyqxdu9a7qooVDy2PalSOAmM8S8z6u3v37u39/Q888AAVsThEdkFHL0GrSssSNAAAsTHcO0pNhnvr9yrkqUEimsKJljsPHjwYV6DTvrqFCxdaz549q21k0bJqnz59vEqmunlpzohN79clS5bY5MmTvfeX6GN2yy238H4DAKAGqDTWkvYfSvPmzb1rJL3M7Y+LtwKo36dqV3WBMbLxRc0yBJ/KKVhrELdO49Egbr2/6IIGAKD2CI215MbtNG3a1LtGcscFdu7c2bsmkmt8UbXMjdnBMVq21zGK2q/oBp0rXKviSxc0AAC1R2ispR07dnjXli1betdIWg6VRIdGd+KL9uKNHz/evwuJ3K+ovaFuv6ICvMI1ez4BAKgbQmMt7dmzx7tq+TOSlkVVCVRHcyKrWpEnvmjZlRB0dKlep98oLEae2hI5MgcAACQGobGWdu3a5V2jx7OsX7/eu8YzZ9Hti6yOwpGWVoUTX46fr6j9igqLkfsVGZkDAEDiERpraeXKld4SaDQXGrt27epdY9FyarNmzbxKWXU0UscFo1yunilkq8oaOV9R+xUVFtmvCABAchEaa0nduNEVLVUE3fy/6qqB2ncn7dq1866xKFTq92q521Ubc41rblHIdns6ly1b5s1X1H5FwiIAAMlHaKwFhRiJDnzaSye9evXyrrHoJBdXOaxqKVV/j5ZftY9xypQp/t3coWrskCFDTmhu0X7FwsJC9nUCAJBChMZa0PgWycvL866OAo2oKSMWVSPHjRvnPdaA6Vj0+2677Tbv8axZs3KqmuY6ofV+dOOFaG4BACC9CI214MbtRFcan3/+ee9a1eBojePR0rbOOq4qCGofo/t9uTCI2nVCay+o64RWJVZhkeYWAADSj9BYC5WN24k8BSYWdf3qODstNw8YMMC/e6LIfYw6JSab6X2it9d1Qkee3KI9nIRFAACCgdBYC27cTmSzSzynwKiyqKXmCRMmxNyPlyv7GN0xf+qE1tsrdEIDABBc9UJh/mOE1atXz39kFutdoyVUHR+oPXaOGja0/06hp7aBR0u0qrip2rZx48asXJZWWHziiSe8LmhROB49erQ315LGFgAAgotKYw0p2EWP29E9BUZ199alQpbN+xhVQZ00aVLFmdCuE9qNzSEwAgAQbITGGtq9e7d3jWyCefXVV72rwk9tZes+RjdjUWNz3AxLNzZHndCERQAAMgOhsYb27t3rXSPH7WgpWS677DLvWlPZuI8xMixGz1hkbA4AAJmH0FhD7777rneNrDTqHGSprNNXe/iqoqVthSvJhnmMmzZtOi4sMmMRAIDsQGisoa1bt3pXN25Ho3a0DzHWqB2N2NGg6ljhcdq0aRUzCTN5H6MbyN2xY8fjwiIzFgEAyA6Exhp6//33vasbt1PVqB0t0SpASWUVRAUt7fPTPsbBgwf7dzNL5OktCr+ERQAAshOhsYZcs4qzdu1a71pZaFRHtShIRVPlcfjw4d5jdU1nWkMIYREAgNxCaKwB7T+URo0aeVc9d00e0ZVEV2XUyyrbyzdq1ChvWXvZsmXHDQkPuuiwqGV1dZQTFgEAyG6Exhpw43Zcl7Qqa1LZqJ2qqowar6OX62WFhYX+3WCrLCy601syKfQCAIDaITTWQPS4HY2Qkfbt23tXp6oqY+R4HZ2EEnRVhcVM7/QGAADxIzTWgBu306JFC+/6/PPPe1eNl4nUuHFjL1w9+OCD/p2jMmm8DmERAABEIjTWgBu3o1CoRhbXABLdxKJQpXAVPUJnzpw5FQEsqON1CIsAAKAyhMYacON2FJ7Wr1/vPe7Vq5d3rY6GXrszl4M4XoewCAAAqkJorIHIcTsuNF500UXetSpalr7rrru8x+oyDtJ4HcIiAACIB6ExTtHjdnQsnppZ4ukc1qkvGq8zb968wIylISwCAICaIDTGKXLcjjqgFQIVuqqjZWl36suAAQP8u+lDWAQAALVBaIzT22+/7V01bmfLli3e4+7du3tXmT9/vs2cObOiIilqlnHL0uk+9SU6LOqsbMIiAACIF6ExTuXl5d5V43bc0YEXXnihd1VQVGBUcIw0efJkryJZUlKStgHYqopGhkV33N+YMWMIiwAAIG6Exji5oKhKY/TRgUuWLPHCoYZ1u2ri8uXLKxpnKjsxJtkUFjUTUjMkI8Mix/0BAIDaIDTG6b333vOuf//7371r5KgdVRSloKDAu2pZety4cd5jLUunUmRYVGglLAIAgEQgNMbJnRW9efNm77mWe0V7BVVlVEOJqzymY1masAgAAJKJ0BgHVQ6lYcOG9tJLL3mP3dGBCmhyyy23eFd1S6dyWVqvW2RY1LI5YREAACQaoTEO+/bt864tW7b0Ko4KhNq76DqlVdVTlTFyiHeyl6UVFtV8c8YZZ1SExdWrV3vzIwmLAAAg0QiNcXDjdg4dOuRdr7jiCu+q4KiQpgYYcUO8k7ksHRkW3bGELixefvnl/u8CAABILEJjHP72t7951x07dnjX9u3be1dHVUY3xFshLhnL0qpiLlq0qCIs6jQawiIAAEgVQmMc3DDvjRs3etcOHTp4VydyWVp7CRPJhUUNEu/fv78XFlXJXLVqFWERAACkDKExDupMlmeffdbbvxht4cKF3rJ0os+WjgyL4sKiKpnpPF0GAADkHkJjHDQc23VH6+zpSAqUAwcO9JalE3W2tDvyT2HRhVHCIgAASCdCYzXeeecd7/rJJ59413bt2nmhznEjdx588ME6B7ro86E1+1HnQxcVFREWAQBAWhEaq3Hw4EHvunPnTu8qCnXqYNbysUbwTJw48YR9jjXhBnO7sKj/n8LisGHDOB8aAAAEAqGxGq4JZt26dd5+Rp0pLRdffHFFY8rQoUO9ezUV6xSXMWPGEBYBAECgEBqrsWfPHv+R2aWXXloxG/G5557z7k2YMKHGAc/NWuTIPwAAkCkIjdXYtWuX/+jYUrWGeyvs6WSYwsJC7148Yg3mJiwCAICgIzRWY+XKlZafn+89/s1vfuNdV6xY4V0rG79TGTdrsU+fPgzmBgAAGYnQWAWFPY28KSsr86qKalK58cYb7be//W3cMxljzVokLAIAgGjKHuqfUH7Q4yCpFwrzHyOsXr16/iPz9hlq36EoJGqp+gc/+IFXKVTwq2oMjsbnaAlbQVMUFq+55hpG5wAAgJg06q9Zs2beY+WNadOmBabQRKWxCnv37vUfHR3q/cEHH3iP9QGMFf7UEV3ZrEUGcwMAgOqcc8453uqmaLVTeUKTVtQXkW6Exiq8++67/qOjTTCu+aWyxB85PkdhUfsdmbUIAABqavbs2d4KpSqNovyhvggtWacTobEKr776qne95557vBNfJLr5parxOYRFAABQG1qhXLp0aUXuUNVR/RFDhgypOK0u1QiNVdi8ebN3zcvLq1hqds0v2pzK+BwAAJAsKj4pVyhfuKqjTqLTnsf58+envFGGRpgokY0wjk5/qV+/vtf8IkuWLLHJkyd7qT9om1QBAED2UUBU3hg7dqx/x7yCVSqLVYTGKJWFRtHegjPPPNOGDx9eERZHjx5NRzQAAEiZTZs2eVvm3HQWmThxopdPkp1HCI1RKguNF1xwgV100UUVHyAtUw8ePJiwCAAAUk5Vx4ULF9rAgQP9O6kZz0NojBKr0ihK8kOHDqXBBQAApJ0mt6gJV/scHTXOaCU0GVmF0BilqtAIAAAQdG4LnTqwE4nQGIXQCAAAsoFGACaySYaROwAAAFmocePG/qPEoNIIAACQoTToe/r06d7eRken1z3wwAPekYSJRGgEAADIQDpWUKfEONrLOGHCBCssLPTvJBbL0wAAABlEXdM6TjAyMKprWscOJiswCpVGAACADBBrPuOsWbOsQ4cO/p3kodIIAAAQcDoJ5uabbz4uMOqwER1xnIrAKFQaAQAAAioIZ047hEYAAIAAWr58uY0bN85eeeUV/45ZSUmJXXPNNWk5ypjlaQAAgAA5cOCAjRw50nr37l0RGDVGZ/fu3d4pL+kIjEKlEQAAIEAiT6dL9hidmqDSCAAAEBAap+OkYoxOTVBpBAAACJA1a9bY5z73uZR1RceL0AgAAIBqsTwNAACAahEaAQAAUC1CI4AscNjKFg31Og5r/GvgIis7vMEeOl/Ph9qissP+/zNDHdlqc3s3taajVtgH/i0ASARCIwBkkSNv/cGeXG52cZumluffA4BEoBEGQBZTBXKYNe3/C7OiEtszr5/l+y/JTods29wiazPYbE7pfBvUur5/HwDqjkojAGSNcnundIdZYR/rdj6BEUBiERoBIFt8sNmWPbrBWl19ibXkqzuABOPLCgBU2ggT0VyjZhn7wLatmGujejQ9eq9ebxs1b52VHTn6u4+UbbBFDw20pq7Bpscom7tim5UfffGJyrfZiqcesoFN/d/v/sziDRX/z5o5Yh+sf94eLetk/S89107x71ZHr/fi6NdDb9vcRbZiG600AI4hNAJAdQ5vsyVjBlibqwbb1JVl/s3lNvWOL1mnIYts919/Z+Nuuc76j5gfDpe+lVNt8FX97TuLdobj3PGOlP3OxlxXYFcNGGHzK/5AmP5M387W6Zs/tXVlH/s343XA1i9bbmX5hda78+n+vaod+esiG9Kps/WNfj30tg3ub1e1ucUe2vC+fw9AriM0AkB1nvi+Df7VWfbjl/fYp6GQhUL/sNKS71tB+EVlcydZ0W3fsz92nWLr9/wr/LLwyz98w0pG6qzYLTZ32C9s5QcRsbF8nf34loH2o5VmBSPn2Aul/zj6Z0Kf2oelL9ic8J8rmz/M+o571v5ak4rjkX329qY9ln97L+t8Wjxf2vfZyumTbG44LOYXzbSX3et+3Ov/nI2YvuJYEAaQ0wiNAFCta634mZ/Y8K75/hfN06x13yK7vVC92BtspQ2yh35wq3XKP9V7qeW1tX7fvduK9LjsgL3/T5f+Dtm2//eQjVhZZvmDZtpjPxpkPVuf5r/sJMtr3dMG/WiWlQxqFw6jc23BxvirfEdH7TSwq790Qfi1i8PhnfZqyYbwg052+8CbrKt73UWv/5RlRwNk1necA4gXoREAqtOqwHpc0tB/4jupsbXo0NR72OraK+2SvKgvp03OtYtb6UE4NH7o9knutS2rXg1fC+x73yq0syv7CnzS2fblay8PP3jOHn5xu8U3avyQvbV6qS23S617uyb+vWqccq5d2r9T+MEGm/rD4jrspQSQKwiNAFCdy1ta0xM6S+rbvzf5fPjaKvziL1TReLLXDrjQePjvtmPN9vCDlTai8+cjGk8if33m6FzJsO1/2hn+0/Hww2iNRu2cbl2/fqu3xO72UjY9Ofz3Nx1oDz21mCYYACcgNAJApvvgTXv5dwet8Kav2Plxf1U/yfI6fcee8fdRViibbyMG9LWr2vy7FyCnrSs7oZEHQG4iNAJAyg2wOaUfHWs8ifUrrv2EbtROU+vQonENv6j7+yi9/Yv/sNIXnraShcVW5P7ScID83peG2I/poAYQRmgEgFQ56XN2eislsh1W+k7MCY41VPNRO5U7zVr3vMH63Xi/zdsTsk/3LLfvF+h1rcneSgDZjNAIAKlyUgvrdlO38AM1nzxqG8orWfg9stMWDb7Y6tVrar3nbq1+adjvgo5/1I6vbJEN9PZQft3mbjvk3zzmpPyO1qvr0UYfABBCIwCkTH1r/fX7rVgVvJXfs+u+/WNbtOHYnkHvVJkf/5cNm7vFLL+f3d27ZbVfpI/seM1+t72T3d67fXyjdpz8K23gSHVPL7TBdz9g8yJeD9PpN4t+bD+cqpE819rQHq3iPmEGQPYiNAJAKuV1tqE//5G3b7Bs/gjr37mpnex3Tp/ctPPRU2XyB9mcFZOs39kRsxMr5UbttLQ25+T59+LV2Aq++6OjS9Arp9odEa9HvXr/bm36/8hWWjsrmjPZhnaKGjcEICcRGgEgpU6yvLYDbd62UnshsunEU2gj5zxj6zf83Aa1jaNueORtW/3k6hqO2jnmpPyrbdIzK+2Fklk20tu/6ITDYvHj9vT65fbLQe2spnEUQHaqF1KLHgAAAFAFKo0AAACoFqERAAAA1SI0AgAAoFqERgAAAFSL0AgAAIBqERoBAABQLUIjAAAAqkVoBAAAQLUIjQAAAKgWoREAAADVIjQCAACgWoRGAAAAVIvQCAAAgGoRGgEAAFAtQiMAAACqRWgEAABAtQiNAAAAqIbZ/wf47rrlfduTewAAAABJRU5ErkJggg==" width="358" height="260"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Which curve represents a catalysed reaction under the same conditions?</span></span></p>
<p> </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Graphical representation of catalysis was also well answered.</p>
</div>
<br><hr><br>