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</div><h2>HL Paper 1</h2><div class="question">
<p>Which statement about water is correct?</p>
<p>A. The atoms within a molecule of water are held together by hydrogen bonds. <br>B. Water has a low heat capacity allowing enzymatic reactions to happen at a wide range of temperatures.<br>C. Water molecules are polar, therefore fatty acids do not dissolve.<br>D. Ice has a higher density than liquid water, therefore some organisms can live under the ice.</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>This question discriminated well. However, many candidates went for the incorrect choice, A. This showed a lack of understanding of covalent bonds and hydrogen bonds. The requirement for candidates to know that fatty acids do not dissolve in water because it is polar was questioned in a G2. This would be covered in 3.1.5 under solvent properties of water, 3.2.7 under use of lipids in energy storage and again in 2.4.2 when explaining hydrophobic in relation to phospholipids.</p>
</div>
<br><hr><br><div class="question">
<p>Which statements correctly explain properties of water?</p>
<p style="padding-left: 30px;">I. Water is a useful medium for metabolic reactions as many substances dissolve in water. <br>II. Water is useful as a coolant as it takes a small amount of heat energy to change its temperature. <br>III. Water molecules are cohesive which helps water transport in the roots and stems of plants.</p>
<p>A. I and II only<br> B. I and III only<br> C. II and III only<br> D. I, II and III</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What is involved during oxidation?</p>
<p>A. The loss of electrons<br> B. The gain of electrons<br> C. The gain of hydrogen<br> D. The loss of oxygen</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What property of water makes it suitable as a coolant?<br>A. It takes a lot of energy to increase the temperature of water.<br>B. It takes a lot of energy for water to evaporate.<br>C. Water molecules are cohesive and stick to the skin.<br>D. Water is a good solvent so it can transport heat from the body.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question also elicited some criticisms from teachers, who felt that there were two correct answers. Water cools living organisms when it evaporates so B was the correct answer. Water does conduct heat away from active muscles when blood flows through them and the heat is lost to the environment when the blood passes to the skin, but this can be regarded as a means of redistributing heat in organisms rather than actual cooling.</p>
</div>
<br><hr><br><div class="question">
<p>What is formed from glucose during anaerobic cell respiration?</p>
<p>A. Lactate and ATP in cytoplasm<br>B. Carbon dioxide and water in mitochondria<br>C. Lactate and carbon dioxide in mitochondria<br>D. Carbon dioxide and water in cytoplasm</p>
<p> </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Why is light important in photosynthesis?</p>
<p>A. To produce ATP and split water molecules<br> B. To produce ADP needed to fix carbon dioxide<br> C. To activate the enzymes that fix carbon dioxide<br> D. To activate carbon dioxide molecules</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which molecules are monosaccharides?</p>
<p>A. starch, glycogen, cellulose<br>B. sucrose, maltose, lactose<br>C. fructose, glucose, galactose<br>D. glucose, lactose, cellulose</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What is light energy used for during photosynthesis?</p>
<p>A. To produce carbon dioxide<br> B. To produce water molecules<br> C. To produce ATP<br> D. To break down sugar molecules</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which sugars are examples of a monosaccharide and disaccharide?</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>Which of the following statements is/are correct for DNA replication?</p>
<p style="padding-left: 30px;">I. It occurs during interphase. <br> II. It is semi-conservative. <br>III. It is a stage in protein synthesis.</p>
<p>A. I only<br> B. II only<br> C. I and II only<br> 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">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What happens during the pathway of glycolysis?</p>
<p>A. Glucose is broken down into pyruvate.<br> B. Carbon dioxide is produced.<br> C. More ATP is consumed than is produced.<br> D. Lactic acid is produced.</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>If 15 % of a sample of DNA is thymine, what percentage of the DNA is guanine?</p>
<p>A. 15 %<br>B. 30 %<br>C. 35 %<br>D. It cannot be determined from the information given.</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following processes uses DNA ligase?</p>
<p>A. Unwinding DNA<br> B. Gene transfer using plasmids<br> C. Adding primers<br> D. Complementary base pairing</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question raised some issues in the G2s about lack of clarity. The phrase gene transfer could have confused the candidates; probably genetic modification would have been a better choice for it.</p>
</div>
<br><hr><br><div class="question">
<p>Which type of molecule is shown in the diagram below?</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYgAAAC4CAIAAAB2LOxoAAAbnUlEQVR4nO2d/2/b5p3H91+QgzwHSGHuUsBZuos8t0kvRcyld+scwDkJS9cUNZgCA9rNgYRLsQLzwKHF9YsmF3OwICaQYkHTuwd33aWApXNRrMboVmgNeFpQ5y5b2SY7Y/XmMUHPm7b5KrS8Hz7NE4qkbZl6SFHS+wX+kFAyv+nh63n4eR4+n885AACQMD7X7gMAAAAvEBMAIHFATACAxAExAQASB8QEAEgcEBMQBmNsqlikxbIsvt50Ua1WHcexLMu90rbt9h01SCIQExBAtVodSqfzuRwphjE2lE5PFYv8C7quy5Kk67r7T2RJUhSlDYcLEg/EBFrFsixFUbKZjHslY0yWJMMw6L9TxaIsSYwx93dkSRpKp+M7UNA5QEygVTRNkyXJNE3PekVRFEWhNhTEBHYExARaRZYkWZLcQSUim8lwGUFMYEdATKAleKjIH8AmMVFcicSkaRqPjtMaiAkEAjGBluBi8reY6BGPQuCkIV3X3Z1xEBPYDIgJtMrWj3LlUsnBoxzYIRATaJV8LueXjoPgN2gBiAm0Cg0X8CjGMAzeXHIgJrBDICYgABpgmc1kTNO0LGuqWBxKp90aoniTpml8TblUouAUjQUHwA3EBIRRLpWou83TMsIrKWCnQEwAgMQBMQFhXFlenp+fb/dRgG4AYgLCKBQKIyMj7T4K0A1ATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAYEBMQBcQEhAExAVFATEAMr166NP2jH6kjI4uLi+0+FtDxQEygVSqVyv1HjsiSNDk5eWxsTJak8fHx69eutfu4QAcDMYHwXL169eETJ2RJOjY2dmV5mVbOzc0dPHCgL5V64vTptbW19h4h6FAgJhCGtbW1UxMTfanUyMiIPwFBvV5/+eLFvYODd+zeXSgUarVaWw4SdC4QE9gZ6+vrhUJhV3//3sFBxli9Xt/sm7VarVAo3LF7997BwQsXLmzxTQA8QEygWer1+ovnz+8dHFQGBl544YWNjY1m/mptbe2J06f7UqmDBw7Mzc1FfZCgO4CYQFPMzs4ODw/3pVJPPvlkiMiRZVnj4+MUjVpaWoriCEE3ATGBbVhcXHzga1+TJenRkydb7GurVCqiNgW6G4gJbMr1a9eomXN0dHSz0Umrq6svnj9fKBROTUycmph44vTpQqHw6qVLWwS8W2x8gV4AYgIB8MDQ8PDw7Oys/wv1ep0xRsOX7ti9e+Tw4QePHz818Z1jY2M0VmBXf/+Dx49XKpXA7dfrdWNm5s49e5SBgUKh0GS4CvQOEBNooF6v8660F8+fD+xKWzDNkZGRvlTq8ccem3/jZxt//Yvz6Sfu5eYN+5V//zc+2HJlZSVwX+vr688+88yu/v6nn3464tMCHQbEBBpYXFy8c8+eZ595Zn19PfALZ8+e7UulHj7xkPXerz0+8i8L5s/vO3RIGRjwj3XinJqYODY2FtkJgY4EYgINMMaUgYHNPp2cnOxLpc7++MfbKokvG3/9y6mJ7/SlUhcuXAjc5pPf/e7xb3wjshMCHQnEBBrYQkwvnj/fl0rN/We5eSvxpVB4vi+VCgw5fX9y8h+PHYv4tECHATGBBjYT0+LiYl8qZcycC2ElWh49qd25Z4+/G+6pp54a/frXYzk50DFATKCBzcR0dHT04RMPhbaS8+kntT/9ce/g4BOnT3u2/Nyzz/79/ffHcnKgY4CYQAOBYpqbm5Ml6cryu62Iyfn0kws/+UlfKuUZWjlVLI4cPhzjKYIOAGICDQSK6cHjx7OZTItWcj79pP7x/921b9+zzzzj3viZM2fuvffeGE8RdAAQE2jAL6Zarbarv//liy+1Libn00+eOP1PBw8ccG//3Llzw1/5SrxnCZIOxAQa8ItpdnZWlqSbN2whYlowfy5LkjsE/uL583/75S/HfqIg0UBMoAG/mAzDuGvfPiFWcj795H3LkiXpnbff5tt/6aWXBgcHYz/RBMEYmyoWp4pFxli1Wq1Wq7Ztmy4sy3Icp1qtule2+6ijBWICDfjF9PRTTx356ldFiWn9fz/a1d9fLpfde/ybL34x9hNNCvlcbiidrlarlmXpui5LEmOMPlJVVZakcqnEv2wYhixJmqa16WDjA2ICDfjFlM/nj42NiRKT8+kn7nvPcZz/+OlP79i9O/YTTQSWZXmuhqZp/L/ZTEaWJGouEaZpypKUz+XiPtDYgZhAA34xFX/4w7+7915RVlr7/e9kSXrjZz/j25+dne3/whdiP9FEQKLJZjJ8TblUgpgciAl48IuJMbarv1+UmKz3fi1L0tWrV/n2X3vtNVmSPv7449jPNRHQ85qqqtVq1fMRxAQ+wxNu7EH8YrqyvCxL0uI7bwsR08sXX9rV3++eRu6NN96QJenPf/5z7OeaCCzLIjeRcWzb5h+RmHRdp9D4VLGYz+Ugpt6iXCoNpdO6rpumyRijf1MpoS6SoXSaSgnvIqFSoqpqN3WRBA6wvGvfvmef+WchYspmMg+fOOHe+JsLC7IkffTRRzGeZeJgjCmKIkuSoig82k1iYozx+pKC3xBTr8AY88QgbdtWFEXTNF6D9Ui7OlBMk5OTewcH/RPC7XS5fu2DvlTq5YsX3Rt/5513ZEn6wx/+EONZJgXbtnmJsm2bqrqhdJrW9EiRCwRicizLUhSFlwaOp++2R0pJoJhWVlZ29fe3MrUALY8/9tjw8Fc8E+n+4he/kCXpww8/jPEsk4Jpmp6+f3qso2LWI0UuEIjJ2ax5TIVAVVX6b4+Uks1mF3j66af3Dg6u/f53oa1UeestWZJevXTJs+Xld9+VJek316/HcXoJwzRNRVHchUrTNEVRqJ3eI0UuEIjJofazruue9VQIhtJpd/VVLpW6+4F/MzHVarX7Dh164Gv/EO6BbvXD3+4dHBwfH/dv+Ve/+pUsSe+99170J5c4eBmjQJJhGDzGZNs2hTUNw+Dfp1a8qqruGHlXAjF9ZpypYtGzvlqtUl+Ju/rK53Ld3UXCGEvv3x/40fVr1+7cs2f8kUdqf/rjTq108MCB+w4dCszptLKyIkvSZgkLuhvLssqlkmVZ/K0Ud38LXknpaaaKxS0e5XotErmFmBzHWVpa2js4OHL48OqHv23SSovvvL13cPD+I0cCU8i9/vrrBw8cUAYGbt68GeVpgQ4DYgoYfUtQVx1/xOsRMc3Pz/elUltkSVlbW7v/yJFd/f2T3/ve1lMOXFl+d/yRR2RJOjUx4c8cd/Xq1Ww2S58i7SXwADE5zi3peJrH2UyGhyGdnhHTxsbG2bNnlYEBZWDghRdeCExFWa/XX754ce/gYF8qlc1kXr74UuWtt65f+2Dlf35z9b//a8H8+QtTUyOHD8uSNDIy4k9AsLa2ls/n+1KpY2Njly9fjuW0QIcBMTmO49i2raoqHypJI0oURXG/JUD9uG55UZOqK1/1Xl9f52kvjZmZwLSXtVrtlVdeefTkyTt276ZgHF/u2rcvn88v+OIgGxsbZ6anlYGBzRL89iZLS0vp/ftXV1fbfSAJAmK6DWNM0zRd17OZjGewZblUotikYRg8Esmj4O6JKbqJtbW1ycnJXf39w8PDjLFAPRGrq6tLS0uVSuXK8vJm0aJXL11K79+vDAycmZ5GTnA39NLPleXldh9IgoCYwDasrKycmpjoS6XuO3Robm4uxBaWlpaOjo72pVL5fB7hJD8Qkx+ICTTF9WvXxsfHZUm6/8iRwLyVgayurj7+2GOyJGWzWdx4mwEx+YGYGmCMhWsU9AhXlpepK23buHWtVisUCvQY+Prrr8d2hJ0IxOQHYmrg2NjYqYmJdh9F0qlUKkdHR2VJGh8fd8+sxGGM7R0cVAYGzp49u0VkChAQkx+IqQGIqXnm5uZGRkb6UqlTExM8h2WlUqGVT5w+jTGTTQIx+YGYGoCYdgpjbHh4uC+VmpycfPTkSVmSHjx+vGen2QsHxOQHYmoAYgpBvV6/cOHCvi996cA998zPz7f7cDoPiMkPxNQAxBSakZGRQqHQ7qPoSCAmPxBTAxBTaCCm0EBMfiCmBiCm0EBMoYGY/EBMDUBMoYGYQgMx+YGYGoCYQgMxhQZi8gMxNQAxhQZiCg3E5AdiagBiCg3EFBqIyQ/E1ADEFBqIKTQQkx+IqQGIKTQQU2ggJj8QUwMQU2ggptBATH4gpgYgptBATKGBmPxATA1ATKGBmEIDMfmBmBqAmEIDMYUGYvIDMTWAGSxDAzGFBllS/EBMQAwQExAIxATEYMzMNJ+kAICtgZgAAIkDYvoMynZJCSzzuZxpmvlczrIsnuqyXCpRunDTNGkNY8ydqheAEAQWPNu23cWM51g1DIOyrpq+LMddBsTk2LadzWR4fnDHcSzLUlV1KJ2m/8qSNJROk5UIXddlSXJn6+1x6EYiHMexLAvTfm/LtgUvm8nIkuSu/MqlkixJ+VyuDYcbLxCTo2maLEmeKsiyLI+Y3J9OFYsQE2Hbtq7riqJQNc4Yy2YyQ+k0NSfpQimKQpeXkq0riiJLEk+23rNsW/BITO6rZJomxNQGTNPUdT2byeRzOaooLMsyDCObyWQzGdM03c0WIVSrVVmSVFX1fzRVLNI/IKYtUFVVliT372LbNonJ2eRG8t9vPUgzBQ9iShCB97xfDWJ3t/Uv3UFiMk2T6uFsJuM2uyxJVDmLNTtdB34jcRhjnSUmCiZS/ccY48FETdOymcxUsSg8mNhMwYOYEkTMYqLbeFsx0a3Ol6F0OplicuK9gHQd/Detbdv83u4IMRFx1kDNFDy6UKqq8oJH7VOIqQ3ELCYKY3dNi8mJ8QLatk3K3kIxJCZN00wXdHf1uJiaKXhoMSWImMVEjzmapm3xHYgpEIqSNCOmoXSaer5poXZWj4upmYIHMSUIKgpD6bT70Sk6Mdm2TZ1E/uCLYRi0ctvyenT0gYP33J36vHz58i+jOMgdweM+7kZKRBewSTHhUc5PMwVvWzElquCJJaFiiq3F5DgOY4xCSJ6VTfbKXb78S2PmnOM4Jx765tHRByI6yOahY6OQLV8iuoB055RLJf9HFHjaVkw3btyY+PbjR0cf+P7k94Qf3k6JOZi4bcHbWkxJK3higZgcx3HKpdJQOq0oiq7rU8UijcR1Gru0popFqsfoyxSVdMd9J779eOH556I7yCaJ8wLSfaKqqqfaZ4wZhuE0ISZj5pwxc+7y5V+mPi/TbdZG4n9m36zguQd8aZrGR37TpVMUxV0ZJKTgiQViuk21WuVjl3fKB++/f/Ceu2/cuCH8qHZKzBeQqn0KbzuOY9s2tdHoUxqp7GkUBPblHbznbvav/xLFETZPu4KJ3VHwxJJQMVF9S1DvTwxiCs2NGzeOjj7wwfvvt/tAHKcdZrcsi4bF0shYfoPxd7voTUPHcWzbpkcVeuGLP6S8ubBw8J67Izq85umsXg4nYQVPLMkSEx/SpmkaHx84VSxSoedBwURx48aNg/fcfeKhbxaef+7o6ANtr7uoH9o96NGyLNn3ul9yoLur7dfN6bSXIpNW8MSSLDG1nTPT0y9fvLijP/ng/fffXFigpe2dI/yVdD5YmcJk/D31pLmJ7i5j5tybCwttjH+733zi9V+5VPJUk1HwA10PN2lqogqecCCmBjDnd2gYY8rAwE7/qlwuFZ5/jpY3FxaiOLCEg5k/A4GYGoCYQhNOTABiCiS5YjozPT05ORnzTiGm0EBM4YCYAkmumCYnJ0dGRmLeaTeJyZiZOTo6GtvuuklMjLG1tbV49pXevx9i8gMxNdBlYkrv3x/b7rpJTLIkxZbFCy2mQCCmBiCm0EBM4YCYAoGYGoCYQgMxhQNiCgRiagBiCg3EFA6IKRCIqQGIKTQQUzggpkAgpgYgptBATOGAmAKBmBqAmEIDMYUDYgoEYmoAYgoNxBQOiCkQiKkBiCk0EFM4IKZAIKYGIKbQQEzhgJgCSa6YfqDr3/rWt2LeKcQUGogpHBBTIMkVU1tgjMVWIqOGMRan2btMTJVKJZ59GTMzse2rg4CYgBhqtdrq6mq7j0IMlUplfX293UfR04QXkzttGZ8s0b1yR5Ml2rbN/9C93r3NBGYi2xGec7Qsq9PPCICIaKnFRDMi67rO11B2VkVRQmzNtu18LudPqkHJCCKdd7lcKqmqSslz8rlcPpfLZjIC92jbtq7riqIYhmGaJmOMcpaJPSnLsmiqf3cqB8dxqtUqrS+XShFNrVsulfiUvlSXCJyLNtKNtx2eIoVqqXC5UgIxTTOfy1FiqHwuVy6V8rmc2ALAD174L9KSmIQn5KA0ZJ659B3HUVU1usYF2dBdIKrVqqIoAq2hqqon56pt28LFRGia5s89bZrmUDodxTWsVquqqmYzGd5qpgMQcmqRbtwNZcGg68Z/JmrhDqXTngSCAndKGafp3qbqUFQyG6oI+YXitb6oMkBJ7ujgy6WSZ2Z0fj3dvx1P0djM41TixKQoCuUdc6f0y2YyEYmJEp/5k8HT1P1CdsFzdnvWM8aiEBPtzr/HKNI3UZ5r/5aFtDcj3XggdN3cTwCO4+RzuSh2RwXPsy/DMIT8TKQAf5ETVTlRze3PY+o2eItySJyYhtJpOm1FUXgrJjoxUVvG3362LEtUJRmY39FxHNu2o3iwooSulMTVfV5RiIkqYc+To+M45VKp9Zs50o0HQlEIT5EWWEVxyLmyJPk/8sQxwkG3j/+WYYwJuY/orvFsylPHt19MFJrhS+ticm6dJBd8dGKiSnLbjVd2yMbGBv0hBcia2YVlWTvdC8c9DywFFEju7v26f5SNjY2VsLj35dmFWCLdeCDUTqe7mjfYoxATT1/s/6j186V4SHT5TSmOHLh9MjudQvvFpOu6uzPOs+9CE/ChQ1xMfONUgXjEtLi4eGpiItziThvHQ1rblgb6WvPLysoK/SH9is3sYnJycqd74YsxM+P+UajWotLPOyLcP0qlUgm9r2NjY7QRyqO59amdmZ4+NjbW/MLLcTMb57sIXRg8G6fdUangTyVuMVmWFXpfZ6an+Y6o18gfQPCUhx1duvn5efpDeo7b4v7f2NgIUfktLS3Rn1O5UlXVv2UeQnJcEYwt5LAFkT/KNXNN+W/mFpNzqzFPQUF3GZqfn9/Rbxa4L360zZT+nTYr6vX6Tndx8+bN0K2YWq3m/lF4iacbgOTuvrDr6+uhW2dXlpdpI824Y25urpmaiVO5NdSweTHt9AZ2L/xc+C9Fu6N7O5vJ2LbtFtOV5eXQ+3Kn/KHA8NZiYozt6NLxc+FPG5tteX19PUSFxEfPulsMHqiRS41N/rVwj1NJjDHx/9q2TU+zgQ/MQqAAkMA+Wj/ZTEZujOVzoujrcYvJuXUP6LoeRdu+SXckcOOb7ZHvjipFClMIf5SjG2drMYVm2yE79Xo9ROXHR89u0fBx/2Ttf5SLTkyO41iWFWmsYbOn/Wq16ukxCQ1/NPCEuhlj/shu63jExOUeZ/DbcZxAESdn44F4ihldN1VVoxidsNnTkGVZrXeJbFYX+gcwh4D3lnpuSWrk8pNqp5j8Q2aoGakoSri2gGEY7s44gmqAqMcxTRWLvEDQoBKBXWZcf3Rq9IDg780VgkdMzq3O3SjERNWGvz2r63rr7oh044F4ihnvO4uiE5Dc4dmybdtCeuV4v7a7DFerVVGlOnAEDK3kN2/bxCT2lRTHNYrU/7fRDVkmGGOqqiqKQuPE3JIShWVZuq7TmLR8LhfRw6NpmlTPe25df1NUFNVqdSidHkqnKcxZLpU0TRMljkg37oH6T/2Votihtu7dUZEzDIMKm2maFNUSsn0aAEkPjPx9BoGlOp/Lua8MReXcF4rim255UZNqKJ1u5jDwEm+vEOlrHPytEcaYcKdHunHC/TaPp4HGGIsuBMkY0zSNqituKIHwtkIU140eLPK5nL8uN02TB7zdI7+b/x0hJgBA4oCYbjM/P+/pPxbI7Ozs9WvXHMc5Mz3tHkvVNdRqNcaYe/glaC+Li4s0uOn6tWuRvgMfBRDTbTyDTcSS3r+fhkF20ySZblZWVuQI5lcrFAo0D+fS0lJ6//6umfKJs76+XigUVm6NyBXIqYkJGg1LfS/Ctx8pENNt4hHT+Pj4+Ph4RHtpIxGJiU8QfGV5WXYNqe8aIrpujmvW/Lm5OYipg4GYWgFiCgfEFAjEdBuIqRUgpnBATIFATLeBmFoBYgoHxBQIxHQbiKkVIKZwQEyBQEy3gZhaAWIKB8QUCMR0G4ipFSCmcEBMgUBMt4GYWgFiCgfEFAjEdBuIqRUgpnBATIFATLeBmFoBYgoHxBQIxHSbSMXE35W7srzclQl4oxPT0dFRp3tfSYlOTHhXrku4srzcfRVybNAU9+vr6+0+kA4jOjF1NBBTTFiWxWeo6bjqC0QHzcDN830BAmKKA8oFQFMvUp7rSJOex4ZpmjQtJ2Wyc27NB8aTR7c4P5llWflcTlVVmoORX0PQJDT7HS2dVd56WkzVatV9FzmOY9s2JWKnPNRCfkuaY9QzCyLNGBvpfMHxIDwhBYemtXWnhKDZ3yOaK73LoFmJ+XS6jDGaobjdx9UsPS0m51a+Cn8WdlHpD+he8s8wv1l2+Y4jIjHZtj2UTnum03duZY6INN1W1Ni2TVOwU1otKmaUKYCyjLR+dpTHwVPqaFamKBLzRAHEFK2YNssgFnUe59iISEx0F/mvG6XhEZJKpL34y1hgUQwHpS/yC86fOiWxQEzRiomKiL9lRPuNLpFnbEQkps2SaHOhd8TdtQWRimmzXKGBOaOSCcQUh5j8uTN5utROv8F43mcKzNHSuphoI/7nDrpukeYZjIfoxLRF0aKdisrkGikQ02ctF/d9JTD379aPcoG5WDuLdrWYWtl4EuDJcnkuRQo7ChSTvwBv1n5PIBBTtC0mnuTPsx7B763ZLHU7xZj86zsOdzZKWij4HcOjXEcMuYCYohWTc6vyd9+61OXUBc0lJ8rhAtRv5fkV6O6NNHlnPEQaY6Kr5I8lIfjdMcQgJsdxdF1XFIWylZZLJVVVNU3riPKxLSQmdzCIcm2LGsfkvlDUjOqI2O22RComGi7g+Qmokd4RzSUHYqLS4Hk0UFVVeHjVnSK50wO3HNM0KcO1pml85PdUsSgq5zWN/B5Kp3VdV1WVjy/vAiIVk3NrgCWNHKYfZSid7iCn97SYqtUqvVGRzWSoJrFtmzFGa/jgNwCEQ5Wfe6jRZmG1ViiXSh36emZPiwmA+KHHefKFYRh85DePgnfK01akQEwAgMQBMQEAEgfEBABIHBATACBxQEwAgMQBMQEAEgfEBABIHBATACBxQEwAgMQBMQEAEgfEBABIHBATACBx/D+NZKo6L2shJwAAAABJRU5ErkJggg==" alt></p>
<p>A. Peptide<br>B. Carbohydrate<br>C. Lipid<br>D. Nucleic acid</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 discriminated well but many candidates found this difficult. Candidates did not seem to recognize the amino acids connected by the peptide bonds. Perhaps they were distracted by the real side groups indicated rather than simply “R”. </p>
</div>
<br><hr><br><div class="question">
<p>What is the energy absorbed by chlorophyll used directly for in plants?</p>
<p style="padding-left: 30px;">I. To produce ATP <br>II. To split water <br>III. To fix CO<sub>2</sub></p>
<p>A. I only<br>B. III only<br>C. I and II only<br>D. II and III only</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This was a multiple completion question. This type of question needs to be constructed carefully and thought about very carefully by candidates. In this case answers B and D could be eliminated because the energy absorbed by chlorophyll is not used to fix CO<sub>2</sub> directly, it must be used to produce to ATP first. The only question was then whether splitting of water is a direct use of energy absorbed by chlorophyll. The expected view was that it is, as water is not split unless excited electrons have been given away by chlorophyll in Photosystem II. An illustration of this is the rapidity with which pondweed stops producing bubbles of oxygen when light intensity is reduced.</p>
</div>
<br><hr><br><div class="question">
<p>What happens during translation?<br>A. Copying of DNA to produce DNA<br>B. Copying of DNA to produce mRNA<br>C. Copying of DNA to produce tRNA<br>D. Polypeptide synthesis</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which molecule is a polysaccharide?</p>
<p>A. Glucagon<br>B. Glucose<br>C. Glycerol<br>D. Glycogen</p>
<p> </p>
<p> </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 very good discriminator, where only the capable candidates recognized glycogen as a polysaccharide.</p>
</div>
<br><hr><br><div class="question">
<p>Why does exposure to high temperatures cause an enzyme to lose its biological properties?<br>A. The substrate blocks the active site at high temperatures.<br>B. The three dimensional structure of the enzyme becomes changed.<br>C. Chemical reactions cannot take place at high temperatures.<br>D. High temperatures increase the activation energy of reactions.</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>On which molecule is a codon found?</p>
<p>A. DNA<br>B. mRNA<br>C. tRNA<br>D. rRNA</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>Both A and B were accepted as the correct answer.</p>
</div>
<br><hr><br><div class="question">
<p>Blood is a water-based transport medium. Which property of water makes it a good transport medium?</p>
<p>A. High specific heat<br>B. Transparency<br>C. Versatility as a solvent<br>D. It has its greatest density at 4°C</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>Although there were some complaints about the wording of this question, it also proved to be a very easy question. <br><br></p>
</div>
<br><hr><br><div class="question">
<p>Glucose is absorbed through protein channels in the plasma membrane of epithelium cells in the small intestine. Which characteristics of glucose prevent its diffusion through the phospholipid bilayer?</p>
<p>A. It is non-polar and therefore hydrophobic.</p>
<p>B. Its hydrogen bonds link with amino acids in the protein channel.</p>
<p>C. It is polar and therefore hydrophilic.</p>
<p>D. Its covalent bonds interact with the phospholipids.</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">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What occurs during DNA replication?</p>
<p>A. DNA polymerase separates the two DNA strands.<br> B. DNA molecules containing nucleotides from the original molecule are produced.<br> C. Adenine forms a base pair with either thymine or uracil.<br> D. New bases attach to the original sugar-phosphate backbone.</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>Question 8 was answered relatively poorly by candidates. There was a concern expressed by some teachers that C was a correct answer because RNA primers formed during DNA replication have uracil paired with adenine in the template DNA strand. In fact this was the least popular answer and candidates can reasonably have been expected to choose answer B as the best response. Substantial numbers of candidates chose A and D, showing weak understanding of replication.</p>
</div>
<br><hr><br><div class="question">
<p>Which carbohydrates are used to provide energy storage in plants and animals?</p>
<p><img src="data:image/png;base64,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" alt></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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following statements is <strong>true</strong> about enzymes?</p>
<p>A. They are used up in the reactions they catalyse.<br>B. Allosteric inhibitors bind to the active site.<br>C. They lower the energy of activation for a reaction.<br>D. They supply the energy of activation for a reaction.</p>
<p> </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>This question seemed to be easy, but was also a good discriminator.</p>
</div>
<br><hr><br><div class="question">
<p>What are the <strong>most</strong> frequently occurring elements in living organisms?</p>
<p>A. calcium, phosphorus, iron and sodium<br>B. calcium, sodium, nitrogen and phosphorus<br>C. carbon, phosphorus, oxygen and nitrogen<br>D. nitrogen, carbon, oxygen and hydrogen</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which sugars are both disaccharides?</p>
<p>A. maltose and lactose<br> B. lactose and fructose<br> C. fructose and galactose<br> D. galactose and maltose</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>Question 7 discriminated effectively between the stronger and weaker candidates, but the question was criticised by teachers for testing a small piece of factual knowledge. The curriculum review currently underway is responding to this by increasing the emphasis on understanding and reducing the emphasis on memorisation of specific facts.</p>
</div>
<br><hr><br><div class="question">
<p>Which is the activation energy of a reaction when it is catalysed by an enzyme?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>The base sequence of a fragment of DNA is:<br><strong>ACC GTG CAG GAT</strong></p>
<p>What is the base sequence on the messenger RNA (mRNA) molecule transcribed from it?</p>
<p>A. TGG CAC GTC CTA<br>B. TGG CUC GTC CTU<br>C. UGG CTC GUC CUT<br>D. UGG CAC GUC CUA</p>
<p> </p>
<p> </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>Questions 7, 8, 10, 11 and 12 also had relatively low discrimination indices because a high proportion of candidates answered them correctly, indicating either good knowledge or that these questions proved to be rather too easy. <br><br></p>
</div>
<br><hr><br><div class="question">
<p>Which diagram represents the polarity of a water molecule?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="specification">
<p><em>This question refers to the following DNA diagram.</em><br><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question">
<p>Which points to the 3′ end of a strand of DNA?</p>
<p>A. I<br>B. II<br>C. III<br>D. IV</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Why is sweat a good coolant for the body?</p>
<p>A. The arterioles that transfer water to sweat move closer to the skin surface when it is hot.<br>B. Breaking H bonds between water molecules in sweat requires energy from body heat.<br>C. Sweat contains minerals such as sodium chloride.<br>D. Sweat is non-polar.</p>
<p> </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question was a good discriminator; good candidates had the right answer while weaker candidates did not realize that it is the breaking of the H bonds between water molecules that makes it a good coolant.</p>
</div>
<br><hr><br><div class="question">
<p>A channel protein is used to transport ions across a membrane. What would you expect to find lining the inside of the channel?</p>
<p>A. Phospholipids<br>B. Non-polar amino acids<br>C. Fatty acids<br>D. Polar amino acids</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>Question 26 was answered correctly by fewer candidates than expected. Channel proteins are needed for facilitated diffusion of charged and polar substances, so polar amino acids can be expected to line their pores</p>
</div>
<br><hr><br><div class="question">
<p>What is phosphorus used for in plant cells?</p>
<p>A. Structure of hemoglobin <br> B. Composition of long-term energy storage<br> C. Positive charge of membranes <br> D. Composition of nucleic acids</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Organisms can be genetically modified to produce the human blood clotting factor IX. What characteristic of the genetic code makes this possible?</p>
<p>A. It is conservative.<br>B. It is degenerate.<br>C. It is complementary.<br>D. It is universal</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following is <strong>true</strong> about a polar amino acid and cellulose?</p>
<p>A. Both are polysaccharides.<br>B. Both contain nitrogen.<br>C. Both are hydrophobic.<br>D. Both contain hydrogen atoms.</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>Candidates had to know that cellulose is a polysaccharide and that these contain hydrogen in their structure. The structure of polar amino acids had to be known too. <br><br></p>
</div>
<br><hr><br><div class="question">
<p>Which can be explained by the solvent properties of water?</p>
<p>A. Sodium chloride is transported as Na<sup>+</sup> and Cl<sup>–</sup> in blood.</p>
<p>B. Movement of water occurs under tension in the xylem.</p>
<p>C. Water is the coolant in sweat.</p>
<p>D. Ice floats on liquid water.</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 principle is necessary to prevent mutation of DNA during replication?<br>A. Base pairing is complementary.<br>B. One gene codes for one polypeptide.<br>C. Substrates are specific to enzymes.<br>D. The genetic code is universal.</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 was well answered by most of the candidates, especially the better ones. It would have been better to say that base pairing preserves the sequence rather than prevents mutation of DNA.</p>
</div>
<br><hr><br><div class="question">
<p>How is oxygen produced during photosynthesis?</p>
<p>A. Water molecules are split with energy from ATP. <br> B. Water molecules are split with energy from light.<br> C. Carbon dioxide molecules are split with energy from ATP.<br> D. Carbon dioxide molecules are split with energy from light.</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p align="LEFT">What is decreased when lactase is added to milk?</p>
<p align="LEFT">A. Sweetness</p>
<p align="LEFT">B. Disaccharides</p>
<p align="LEFT">C. Calcium</p>
<p>D. Monosaccharides</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>In cell respiration, what is the name of the process where glucose is broken down into pyruvate?</p>
<p>A. Electron transport chain<br>B. Krebs cycle<br>C. Link reaction<br>D. Glycolysis</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>Questions 7, 8, 10, 11 and 12 also had relatively low discrimination indices because a high proportion of candidates answered them correctly, indicating either good knowledge or that these questions proved to be rather too easy.</p>
</div>
<br><hr><br><div class="question">
<p>A base substitution in a gene has changed a codon. Which of these consequences could result from a base substitution in a codon?</p>
<p style="padding-left: 30px;">I. Another amino acid will be incorporated in the protein<br>II. A stop codon is generated<br>III. The same protein will be synthesized</p>
<p>A. I only<br>B. I and II only<br>C. I and III only<br>D. I, II and III</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 multi-part question which proved to be a very good discriminator, with just over one third giving the correct answer of D. The crucial expression in the question is ‘could result’ and many went for A as option I was the most obvious.</p>
</div>
<br><hr><br><div class="question">
<p>What is produced when the enzyme lactase is added to milk?</p>
<p>A. Glucose and galactose<br>B. Lactose<br>C. Glucose and fructose<br>D. Lactic acid</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>In contrast Questions 9, 24, 28 and 32 had very high discrimination indices. Each required secure knowledge the details of HL Biology, which diligent and capable students acquire but others tend not to.</p>
</div>
<br><hr><br><div class="question">
<p>It is possible to attach β-galactosidase to alginate beads for use in the production of lactose-free milk. What are enzymes that have been attached in this way called?</p>
<p>A. Inhibited <br>B. Immobilized<br>C. Catalysed <br>D. Activated</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 happens in both respiration and photosynthesis?</p>
<p>A. Triose phosphates are decarboxylated.<br>B. NADPH is produced.<br>C. ATP is produced.<br>D. Electrons pass through ATP synthase.</p>
<p> </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>Some candidates wrongly believed that triose phosphates are produced in both photosynthesis and respiration; while others also got the wrong idea that electrons pass through ATP synthase. This question was a very good discriminator.</p>
</div>
<br><hr><br><div class="question">
<p>For what purpose is the enzyme lactase useful?</p>
<p>A. Production of lactose-free milk so that more people can consume dairy products<br>B. As a dietary supplement to aid in protein digestion of milk<br>C. For use in coagulating milk protein to make cheese<br>D. To improve protein consumption in developing countries that lack milk<br><br></p>
<p> </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following are involved in <strong>both</strong> replication and transcription?</p>
<p>A. DNA only <br> B. DNA and RNA <br> C. DNA and ribosomes <br> D. DNA, RNA and ribosomes</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>There were some comments on this question. At first A seems correct but many candidates also answered B. They were thinking of the RNA primers at the start of replication. Both answers were accepted.</p>
</div>
<br><hr><br><div class="question">
<p>The percentage of thymine in the DNA of an organism is approximately 30 %. What is the percentage of guanine?</p>
<p>A. 70 % <br> B. 30 % <br> C. 40 % <br> D. 20 %</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>The diagrams show three representations of the structure of the <strong>same</strong> chemical substance.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>What chemical substance is shown?</p>
<p>A. Ribose<br> B. Glucose<br> C. Fatty acid<br> D. Amino acid</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>There were some suggestions from teachers that candidates could not be expected to understand the molecular diagrams included here, but nearly 85% of candidates identified the compound correctly as glucose. The commonest wrong answer was ribose, perhaps because candidates counted five carbon atoms in the ring and forgot the sixth carbon attached to C<sub>5</sub>. <br><br></p>
</div>
<br><hr><br><div class="question">
<p>Which graph shows the effect of increasing the substrate concentration on enzyme activity?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p align="LEFT">What is required to replicate DNA?</p>
<p align="LEFT">A. Temperature of 37 °C</p>
<p align="LEFT">B. Free nucleotides carrying A, C, G and T bases</p>
<p align="LEFT">C. Plasmids</p>
<p>D. Endonuclease</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 structure represents a fatty acid?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Where are proteins synthesized by free ribosomes used?</p>
<p>A. Outside the cell after secretion<br>B. Within the nucleus<br>C. Within the lysosomes<br>D. Within the cytoplasm</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>Some proteins synthesized in the free ribosomes will be used in the nucleus (for example polymerases), but these are only a few, most of them are used in the cytoplasm, therefore C is the best answer.</p>
</div>
<br><hr><br><div class="question">
<p>What is the source of the oxygen released into the air as a product of photosynthesis?</p>
<p>A. Chlorophyll <br> B. Carbon dioxide only <br> C. Water only <br> D. Both water and carbon dioxide</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>While this question was a good discriminator and was answered correctly by the more able candidates, it was worrying that so many incorrectly chose D. The weaker candidates answered that both water and carbon dioxide are sources of the oxygen produced by photosynthesis indicating that this had not been taught thoroughly. <br><br></p>
</div>
<br><hr><br><div class="question">
<p>Which gas produces most of the bubbles in bread dough?</p>
<p>A. Oxygen<br>B. Methane<br>C. Carbon dioxide<br>D. Water vapour</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>Was a good discriminator and was testing a topic of the nature of science (NoS) section. </p>
</div>
<br><hr><br><div class="question">
<p>This reaction is a step in anaerobic cell respiration in a yeast cell.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>What are the products of this reaction?</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>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 molecular structure correctly illustrates two amino acids linked by a peptide bond?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Olive oil may reduce the risk of coronary heart disease. What is/are the compound(s) responsible for the health benefits of olive oil?</p>
<p style="padding-left: 90px;">I. Cis unsaturated fatty acids <br>II. Trans unsaturated fatty acids <br>III. Saturated fatty acids</p>
<p>A. I only <br>B. I and II only <br>C. II and III only <br>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 is the relationship between enzymes and DNA?</p>
<p>A. Enzymes contain the code for DNA.<br>B. Enzymes act on DNA during translation.<br>C. Both enzymes and DNA have similar shapes.<br>D. The structure of enzymes is determined by DNA.</p>
<p> </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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which statement describes glycogen?</p>
<p>A. It is a hormone involved in the control of blood glucose.<br> B. It is a component of the cell wall in plants.<br> C. It is a monosaccharide converted to pyruvate during cell respiration.<br> D. It is a polysaccharide found in animals.</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>Many candidates had this question wrong and chose answer A instead of D. The most probable reason is they confused the word glycogen for glucagon. This proved to be a good discriminator.</p>
</div>
<br><hr><br><div class="question">
<p>What substance is represented by this structure?</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>A. Glycerol <br> B. Fatty acid<br> C. Cellulose<br> D. Glycogen</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>How can the rate of photosynthesis be measured?</p>
<p style="padding-left: 30px;">I. By the amount of oxygen produced </p>
<p style="padding-left: 30px;">II. By the increase in biomass </p>
<p style="padding-left: 30px;">III. By the amount of carbon dioxide produced</p>
<p>A. I only<br>B. I and II only<br>C. I and III only<br>D. I, II and III</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>The answers to the question do not reflect a measurement of a rate of reaction, as time is not included. As none of the answers include the time, it is implied in the question.</p>
</div>
<br><hr><br><div class="question">
<p>What usually distinguishes DNA from RNA?</p>
<p><img src="data:image/png;base64,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" alt></p>
<p> </p>
<p> </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>These questions proved to be too easy.</p>
</div>
<br><hr><br><div class="question">
<p align="LEFT">Which always contains carbon, hydrogen and oxygen?</p>
<p style="padding-left: 30px;" align="LEFT">I. Carbohydrate</p>
<p style="padding-left: 30px;" align="LEFT">II. Protein</p>
<p style="padding-left: 30px;" align="LEFT">III. Fat</p>
<p align="LEFT">A. I and II only</p>
<p align="LEFT">B. I and III only</p>
<p align="LEFT">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>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Usually candidates do not answer multiple completion questions well, but in this case, more than 60% of the candidates were able to answer it correctly and the discrimination index was high.</p>
</div>
<br><hr><br><div class="question">
<p>What type of bond is labelled X?</p>
<p><img 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" alt></p>
<p>A. Ionic<br> B. Peptide<br> C. Covalent<br> D. Hydrogen</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What happens during glycolysis for one molecule of glucose?</p>
<p>A. Two pyruvates are formed.<br>B. There is a net gain of two NADPH + H<sup>+</sup>.<br>C. There is a net loss of two ATP.<br>D. Two acetyl CoA are formed.</p>
<p> </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question was too easy for most candidates.</p>
</div>
<br><hr><br><div class="specification">
<p><em>This question refers to the following DNA diagram.</em><br><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question">
<p>What type of bond does Z represent?</p>
<p>A. Covalent bond<br>B. Hydrogen bond<br>C. Peptide bond<br>D. Semi-conservative bond</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What characteristic shows that this steroid molecule is a lipid?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p style="text-align: left;">A. It is made of carbon rings.</p>
<p style="text-align: left;">B. It has a very low proportion of oxygen to carbon.</p>
<p style="text-align: left;">C. It contains OH groups as do fatty acids.</p>
<p style="text-align: left;">D. It is made only of nitrogen, oxygen and hydrogen.</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 sequence represents the order of events in protein synthesis?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question was complex, because the events were not really in a sequence, therefore confusing candidates. Although A was a popular answer, the ribosome’s subunits join after the tRNA joins the methionine, therefore this is not the correct answer.</p>
</div>
<br><hr><br><div class="question">
<p>What conclusion can be drawn from examining the action spectrum for a green plant shown below?</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>A. Yellow light is the most effective at promoting photosynthesis.<br>B. Every colour of light is equally effective at promoting photosynthesis.<br>C. Light of wavelength 550 nm is least effective at promoting photosynthesis.<br>D. Light in the green range is the most effective at promoting photosynthesis.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question proved to be too easy, as almost all candidates answered correctly.</p>
</div>
<br><hr><br><div class="question">
<p style="text-align: justify;">Which graph shows the effect of increasing substrate concentration on enzyme activity?</p>
<p style="text-align: justify;"><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Questions 7, 8, 10, 11 and 12 also had relatively low discrimination indices because a high proportion of candidates answered them correctly, indicating either good knowledge or that these questions proved to be rather too easy. <br><br></p>
</div>
<br><hr><br><div class="question">
<p>What is a consequence of the specific heat capacity for liquid water, ice and water vapour?</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>A. Less energy is needed to warm water vapour than liquid water.<br>B. Salt dissolves more readily in liquid water than in ice.<br>C. Small insects can walk on liquid water.<br>D. Ice floats on liquid water.</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>Although there have been comments on the difficulty of this question, it really turned out to be very easy and most candidates got it right.</p>
</div>
<br><hr><br><div class="question">
<p>What type of molecule is shown in this diagram?</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" src="data:image/png;base64,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"></p>
<p>A. Trans saturated fatty acid</p>
<p>B. Cis unsaturated fatty acid</p>
<p>C. Cis saturated fatty acid</p>
<p>D. Trans unsaturated fatty acid</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The table below shows the codons that determine different amino acids in protein translation.</p>
<p><img 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" alt></p>
<p>What is the sequence of the amino acids that is being translated from the following mRNA sequence?</p>
<p style="text-align: center;">5' AUGGGUGCUUAUUGGUAA 3'</p>
<p>A. Met-Pro-Arg-Ile-Thr<br> B. Met-Cys-Ser-Tyr-Trp<br> C. Met-Gly-Ala-Tyr-Trp<br> D. Met-Gly-Tyr-Ala-Thr</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which chemical is shown in the diagram below?</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>A. Monosaccharide<br>B. Triglyceride<br>C. Fatty acid<br>D. Amino acid</p>
<p> </p>
<p> </p>
<p> </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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following graphs represents the effect of changing light intensity on the rate of oxygen production by a green plant?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Although the examiners agreed this is a good question, it turned out to be a bad discriminator, as most candidates considered B to be the correct answer. Many candidates failed to realize that there is a negative production of oxygen when there is no light as it is consumed in respiration.</p>
</div>
<br><hr><br><div class="question">
<p>Which model represents transcription?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question turned out to be an easy question, although some candidates confused the answer with the translation process.</p>
</div>
<br><hr><br><div class="question">
<p>The diagram below represents part of the DNA molecule.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAmYAAADpCAIAAAABN2z5AAAXl0lEQVR4nO3dP6jcZrrH8S0GxDZL7hIv3G3sGze5CyHh5s4UKWKyOMU1HEYQiLdJk6jJhbsQwijGSRcE1y6yxYgYXATE3jLCgUCIYgIpxMGkkZ1UOil1WrVqdYvXmYznzGg0o/ePXun7YaqxfUbRmbw/Se/7PO/vagAA0MLvTB8AAAB2IDIBAGiFyAQAoBUiEwCAVojMASqKIo7jOI7TNK2qyvThAMBAEJmDUhTF3HXnrrsMwziOgyCYOE4URaaPCwCGgMgcjqIoprNZkiTrb5Zl6XneMgxNHRUADAaRORBVVc1dN03TrX/ked7WPwIAtEdkDkSapgvf3/WnWZbNXVfdp2dZlmWZup8PoM/iOJ44jopXnuem/+OeQWQOxDIMNx7Jbpg4jqKlQGmaTmez6WzGjSwwTnPXVZFtcRz3bVKJyByIhe83f2U9z1PxnU7TdOI4RVGImVRSExgbdQ+xyrJUd61/HCJzIKIoiuO44S9MHEf6h4q8XMUkqQmMkFifr+iHB0HQqyGFyByINE0bLvTSNPU8T+4nFkWxnperN0lNYDyqqpo4TlmWin6+irGrCyJzOOauu/VaTyymlbs8pyEat0YpgEFK0zQIAqUfMZ3NiqJQ+hHtEZnDIWIsiqL1R/95np+cnMidQt97Kyke2LKGFhg8DQVsyzDsTz8WInNQyrJc+P7EcRa+v/B9z/Oms9lbb73VvJj2IC0fvYpltP25NgQgnRgNhvEpLRGZA1SWZf6ruq7zPJ/OZlJWnR00VUlqAsMWRZGeIhDpU0tHIzJHIQiC7k82jljaQ2qiPUW18CN/Kf2Vafu/O0kS1TOmLRGZoyDKm7p8uY9eCtuH1DQ+bA3ypeLXJP1njpzSU6q6p9i6/hRoEpljEcdxQ0e9Zh1LR4ynJmOxdESmFZSe0iAIJC6S6NvH7UJkjsXRpSYiLzvOWMRxbDA1GYulIzKtoO6Uqi7HvCjLMq8HBZpE5og0tzvYqqqq7nkpLMNQ1iqkQzEWS0dkWkHdKTUyuWh8iqcmMsdm4fvtW1uJXcMkrohbhqHnefpTk7FYOiLTCupOqed5+pewRlFkvECTyBwXUXDS5nGK9LwUjKQmY7F0RKYVFJ1SU4WSfSjQJDJHZxmGe4NQUV6uDkBzajIWS0dkWkHRKTV4t+epbzbUjMgcHTE92bARmNK8FDSnJmOxdESmFRSdUoNzisYLNInMMWooONGQl4LO1GQslo7ItIKKU2p2axH9K3U3EJkjNXfdi883tOWl4HmentRkLJaOyLSCilNqvD7S7AEQmSOVZdlGyYfmvFx9oobHLIzF0hGZVpB+SvvQhUdn16GLiMzxWi84Eeml/3mLnpxmLJaOyLSC9FNqfCpRMDiZSmSOl7hgFLMC2p6RXqQhNRmLpbOlb+3IST+lPdlRRNsOKhcRmaMWRVEQBKY6DKyoTk3GYum4y7TCxHFieaIo6snvSBRoGhmyiMxREwUnZvNydSTiTldsji331ZP/z4eEyLSC3MiM41jzcoetxFgxnc3i1o3MJCIyxy6OY+P/DwhibjVXgLFYOiLTCiqW/8hqOn2c1bV1URRGqk2IzLHrwxK4+tf/FRUdBmOxdESmFVScUvFQ1MgdXl3XQRCsnoqJeSXNB0Bkol74vtkeVLXim13GYukmjsPz8/5T2mNW/6CxsepibyMzFYhMGG7nIcxdV91Xn7FYuonj8Py8/9SdUv2puXWVYpIkmms0iUw8vVgz2IMqz3Ol33vGYul4MGsFpadUZ2o2rOr3PE9nMyAiE3Vd18swNLgR3TIMlU6NMBZLR2RaQfUp1ZOazVVweZ7rLDghMlHX6u/zGmi4x2Uslo7ItIKGU6o6NdtUjQdBoO2Kn8jEU6b6eqRpumtbFVkYi6UjMq2g55SqS82WXVbWG5mpRmTudHZ29vHt26vXw4cPTR+RWqYKNDWs12Uslo7ItIK2UypWb8n9H3kZhu17yca7NzSUi8hsUlXV1ctXrl6+8vjxY9PHopyRAk2l5ZgrjMXSEZlW0HlK0zSdOI6sJ1VJkhzUe13M72h4TkZk7iEi0+BqUp30F2jqubVlLJaOyLSC5lOapqmUPUaO+zlpmmpYkEFk7iEi0/RRaKK/QFNpOeYKY7F0RKYV9J/S7qnZ5Sesb2ioCJG5x6giU3OBprZluozF0hGZVjBySrtkXsfE1VBwQmTucVBkVlXV3N/E1Lao7eks0FRdjrmiaHPHkb/4NVnxkv5rauPoJ6vdn+suw1DpXA+RuceuyCyKIooi0RtzOputvqDNXTTX/6bneQvfD4JA7KrTk0DVdudnvOUQAHUOzT9Z86BiRaG66R4ic4+GyFztVHXcuC/+bZqmYgnMwvfnriuiVORolmVGEkVPgaaGckwABrVPQVl5KSgtOCEy99A/lylyVNzCTmez6WwmElRbw349q1j7sH0KAKXa1IrIrU4R5q6raHghMvcwvvynLEuRoJ7niQe/quNTQ4GmnnJMAMY1dyQQO0VLj7csy+auW1VVWZarGTQxeHYcdojMPXpVl1lVVZZlURTNXVfcfaZp2vwNOO7IVd8Cmuo0BEC/XX3vlPanXfj+3bt3p7PZMgzFLFiWZSK/u3wikdnk7OxMRGYPu+WVZZkkSRAEYvozSZKt6Zhl2cL3Dw1O1QWaesoxAfTExdRU3c/9u+++e+WVVy7e3YpClKPHHyJzp7Ozs68ePFi9Tk9PTR/RdlVVpWm6ys6L952vX7v2/KVLjx49OuhnqlvOanDXFACmrKemhl3DGpYxdtmYmsgcjvXsDIJg9XX59NNPRVnLR7dutX+Or65AU1s5JoBeEakp7vOU5uXe6/KjF+gSmQMkntnOXXfuunEcL5fLVTHoSy+99Msvv7T5IeI719yZ4TiUYwKjtQxDFet9NsRx3HzFv/D9457NEplDlue5+IJuvO7fv7/33y7DcO66zZ0Zjntp6y4EoIc09GwhMnGkTz75ZGsbrZOTk4ZbvZY7uwJAD2VZ9u677zb8hbnr8mAWz6iq6sMPP2xoPvn8pUs//PDDxX9IXgKw2mf/+MeLL7646z6yyzZhROZgFUXxv3fuvPbaa81dmz+6dWv9X5GXAKwmJpW+/vrrrWt8xGLdo5sNEZljIZbefPHFF8vl0nXd69evi8j8w3PPrf4OeQnAauvtaqMoms5mcRyLSSjRGJxWBuhkdRVGXgKw2sX27nmeB0EgtpASnYA6Lj4iMlHX5CUAy8ndDmUXIhPkJQC7ie1QNJSvEJljR14CsJqG9nsrROaokZcArKYzL2sic8zISwBW05yXNZE5WuQlAKuJneqTJNH5oUTmGJGXAKxWVZXnefp3qicyR4e8BGA1U3lZE5ljQ14CsJrBvKyJzKEqy/JiS2LyEoDtPM9b+L6pTycyB6WqKtFEcTqbeZ43cZzVtnDkJQDbGR/HiMzhEM8rFr6/aoGxStCPbt0iLwFYzXhe1kTmkCx8f+vz/aIoXn755Z9++kn/IQGAFH3Iy5rIHIw8z+euu+v7FMexwaf/ANCF2MbLeF7WROZgxHEcRdGuP62qauI4Oo8HAKTQs0VJS0TmQCx8v3mf8bnrXlxDK0tZlmITVwCjJZ5mSX/p2aKkJSJzIIIgaG4cNZ3NFKWaaPPYn8tAAPqVZTlxnFwBpZf7hyIyByJJkiAIdv1pnufT2UzF567Kinv18ASAZkmSKGovEEWRqcYFFxGZA1FV1XQ223UttvD9OI5VfOh6Gw5SExitues2zw0dTbRf78Pan5rIHBKRWBupWVWVosXZW9tWkZrACInHp+p+vud5Onf4akBkDopILDGvmWVZFEWvvvrqzZs39eTl+jGQmsB4LMOwYcV+d2ma9qRMjsgcmqqqxKSCeBj7448/ThxH7sIfkZcNU6ekJjAeYlZI6Zp5DR/REpE5fNL7GARBsPdJL6kJjESapp7nqf6UZRiqWJBxKCJz+MQFmqyZ+fYzo6QmMAYL39cw0ah6urQlInMU0jSV8m07dCURqYn2Jo7DS/pL9W9NlGPqWc6qblFue0TmWHSvMzlu5a1oDmk2NY0PW4N8qfg1Sf+ZI6fhlMZxrK1oUudn7UJkjoXoZnD0xWCXSpVlGJpNTcZi6YhMK2g4pTpb8+i8o92FyByRZRged40m7hS7LFczm5qMxdIRmVZQfUr1zy/qmTdtQGSOiGiicegloaz5SJGaRpaJMxZLR2RaQfUp1b+KVc/q3AZE5rgcWnAid/2OqU1iGYulIzKtoPSUGqmVNF6gSWSOztx1Wz7ZULHe1UhqMhZLR2RaQekpNdWRR3WnoWZE5uhkWTZ33b2hpa4+RH9qMhZLR2RaQekp9Qz1fS2KwmCBJpE5RnsLTtI0nTiOuoVwmlOTsVg6ItMK6k6p2d1FDBZoEpljVBTFZHfjWbFltOrrR52pyVgsHZFpBXWn1Owelur25tyLyBypKIq29lXXk5eCttRkLJaOyLSCulOqsxzzIoMFmkTmSG3dklpnXgp6UpOxWDoi0wqKTqlYD6HiJ7cntjjU/7lE5nglSbJe4aQ/LwUNqclYLB2RaQVFp7QPm4qYKtAkMkfN8zxxpWYqLwXVqclYLN3EcWLZ+DVJp+KUVlXVsBJCJyMNxYjMURONZ8XiN7P9jpWmJmOxdESmFcS6d7niOG7YXl4nIwWaRObYBUFgPC8FkZrSB2LGYhV4MGuFieMsfF/uy/M8Iz28NlRV5Xme/k5ARObY9WFzgPUjITKtQGRaQd1cptnUFHkp9pnQfLlPZML85gBCrGwzPMZi6YhMK6g7pQZTc5WX9Y6V/0oRmTC/OYCgrqMHY7F0zGVaQXXDPP09ZtfzUogP3GqiIyIT5jcHqBVvvMdYLB2RaQXVO5lspJdquz6x/VYT3RGZqGvTmwOoPgDGYul4MGsF1adUZ2o2fFbLrSakIDJR1yZ2V1+n+jaXsVg6ItMKGk6pntTc+yl7t5qQhcjEUwY3B1A9mcpYLB2RaQU9p1Q0QlHXvq5NKotj0DC7RGTiqVjZgtW9VC/ZZSyWjsi0grZTqq59WPu7WD0FJ0QmnjJVoKlh4z3GYumITCvoPKUqUvOgp756Ck6ITPwmCAL9BZoa7m4Zi6UjMq2g+ZTKTc0jZknjOFZdL0dk4jdGCjQ1bLzHWCwdkWkF/ac0TVMp3dKPXlWkuuCEyMQzNBdo6tl4j7FYOiLTCkZOaffU7LIKV2w1oW6ih8jEMzQXaOrZeI+xWDoi0wqmTmmX1OxetaK04ITIxDPEbISez9K28R5jsXSKIpOX9Jf0X1NLSZIc8chKSpWnWMmoaGAhMrFJW4FmmqZ6mkMaH7YG+dLwi4PVDm3dLrErQhRFijb1JDKxKUkSPVvIep7Xhx1UACjSPjXldhFSV3BCZGKTngJNDeWYAIxrk5oquu4lSeIpWP9PZGKLIAjUtb8Soigy1WwIgE4L329IL3VdakXBSVVV+a+6/0wiE1toKNCcu2734q3h0blZLiDXrhU3DaGotKv7kydPXn/99YnjeJ4nYns6m3VcTEtkYjsp9ci76CnHtE5Zlvr37AW6e/LkycnJycRxvv32261/YWs0Ks1L8cMXvr8e5GVZep7X5X6AyMR2URSpK9BchqHqB782unnz5jvvvGP6KIADPHr06MaNG2IR9b/88Y8N19kbAal617BlGG5dxig+9+h7TSIT26kr0NRWjmmXR48eTRzn+vXrpg8EaOX777//j1dfXa87+vLLL5v/iVj0F8ex6rxsXsPYZe0hkYmdFBWBaCtisUhVVf/+l78QmbDCxbCcOM57773X5t+Ka/G56ypd/ZemafMg43necesGiEzslCSJoip4U3tZ99b9+/fFmTk5OTF9LMBOW8Ny4jj/+uc/t79pK4pC9bxMHMfNj14Xvk9kAlaqqurSn/4khh6XVVHoJbE2bddF8JMnT0wf4DP2PsoiMgFbfXTr1mroITLRT0mSxHEcBMELV69u5OVyuTR9dJvE499dN75dllMQmYBJeZ6vjz5EJnquKIp/e+GF1Tf2jb/+1fQRbbfw/V1r/oMgOHomlcgETLpx44bz+98TmbCCuHtL0/QPzz03cZznL13q7dJ3sSw2iqL1e82qqg5tFr+ByASMEYUl3GXCCqu8rOv6P6fTieN88803pg+qiZh/nc5mYl/eZRhOZ7OF73dpbU1kAmZUVfVfN25MHOfNN98U1+wTx/nggw9MHxewxXpe1nX9/vvv/8/f/272kFoSC3TjOE6SpHtHMyITMEN0iy7LMssyz/M+++yzfq6kADbysq7rIAjGuQ0RkQkYtmof+PPPP5s+FmCTmBSkw6VAZAImib1we7uGAiOnurOddYhMwKQ0Tdm9BL1FXm4gMgGTFr6vopEv0F3HeoxBIjIBY7rsqAAolSQJX86LiEzAmCiKeOqFHsrzXOkm8/YiMgEzxMIfRiX0jfhmMl+wFZEJmMHCH/TTwvd5+LELkQmYMXdd9g1F38RxzJKfBkQmYECapnPayaJnmMLci8gEDKC2BH1TVdXcdeny04zIBHTL85xbTPRNEARBEJg+ir4jMgHdFr4fx7HpowB+k2UZVZhtEJmAVmK6iLEJ/SGqSliM1gaRCWjFLCb6JooiHsm2RGQC+rBQFn0jHnuwl05LRCagz9x1ucVEr3iex8x6e0QmoEkcx7T7Qa8kScJjj4MQmYAOYoVFnuemDwR4iu/kEYhMQIdlGNK3E73CY48jEJmAchSWoG/Kspw4Dqt+DkVkAsp5nkcfMvQKjz2OQ2QCaomtIUwfBfAbbjGPRmQCChVFMXEctoZAr3CLeTQiE1CIojf0DbeYXRCZgCo8kkUPcYvZBZEJKMFuveghbjE7IjIB+cRuvfTGQ9/EccwtZhdEJiAfu/Wih0S7H558dEFkApKJKUwaF6Bv0jSl3U9HRCYgE1OY6C0mC7ojMgFpiqKYzmaMSughcTFn+iisR2QCclRV5XleFEWmDwTYYhmGfDm7IzIBORa+z5If9JNY+ENtSXdEJiDBMgxZ8oPeStOUrhpSEJlAV1EUzV2XvERvBUHAFLsURCbQSZqmLJFFn1VVNXEcLumkIDKB45GX6L80TZlll4XIBI5EXsIKPJWViMgEjkFewgo8lZWLyAQORl7CFjTJk4vIBA5DXsIiyzBMksT0UQwHkYmx+OrBg49v3xavu3funJ2dnZ6e3r1zZ/2dvT9kGYbkJSzC11UuIhMj8vjx46uXr7xx7drGO1cvX2kz2SP6FdBCBbYoimLuuqaPYlCITIzI2dnZ1ctXPr59e/VOVVVXL1/529tvN/9D0T+W/j6wS5IkbCgtF5GJEbkYmXVdX3xng7hUZ+iBdSgvkY7IxIgcEZlisQ8LKGAjWrFLR2RiRA6NzDiOp7NZnudajg6QjLyUjsjEiBwamVmWMegAWCEyMSLHzWUCgEBkYkSITABdEJkYESITQBdEJkbkYmSen59vNDcAgF2ITIxFVVX3Pr8nAlL0xquq6v/++U/R/efx48emDxBA3xGZGIuvHjxYf4kesxvvmD5GAL1GZAKA3U5PT//7/ffF85K/vf32w4cPz87OVu+8ce2aeOfj27dX79z7/J7po7YSkQkAQyDi8Pz8fOOd9ccnIkdPT09NHOAQEJkAMAQiINffEQG5vpeAuNFkDuJoRCYADMHFyBQBefEdIvNoRCYADAGRqQGRCQBDQGRqQGQCwBAQmRoQmQAwBESmBkQmAAwBkakBkQkAQ0BkakBkAsAQXIzMN65d29rKgMg8GpEJAHY7Pz9fbTDw1YMH5+fnZVk+fPhQvHPv83sb79y9c4fUPA6RCQB229hg4PT09OzsrPmdrx48MH3UViIyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFaITAAAWiEyAQBohcgEAKAVIhMAgFb+H1EPo/htL1XWAAAAAElFTkSuQmCCAA==" alt></p>
<p>What are the parts labelled I, II and III?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>In the model of the DNA molecule shown below, which arrows point to covalent bonds?</p>
<p><img src="data:image/png;base64,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" alt></p>
<p> </p>
<p>A. I, II and III only<br> B. II, III and IV only<br> C. I, III and IV only<br> D. I, II and IV only</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>A cricket was placed in a respirometer at constant temperature for ten minutes. The soap bubble moved along the pipette.</p>
<p><img 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" width="623" height="205"></p>
<p>[Source: © International Baccalaureate Organization 2017]</p>
<p>What was measured by the movement of the soap bubble?</p>
<p>A. Production of carbon dioxide</p>
<p>B. Volume of excretory products</p>
<p>C. Oxygen consumption</p>
<p>D. Release of heat</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 molecules show a monosaccharide and a fatty acid?</p>
<p><img 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" alt></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">
<p>N/A</p>
</div>
<br><hr><br><div class="question">
<p>What is correct for the DNA double helix?</p>
<p><img 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" alt></p>
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" alt></p>
<p> </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 style="text-align: left;">A strand of mRNA consists of the following nucleotides:</p>
<p style="text-align: left; padding-left: 300px;">AUUCUGGCUA</p>
<p>Which of the following represents the non-transcribed (sense) strand of the DNA?</p>
<p>A. TAAGACCGAT</p>
<p>B. ATTCTGGCTA</p>
<p>C. UAAGACCAU</p>
<p>D. AUUCUGGCUA</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 molecule is a sugar?</p>
<p><img 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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question was too easy, as 90% of the candidates correctly answered this question, easily recognising the molecule of a sugar. Some of the other structures were not of real molecules and in retrospect, this should not have happened. </p>
</div>
<br><hr><br><div class="question">
<p>Which of the molecules contain peptide bonds or are sugar molecules?</p>
<p><img 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" width="599" height="881"></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">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The diagram shows the translation of a mRNA molecule.</p>
<p><img 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eg+JSVE4QBuAUqQNhjiEg0iTJkKCFUPTOOmJ4DzCcXGaaPMFYR5UqIww4nj5D9TusHsQSy4mI4CNBLQbLhcro6OzsqVK93c3JydnR0cHMzMzOLi4vByvF8sUEOFQmFWVpa3tzdYy47FYpmamm7YsKG6upqSEgIjUcD4xQB04jX4CYYNgjEwwXc91FlKAjSYBjwcggbNgPIK42rCwgD9hYE+wE5wRiy4mA5nx44dGhoaqqqqQUFBoaGh1tbWDg4OsbGxRUVF8i4aRv7U1NREREQYGRm5urqGhIQEBwe7urqamppev34dDlyhIDYUMvnvIO6odKIdZRQLl5IANUJhnHixZYA2rNg08Fc0Jie2cDEdQn5+/vnz5y9cuFBUVBQfH9+5c2dVVdXIyMji4uJHjx7973//S0tLKy0tlXcxMfJHKBQ+fvyYw+FYW1sHBgZyudyQkJCQkBBjY+OEhISamhqxR6Hhh1Cz8b8LLuoKQHNDgdZxYmKi2EBx5L/lGAsupgNJSUlZv369jY2Nra3t5s2b58+fr6mpGRYWVldXJ++iYRQOkUj0/PlzZ2dnGxuboKAgsHKom5vbqlWrTp48WV9fTz+Esrwb6lVoFwuXYj5Tzo6Gk6dLKgT9FSo4FlxMeyISiQoLCy0tLY2NjZ2dnd3d3TkcjoODg7u7e0VFBSmh9wPzhSMQCLZu3WpqaurxD0ZGRu7u7jk5ObDfDIXelwVF7b8LLjryISY6mjJil+LhBSeFsTTBIeDs8FfgNYblHEBb3vTzAAuuHBAIBH/88YepqamLiwuXywVBF21tbffs2fPhwwd5lw6jcMBu1by8vPDwcHt7ewcHBwaD4ePjc/v2bXqHKhx+gGoujFZMWbNZbGhjmIbP54tNQCIrK4sdpUAJrAwdtWgO8E+4tgjMEFu4mHajqanpxIkTVlZWXC6X9w8ODg5MJvPly5fyLh1G4UA/d4qLi8+dO5ecnJyQkIAOFsSfREoBFtyOBToH0PbQ3Nx86dIlDofj7+/P4/G4XK6/v7+FhYW/v39JSYn8CotRaEQi0bt3744cOZKWliaplwyj4GDB7VjEBhQXiUSvXr1isVgODg6+vr4gvi2bzU5LS2tqapJTSTGKC6g/TU1Ne/bsIQiCIIjExEQ0hhE2b5UFLLgdjljNLS4u1tLSMjIy8vLy8vDw4HA4d+/exc0GQwfWitraWicnJyC4Fy5cQJdnxjVHWcCC27FQWoJAIBAIBJWVlWw2myCIOXPmPHny5O+//8auW0yrfPjwYfbs2UBwi4uL0aqFBVdZwILb4cDGUFFRcePGjdTU1JMnTxIE0bdvX3RMAm4zGLHAilFWVvbVV18BwQWuJ2zeKh1YcGVEaWnpzp07DQwMbG1tLS0tJ02aFBsbK+9CYRQdVFLfvXsH1LZfv36NjY2UZFh2lQIsuLKgtLR0x44dBgYGbDYbDALjcDh8Ph8vk4NpFai52dnZBEF89dVXixYtgp2r2MhVLrDgyoKHDx/a2dnZ29vDUbdBQUG2trY3b97EnjhMW2hpaUlNTSUIolOnTm5ubs3NzfIuEeZTwILb4dTX1584ccLAwMDR0TEiImLDhg1cLjcwMNDGxubmzZuokYsFFyOJ+vr6bdu2EQShoqISHx+Pw3UqKVhwZUFOTg6LxYL+hNDQUBsbG1NT05ycHCyymLbw4cMHJpNJEISqqmpRURGuNkoKFlxZUF1dffz4cRsbGw6Hw2KxGAyGhYXFyZMnUTsFNyGMFN69ezdmzBiCINTV1cWGqsEoBVhwOxYgozU1NVu2bNHU1GSz2Z6enh4eHidOnGhqaoIii10KGOkUFxeDIQoqKiq4nigvWHBlwa1bt/r27du3b9+EhISqqqqysjJ6AFPcijBSKCoqAkMUtLW1cVVRXrDgdjhCofC3334jCGLu3LnofkpcG/ydiJHCo0ePgAPXzs4OC67yggW3w7l///7EiRO1tLTOnTsHd1KcCUKhELcijCQEAsGZM2eAA/e3336Td3Ewnw4W3I5FJBLt2LGja9euixcvLisro/8KjVwsuBg6oFZUVFR4enoSBNGlS5eMjAx5Fwrz6WDB7SgEAsH9+/d37NjB4XCWLl1qYWERHx8PVtDBYFDo0TspG8XFxVOnTiUIomvXrpWVlR+bLX6XKw5YcNsNSv3Ozs4ODAy0t7f38vIKCgry8PCwtrbetWuXXMuIUVAOHz5sY2MTEhKSnZ1N0r548vPze/bsSRCEhoZGGzPE30yKCRbcDqG2tjY+Pt7Y2NjV1TUiIiIiIiIsLIzNZrPZ7Ldv38q7dBiFw8rKCoz62rp1K0mzSZ89ewZ+HTVqFNhTWVmZnJzM5/PXrl3L5XJPnTqFvu/xfHGFBQtuh1BQUBAeHm5oaOjh4REREcHn8/l8vq+vL4fDyczMlHfpMIqFUChctWoVGPUFBJdCVlYW6DFzcHAgSTI+Pp7JZI4cOZL4h9GjR3M4nHPnzoEoYpLEFyN3sOC2D5RqXVdXFx8fb2pq6u7uvn79+oiIiJCQELBM5NOnT+VVSIxi8vLlS11dXYIgJk+efPHiRcqvAoEgOTkZjAmbP39+SEgIcC/QGTp06I4dO0A/ATZyFRMsuO2AWDvi77//Xr9+/dq1awMCAry8vBwdHS0sLLZv344XQsdQSE9Pnz59OkEQFhYWBQUFlF9rampiYmIo2qqurr548WIWi+Xq6urq6vrTTz+pqqoSBNGzZ88DBw7QT4E1V0HAgts+iNXc8+fPr1q1aunSpZ6enmFhYXFxce/fv5dL8TCKTHx8/ODBgwmCCAkJof/a1NR06tQpuNbDoEGDli9fvm7dury8PJjmyZMnjo6OPXr0IAhixowZN2/eJPF8cYUEC277IFZwDx06RBDElClT0tLSXr58SYnSj8EA1q5d27lzZ3qPGaxUVVVV3t7ey5cv19fX37lzZ21tLTwWpmlubjY0NASiHBgYKI/rwLQOFtwOZPfu3QRBWFpawj1SjA5siXyutPpkjYyMgFDGxMR81OGU6nTo0CEdHR2CIKytrV+/ft32AmBkBhbcDuTw4cOqqqpLliyBJomUsegwEjldlD8q6gJ9FH0b2xtulu0F5TG1GiVj+fLloE9s7969ktKUlZWVl5dLz6empmblypUEQcyaNevatWskfqaKBxbcdoNeuW/fvj19+vThw4efP39eJBIJBAKSprn0/9G4CpIEuo2TiFptb9jN1xHA+9nGEBlLly4lCGLixImXLl2i/9rS0pKZmenh4eHn55eZmSm20xWexdjYmCCIH374Abhx6Qkw8gULbjuAWjSoRVleXu7p6dmjRw8Oh3P+/PkbN27U1dWR4sxYelAFSS1ErPI2Nze/f/++oqKioqKioaEBmlQwN6FQ2NDQ0NDQQF+aBU8AlTGU5/vo0aNp06YRBLFq1apHjx6haQCZmZndu3eH4xMCAwMpr2S4fe3atSlTphAEsWzZMjBjjZIAI3ew4LYPYoc9vnjxYuvWrfb29mw229ra2tLScsOGDZKOkr5figo3NzdnZGS4uLg4Ozuz2exjx45Rptu3tLTk5OQkJycfP348MzNTIBCIVW3cLNuLj5p3kJycPGzYMIIgvLy80FAbsLts48aNIO54165dgeZKil/DZrM7depEEERoaCilPDj4p4KABbcdoBingJKSkpiYGBMTE3d3dzDTzM/Pz8nJKSsrS2wmYptEqy1WKBQ+ePDA3d3d2tqawWBYWVkZGBjs27cP1dykpCQLCwsTExMTExNzc/NNmzYVFRWhJSex2rYrQODEuukbGxspnxpRUVH9+vWDQxTIfz/0/Px84HDo3bt3VFQUtHPLysqam5vRN2ViYiIQboIgYmNj0ZLI4JIxbQQLbvtAb10FBQWRkZH29vZcLpfH4/H5/KCgIAaDERUVhR4ixdhE3Qst/4Cu8kuSpEAg8PX1tba2DgwMDAsLCw0N5XA4pqamSUlJQHOTk5MdHBysra3d3d3DwsI8PDwsLS137twJz4j6H9r/vnypUB5uS0tLY2PjrVu3nJycVq5caW9vf/r06aqqKpIknZ2dNTQ0CIKIi4ujH3jv3j1NTU2CIHr06OHr67t48WKouTExMdXV1S0tLW/evHF2dob2b1BQUENDA4nfpgoJFtx2BvUnhIeH29nZhYWFcblcPp8fEBDAYrGio6MphwgEAnR9MzqlpaUHDhzgcDgbN2589uwZ5diQkBA7O7vQ0NCwsDCwJLCbm9vMmTPV1dU1NTVXrFjBYrG8vb3Xr1/P5/PBr0FBQa12eWM+GYpoCgSCY8eOiZ2Mu3fvXhB3kSCIffv20TO5d+9e7969xR5LEASYDQHnRBAEYWNjA+aqYZFVTLDgdhRv3ryJiopavXq1s7Mz0NzAwEATE5O5c+fW1NTAZBkZGaGhof7+/t7e3ikpKfS1zoqLi7ds2WJsbGxlZWVlZcVkMmGMx5aWFi6X6+DgwGKxQkNDuVwuUHYXF5epU6eqqKiAEUIBAQHh4eERERGRkZF8Pt/d3X3jxo0gB9wsO5qqqiofHx+KLEJUVVXB/r59+6ILgqCUlJT4+/tLip+A4uPjU1paKuMLxHwUWHA7kLy8PD6fv3r1aktLSxsbG3Nz80mTJoHWFRQUVFFRcePGDTabbWtry2AwQIKzZ8+CkQyAsrKynTt3mpmZOTk5hYaGBgcH+/j4ODk5cbnciRMndu3aVUVFZcSIETY2Ng4ODiEhIWFhYQ4ODm5ublevXn3//n1zc3NiYiKbzfby8gJujXXr1tna2vL5fCktE1VhvPbPJwDvWENDQ0JCAhTE+fPnp6enFxUVlZWV8Xg84EkA/PDDD+np6ZIyBB6Je/fuDRkyBCr1rl27bG1tFyxYYGFhsWfPnpcvXzY3N8vqEjGfCBbcjiU/Pz8pKSkxMfHkyZPp6ekvX75kMpnA3unbt6+LiwuTyQwKCgoICAgKCrKzs/P29n737h08vLy8PDo62tHREbgLAO7u7mDqPUEQFhYWR44cOX36tIWFhaWlpZmZmYODw/Hjx4F/kCTJgoKCsLAwExMTJpNpb2/v6Og4b948giAGDx7s4uJSXFz89u3b1NTUkJCQkJCQy5cv5+bmUry6WHA/AXDTcnNzoT7u3r37w4cP8N42NjY+e/YMTAwjCILBYMCwNZSe0ubm5n379jEYDHt7ezQk46NHj6qrqz98+FBdXY1njSsLWHA7FjgAtqGhARgglZWVT5488ff37927t52dXUhICI/Hi4iI2LBhg5OTE5vNnjNnztixY8eOHTts2LCxY8euWrXK29ubz+cDd0FQUJCjo6O/v/+FCxeKiooqKioaGxsbGxtTUlLOnz9/5syZly9fNjQ0oC32yZMnP//8M4vFcnJy2rx58x9//GFiYgIa7YgRI3x8fJydncEIB6D+YF4cVttPBty0hoaG33//nSAIdXV1fX19MO2Fwr59+/r06UMQRGBgIGVGA8jk8ePHw4YN09TU7Ny5s4aGBggJBqDHFcMPS/HBgisf3r9/f+zYMVtbWxaLxeVyN2zYEB4eDsYYoF+aBEF8//33jo6OXl5ewCHAYDCcnJzS09MprQuON0J3gjQtLS0VFRUlJSVv376tqKhoamoqKyu7c+eOv79/3759WSxWQEBAYGCgn5+ft7e3paVlWloa/jj9L4DbXlBQsGjRIuBBAuPw6IO1m5ub4+LizM3Nr169Ss+nqKgIfA9RUFNTCwkJge5+/GpUIrDgygKKVxRs1NXVeXh4MBgMBwcHLpfr4uJibW29ffv2tLS08+fPHz169NKlS9nZ2VevXg0NDTUwMLC2tjYxMbGzszt//jxlwtinjbV8/fp1TEwMk8kEA9fAqDIrK6uUlBTKwgGYT+DRo0fffPMNQRBaWlrofsrAvrq6uvLycor9C35NTU0Fg72+/fbb+/fvp6enZ2RkZGRkZGVl4dVIlRQsuDKFImHJyckcDsfAwMDc3Hz16tVRUVHwOxGV1KysrLi4uNjY2F27dlQ7t6wAACAASURBVP3xxx+SllERq49SRLOxsfHkyZPW1tZ8Ph94h7lcLpPJ3LJlC3oslt1PIycnR1tbmyCIAQMGwJ2if0D33L17lxLcCyS4cOECMGlnzZpFzx997vgZKQtYcGWE2AkOHz58ePjw4f79+/fu3fvbb7+9ePFC7LHNzc0VFRUgXhQ6hkFs/pTGTN8Pd9bX1ycnJ69atYrNZru6uvJ4PBcXFysrq6FDh1paWor1OWLaTlFREYi72KtXrzt37sD9lCfi5+c3ZcoU1KUAEyQmJhIE0blzZ2tra/gT/S2I1VaJwILb4VAsEXrzqKysrKys/C+LQUgSWenphUJhYWHhL7/8YmlpaWxsbGdn5+DgcOTIkb59+xIEsWTJkry8vNLSUjy089MQCoVnzpwhCEJFRWX+/Pli0/zyyy9qamrTpk27f/8+5aeWlhYQT7lnz55hYWFiD8dzyZSOdhZcseKCa4MiU1JScuXKlV9//XXnzp23bt2qrq5OSUkZN26ciopKYGDg5s2bN2zYEB8f//LlS3mXVPkoKiqCA7+cnJzQAX/19fVRUVFgUZzAwED667asrMzPz48gCG1t7QsXLojNH7cspaP9BZekqS3FssMqrICUlpaWlZXBPw8cOGBoaGhiYsLhcCwsLNasWXPkyBHUm4EfYltoaGg4fPgwHF1gamrq6+sbFRUVEBBgZ2cHx3gdOXIEHgJbSnZ29sKFCwmCGDt2LPpopDgT8ONQfNpTcKUIK5iwRHcjYuSL2AdRU1Nz5MgRd3f3tWvXcrlcPz8/GxsbJycn6IjEz64tiP4Z+MXlcvv37w9lF0RQBIB5vcCApZgmV65cGTRoEEEQU6ZMQfMU65cX+ydGAWl/wUWHKNErBLaMFAHpb77CwkIWi8VgMEJDQ8PDw8PDw11dXZctW3bw4EEc66/toPd2z5495ubm2traIMCFmpra6NGj4YDrlJQUktY6Tp48CX6lCC7578cn9tTXrl0boKVF+QdW+YU/zZwxA6ZPTEyEydB8EhMT0WSY/05HuRTE/kR5P2PkiNhnAf6sqqry8vICEcgiIiLWr1/v5uZmZmaWmJjY1NSEHi6Hcisb8C5VV1fv378fTBQMCwu7dOkSCIzQv39/uBwOekuPHj0KBHfBggWtZg7x9vKC2zNnzEhMTATbJsbGqJgChUUTU45FjwLLo2HahfYfpYDboeIjxVAC23FxcUwm08fHJygoKDAw0MHBwcvL68GDB5T0+FmLpS23JT8/HwjuwoULHz9+DA+Ex+7du5cgiG7dunnRdFBS/nl5eaiqooILFBYYueDPmOjoAVpaMAFJE9y8vLyY6OiZM2bQhRjzyXTIsDCRSNTQ0PDmzRv6TFNsGSkIYjUX/vnixYstW7aAZXucnJx8fHzOnj0LJvvjx9dGxL6WSktLr1y5snfv3rFjxwJnLpvNpi9pXlVVFRwcTBDE0KFDz549S8+TDupGiImOJv8tuAO0tEyMjWHixMTEa9euAc2FKkwR1pjoaKi5n3oPMFQ6RHBbWlqOHDnC4XB+++03UEVqamrevHnTEefCfBqtWqnV1dVubm7Lly//+eefHzx4AKIr4PflJ1NeXn7jxg1fX180KkK3bt327t0Lh3/A2/v333+vWrWKIIgxY8aAvsq2dH4AzYV/zpwxg+LAhQDBJUnSxNgY6qlYDwOwmrFXob1oZ8Gtq6v7+++/L1y48O2334Iqdffu3bq6ul27djk4ONy4cQM6ATGKA92lAJgwYQJBEFeuXJGUGNMWwDrnAQEBUGe//vrr4cOHz5o1a/v27dXV1SAZemOvX78+fvx4giBUVVWXLVtWUlJCtkFz6YILXQcUxYSCS5IkdOaignvt2jXU/4u9Cu1FOwvuy5cvDQ0N0Xf4nDlzdu3aBTtk8/PzSZKkhO/EdpMCUl5ePmbMGIIgzp8/L++yKDqSuh9JkiwpKTl9+jRsDl26dBk6dKizs/OTJ0+kZFhVVbVp06bOnTuDo0aPHo0OxaWfBSBWcMl/m7EAVHCBezcxMRFVVW8vL3SEA/YqtBftLLhNTU0ZGRlr164dOHCglpbWgAEDRowY0aVLF1jhbt++3djYmJSUlJGRQfHwYhQEsMbatm3bBg0apKOjc/fuXRK/FMUh6YbA/VlZWWDyApjgO3DgQDabLTal2KwOHz6srq4ODu/evTsMKi99NBj8EwoucAvEIIvpoYJL/iOvFMGF29ir0I50YCyFkpISMGHx1q1bAwcO1NTU7NKlS69evczMzHr16kUQRExMDIiQgsfnKg4ikej27dtgqR4OhxMQECC2Dx0/KbGgt+jSpUtqampALjU1NXV1dSmBhyQZxSiPHj3q3r07yERdXR0Nb0RPL2WUAmVMAkVwQWIosjHR0ZRfvb280D43zCfTzhMf4Aa9NuTn5+/evXvgwIHQ2mWxWCAwM/lvzcWNWY48e/bM39/fzs7O0dHR2dmZxWK5ubk9fPgQJsCyKwn0zoCwNYABAwb89ddfkg6hbNB/ysvLg61GTU1NIBBISQw6ytDuMiijYFAt+o9ixoI/YTLYzwbEWmznG+Zjkd3EB0BJSQnwDBIEcfz4cZK2TCFuw/Ll4sWL9vb269atCw8P5/P5ERERDg4OBw8erKysRJPhxyQSidCqi6rtrl27oNoOHz5c0oJj9FGSkqyNwsJCODm4b9++IFZyWwxkjKLR/hauWM1FdwoEgmnTphEEMXjw4ODgYBsbm3379pHYsaAYBAcH29raBgUFAcHl8/kODg6xsbFv374lPwvzlnIJ7fhFBfKBy/SqqKisWLGCchZKJRf7E5obpLCwEGZrYGAA10Bq30vAdDQdFZ6RAmUOfkNDw5w5c8CoF4IghgwZcvToUVJp2/DnxKVLl1gsVmBgIBDc8PBwJpP566+/AsHFoNCra3p6OlgUmTIlV5L9Qd8vRZ2LiopAzp06dfr999/Rdedww1EWOjYAuZR6cOnSpXHjxoEKNHDgwAMHDnRoSTBtJDMz09nZ2dHRMTQ0NDIy0tXVlc1mp6SkfB5DSsR6AP6LhUiRyLi4ODgasi3FoBSJlPqd19LSkpKSAvJXVVVF41qITY9RQOS54gOLxQK1Jzg4GOzBlUZmSPEMMJlMDofDYrHs7e3d3NyOHTtWXl4u8wIqDfAG5uTkgOlhI0eOPHXqFCnZsCVbU0nKr3Cjrq7O2NgYtJoVK1aAgWK41SgR8hTcwsLCBQsWEARha2sLv1hx7ZE98J6Xl5e/fv1aS0uLIIjDhw+npaUVFRXV19fjqIx06LqZkJDQp08fgiCWLFki9n0m6SVHSSO9CZSUlMAeOThmALcaZUHOa5p5eXkRBNGtWzdtbW0rKysYjwojAyitNCMjY8uWLQEBASYmJvb29m/fvsU62yroPdyzZw8YeLtmzRr0V7rTQHo+cI8kgY6NjQUnsrOzA0PdseAqC3IW3EuXLk2dOhWOMeTxePItzxeC6J848aChtrS03L5929PT097e3s7OzsnJyc3N7c6dO3jh3o/i8OHDYEaPqamppDStvsOkuHrgzvr6etBkvvrqq+Li4v9QZIyskbPg1tfXW1pagtoze/bsy5cvy7c8XwiU79b6+vqwsDALCws/P7+AgAAul+vk5OTt7Y0DvLUFeCdv3rwJxt7069fPxcUlJSVFbAAE6ZlI+RVNY2pqCkb4XLt2DZu3SoT8l0l3c3MjCGL8+PEnTpyQd1m+LEBDFQqFjx8/NjMzs7W1DQsLi4qK+vnnn8PCwjw9PV+9eiXvMio0FKUTCoUgiC1g1KhRCxYsWL16tZGRkZmZWVBQ0OHDh+/du/f+/fuP8tWIdfju378fBITavn17TU1Nu1wORgbIX3C5XC4Yirtr1y4YdFXehfoigIJbWFjIYDBsbW35fP6GDRs2bty4adMmLy8vLLhtBH4xpKSk9OvXb8SIEV5eXj179iQQvv7662HDhs2aNWvFihXGxsYMBsPV1XX9+vX79+9/+PBhG0fdwaZx/vz5r7/+miCIsLAwHBheiZC/4O7YsQNUzaFDh/L5fNAJgJENoJU2NjZu377d1NTUy8tr/fr1UVFRPB5v/vz5T58+lXcBlQMouA8fPtTT0zM0NCRJcteuXT179hw1ahSMTUqne/fuQ4cOXbBggZWVlYuLi6urK5/PT0hIuHPnDpBRSURFRYHgjXv27Kmvryex4CoJ8hfcgwcPamtrg/o3cuRIEAwQIxugczA/P//nn382Nzd3dnbm8/mGhobDhw/PycmRdwEVF7FjuVJTU+3s7JKTk0mSPHnypKGh4V9//fXbb7+tX79+/fr1rq6u+vr606dPhxWezWbHxMTAP0E/2JAhQ+bOnWtnZ+fj4xMcHMzlcnft2nXmzJnMzEyowpMmTQIr9KSnp8vj6jGfiPwFNz4+fsCAAQRBaGlpBQYG4l5XGSB2cGhhYWFycvKpU6d++umn0aNHb9q0CQ0n+F+mY32u0EcUHDp0yNzcvKysLCcnZ+HChZT1H+vr6589e3b58uVjx44ZGBgMHTo0PT39/fv333//fffu3fv16yfFEB41atTs2bMdHR2joqIiIiLA/vHjx797947E5q3yIH/B3bJli4aGhrq6uq+vL4irhGuPDBCruYAuXbpMmjTp5cuXubm5t2/fLioqQseQSTrqCwSd1AvYsGHDTz/91NDQkJaWNmrUqPDwcEnHxsTErFq1Kj09PSkpacyYMWvXro2Li/P19XVycmIymStXrpwxY4a2tjYYigBYvnw5sGohZ8+epUSUxig48hRcUEV4PB5BED179uTz+Z/HhH1lQVIrHTRokL6+/p49ewIDA9lsdlRUFFxEkpSq1F8U9PtQVVXl5OSkr69PkuT169f19PTggrt0W3jlypXz5s27e/dudHS0np4eWCkS8urVq+vXr+/bty8wMHD16tU9e/ZctWpVRUWFmZkZkNrevXt7e3tT4jR+yY9DWZC/hQuGhREEMWjQoO3bt8u7OF8KqHVGUV4jIyMQRcHT09PT09PU1NTf3x/GIMfNmwK8D48fPzYxMWGxWCRJ/vXXX3Pnzn358qWk9LNnz9bX18/MzHRxcbGxsZHiLi8pKZk/f/6xY8eEQuHatWsnT55sZ2cXFRVFLwBG8ZGz4AqFQltbW/iJtGTJEvmW58sBHQqKttiGhoaYmBgWi8Xj8TZs2LB+/XovLy8DA4O9e/eKXV/2S4ZyH1JSUvT09DZs2ECS5N69e8eMGSPpwDdv3syePTsgIODJkydz5851dHSkSzPMPDs7W1dX9/jx49XV1aNHj961a1erJcEoLHIW3MePH+vp6REEoampqaOjExoaKt/yfFFAzyzaXAsLC7lcLpPJDAoKAgHIIyMjWSzWnj178Ig9FLrG7dmzZ9GiRRcvXqysrOTz+TNnzoQpKYnv3LkzYsSIHTt2FBYWjh49OiQkBL7MKIe0tLScO3du6tSpb968qaioGDNmTGxsrNiSYM1VCuQsuNu3bweds1ZWVqWlpWAnrjodDXqH6bOeoqKirK2tvb29w8LC+Hx+WFiYo6Pj77//DoIBNjY21tbW1tbW1tXVAR/ilwx6Jzdu3LhkyZKioqLi4uLQ0FAHBwdJiffs2dO9e/c//vgjPz9/woQJYMUTsXnW1dXt2bMHaPebN2+GDx+ekJAgNjFuNUqBnAUXOnC9vb1J3NkqJyiN9t69e56enmZmZl5eXsHBwU5OToaGhiEhIZmZma9evUpNTT169GhCQkJSUtLDhw/x84Js2LBBX1+/vLz8woULkydP3r9/v6SUrq6uPXr0SElJiY+PnzRpUmpqKiUBvKuVlZVhYWHa2tokST5//nzo0KGSIurhB6EUyFNw379/v3z5ciC46urq69atw/EAFQGRSJSZmenu7s5kMh0dHX19fSdOnEgQhLa2tqOjo7u7u5WVlZWVlZGRkbOzM2j/X6CdRfmQf/36tbu7u6enZ3V19a5duyZNmoQudUzByMjohx9+uHHjBovFmjBhwq1btySlLCoqYjAY8+bNEwgESUlJQ4YMgQtdY5QR2Qmu2FHiQ4cOhT1mrq6u5JfUYhUTeP8fPXqUkZFx9+7d5ubmx48f6+rqTp8+ncPheHp68vl8Ho/n4+NjbW29detWeOAX9ewo9Tk9PV1XVxdMFSMI4vvvv4frHNNr/sSJEz09PbOysiwsLKZNmyZlttjTp0/nz5+vp6fX1NSUlJT0448/duAlYToeWQiupAHzBgYGQGp79uw5bdo0KZ9gGLkjEAji4uIsLS29vb1BZ1pQUBCDwQgLCyMlLxvz5ajwyZMnhwwZoqenFxISoqGhoaenB3+iC27fvn03btz4999///jjj7q6uo8ePZKUbVZW1rx583bu3FleXu7u7j5u3LgOvQpMRyMjC5fe6lJTU8GH6rBhw06fPi0pGUZeUJ5FbW3tr7/+amJi4uHhARb05fF4/v7+Xl5et2/fJkmyqanp6dOnlJjln/cDRa/u1atXhYWFYE92dvbBgwdJCZd///59dXX1s2fP5uXlTZ061cnJSUpUths3bkycOPH+/ftlZWVubm5jx47tgOvAyA65WbhMJhN8fI0fP/6vv/6SQTEwbUTSXLJz584xGAwnJycweiE4ONjc3Pzbb78F9pqdnZ21tbWVldWNGze+NF88xZAXCoWShjkDunfvbmxs7OLioq6uHhcXJ2VljUuXLmlpaT158qSwsHDgwIGrV69u98JjZIl8LNzMzExg3gKmTZsGNFcoFH7eNpHiA5RCrF6Ul5fv37/fzs7O0tLS2tqazWZzuVw3N7epU6e6uLg4ODjY2dlZWVnZ2NjcuHFD7Iixz8zDAKorvCK09krvRTxx4kTv3r0JgoiJiaGMwEVpbm7et28fQRCqqqqqqqoaGhpgqNnndA+/NGQtuGADem8Ba9asKSgooCfGyBg0SA069xfy5s2bixcvHj9+/OTJk1euXCkoKEhJSbG2tnZxceHxeCEhIYGBgZaWlv7+/mLDYnxmgovysZfG4XB27drV6lySy5cvz5w589ixY0B5KeHHMEqHTIeFgRp55cqVYcOGAal1cXFJSkq6f/++LIuBkUSrqiESiZqamhoaGhobG5ubm+vq6i5cuMBkMnk8Hp/PDw8PDwsLs7W1NTU1pU+d6uCyy5pWr0h6gg8fPoDA4dJpbGwsLS1tbm5+9+6dr68vjn6r7LS/4LZaEefPnw/UdvLkyWAEIp6wpKTU1tYmJSWZm5u7ublFRkZGRESEh4c7ODi4uLigaiJftYVvEcrrBP3qUoT3QauvusrKSryOsrLTURauJB8Wj8fr1q0bEFwVFRV/f38woxfPB1dSnj59ymAwbGxsXFxc3Nzc3NzcXFxcLl++DF+iYmPpygwpvlRFq2wKovuYDqU9BbfV6pKbmztixAjUe2toaJiXl4fmgOucctHS0pKeng7cCJ6enra2tgMGDDhw4ID0bnoZAAsg9uySrF0MpkPpQAsXrdNgY8mSJWAomIaGxvLlyxcuXHjo0CEY2RqjpIhEouzs7JSUlNu3b4O+nTlz5sh9AUpJtu2XOS8DoyB0eKcZrNAbNmyA64WwWKyMjIzHjx/TV3jGDUBJEQgEIpHo1q1benp6S5cuDQ4O3r9//6tXr+Ro6ko6HcV7i6scRmZ0SKcZvQanpqb2798fzjRfvnz5ixcv6Efhqq+8iESiJ0+eREZGuri4BAQEuLq62tjYxMTE1NTUyLdgr1+/Pn78eGxs7IEDBx4/fkw3eHGtw8iMDhylADfev38/a9asf69DSly8eJF+IK76ykt9fX1MTIyVlZWfn194eDiPx/Pw8LCwsLh165YcvUbPnj3bsGEDg8FYsWKFqampn59fZmYmWh5c6zCypKM6zdB6zGQyoc7+8MMPY8aMmTdvXnZ2tpTDMUpHVVWVjY0NHJPL4/G4XK6pqWliYqJcjFyRSPTu3buYmBgDAwM2m+3s7Ozk5LR69Wo+n//69WvZlweDIdvdwqWbt1FRUVBt+/fv/7///e/06dM5OTl4ROFnRlVVlaWlpZ2dHZfLBdFtvLy89PX1z5w5U1dXJ/vytLS03Lx509bW1srKKjAwkMvlhoaGurm5WVhYpKWlfWnRHjAKQsd2miUmJgKpBa5bHR0dKVGZMUoNWH3S3Nzcx8fH39/fz8/PwsLC09MzJydHLhNbWlpa0tLSjI2NGQxGaGgon8/ncrk+Pj4rV65MSkqizPJS6q8rpS78l0YHCm5KSgqc4wDZt2+f2Fn2GOUFNHihUPjs2TMej+fk5MThcFgslp+f3927d+U1jVAoFBYVFVlbWzMYDF9fXz8/Pz8/PxsbGzabTXErK68bV0mL/SXTUYKbmpqqo6MDdXby5Mnjxo0bNmzYzZs3QQvEdeWz5O3btydPnjQ2NtbV1QVxcgHyety///67o6Ojs7Ozq6srg8GwsLD466+/Pkt3Fm5QSkGHCO7du3cnTJgA1bZHjx73799PTU29evXqZ1nXMYDa2tpXr16VlpbOnj2bIAgQCkvuQrB///7o6OiYmBgul/vLL7+Aod8QkUikjEFBla7AGED7C+6DBw/A4k7Qezt58uS3b99SkuEa89kAPsnLy8uPHz/u4eHh6enp4uIyderUwsJCUk4PmtJ5u2nTJh6PBxfHRWPZfE718HO6ls+Vdhbc3NxcQ0NDqLYqKipgIyEhoampCSbDNeMzo66uLi4uzsjIyNHRkcPhuLq6Ojg47N27Fy6kCJD9cxeJRK9evQL10M3NjW50K29VVN6Sf8m0p+C+evXK0dERqu3XX3+9ePHib775ZtKkSbCPAkcF+yx5/fo1k8m0tbUFY8LCw8OdnJz09fWhE0kuk3rB//fv3+/atStBEMbGxvBLCzVyZVmwDuLzuIovgXYT3Pr6+s2bN6O27YIFC0iSFIlEcp/cielQBALB9evXjY2NmUxmZGRkZGQkj8cLDQ01MzM7d+6c3AelXLx48euvvyYIIjAwkGJxk8qvuUpd+C+Q/yS4aGXdu3cvOuS2U6dO06ZNa2xsbI9CYhQagUCQnp7u4eFhZ2fH5/MjIyO5XK6Dg4OJiQkcgCV7XQO9YSRJHjp0SENDgyCIjRs3SllADIORAZ8iuPSWc/r0abAoHqBTp04EQWhqat68ebM9ColRdBobG8+ePWtra+vo6MjlclksFoPB8PLygmt2ydEQ+/XXX4Hg7t27V+7mNuYL5xMtXLT9XL16dcqUKVBt+/bt6+npyWAwAgIC2qmQGCVAIBCcP3+ezWaz2WwHB4d169ZBc1JSaNqOBpwuKiqqc+fOBEH88ccfOPgyRr58tOBS2kxtba2Pjw86l2zx4sUkSQoEAjzk9ssB1Iq6urp58+Z99913ly5dAuFx5V4kkUjk4+OjpqZGEMSdO3fkWB4MhvzvFu7GjRspk3e1tbX//PPP9ishRmnIzMy0tbVlMpkcDufy5ctgJ2XpddmXysLCAkS+x4KLkTuf6MMFLSc5OXnIkCEUwe3Tp8+xY8fau5xtKhW9hLgPVzY0NzffvHmTxWI5ODiEhIQ4ODhwOJyQkJCqqipSTj1mcHvWrFmgUyE/P1+WZcBg6Hz6KIW8vDx9fX2os127djUwMNi2bVtkZCRl1K1sQFs1FlwZU1FR4e/vb2NjExQUxOfzQ0JCGAyGmZnZn3/+CUeqyEtzJ06cCEbOgJlvGIwc+fRRCqGhoeg4sPnz5xcXF9fX1wOjBvPl0NzcnJ6e7uzsbGtrGxYWtn79eh6PFxgYaGJicubMGbkPDNDW1saCi1EQJAoufSoOaqGkpqZOmjQJqC2ozb17996wYQPlcFLhbcyPNYQFAkFpaSnYbmhoOH369MGDB2GAbbFLcyv4HWgXXr9+bW9vD2aagRUfnJ2djY2NT5w4ASPPdtB9oLuSKCcCsx7aLrjKPhUCo8hIs3AlqUZjY6ONjQ1q3gIWLlwoJQcFRHrTgj8VFBSAjdzc3OnTp//www8PHjwgSfJ///vf2LFj+/TpA3pjsrOzLSws5s6de+3aNSnnUvB78mk0NjYeOHBAX1+fzWa7uLg4OzubmZlZWVk9f/4cver2vXbK45N0IjBEgSCIoqIiSkqx5fnSXpYYWfIRFi5kx44dffv2hTo7bNgwc3NzOzu7Q4cOScpHMWnVDM/Kylq5cuXChQuPHz9OkuT+/fvBJa9atWr9+vVz584Ffy5atGjz5s1mZmZggH1cXBxJks+fP9+8efOxY8fQqD2fKyKRqLS0NC4ujsPhWFhYuLi4xMbGZmZmorGPO8JylKKY8CcwCLdPnz6vXr2iJJD+GlDkqotRUloRXPr2hw8f9PT00GEJTk5OlZWVL1++pCxdpSz1FW11JSUlO3futLOzO3fuHEmSFy9eBNc4duxYFosFg/yqqan16tULWvedOnXq06dP165dQW/4zJkzd+zYweFwevToMXbsWPp7SFnuzMfy/v37P//888KFC1evXqVPopWN4NI1VF1dnSCICRMmoDFCsW2LkQsf3WkWERGhqamJCu6yZcuePXsGfpX0iaeAiC3Y+fPnx48fTxDE3Llzt2/fvmLFCqI1UKcK/LN3797gLnXr1m3z5s0kSdbX1+fl5ZEkqYzhrlsFXlFtba2NjY2FhcWhQ4fokTRk7x6tqqoCgvvTTz+VlZVJT/z5PReMotG6SwH9s7y8fPr06RShUVNTCw8PR5PRD1dMQPFqamp2794NBurv3r0bBIVQV1cHDRXV06+++qpTp06dOnWCAXoAKioqKioqX/0Dqr8aGhrGxsZJSUlhYWEGBgbnz5+X90V3LM3NzeDCZ8+eXVFRQfm1o+sDvda9e/cOPEdLS0u0PK9fv87MzMzKyoLRHkjcXYbpeNrqwwX/83g8YLhBO05HR0dXV/fUqVPkv+urCEEW1/EfiIiI6Nat28yZM0NDQ5cuXQr7WAhkDIYKgqqqLcERFwAAIABJREFUaqd/A/ajGwCQibq6+rfffgvW0/zpp5/kfbkdBXjQTU1N4I7NnDkT1TI0TTvS0tJy7dq14ODg3bt3w3kNaCUsKioCghsaGgos7suXL69fv97KykpPT2/x4sX29vahoaH/+9//4CGKX2MxykvrLgVYBevr68FQMIi9vf3Zs2dv374tdmVWpTBySZJEFwRCdfarr74C6gk24Db4n+5JAD+h0gz2wDSdOnVavny5vC+3naG8mAUCAbgzCxcuFBt8tn3PXldXt3btWoIg+vTpk5CQQPlVKBTeu3cPvEHj4uKePXt2+PDhiRMn0v1CY8eOPXDggIIswob5jGnTsDCwERsbiw5OIAiCz+fLoowdQH5+fmxsbEZGRn5+/rJly+BSQNBvAA1Vura2BZiJqqoqzFxdXX3JkiVpaWkXLlz4zOb1w6oCBVdPT08G6+u8f//e09OTIIihQ4fSJ5QLhcITJ06AQAo2NjYMBgM+oMGDB8+fP19XV/ebb74Be3r06LF582Y08gMG0+60YuGiX1izZs2iyMrIkSNPnjxJKkwFleTHoOwRCoVgHPH8+fOXLVsG1l9BrVTUUUtHXV29f//+gwYNGj58+NixY8eNGzdy5MiBAwfCAfYonTp1ApoLcvvqq690dHT69+8/a9asoqIiBblv7Yh0C7fdefXqlb29PUEQEydORFdlBwiFwoMHD6IfGUBqDQ0N9+3bl5ub+/Tp07i4uDVr1vTp04cgiEGDBiUmJnZ0mTFfMm2d+PDgwYNvv/2WLijR0dGkggku3KZsQIRCoba2tliDVKzOqqqqamlpfffdd7q6uqtXr3Z2do6Ojt65c+fx48f/+uuvS5cunTp1KjY21svLy8jIaOrUqT179qRkrqamhhrRIM+LFy9KKqHyImPBffz4sYGBAUEQ33///fPnzym/ikSizMxMMA6XIIi+fft+//33Bw8epCSrqakBfgmCIGbMmIFj5mI6jtYtXLBhY2MDRvUDhg4dOnfu3KCgILEDwuQCxYylG7lVVVU3btwoKCh48+bN6tWrYecYxYEAr1FFRUVbW/uHH36wtLT85ZdfUlNT23KNubm5PB7vp59+AkYT1FyKmnfv3h3Oef2ckOJS6AjS09Pnz59PEMT8+fNhZDJKGhsbm++//3769OmbNm2i/ATrzKNHjxYtWkQQxDfffAPmrYjNCoP5j7TVwh04cCBqoIWGhopNJnck9dQ1NjZu27aNIIjly5cbGBhA4QNSSLFq1dTUdHR0DAwMwOgLSWehb6Dn3bFjh46ODjBsoQUNT9S5c+fY2NgXL17A8AufBzIW3CtXroDVRhYtWvQfO2nj4uLA29fc3Py/5IPBSKFNgnvs2DF0yTKCIOzs7KBtSypY7RRbmA8fPkybNo3ypf/VV1/BTi0ohT169DAzM3v06NHHnpHSX0+SZFZW1oIFC9CTos5cgiDGjx+fnZ39OXXUyFhwz549O3ToUCC4UpLV1taKnYWB/rlv3z7wjJYuXSopDQbzH2nFpQC0YNmyZejoVACHw6EPtFQcQFNpaWkpLS0tLy+vq6vbtWsX5RtfTU0NlT8VFZUxY8b88ccfaA6fcFJ0+++//162bBlF5dHbuHr16s/JtwAFd9GiRTIQ3OPHjw8YMIAgiFWrVpESJjo+evRo48aNR44cKSgoEBvODRAfHw+fiNgEGMx/p00+XMpoMNALsW3bNnpKeSHp7FlZWVpaWmPHjj169CjFP0vpxSIIgslkFhcXf8KJJJ0d7H/69OnSpUtRwUVLsmrVKiy4n8zevXvBvAYguBREItHTp0/RR3zp0iWx+dTW1gYFBREE0adPH7FRRjGYdqH1iQ+ZmZm9evVCP7rXrVt369at8vJymEbR6iUoT1lZma+vL9reJI1G0NDQOHr0qJSs2nI6KWRmZo4aNQotBtyeNWsWPc6L8iJjwY2NjYXvLbGFGTduHHjDwa+ZtLQ0KflMnz4d9ZVhMO1L6z5cNzc3OLAGaBOcByl72qjs0JGamZmJmpZwJi6qwuPGjcvOzu7ggpP/+9//ULVFNXfXrl3Aw6iw80rp7ml0PwoU3MWLF3/CTLM2RvaBaaKjo8E9BH4AyimamprAr/3793d3dwez0nv16nXz5k30cvbt2wdG8qmoqDg6OrZ6dmUBXiD9lkoasY7paFq3cKdNm0ZRKF1d3fv374NfpTzUDoLSrY+OEwDbFRUVYWFhenp6Fy5cMDc3h8UG/WOUYfBWVlbQjdBBlwCyffv2raurK6r+sAxqamoJCQkHDhyIjo5OSEgoKSmhXJEiQNFcSQWDgrt06dI2Wrifdo3gqM2bN4N7aGtrS9LqBhRcgiAOHjw4YcIEeNtHjx5tY2OzevVqLS0t+P5bsmTJZxC8WOwIdLgNe2ix4MqF1gWXEowREBsbi6aRy2OTdFIw/EtVVVVDQwOOCgBTD9DRYARBBAUFoSH72v0qKBX63r176D1ER0eMHz9+5cqVYJp/XFwcbPYK0iTobzXKfggU3BUrVgDBBWlaNV3RnOmnk3QsEFw1NTV3d3f6r6jgdu7cGY0oBONjwCqxatUqsPyaItzwT0bSkyJp16UgVetLoxXBffToEZz5Cu3ECRMmwFVkZP/Y0KYr9mV+/fp1SoASMJueMjzg4MGDMnaelpeX+/n5oUYuLFJAQEBubm5SUpKGhgYawlFBWgWqetJFEArumjVrPnz40MacJZ0I/Sk5OXnOnDl9+/bt1avXt99+y+FwysrKwMiTr7/+et26dfRDWlpazp49O3v2bPS50ycTzp0798KFC2CCmSLc7f8IxXSlXxEaauozuF7lopXwjFFRUagDlyCIkydPVldXK8KXF1Re8P+xY8ecnZ3v3Llz8OBBMIgNWDGqqqqUT/g+ffpkZGSglyCldrYLMNsHDx6gggsH240aNSo1NdXY2FhbW1sx49qIlX4pFq6RkRFcv/nNmzchISEzZ84cM2bM9OnTg4ODX79+LeVElD3Xr1+fOnVq9+7dUXdQly5dBgwYAHyv/fv337JlC3os9C00NTWVlZWVl5dfv3595cqVsDIfPHiwsrKyqKiouLi4vLwcnc4rRfQVH/R12Grhle7qPgNasXCZTCYwD2Etf/z4MZpALiYY/YynTp2aMGGCmpraoEGD+vXrJ/abETB+/Pjc3Fx5lba0tNTY2BhqLry3nTp1GjRo0I8//piWlkafeyb3hoE+5YaGhoKCAkmKCQXXxMSktraWJEk2m62jo9OtWzd0WnO/fv1cXV3bMo77xo0bY8aMgY9PRUWFHiRoyJAh+/fvl5JJUlKSs7PzyJEjYW+Ep6en2AUg6JKtjEjyz6AJ5FAsTKsW7owZM9BPsE6dOg0cODAxMVGOAT7EVqCcnBwwFx6WEw1KC/evWLECrHMjJduOLvz169eh4KIm2+jRo2/cuCGvgrWdffv29e3bd+rUqRQ/PgAKLpPJzMjIWLZsGeULCaKqqmphYUGPOAMRiUSNjY1wHbk5c+b88ccfT548ycnJyc3N/eWXX2A0pdGjR8MQ+JRMrl+/Pn369AEDBlAM5JiYGFiH6Y7pz2PuX01NDVhm8P79++PGjaM/L2W/QGWkFQt3yJAh9KYSGRkJuhcg8npyDx8+9PPzKywszMjImDp1KoEMuqJM2CUIwtbWtqCgQFJpZWaql5SU6Ojo0O+qpqbmy5cvSZolojitApRk06ZNoMAcDoeeBgpu//79x44dC99/QUFBV65cuXHjxvXr1/38/GBANRcXFzRzCjweD3wELFu2jOJpEQgEx48fB876oUOHgmWVKZSXl48cORLeYbD055w5c7Zv344uKEm5QFLBbvsnc/LkyalTp86ePXvw4MEEQRgZGdHTfAaXqVxIE9y6ujqwMAxk4MCBa9asuXv3LpqM4qRvL6TkCfYXFxfr6+t37tx5xowZU6ZM6dKlC5RaesdIZGQkGP4lyxom9suuuroaBgOkQBmT33ZnnCyJiYkhCKJLly4+Pj5gD1o8gUBAuaj58+cnJyejQ8Sqqqri4uKAHPfv33/Xrl3wJ8rtgjbslStX0P3w/0OHDk2cONHc3By8SlGam5sPHz4MDl+2bNmJEyeuXbt248aNnJwcelwFZUdsDUlISPj6668nTZoUGBj4448/Lly4UMohH/Un5pORJrg1NTVg3iRk8+bNL1++FNvL2b6PpI1dFosXL0aLh/ptYUdZly5djh49ShmQILMKRHecCYXC27dvU1QJFDUwMPDVq1c7duzw9PT8qOg5sgQIbrdu3YKDg0nanWxubp43bx64qO7du2/atEnShfD5fJBsyZIl6H6YYVVVFXBHzJkzp7S0lJIA/F9VVZWVlYW6ieDhjY2N8MWmvGt3SnfFSic1NXXGjBlMJrO0tJTP56OCKyk39N4+fvw4JCTE0dERvO2w5rYL0ny4cAE+aC26ubndu3eP4k+QMY2NjZs2bcrIyKioqICxuL5C1hNDbdsBAwacPXsWXpEci42e/f379/3790fVFpR54MCBTCZTS0tr0qRJ9+7dk2NppQAEt3v37kBwSZohn5GRsW3btl9++eXkyZNSfP1paWlgibxp06YVFRXBw2GCnJwc8NXi5+dHGWGG6kJzc/Pr16/BCxU9vKGhgc1mgzv84MEDpe4Eg7SxDoNk2dnZenp6hoaGIpFo69atM2bMgOsWw0cmKcO6ujovLy9NTc0uXbpMnjwZLOzS9gJgJCFNcHNzcymC27t37wkTJtDXMpFZjxNJku7u7t27d9fV1dXX14dBHqAbAR0BNmXKlD///BM9Vl7VhVK/q6urDQ0NoeCiE/m2bt06Z86cUaNG/ZegZR0KENwePXqAmMgfJQEoL1++ZDKZBEFMmjTpwYMH9PRlZWVgQIKZmRlq4VJyO3LkCIvFoveFNjQ0WFhYgLuanZ2taLex7VCsUaFQeP78eQ8Pj4CAgKtXr0rqkCBJsqSkxMbGZvHixSRJJicnjx8/PjMzU2zO9J0HDhwYOXLk6NGjJ0+eTBCEpaVle1/WF4o0l8Lbt2/RLmYoZPB1B+mg2iw222XLlqHdzZTY3uD/Tp06rVixAu30p3/aywy6K1YgEBw9ehQVXHhFz58/v3nz5nfffTdu3LgdO3bAab6KAxTcsLAwUvLNLCgoQL+E6J7oZ8+emZmZEQQxceLErKwssZmAV5GmpiaMlER5dd28eVNbW3vatGmvXr2iHFtXVwc9TmK7yJQOaNGvWbOGIIhRo0ZNnTqVsmY2epPr6+tDQkL09PQEAsHdu3fHjx9PD5Ym1hBpaWkxNDQcNGiQoaHhokWLBg4c6Obm1oEX9iUhTXCrq6spYXDHjRvn4eGRn5+PJuu4Xh2YbWVl5e7duy9fvlxZWWllZQVfAzAeDaq2Xbp0YbFYOTk5pNR3uIyh3KV3797BuwoWmgSFd3Nz27t379y5c0eOHBkZGfnmzRvZF1U6FAuXpDXasrKyiIgIExMTT0/P3bt3CwQCSg4gZUpKyqBBgwiC+P777yXNSfvxxx/BqyggIAAdxQU2ioqKQKxhY2Nj+rG1tbXAOiMIoqam5r9etgIABfebb77R0dGJjY395ptv1qxZQ5mejta0uLi41atXv379OjMzc9y4cfSV5MV2zAJzePr06Uwmc/LkyXPmzLl69WqHX96XgTTBra+vp4xS8PDwAD9R3HYdWkSBQABmcE6aNAnGfAJSq6qqSglG069fPx6PB3SKXjC5f1fCAtTX14PI2TD2OXyFODo67t69+86dO4ownY8OxcKFgEtraWmBMXrA5Wzbtg01wQDV1dXOzs4gjampKUl7NODPGzduwJerv7//3bt3gezW1tampqauWrUK/GRlZUXPoaamBtxhgiDgnDelgyKgJEkKBAItLS09Pb2cnJydO3eqqqqePXsWHTiMpj937pyRkVFOTk52dvaoUaN27NhByZxyIrBtZGQ0YsQIY2NjExOTYcOGiY1Tgfk0WhmHq62tjfZBLVy4MD4+/vnz55TOkI4TMpFIJBQKvb29iX8jdl7DiBEj4uPjpRdJxs5cSa+lxsZGa2trAvGBwKuAkdhkWc62AwWXy+WCPRQ5AFehpaUFAnF17tw5KioK9Y28ePFi3bp1wP8+ePDgpKQkyinQDP39/eGdmTlz5ubNmxMSErhcLrCOAWI9jNXV1XCMzWcguPCetLS0rF27VkdH58yZM8XFxd99952enh4lcD5Mf/HiRUNDw4sXL3748MHZ2Tk8PFz6uUiSPHv27Lhx42bPns1ms6dOnaqrqwsCp3Tch+wXRSuCO2vWLIoJSRCEq6sr3WXW9ofRlpRCobCgoGDPnj379u178eJFaGgoajTBRXZR/Z09e3ZqaqqkE6E6K/t6g7YZ+GH4+++/w/Kj15KSkiLj4n0UQHA1NTWh4ALAdcGJD7NmzXJycoJrhbBYrOTk5JSUlP37969cuRJY9GpqaiDoDJoDPU8Wi4XKKx1g4VKOqqqqghUGFVylVg1Q+Jqamp49e9ra2j58+BDExkNfWugF3rlzx8DAYMOGDQ8ePNi5c+eiRYvS0tKuX79+796958+fg3loFExMTMaOHWtmZmZlZaWjowMfkFLfN8WhFcF1cnKir2ZmZGT09OlT8uNfeugnj3SPRE1NzZYtW2BzQtUWLvsI0dDQMDY2hkWSlKdCIRKJYCAbCps2bZKXz5HyUMR+5kPB5fF49ByghdurVy93d/fBgwdTZqBANDU1/f39W40oBk66d+/eVatWTZw4cciQIYMGDRo5ciRwc4OsYNRwtF5Bwe3fv78UwVUcw03SBz79T5IkAwICunbteurUqXfv3s2cOXPx4sWUnpV37949evRoy5YtWlpaGhoao0ePBg1ZXV29T58+3333nbGx8datWy9fvvzkyRN41MOHD6dMmaKrq2tvbz916tT58+dfvHiRlPwuVJbmpji0IrhHjx7V0NAgkCEKkydPPnPmDIxl15Z73fbn0dDQUFhY+P79+/r6eh6Ph7ZPOMyWYnH37t177dq14ItVuR58bW0tuLfEv6cg29jYFBYWoill7wCRclIguD179uTz+fRjBQLBN998gwY8gheoqanZrVu3Hj16DB48GIzB+NhSPXv2LDExMT4+HnzKwFVB165dSz+qurr6/+xdeTgV3R+fisoSIVHSQiRkDde+L9n3nUJIRJaoqCwlJUJKoiSJettUlCzZs1W2lOxSWpAl+zK/P87TPPObe6+0vuq9n6enZ8w9M3PmzJzPfM93Bb/y8/ODNDr4NzV32BYDgg8CvfPz588rVqywtLR89uxZSkoKExMTEtz84cOHnJyc3bt3o3298V8zBDgcLjMzE5g9LC0thYWFLSwsdHR0aGlpPT09Ef37zJxLwizxFcL9+PEjDQ0N+ml5eXm1tLT09/ejk2TPfBJijwrGe7EyMjJkZWXd3Nzq6+sdHR3RrwVItIihYCYmpqtXryKHY2Tn2fTtX8TExISwsDD+HBAWFq6uroZh+PPnz319feCN/803ghhh3r9/39jYWF9f/+LFC6AojIiIAIRLUCE4OTmZkpKiq6u7adMmbm5uenp65AO5fft2Ly+v/fv3p6enIwz4fRgfH29vb7e2toZQegnMEHV3d4PrSklJEauRPndeD4JvL0zIDoZsREREMDMz3759u7+/38jIyNjYuLKysrq62srKiiCxoj158Os8GRoaxsfHS0pKysjIODo6ysnJycrKYsRbYqvSuTOMcx9fr/iwYcMG9INZuXKliYmJs7MzJrXVLAcd/5WampoCDpttbW3m5uaASQHLg7lK0Pdr0aJFEhISmHp/fxDbwjA8MTFhaWmJrkGApH3JyMjo7++Pjo728fHBDzP5PRgYGCgqKrK0tKSnp0dEoWvXrvn4+EAQRE9Pf+TIEaQxwaF+//69ra0tkk3xzJkz6F+/T7ocHh7u6+s7cuTIkiVLwGlpaWmPHTuGaTY1NYXW2NTW1qI5dw7KuUgfiHEuAKZwxpo1a/T09F68eJGXlycrK6uurk5M2Y0u6Iepe4L52O/YscPT03PVqlWhoaH4ncTs+Tv87X4nvpKeEYbhffv2IXlh0M/mwIEDP56kcXp6+smTJ2fOnMnPzx8cHDx48CD+Nxk/p+3ixYu9vLwwD5sg2/7rE4kYpqenp6amYmJi8KtRkJGRqaioiIqKAqoSFRUtKCj4zd0bHh4G8iMxYFQKmHHu6ekJDw/X1NRcvnw5cmvq6urPnz8ndsUZnhT4aWpqanR0NDo6GjHELVq0iIKCwtTUFG3CRZ57fX092qkxJiYGXWca3X7uvCRfHQQMUlNT2djY8vPznzx5IiIiQoxqEcLF7CHIueLi4qqqqiYmJiUlJTN0dWpq6s2bN/v37x8YGJiamhoeHv47gqd/Nb5etbe7uxsog9DPhpGREcSbzbLMKvz/b8zY2Bjwh3/06BHwThcUFFRVVUV/exHHL7TSloyMjIKCIjMzE3NagjLL3JlIBDE1NfXkyRPEJok2BoqIiDg6Ojo5OamqqtLR0Xl7e//mvrGxsSGkRk1NvWzZMnp6empqakSrgyZchBDBdltbG3oCg+JyEASlpqYi7b/10UxOTjY3N/Py8oJzgrdi586dBG1uyCvx7NkzGhoapEC6lpYWwfS7c+RVIdgHzPzCb2NkZGRkZIQItujQ9tlsQF+sI5iqKGFhYTP0Cobh/v5+c3PzefPmGRgYlJWVHThwABN+TQJBfEXCBf9ra2tj0oZt3ry5pKSkq6urpKTkW6OhBgYGgoKCQkND379/X1FRISkpifnGAlcEcnJyRI0AOHfBggV6enpIwChB1fAfpFKAYXhoaAiQEZIIAoyAnp6ep6enk5PThg0b5s+fHxIS8jt7ZW5ujjzuqKgoZDHe19dnb28P9mMizZChHhsbQ3LdkpGRrVu3zsjI6Pjx40g0FOYBTU5OzuYxnT17FtFsQBCkq6uL2NaJPXFk28fHB1FrMDExYfI2zAW2JSa19Pb2PnnyBClQgp6SSPsjR44gVhbo/8PE0RMKmEAAMHHw0BcDCXopCfx80ddFY3JyMi8vj4yMzNfXF0nuDLI5kzAzvq7DhWH4wYMHyDoOgZCQ0IYNGyAI2rp162x0C93d3cD+4+joCCaAsbGxrKws2hSGxI8RNHPjV5pAa/Hnwsz5JoDeIilfEf9iCIIkJCT09fWZmZnJyMg8PDwIFoP5RV3q7u5GqA2T6wQAyRa2b98+/NtBJyB///49/vnx//zqUzM3N0fcOZYtW5aTk0Ow5zOcoaioCPkMQBBEsLLGvwv8/ufm5gIu4+Liws9ADTZOnTqFFNUGH2x8awcEQYyMjObm5qGhoSkpKYmJib6+vvhSDnj3gJQD9nBxcYEMSmj9Mrhud3e3rq4uDw/P2NhYf3//ggUL7O3tf9AQ+h/B1wkXjLKsrCwmZQwikbm5ucEw/PTpUwMDg4CAAND+3bt3cXFxSJZ+QCuXLl2CYdjV1RUQLqZ4D3jk+J/fefPmGRsbj4+P/31Kounp6S1btiCaBLSIISEhERcXhx9g8qvh4+MDVPaHDh1CZw1HJtvQ0FB2dvaVK1cIfgYQwtXS0sJf78/mi4hpIy4ujoyPnZ0dxmFuhpNgztPb24t2k0JHl8zBT3VhYaGAgAA5OTk3NzcLC4uIiAiMNzJJSUnorwhgW4x+Vk5O7sGDB1NTU5P/j4mJiYGBAWS9gj4ErVjg4+MDA4UOHZ6amsrPz1+4cGFBQcHQ0BBw30RnF4Jn/JR+tcHfja8QLjIiz549A4U68MHNzX348GEQGr9p06bGxkZgciEjI9uwYQMMw+3t7WAO09PTs7KyLl68GP1Q0epaTEQDBEErVqz4559/gBrhr3w8hw4dQtbvyCdt0aJFxGKHfjWkpKTAU0AnDsd0YAbFPUK4mpqasymTPjOARgWc8Ny5c2gz6WxYEr/BunXrwAiTkZEBKpkjbIteq8EwnJ+fLy4uzsPDY2xsLCUltXTpUlC0DWnQ1NTEwMBAcD4C8PDwpKWlAaUNTOQVGhkZaW5uFhQUxByLZm1lZWWghEHO8Pr1ayEhIT4+vvHx8ZycHBoaGi8vL0zeD8ztELzZuTDsvx+zUikAbN++HfAm+qlAELRgwQIKCgqw6KOkpJSXlzc2Ngalc+fPn8/Ly8vGxoZvEkVW0Pg1GgDIyckDAwMHBgbw0039Tbhx4wYyqugRQPyLfzM2bdoEeB8duQeAcNPg4OCdO3eSkpLwD0cId8uWLUi66+8DOg9nYWEh/sJ2ZiBCGXphNDk5iVjzV69enZWV9SM9/OlA7nFkZARUxFBVVTU0NOTm5paRkYFR987CwkKQHwF2796NaPDwL4HZMzQ0tHXrVmC8Jei6YGhoiKTCGBkZOX/+PBUVVV5e3sjISFBQ0JIlS9ArITSQDzNG9Ydu8CPD9SfiGwh3ampKWFgY84wxzwbYuxYuXEgsoHP+FyAeCPgt58+fb2dn9/r1679bKwTetqamJioqKvy3PCQkBP2l+W3iAKjTDEEQEiqKb4m6evUqBEE2Njb4hyOEq6qqSmwezgBk0XrmzBlE8P+5KtexsTGkErCKigqxVLz/OoqLi/n5+ZmYmOzt7dXV1WlpaUE4DAzD2tra+PMO2XPs2DFMUNJXLcnDw8MuLi6YmFL0Obdt2wbou6mpSUBAQExMbHp6uqioiIqKKjY2Fl81/1UJ9z9ItQCz0uEio/b8+XPgMISRVQFvYtgTXYIBLcyi9fr4sLS0fPLkCboWyC+8+38P6PtCEk6iP2bW1tatra34jX81vLy8wMQ7cuQIWMJjrt7a2mpsbAxBkL29Pf7hCOEqKyt/B+HCXwx3IJcYBEGIrfybgMxnghrD9vZ2ZB0dGBg4R94xTDfGxsZCQ0MhCNLV1d22bZuIiIiuri4Mw4mJiZj0JuipFBUVhbn3WV5xeHjYxsYG44yEnstOPB/9AAAgAElEQVReXl4wDN+6dYuBgaGoqGh4eFhcXJyDgwM/Aw7BVdFs+vNfwFf8cPG/jTk5OZja6QirzkcBmDvBBuLghS8RI6CgoNi5c2dBQQE6j9/fretBhpeHhwd/WOTk5CorK+HfPgifPn0CJs3FixcXFxfjNwgMDIQgiJKSEuOlAPDjhAukLTAIdnZ2w8PDyE8/ZSjA4Tdu3GBnZ4cgiI6O7uLFiz9ywp8F/PuqqKjYtGkTMzOzi4uLtbX15s2b4+LiuLi4MDyLTKvw8HBEY0tQNz3z0PX392tqahKcnhAEMTMzm5ubm5qaHj9+fHp6urS0FIIgoFmeWYJG64L+1rk8e3w90gwfpaWlQkJC+F/XeSggUbkz8ywEQRs3bjx27FhpaSmmDgrmw/gXr0EMDAzwU7Ih5S9/52sKLrRjxw5gN2NnZ/f390cM0IWFhUikL37yGgCEcFVUVL6VcMHVBwYGKCgowEmam5sJztXZjMlX2Xnbtm0Irf+7yiuMihPNUImJiRAEWVlZOTs7q6qqIpF7GJchCIKOHDkCPKZnGBzMWh6/2bt37xQVFYlNVQiChIWFh4aG+vr6tLS0cDjcxMQEwXEGf5aVleGnYfrpAkR+fj4zExPmH6hxh/wkKiKCtE9NTUWaoc+TmpqKbvaLMFsvBQxevHixb98+ZN1HEDOQLARBa9ascXV1TUlJefLkCcb6DOOx7Qw9+QsQHByMeOajBy0xMfFf6c+7d+8UFBRAH+jp6WVkZHR0dNTV1Xl5eZEPAx0dXVBQEP6xP6jDBdF3YBy0tLQImn3gnyTkPnv2TEpKCoIgLi6u27dv/8gJfx1evny5adOm1atXe3p6GhkZgcFHap0gooyOjg7BFNUYKsffid+4sbERh8Ohpyo69zQTE1NycnJHR8fq1avr6+tn7rydnZ2BgUF7e/vo6GhdXR1IkjmzOPzdEBURQUIZjQwN0WQKGNbD3R3dHvMnchTItv7r8A1GMwx6e3tzcnL27Nmzfv36GYgVDTo6Omlp6d27d8fFxeXl5c3BCon/CrKzsxH3dTS+msDw132EampqkHU9sUd5+PBh/AMRwlVXVweE+02fzLGxsevXr0NfavNgHFS+Qzia+RA7OztwO/v375/9Ob8bxGTPGThofHw8OTl5yZIltra2wIEE2KVBETww1GvXri0sLCR2xW/tIQzDtbW1QMeN0RZCELRgwYK1a9caGhrir28w18rKygIBx5KSkqqqqmZmZsAr/1tHYJZAEy5gWKSQc2pqanhYGDMTE9IAxiPcxsbG8LAwURERfCL+ufh+wgXo6+t7+PDh+fPnDx8+vGPHDh0dHRkZGWlpaX5+fnl5eTk5ORMTE3d394MHD54/f/7mzZtlZWW/LW5qjgOZfj09PQTXCp6eniCyrq6urqCgAF9G+EXaBnDOzs7OlJSUnTt3KioqCgoKioqK2tjYnD171tTUFCKeLQwhXF1dXcQPl5hKER/j4+O3b98GUz00NHQGhSB+h+EZ5yrBn4KDg4FP3u8s20WwJ7GxsV5eXgQrn3748MHY2HjlypWgvNuCBQuQ7BDg//Pnz/94Gin4/8c2IyMDYx4HRm9km+D6Bt1zExMTGxuboKAgfn5+CIK2bt3a09ODboZ5ajM8O6AZaGxsBHqA/Px8RC2AtEETLjMTkxGqrmhqamp+fj7gXISFMcQaHhaGcO4sh+v78KOEi8b79++fP39eVlb2+PHjnJycioqK8vLyxsbGvr4+YqVb/+NABgGxhKChqKh46dKlI0eOyMrKCgsLi4uLIxz32zQt3d3dlZWVubm5+fn54EsZFRUFQRA1NTVBqXB8fByIQmvXrkXX2Z1lP6enpxsaGsDtCwkJdXV1EdMqzBIE19TIrwkJCSCch2AK818H0JmpqSmQ8OXly5egG1euXMH0FiAvLw+MyTy8iieqqqoIkf1If/B3JiYmggBRhNwRxcL8+fM5ODhSUlLwTwL+z83NZWFhAZ7ae/bs4ebmxjevEewD/quC8CygQg93d0QOFRURCf+SZEdURASjwEUACBeGYSNDQ4RPCWoYwLV+qVbhOwmXRJc/F6ampuh4M/CK09LSysrKGhgYWFtb29jYrFixQk5O7jd0hhibv337NiIiQkxMDIIgcnJyDEmBxkiJHQiCPDw8vimZLzjD0NAQJycnOIOlpeWuXbv27du3d+/egICAoKCgwMDAkJCQU6dOxcXFpaSk3L59OyMj49GjR4WFhQ0NDd3d3fi5xmdAcHAwGHYXF5fZH/XjAHf66dMnkJFdQkLCwsKCk5Pz5MmTmDYwDI+PjwPTGUK4aEV/UVHRj2u0CX4Rx8bGoqOjQSVQgn73q1atSkhIIHgea2trJSUl8PQdHBysra1no9CfRgG9H0i4YDs8LAyRXo0MDdGEi6gOMIyJEC4Mw4gyF024QGRGzvlLtQrfQ7gzCywE1TEkgsYHekxOnz6NxMWj/ZRVVFRycnI6OzsvXrwoJCTk7Oz8mzuGbOfk5KC9KYSFhdPT09FtwP8TExOIwQ2CIAkJiZMnT86SBJEz3LhxA1/eR2P+/PmUlJQrVqxgY2Pj5uYWEBDg5eVVV1ffuXOnt7d3QEBAQEBABAqxsbGJiYlpaWmZmZmPHz+uqqrq7e1tb29XVVUFJ8QUxPw9GB0dBWXZlJSU3rx5Y2Njs2PHDvwo9idPniCOmBi3H3Nz84GBAfjH5he+4I9M8KGhodDQUJC4CvGOQHMuDQ1NcnIy5lSvXr1iZ2c/ffo0DMO3bt1SVFS8cOEC+hKTk5P9/f0DAwPd3d2HDx8ODw9HH46P2RMu/P9iLACacIEuIjU1Fc2qHu7uaA+HX6pV+JmES2y8MPtJ5IsG8o4yMzMjkwp5rR0cHMrKysLDwzk5Ofn5+UFO6F+kukX3B32VlpaW2NhYJAsfMzPz1q1bgcsa5hCwXVVV5ejoyMPDg0xLHx8fzCrvq1cXEhJaunSpj48PSKZDQUFBQ0ODn3gQgJ6eXkdHByRWJoaFCxeuWrWKi4sLh8MpKyvv3r1bR0cHfOTk5OQwORt/EfCfmpGRESMjIzB5BQYGKikpPXjwAN2yu7sbZClBEy7YXrp0aV1d3VcVoN/RKzT6+/tB/C6EknORzkAQRE1NjQR5I+KtoqLi06dPYRjW09MzNjbG5I378OFDZGSkt7c3UrcQ/n/e/24JF/6iFkD2w/9PuPAXesUQLrL9q7UKP6rDxZ+f6J++iZf/U8AfBLQaFyFcQUFBAwMDaWlpQ0NDIFH+0tHDX5HU1NSYmJiAXlFTU0tKSp47d242Dzo9Pd3KygpELUMQpKGh8ejRo1nadiYmJoKDg6WkpLq6ujo7O9nY2FxdXQ8fPuzq6mphYWH8BUZGRtLS0rS0tFu3boVhODU1FYIgdnb2tWvXLlu2bPHixfhJPiEIWrx4MboSxOLFi4H73W97LdEXSk1N3bRpE8iCmJ+fr6SkBLQKCO8Anw2CCAwM/ClpRmZYhoI9Hz9+3L9/P5pz0YQLcOHCBfBw+/v7ubi4AAXfv39/8+bN586dw5y8oaEBRJAbGxvjcDgKCgrkcqAZxun+mwgXtEH7JGAIFzRGSDY8LAzzq4e7O9rm9nPxnRIuepvgR2mW5PufBf6AWFhYADM09P8LNyEhIaTCxQxSwK9AXV0dknZg+fLlXl5eSLJ5gmoH/F75+voixSP4+PiuXLmC5I+fAWNjY9u2bZOVlX358mV8fLyEhAQxuxD4HoBU6GFhYaKiojdv3rx48WJISIibm5uDg4Opqam6urqampqampqMjAwZGZmsrKyZmdmaNWvo6Og4OTmDg4N/v9sMepS4ubnj4uKmpqZ6enosLS1BBC1AQ0ODjIwMQbZds2YNJgbvu9+HmV8nwH29vb2+vr7gQ4WWc9GcGxMT8+nTp+DgYAMDA5A0XU9Pz8jIqKWlBXPOzs5Oe3t7KSmp9vb2zMxMcnLyGZROiNEMcCjYAJpWsO26axfSAKFR4FSL/ocRY8GfSDNkBQbImqDx7afghwj3qypagtQ8Q/v/Mq5evYokbEWvHAkGdAH80mGsqKgAKd8gCFq5ciXB3GCz6cn169dlZWWBYZ2BgSEmJoaYXIacZHR0VF1dnYuLq66uLjw8fPPmzcTS4DY1NdnZ2Xl7e/f09Nja2lpYWMzQycHBwXXr1unp6bm4uAgICLi4uAA3rN8M/A+tg4MDKGCxf/9+WVlZoDgaHx8Hud4JBhD9888/+P4bP/g+zDyL+/v7/fz8kAgdguodd3d3MTExUIKvpKREQkICeDJgJv7g4OC5c+dUVFT6+vr++eefpUuXonOB/t34mW5hJPwIurq6gAkFoyNTVVUl9jr+XFMJGjU1NaBwy4IFC9jZ2ZGUWoODg11dXS0tLa9evaqurs7Nzc3Ly8vLywMb+fn5L1++bGhoaGtr6+rqGhgYAKTQ3d1tbm4OFvhMTEzx8fFIHwiukMbGxrZs2aKgoFBbW+vj4yMtLd3R0UGwn1VVVaAcUU9Pj5WVlYaGxgw3293dzcfHZ2hoqKuri0RO/yIQW57jIycnh52dHeRziImJERERAab/GzduIJWJMRD59RGoSJ/RT2dgYMDPzw+d3A5fzmVgYCgvL4dheOvWrQ4ODq2trQTPnJGRwcrKWlJSkpubu3HjxqtXr/62ddu/CxLhziEgZTTRbzAdHR0w+BJU2nzfCzozHXR3d4PFIzk5ubq6emtr6+TkZFdXV2lpaWRk5NatWyUlJdnZ2ZmZmWloaKipqamoqKipqWloaGhoaNasWcPFxaWmpmZtbR0aGpqfn9/W1gYiIHbt2gXk3PXr1yPZfgkqScbGxpSVlWVlZauqqnbv3q2goECs8sXjx4+VlZU9PT3fv39vamqqoqIywz0+efJETEzMwMBAW1t7+fLl6MjpnzvPp6en0TnaEdoaGxtDJ+qe/uJIJy4uDiz1w8PD+/fvP3r0aEdHBxLIi3aAhSCIhobm1atXv4GYCJpnRkdHjx8/DuRcgr5iEARt3749MzPT3Nw8NzcXJvLeVlZWUlJSVldXf/r0SVxc3MPDA92st7f33bt3GBF+9vVq5zJIhDuH4O/vjymaAjZAESP4Z/t7EDzb+Pg44pCgra3d3NxcXl6+d+/ezZs309HRUVFRMTMzc3BwsLOzc3JycnJycnBwgP+5uLjWr1+P/ElHR7dkyZJVq1aJiIjY2NgAQ7yDgwM4s7CwMGKpwFcBj46OiomJycjIVFVVGRkZycnJESyEDsNwUVGRjo7O4cOHOzs7TUxMlJSUZhiZO3fuKCgoGBoabtmyhZaW9vr16z8yerMEYgXq7Oy8du3atWvXPn78iFlie3t7a2trg8jXyMhIQ0NDW1tbzGuARNYiL8Pv6TmyPf0l8c3Y2FhMTAyI0ENyVOEXUlNTUyNYEw/gyZMny5cvLy8v7+vrU1RU1NLSQlfxAZl6iouLMYUk/gKQCPffAcHkZ0+ePEESU6ClBmVlZSRRyPT09Ojo6MDAwI+nTyOoVff09ERsd15eXtbW1hwcHIBkcTicnJyckpKSuro6sERpamqqq6tv+QINDQ2wX0ZGRk5OTlZWVkhISFBQcO3atWxsbMbGxr6+vkgiWnNzc2K3MDIyIiYmpqOj8+zZMxUVFXy/IqS3d+/eNTMzu3XrVktLi6Ghoby8PH4b+Mtop6WlSUtL6+vrq6ioLF269NcRLr6epLOzE3Fhxk/rk5WVJSoqCrQK+fn5SCo+fPGWhYXlF/V5ZmDuaHJy8sqVK2g5Fy3qIuQrJydXUFCAyU8GzlBfX8/Hx3f69OnJycnAwEBlZWVEnn38+DFSsvbQoUOvX7/+N+74V4FEuHMF4EXEJGoCYGRkjIqKAs26u7tPnjyppqZWWlr64yssjBTT29uLsK2QkBAOhxMVFVVUVNTW1tbT09PU1DQwMLC0tLSxsXFxcXFxcdn5Bc7Ozjt37nRycnJ2dnZxcbG0tNTQ0NDS0tLQ0NDX19fQ0JCQkMDhcFJSUmvXrgXK3EWLFuEHByMSroSExI4dO6qrq1VUVIyMjDCpOxHcvXvXxMTk5s2bzc3N+vr6M0finT59WkxMDBAuNTX1tWvX4F/mPzONSoQ4PDx8+PBhCIJ0dHT4+Pjmz59fWlqKpqHx8XEzM7ODBw+OjY09efIEiRzBsC0dHV1eXt5P7+oMt4CQLMEhamxspKSkxE/QCv2/nsHd3f3du3eYM3R2drq4uERHR09NTR09elRWVhYMCJJ7Hjmck5Pz4cOH8N+i3iUR7r8DYsoBDw8PtJcogh07dsAw/PHjR29vbwiC1q1bt2TJEnTp2R/vyfT0tIGBAVCzsrKy6uvr6+joGBgY6OnpWVpaOjk5AZJ1dnZ2cnJydHTcvXt3UFBQQEDAoUOHAgIC/P39nZycduzYAch3165dzs7Obm5udnZ2hoaGhoaG2traWlpaqqqqSD0uXV1dgl5io6Oj4uLiBw4cqK2t5eTktLe3x3huIX1OTk5WUVFJS0trbm7GSLj4OHXqFA6HA4RLSUmJ1iP/0sk8Pj4OfISBmxQEQffv3wdeq8h13d3djx8/Pjg46O7ujhAWUusPgqCFCxeamJj8uk4SxFdHZmBggJubG+OxgO+ry8zMHB4ejg6i6+7u3rt3LzBynjx50tzcfHJysqWlhVhlTG1tbbDI+9Npl0S4/xoQ7R76z9LS0o0bN+K/cKqqqv39/VlZWRAEKSgo6OjorF+/XkBA4AevjsbIyAiSz0FbW9vU1HTr1q0uLi6urq67du1ycnLau3dvUFCQv78/oNeDBw8eOnTo0KFD/v7+4E/wP4isDQoKAiKwi4vLrl27HBwczMzMjI2Nzc3N5eTkQBZzOjq64OBg/L6Njo5u2LAhNDS0rq5u+fLldnZ2SBJ0DK5cuaKqqnr79u3W1lZDQ0OMhIu5R39/f2FhYX19fWVlZWpqalAX+ddJuMj2xMQEyMBpZGRkZmYGQdDly5cxZcdev369Z88ednZ2pLAYmm0hCFqzZs1P7+RXb4HYyGDUC8bGxugYE4JBwBAE0dDQmJmZVVRUwF/GBBQNGh0dVVRU1NXVxQ9UQc7AysoKVEAkwiXh+0HQ00BZWRl525AXbuXKlcrKytLS0pqamnZ2dpqamvPmzdPR0flZPRkcHJSWlkbyq+7atcvHx8fT03PXrl2HDh06cuQIkGRDQ0NjYmJOfUFUVFRkZGRERERkZCTYjo6Ojo6OPn36dGBgIKDmw4cPHz16dM+ePW5ubnv27LGzs7OwsEDiKTg5OW/evIkZk/r6+lWrVsXFxdXV1S1btszV1RVTABgZsZSUFFVV1Vu3bjU3NxsYGBDT4QIcOnQIh8MZGBgoKipSUlIClcJvwPT0NCgGaGZmZm5uDkFQYGAgfo0JxKKIPHrk6S9fvhyE/P5O4BMuwdcVhuHJycnIyEh03V98URdg/vz5FBQUa9euVVZWFhMTW758+bZt28zMzBYtWkQsbhvgzJkzv+/OfyVIhDvncODAAaSsJHrirVq1ysrKytXVdevWrRs3bly1ahUxvcQspQBk/tTX1yspKSEvt6Ki4okTJ/bu3XvkyJFjx44dOXLk1KlTsbGx0dHRcXFxly9fTkxMTExMTEhIuHz58q1bt27cuHHjxo3z588nJCQkJSVdunTp8uXLp0+fjo6OPnv2LDjD0aNHQ0ND/fz8vLy8Dh48uGXLFiDOkJOT8/LyRkdHo3v1/PlzamrqhISE+vp6SkpKb29v4FiGP+ETEhJkZGTS09M7OzvNzMy2bNlC7DZhGHZ0dBQSEtLT05OVlWVgYAAJAwm2nOXQETyK4EkGBgZ4eXnFxcUtLS0FBAQcHR3RyYJhGD59+jQ67AUtHlJTU+/Zs2eWHfv9QJxbmpqaEP8WgsEaaIB6svPmzSMnJ8eXjjF/Hj58+K+psEUi3DmHV69eiYiIIC8cqHMMQRArKyvQjYqLizMxMWFcyjEKilk6LU5PTz979kxMTExERGTjxo3g/VZTU7t48WJ4eHhCQsLFixdjY2MvX7585cqV69ev37t37+4XgNSIT58+raioqKysrKiouHXr1u3bt+/duweaZWRkpKamXrly5cKFC/Hx8REREaGhoSdPnoyPj7ewsADTbNmyZUJCQuvXr4+IiEB6NTg4CEGQvr7+nj17IAh6/vw55jaRWzt37hwjIyMfHx8HBwcFBQUi8hMkRCMjI15eXi0tLUlJSTo6OgzhYs5McPS+uhO/AXgig4ODPDw8OBzOyspKQkLC2NgYBCuD9jExMSAfLvLQ0byjqKhI/AH+ayAo7fb39x8+fBhTbp3YfaGBlP3Gb+zr6/vjGdHmDkiEOxdhYGCAFnaAIYuamlpGRkZRUXHVqlUgFdOPo6mpSVZWlp+f38TERE1NDbziK1euTEtLKywszMrKevz4cVlZWVFRUW1tbVtbW2tra3Nzc3Nzc2NjY0dHx9DQ0PDw8NDQ0NDQ0MjICMi519LS0tzc3Nra2tLS0tbWVlFRUVxcXF5enpeXl5aWdufOnaSkJERtwszMrKWlxcXFxcnJiST6m56ezs7OBp0JCAhAkgbgT7mQkBAIgtatWwcs+9bW1pgG6EMkJSU5ODj09PQkJCQQwsUsnPGdyQAQpyV8ly8Yhp8+fRoeHg58jQnywtDQkIqKirCwsJWVlby8vLS0NEg9DsNwbGwsugw2hpX4+PgQH7K5xjgERfuhoaHa2lp0CgiM3xjixoBU+AYp1TEBlgAuLi5IIa65dvvfBxLhzkXExsaCZPvQl9ImQAQgJyfn4+NDzOsIZhayiKGvr8/CwoKLi0tOTs7FxSUgIACo4ebPn8/Dw8PHx8fDw8PDw8PPz8/Pzy8gICAuLi4nJwdKKAEoKioqKSkpKCgICwtv3rxZRUVFSUlJ9gvk5eU3b94MDhcSEuLj4+Pi4tq0adP69etBeCgVFZWCgoKjo6OcnBwHB8fGjRuRaIjJycnjx487OTkhHrhomkPusbi4+MCBA+np6V1dXU+fPm1ubp7hfsPDw5csWQIka0lJSRCvjPF8ImjJJEiyMAzHxcUdPHiwpqbG1dV13rx5x48fxzwUpP3w8LCNjc3mzZttbW2VlZW5uLgAj5w/fx5J7oMRBiEIWr9+PSYh5692qPgmzLAmePfuXXx8PAhVx/+Q4OsNCGp+z549i3ZYnlP3/t0gEe5cxNDQ0JYtW5B3EV02VV9fn+Ah3xr42NfX5+Pjw8XFJSEhAfxqjx8/Dkw6MwDpz8wTBmPzQbBixQp0KJ2AgEBgYODOnTsNDAwkJCQ4ODhUVFQQa1J/fz8m3gEAfZujo6MzFHDCMMLAwEB0dLS8vLytrW1JSQl+lC2yTXBu41OelZUVJSUlExMT8ORDpxnCHD42NhYRESEqKurg4ODg4LB69eqJiYnk5GR2dnZibMvCwnLp0iViPST4TH8nvqq5Hh4efvXq1eXLl2VlZYndI7E9cnJy9+/fRx7rXLjfnwUS4c5RBAYGIg65aMKVk5ObvXqRGIaGhuLj4zds2CAmJmZpabljxw4/P7/g4ODExERxcXFwoTVr1iQlJUVERKDViwRBTU1tZmamra09s6FZT08vJycnJCRkxYoVEAStX78emOOcnJy2b9+uo6MjJibGwsICQlfxGRAmLmkSHAqCLQcHBxsaGt68eYPPF980gKDxnj17REVFg4KCCgsLtbW13YmXZpmYmLh16xYXF9fOnTs9PDxYWVlNTU3Xrl2LL+uBMWRgYDh+/DjBem5zwXyEHi7MNmZjYmKioaEhPT3d09Pzqy8SBEHKyspJSUkgdxpM6In/6eRLIty5BeR9evr0qaSkJDIP0R5CwKaPTyiurq4gM95XUVZWJi0tLSAgYGJiYm9vv2/fPn9//8jIyGvXrsXFxZ05c0ZQUNDZ2Xl0dLSkpERRUdHPz+/27dtXr169evVqampqamrq1atX//nnn2vXru3evXvJkiV79+51dXXdvHnzjh07rl+/fu0LUlNTwZ9cXFxeXl4DAwPnz5/ftGmTpaVlcnLylStXIiMj9+3b5+Pjs3XrVg0NDaBwQPL/4o/M7Ofbt4qE6DYTExM1NTVIVjNifUhOTlZXVwfhJx4eHvb29sSuOD093dTUxMTE5OHhERAQwMTEhF5fYxIRUFFR7d+/f3Bw8Kv9/HdBkGoJ/grD8IcPH4qKilJSUo4cOWJnZ6egoCAoKLh69WpeXl4xMTEbG5uIiIjbt2+jE2bOfP4/FCTCnbtwdnYmKAVISEjgL6J7e3spKSlxOFxOTo6rq2tISAixcNiuri53d3cODg6QJGXPnj2HDh06fvx4fHz8xYsX09PT29vb1dXV/fz8BgcHs7KyQLEGcOz09PTk5CRayLp27RoFBYWHh8eOHTskJCSQNPsYaGpqurm5vX379tixYzw8PJGRkbW1tUlJSefOnQsJCTl48KCnp6eVlZWqqioHB4eWlhZY73913TqbX7/pJADv3r2Tl5dnYGAICAgYGhqCUXoG9OHV1dUiIiKxsbEwDAcFBZmamoLE2wQxMTGxYcMGFRUVUVFRED+NmObRci41NbW3tzcI9Pgqi/27mGVPMM2Ghoba29ufPXtWXFyclZVVUFBQVlbW3t7+U6pXzH2QCHfu4u7duwSjzujo6GJiYpBm4IXevXs3NTX1vHnz+Pn5IQjy9PQkFp117949ISEhWVlZGxsbDw+PgwcPBgcHx8bGXrlyJSkpKTs7u7q6WkZGBvBISEgIHx/fzZs3R0dHP3z40NXV9fbt287Ozq6ursHBwYmJiYsXL5KRkbm5udnY2KxevRoY9Hp6ej5+/Pjhw4fu7u6+vr6xsTFtbW17e/vm5ubg4GBOTs6goKDy8vLk5OSEhIQzZ84EBwfv37/f1tbW3NxcSEiIlZX18uXL8Oz4heDaFr/B7AXe4eHhs2fPkpOTb9myhZKSEpMAHtT/u80AACAASURBVHOsmJgYcGgLDw9XV1fPzs4mdtqWlhZWVlaQZRiCoAULFixcuBBtnQds6+PjA+KY5w6xkvATQSLcuYuJiQl7e3uCQq6IiAjakj4xMUFPT+/k5BQZGamlpbV48eKsrCzM2cAEbmpqsrW15efnt7S03L17N2DbmJiYc+fOpaSk3L9/v6SkpKKiQkxMDOTn3rZtGxsb24MHDwYHB1tbW5uamt68eTMwMNDf3z8+Pv758+fQ0NAFCxa4uLhYW1vT09ODPCNDQ0OvX79ubW19/fp1V1fX1NSUpqamhYVFfX19YGDgmjVrDh8+XF1dnZKSkpSUdPbs2bCwsMOHD7u5uW3btk1LS4uTk1NNTe3z58+zJFyCZIrR5H6Vl5HGbW1t6urqK1eufPjwobKyMg8PzwxX19DQAAV+IiMjRUVF0SVsEYyOjiYkJOjp6SEe/mhfKERfxMjIeOjQIeAuRmLbvxUkwp3TSE1NRfzD0FiyZMnZs2dBm+np6Tt37jAwMIDCEDY2Nra2tgQzdk9MTFy6dImfn19TU3P79u0BAQFHjx49efJkXFzc+fPn79y5U1hYmJubW11dvXnzZpBqYNu2bby8vEVFRTAMd3d3f/jwAa1b7Onp8fX1paSkdHR0VFdXX7p0aXV1NSCLT58+9fT0AIfcoaEhJSUlMzOz2traY8eOsbGxnThxorOz8+bNm1euXImPj4+MjAwLC/Pz83N1dbW1tVVQUODm5r579y5BqxE+iBlwMCaXGVgM/VNzc7O8vPzq1atfvXqVlJTEwsLS399P7FhHR0ege7lx4wYOhwsNDUX/+vnz53/++cfFxYWJiQl5dsDPD/hWI3rblStXnjhxor+/f+Z+kvCng0S4cxoDAwOOjo4EhdwNGzYgGQa0tbVVVVUHBgaampqoqKiIZRF79eqVg4ODiIiInZ0dSJIQERFx6tSpCxcupKWl5eXlZWdnFxcXNzc38/LygkW9tbU1Hx8f4tI/NTU1MTExNjYG5OuPHz/6+PhQU1Pb2tqKiIjQ0tIiDgDg/48fP3Z3d09PT2tqaurr65eXl0dFRfHy8kZGRvb29j58+PD69evJycnx8fEnT54MCgry9fXdtm2bkZERqIXzHYSL/ycGIyMjlZWVGH0LmqnfvXvn5OTEwcHR2tpaXFxMTk7+9OlTYuc8evSoj49Pe3t7c3Ozg4PDiRMnwP63b99eu3bN09MT871Ehw4iygQeHp7z58+jlcWzuWsS/kSQCHcuAj3rrl27hkTZQyiPhUWLFu3btw+G4b6+PgYGhtu3b8Mw7OzsvGnTJuD/jz9vb968KSsru2XLFgcHB39//+Dg4OjoaJAS4dGjRw8fPiwoKKipqWlpaVmzZk1GRgYMw5aWljw8PMD5YWJiYmRkBASVgeyCb9++3bVrFwsLy9atW0VERJYuXYpYezDlZCwsLNTU1AoLCyMiInh4eMLDw3t6eoqKijIzM69du5aUlHTmzJmwsLCAgICdO3fa2NiAUIiWlpZvYh+Ckiz48+3bt7m5uQ0NDSdPnhQTEyOYWBa0HBoaOn/+PD8//+PHj4uKihYsWHDz5k1i3fjnn38MDAxAZpnz588fOnTo2bNnSUlJjo6OICEG9P8epsDDD+12IiEhgbZJEnxwJPw1IBHu3AK+zvHTp09ubm5owoVQ/kNNTU1Xr14FeRrfvXu3bt260NBQEHuOPiH8JQGgiIiIvb29h4dHcHBwREREXFwc8NzKysrKy8urqampr69vbm5evXo1qBFtYWEhJCQE4p1GR0c/f/48ODg4NDQEbMrt7e12dnZiYmJWVlaCgoI0NDQgbGFqampkZATwMuiAqampqqpqUVFRRETEhg0bQO7XZ8+eFRQUZGRkJCQkxMbGRkZGhoeH+/r62tra6uvrA0F45iIrw8PDFRUVqampOTk56OwE+LefmJjIzs4OFNwQBIHvE7HG+fn5HBwcUVFRZWVlrKysoaGhxEiwvb3dyMgoKSlpcnIyICBAUFAQSYSGeViYnRAELV++3MjICBO6+vc5QpGABolw5zTArMvJyUFHSSIgIyPT0NBQUFAAGQ69vb3p6Ojevn1L8FS5ubk6Ojrq6uouLi5Hjx6Ni4uLiYmJi4u7cuUKqLlbXV399OlTUJSXiYkJ5Hs2NzeXl5cHxalGRkYGBwcHBwc/f/4MeLC5udnIyEhYWNjCwmLz5s3U1NTgWhMTEyDNwsjICLgFc3PzLVu2FBYWhoWFbdq06eTJkwMDAy9evKioqLh37x6wnp07d+7EiRP+/v4ODg62trYSEhIWFhaARokhPT2dj48PgiB6evpTp07hDx0SgBcTE7Ns2TJ5eXlra2syMjKkgiRBzq2rq1uxYoW7u3tNTY2Ojo6NjQ2xlX5bW5uurq6zs7O7uzvigQD9f94AfDkXgiA+Pr6IiAhijE9SLPytIBHuH4CpqamwsDCM0IRMYHp6+tevX09PT3Nzc5ubm2OKIyCIj4+Xk5MzNTVVV1c3MjIKCgq6ffv2rVu3UlNTs7Oznz179uTJk5qamnfv3rW0tNDT04NUA+bm5ioqKiBXDqil1tfXNzAwABLKNDU16erqioiImJmZCQsLU1JSgmuNjo4OfQHQ9tra2uro6BQXF0dGRvLw8ISFhU1NTbW3t5eVleXm5j548CAlJeXy5csRERFAmWtkZMTNzS0rK1tbW0ssturDhw+Wlpbz58+XlJRkZmYWEhLCNEBzVn5+vqysLPiKSEhI7Nu3D1ioCOLly5dcXFxGRkaNjY1eXl5ycnLoPoyMjHR0dNTU1Ny9e9fU1JRgMXNM3gA02zIzM2toaOBbNUkk+18AiXDnFohNOeCqhVYFInOYiYmpoqKipqaGlpYWUywLwYsXL/bt2ycnJ7du3TrgkERPTx8REfH48WOgvX3y5ElFRUVnZ+fHjx/b2trY2NhCQ0Nv3bolLS1tYWHx6tUrGIaHh4eBQ9jg4ODo6CgMw3V1dWJiYqKiokDzgEi4gHAHBgZGR0eBttfe3l5RUfHhw4fHjh3j5OQEhd9bWlqqqqrKysoePHjw8OHDxMTEM2fOREREHD16lJGRcdGiRYsXL7527RoxrcKbN29sbGxYWFhMTEzExMT4+fkJxh2AIW1ubpaVlT116tTo6Ki+vr67uzuxpQAMw+3t7Xp6elZWVm/fvo2IiGBnZwc39fr161evXsXHx+vq6gLVBMGvIDG2ZWBg4OXlJZghgZioS8JfBhLh/jFIS0tDy1BozpWWlg4MDNTV1UXSWuMfa21tLSAgQENDY21tbW5uTk5OLi4uXlVVlZWV9fDhw4qKiqdPn7a3t8Mw3NLSwsjIiFxo165dIGgNJGBEVyFraGhQVVXl5eXdsmULDw+PoKAg+qIgcyPQ9p46dWrFihUODg4aGhqcnJzA5wwQbmlpaWZmZkZGxsWLF+Pi4uLj4/X19cnIyBwdHSkpKQUEBIjJ7DAMHzx4kJKSUkFBQU1NTU5ODmhmYSL8tWnTJisrq97eXlAyo6qqCt0AfUh/f//p06etrKzev39//fr1jRs3Njc3JyUlycnJ4QuzaAUC+qGgpdqlS5dycHCAzwzBHpLwHwGJcP8YAJcAhG2h/09qA0FQXl4esdV3amoqSKTLxMS0bds2e3t7HA6noqLS2dn56NGj6urq0tLS1tZWQLiVlZVsbGxcXFxAiDt9+jSxdFwTExNpaWn09PRLlixhYmLCd/v//PkzOLa7uxspKrFw4cKQkJDR0dGurq7m5ubKysry8vK7d+9evnwZKHNZWVmlpaXfv39vaWkJQVBrayv6umiqOnbsGAgJ09TU3Lx5c0hICEw8vQs7O7uNjU1vb++NGzeQqDCCC/nR0dGioiJpaenz589v3boV1AMnBvzwXARkZGS0tLScnJznzp3DDB1M4tz/JEiE+yehqqpqw4YN6HkO/OfBbDc1NX3z5g1oiZ7M3d3dMTExgoKC5OTkgoKCoFoqAwNDbGxsc3NzbW1teXl5aWlpS0tLc3Pz9PT04OAgMEbR0tLS0tKC4DE0kJOPj48/ffr0xIkTFy9e9PHx2bRpE36fgUIgPT0d9BzUqXR1dR0bG+vq6mpsbKysrCwpKXnw4EFWVhYIL169erW9vX1nZ2dgYCAEQUVFRfgcCvoQFxfHwsKioqKir68vKirq6elJsBn4X0lJydnZ+dOnT2lpaTgc7u7du+hmExMTw8PDnz9/fv36dXR0NFJ0A19c/er+efPmLVq0iIGBQV1dHQn5w3f5IhHufxAkwv3DkJOTg57nGCGXm5sbIw/CMFxbW+vm5sbExLRixQorKytHR0cBAQF2dvacnJyioqLq6uqKioqWlpampqbm5mZAbdLS0jgcDiRnERISAl4KMJ482NHRYWJiAkEQcKKgoqJCdxXdMj09nYODY8WKFTt27JCVlbWwsOjs7BwfH29ra2tsbCwuLn7w4EF6enpycnJiYqKgoKChoWFHR8fBgwchCIqLi0MqbGNI6s6dO+Li4kpKSsbGxtzc3KAKLKYPCFk7OjqC8miZmZn8/PxArTE+Pj4xMfHmzZvk5GQQxzyzJEvsV4AFCxaQkZFxcHCEh4eDQAb8oSC2h4T/AkiE+4ehr68vODgYI1uhnRZAPVpg1ALIzs42NTVdvnw5Ly+vr6+vlpYWNTW1lZVVVVVVYWFhdXV1eXk5EG8B4Q4PD69fv/7YsWPNzc1aWlqysrII4cL/zxRtbW2gSNezZ8/u3LlDS0uL6S3SOCcnB4fDgUrXPj4+enp6b9++HRsba21tffXqVXl5eXl5eUZGBqhQKSEhISIi0t7enpiYSE5O7uTkhKnai5w5Ly9PXV1dVlbW1NSUl5dXWVmZ4NXBxrVr1/T19ZuamkZGRgwMDGJiYvLz811dXTk5OQm6yiI7QWwYfhFvzMizsLC4u7uDAGtifSDhPw4S4f556OrqsrKyggi5iCE75eXlgWsBDMNpaWnS0tI0NDRiYmJ+fn5aWlpr1649c+bMkydP8vPzQRXI5uZmIOFOT08PDAzQ09MHBQU1NTWpq6vr6upiyjgi3NHe3m5hYQGKk9+8eROfcBHU1NRISkoCJe/evXsVFBRqa2snJiZaW1tfvnz5+PFj4JCblJSUmJiIw+Ho6enb2trS0tIWL14sLS0NPArwOaupqcnc3JyNjc3a2lpYWNjMzAzTAK2LePz4sb6+/qlTp9zc3EDwHhkZGSbuCzOMxJSzaDAxMbm4uJSXl4OIZ3ToygxOCCT+/W+CRLh/JDo6OlRUVPBlMfTG4sWLHRwcXr58ee/ePV5e3tWrV4NyA6Kiovz8/EVFRWVlZYWFhbW1tZ2dnS1fAMNwa2vr0qVLg4KCWlpa1NTUzM3NAXfj00R7e7uZmRkg3H/++Ycg4YJDOjo65OXlQbiBj4+PmJhYWVkZINzGxsaKioqysrKHDx9mZ2cnJiaam5vT0tJ2dHR8+PCBhoZm7dq1wJqHz1/j4+P79u1jZGT08PAwMTGxsLBAKk4iqK+vDw8P37p1KxsbGzk5+cKFC8nIyGbWyRKkYAxYWFg8PDxevnw5NjY2OjqK0TLPrKtFgjK+7amT8OeDRLh/EtAayba2NuCZSzB+FICcnJyVlXX9+vUMDAzKyspHjx61trbm4OCwt7dvamqqqKgoKSlpaGh49+7dmzdvOjo6gDd+R0fH0qVLAwICmpqatmzZsmPHDsB3+Ghvbzc3NwdVf27cuEFDQ0Os5x0dHXJycklJSTAMHz58WEZGJj8/H8Q+NDU1VVZWVlZWZmVl5efn5+bmmpmZ0dPTd3V19fb2rly5kpWVta2tjdiZo6KiVqxY4ePjs337dltbW5BH4saNGz4+PtLS0kxMTEuXLqWkpFy4cOEMJEvM9oW/U0pK6vjx47W1tT09PcPDw7MUVPHDdkmqhv8mSIT7B6OtrQ2pNz4zTZCRkYmLi7u7u6upqcnLy5eUlExPT3/8+LG9vb2lpeXTp08fPnz4+PEjKNpYXV29dOnStLS0np4eDQ0NZ2fnjo4OzKUBTQDCVVBQgPFUCuiVNQzDg4ODmpqahw4dgmE4LCxMVFQ0LS0NhuG3b9+2tbVVV1dXVVU9evSopKSkpKRkz549zMzMmZmZ/f39bGxsZGRkTU1NMBFuSk1NXb9+vYODg46ODvB7Y2Vlpaenp6SkRFIgYrgVJKLF2BtnkGoXLVqkpaWVmpra0tLy8eNHtDWMBBK+CSTC/bPx+vXrffv2EeRc4DRGTk4ObD4UFBSMjIx0dHTLly83NjY+evTo48eP0WWoYRgG6RCfP3++fPnygoKCiooKBQWFwMBAYjUI3rx5s2PHDkVFRRiGb926RU9PP0NXLSwsAOFGRERISkqmp6fDMNzT09PV1VVfX//8+fOioqKKioonT54cOHCAhYUlOzt7bGyMh4eHkpIScXeDYXhwcLCwsPDs2bPe3t7m5ua8vLzAB4uKioqgFwFG34IpsjCD6kBcXHzfvn25ubmNjY1dXV0zp9EhgYTZgES4fwyIRX/29vbevn172bJl+EQzf/58cnLyRYsWgWougHmBepeOjo6dnV1KSmrHjh1nzpwpKytDUsR+/PiRn5+/pqYG5B8AoiiMEleRS3/8+HH//v1Awr179y4jIyOMUk1iOmxnZ7d169aurq7ExEQFBYVr166h72VycrK3txcUvEpISNiwYcP9+/c7OjrExMSoqKj27du3b98+ExMTKSkpXl7etWvXLl++nIaGBl9RgK/OxkR/oSVZfLbdsGGDm5vb1atXq6urW1pa8FPn4LvTkkDC7EEi3D8G+HwHo8wvz5492717N4Y+gDMTOTn54sWLFy9evGjRokWLFmEW2hQUFMzMzFxcXMLCwmpqak5OTg4ODpycnKmpqQ8ePJCTkwNlyghidHT02LFj6urqMAw/ePCAhYVlhv7v3bt3+/bt7969q6+vt7W1jYuLg2G4s7MzLy8PFAAOCQnx9vbevn078KmQkpJSVVWlpaWdP38+PT09LS0tQccs5NOCVFLAuBbMoOMGWL9+vZmZGfASA+l7QP4HzCBjlCQkkPAdIBHunwdic/7du3cPHjzQ0tIiKOcCzqWgoFi8eDGiZ8Bnn0WLFlFSUi5evHjDhg0CAgJ0dHTc3NwqKip6enq6urqg0K+jo6OTk5Ofn5+vry83N/eaNWuysrKioqLIyMhCQ0NDQkKOHj164MABPz8/T09PFxeXXbt27d+/n5eXV0ZG5sCBA05OThs3buTk5FRRUcHhcNzc3GxsbGxsbEBopaKiQsLnvuoqgKbaeV+KKRDz8cKQ7LZt22JiYjIzMysqKlpbW9GeyzAevZJIloSfAhLh/jEgxrOYnQ0NDYmJicBpDAHCuYBwgWsUQrtf5TWCWLBgARMTEwMDAzc3t5KSkry8PBMTEzs7OyMjIwMDAyYuCwinVFRUjIyMoLrwzCcHKc3IyMjABugqvs/WPBQgQvoEBAsXLuTj49u2bVt0dPS1a9cKCwtbW1vxS/jMTKwk1wISfhAkwv2TQEzgwp//NTU1qamp9vb26PI8gGSBLyrikQq4DKkgS5D+li5dysPDIyMjo6OjY2VltXXrVnt7+z179vj6+oaEhERERAQEBBw+fPjYsWP+/v4+Pj7e3t7u7u62trZmZmbGxsaSkpIcHBzoQopoIFwJvgqgYyA3IyUlJVBAk5OTY5xnZyP/rl69Wltb29PTMzIy8urVqwUFBTO4l3115JHxJ2kVSPhukAj3DwNBTSKx7Z6eHm9vb05OTnp6eowL1PwvACIkQcJdu3atvLy8vr6+p6dnWFhYdHT01atXc3JysrOzc3NzQcmvgoKC/Pz8goKCvLy8vLy8wsLCwsLCoqKi0tLSmzdvpqSkJCcnnz59OiQkBFi95OTk+Pn56ejoMJwLerJo0SIKCgpKSkrwPyKMY1y4CGL+/PmrVq1SUFCwsbE5fvz4uXPnbt++XVdXRyxl5cwjDBMXY0lsS8J3g0S4fyq+Ou2RBALq6upKSkpbtmzB4XDr169ftmzZzORFRUW1efNmTU1NT0/P2NjYpKSk27dv37lz5+7du48ePSooKMjKysrNzS0uLi4sLMQQbn5+PiDczMzMGzdupKWl3bt379atW2lpadevX09MTDx16lRQUJCDg4O0tPTq1aupqKgQuiQjI1u4cCHgWSDhAumbWD+XLVvGw8MjLy9va2sbFBQExNiKigqkSth3DNp3NyaBhNmARLh/OZKTk+Xl5TU1Nb29vQ8ePLh//34PDw8bGxs1NTVeXl5WVtZFixYhFEZLS8vPz29kZOTv73/27Nn4+PhLly4hhPvgwYOcnJycnBzAqpWVlWVlZZWVlc+fP6/7grKysoqKioqKitzc3KKioqysrOzs7Lt37967d+/KlSupqakJCQlxcXFxcXFHjx7dsWOHsrLy+vXrqampZ5Ze582bx8LCwsfHp6CgYGZm5uDg4OvrGxsbe+fOnYqKCow3MQkkzFmQCPcvx7179+Tk5AQEBKytrf38/KKjo2/dupWXl5ebm5uamnrq1KnAwEBnZ2dhYeF169apq6v7+vpGRkaePHkyLi7uwoULFy5cuH79enZ2dnZ2dk5OTm5ubkFBwdOnT0HFycrKyqqqqubm5levXjU2NoLktk+fPn369GlNTU1lZWVOTs6jR4+ysrJycnIyMjKuX79+8eLF2NjYqKiosLCw4OBgLy8vOzs7GRkZenp6CgoKBgYGRkbG5cuXr169es2aNWvWrGFiYgLZYRISEjIyMqqrq4nVIiN5FJAw90Ei3L8chYWFampqGzduNDU13bVr1969eyMiIi5dulRYWNjZ2TkwMDA2NlZaWurm5mZtbb1nz56QkJDjx4/HxMRcunQJVFDPzMzMy8vLzs4uKCh48uQJINPGxsaGhob6+noQJFZXV/f8C168eNHQ0AAyJDx79gzQbm5ubm5u7p07d65evZqcnHzhwoWoqKiAgABPT889e/Y4OTkpKSkJCAhoaWl5eXl5eHiAnTY2NioqKlJSUujC78RA4lkS5j5IhPuXo7a2Vl9fn42NTVVV1cbGxtvbOygoKDQ09MqVKyUlJfn5+ZGRkWZmZoaGhrt37/bw8AgODo6Ojk5ISEhJSUlNTU1PT8/Ozn78+DHI4gio9sWLF3V1dfX19S1EANQLL1++RGTeysrKvLy8nJyctLQ0UEcnPj4+MjLS39/fw8PDxcXFzMxMX1/f2to6Pj7++vXrZ86c8fX13b59u6KioqCgIDqZA76TwFd9NkggYY6ARLh/Obq6uqytrVlYWKSkpMzMzFxdXb28vKKiopKTky9dumRrayssLKygoGBvb+/h4REQEBAVFXX+/PmUlJSUlJT79+8/fPiwuLi4vLz8+fPnjY2N9fX1NTU19fX1TU1NnZ2dSDn0z58/D3/ByMgISK37/PnzmpqaFy9eNDU1VVVVVVRU5OXlZWVlpaWlpaamXr58+dy5c+Hh4YGBgW5ubra2thoaGtLS0iIiIi4uLl5eXg4ODrq6uhs2bMDhcEhR8Vn6yZJAwtwEiXD/fuzZs2fJkiX8/PzGxsZOTk7e3t5RUVEnTpzQ1dXl5ubG4XAmJiYuLi4BAQEBAQHh4eHJyclXrlzJyMjIzMwsLi4uKyurq6t78eJFbW3ty5cvGxoaANV+/vz506dPfX19/f39yEZ/f//AwMDQ0NDw8HBTU9OrV6/q6+vr6upevXr17Nmz8vLyvLy8hw8fAjn3woULkZGRERERBw4c2LFjh6GhoYaGBjc3t6ioqLW1ta2traqq6tKlS3V0dEDZYJKfFgl/OkiE+9cCWXrHxMQwMjKysrIqKSmZmZn5+vr6+/sbGxvz8vLicDhTU1N3d3c3Nzd/f/+IiIjY2Njk5OQHDx5kZmaWlJSUlpYCtn358uWLFy/evXs3Ojo6MDDQ19f36dMnwLPd3d29vb2fPn3q6elBdn769GlwcHBkZASIugjnlpWV5efnP3z48N69e5cuXYqJiQkNDfXz83NxcbG1tdXV1ZWSktq4cSMOh9PW1paTk6OlpXV0dEQnkSGYz3vmhN8kkDBHQCLcvxmAejIzM0VERFasWKGoqGhhYeHi4qKrqysoKIjD4TQ1Nbdv3w7E26ioqLNnzyYlJWVlZaWnpz9+/Pjx48f19fUvX76sqan58OEDmmp7enp6enp6e3t7enr6+vrAn2A/2InQLsK5z58/b2hoAJxbUFAAODcxMTE2NjY8PNzPz8/JycnAwEBDQ0NCQgKHw4mIiGzatImamjomJgZJQYuvrsVQLamMAglzGSTC/fvR0NCgr69PTU0tLi5uZGSkpqYmIiIiJiYmKSlpYmLi6uoKCDc+Pv7cuXPJyckZGRn3798vLi5+8eLFixcvgCq2q6trcHCwr68P8CkQaXt7e5ENINui9/f29gI9w/DwMNqSVlVVVV5eXlRUdOvWLVA1MjQ01NfXd9euXW5ubnp6ejgcDofDCQsL8/HxrVq1qqSkhFiZdGSDoNg787CQBGESfj9IhPufQGhoKAMDAzs7u5ycnKioKA6Hk5KS0tTUNDIy2r17t7+//6lTp2JiYpKSkh4+fJiRkVFcXNzQ0ADYtq6u7v3794ODg2jBFtBuT08PQa9YNAuDNsPDw62trcB7rLGxsa6u7tGjRw8ePLh3715CQkJMTExYWBhIJKavrw8IV0hIiJeXl5ubG6Q/h7+LIvv6+tCFcGYWkEkg4VeDRLj/Cdy8eZOXl3fFihXCwsJiYmLi4uJSUlLa2tr29vZAexsWFga8tdLT08vKyoqLi58/fw7sXR8+fBgcHOzv70dk297e3s+fP898RcC2iHq3r6/v8+fP7e3ttbW1L168qKqqKi0tRYTcpKSk48eP+/n5OTs7gyg4cXFxoAYRERH58OEDwUtgIh3Q/wOJeHx8XEFBQUFB4fnz52NjY5OTCdD0XAAAGRBJREFUk6TgCBL+XZAI9y8HYJb37997enqysrIKCwvjcDhxcXFZWVlzc3MPD4/AwMBTp07FxcUB7e39+/dBZcn6+vra2tru7u7BwcGBgQFEUdDT04Nf1IuYCNnf349wdH9//8jIyOvXr+vq6hoaGurq6vLy8u7fv5+RkZGUlBQdHX3w4MGgoKCdO3caGBiIioqKiIgICAisXbv2zp07mGS16OvOYC6bmprKyMgAuW/IyMgcHR0zMzO7urpIel4S/i2QCPe/gpSUlPXr169bt05MTExaWlpDQ8PY2Hj37t1BQUFRUVGxsbGXL18GhqySkhKgTACEC7y+gHIAFCGfpXgImgHRGJGLgZALNLmlpaWPHz9OS0u7ePHimTNnwsPDDxw44OzsDAgXh8MJCgouW7ZMR0cHVLec4dLEYh+mpqb27t1LTk4OQdCCBQtA4kcqKqq1a9eKioqamJjk5OR895CSQMK3gkS4fy2mpqbQyVv/+ecfdnb2tWvXAn2Crq6ug4ODu7s78L2NjY1NTEy8f/9+aWlpSUkJMHAB8RYYynp7e7u7uwHhwt9ikkKcFj59+gRcdDs6Op4/f15VVVVSUlJYWHj79u2EhITTp0+fOHECaBV0dHTU1NRwOJyoqCgzMzMvL29DQwPBk88S9PT0+NlwIAji4ODIyMj4plORQMKPgES4fzMA58Iw/OnTJz8/v9WrVwsKCoqKigIFrqOjo6ura2Bg4MmTJ4F4C7zBXrx4gdYnIM5e3d3d31chHPjqAs4dGhp6/fp1dXU1iKTIz8/PyMi4e/duQkLC8ePHDxw4sHPnThsbG3V1daBrFhYWZmBgOHHiBLGcNRj09PQUFhYmJCQ4OTmpqKisWLFi5cqVmByPgG2tra1fvHiBX/SBBBJ+HUiE+59ARkYGsEFt3rxZVFRUVlbWwsLC1dV1165dAQEB586du3LlSnZ2NlDggnw0tbW1PT09gHCB+WtoaOib4guQBkhwBDCdvX79uqam5uXLl8BXIT09PSMjIzEx8fTp076+viBnjZqampSUlKSkpLi4OA8Pj6enJz7hvn79Ojc3NyIiYtu2bbKysmvWrGFjY2NlZWViYqKjo6OgoCBWdBKCoMOHD8+SwUkg4SeCRLh/MxB9wsWLF1lYWFhYWERFRQHhWlpaAn0CyMQIJNyMjAxAuPX19VVVVR8+fEDMZT09PSMjI/jnn/nqyAbQ5ALC7ejoADkWampqSkpKiouL7969m5iYeObMGT8/vwMHDuzatcvQ0FBaWlpOTk5QUHDlypUbNmzYv3+/v7+/oaGhkJAQDw8PNzc3Ozs7CwsLPT394sWLZyi3IyUltW/fPiTTOQRBsbGx4+Pjs7kFEkj4uSAR7t+P0dFRPz8/ZmZmHh4eMTExRML18PA4cuTIqVOnzp49e/ny5czMTOCBCyxm79+/HxgYQExe3d3daMKdPU+BloODg0AvMTg42NbWVlVV9fLly+rq6sePH5eVld27d+/ixYsxMTHh4eEBAQG7du0yMTGRkZHh5OQERXwXLFhAR0e3dOlSYP4iBiYmJklJSTs7u6ioqAcPHpSWllZUVDQ1NQ0PDzMyMoI2586dA14KaA8HEu2S8HtAIty/H83NzSYmJgwMDEJCQiDGTEZGBviEHTlyJCoq6ty5cxjCra2t7e/vB/oEQLgfP35ELGbfgcHBQXCegYGBwcFBYDerrq4uLS0tLS0F4Q8gxjcgIMDFxcXExERWVpaVlZUgsS5ZskRQUNDIyMjd3f3UqVNpaWmgzBrIatbZ2YmvawbFNGNiYhC2hUk8S8JvB4lw/36UlpYqKCgwMDCAqAccDoc44QLCBT5h+IT7+fNnkA8Bo1KYDU9h2nz+/BkQ7uDg4Pv370EqHCDhlpaWAqNZTExMZGTkoUOHnJ2d/9feucc0dbYBfMkS4+ZEyIxl7GbMpuJlq4UWi1TdZI6Y6VDLokMTd1HkoqNs3hCKiEbFFbnqNrFAjaaZmXI7gHOoR2ixioaLTEjVjYg6I1MoIFM0/f544pN3p6WgY8dv+PxCSHt6+r7nPZdfn/PeDgjX29t7+PDhQ4cOff7554ODg/Py8goKCjiOKy8vP3fu3KVLl27evOlY0eG4DefOnXvuuediY2OhJoE8SzwtSLiDn7KyMoVCIZFIfH19QbgzZ84MDQ3VaDRJSUnbtm3DCLe0tLSyshKasy5fvgyjFQTCfYJ5ue7evQt9y2AKsebmZuilgBEuCDcrK2vr1q1arXb16tWLFi1SqVRKpXLKlCmTJk1644030tLSsOLVKS6C1p9//nn58uW9jVgjCNEg4Q5+ioqKZDKZp6cnCFepVM6cOXPJkiXR0dFr1qzZtGlTdnY2G+E2NjZCoxnbD/fPP//sbbiXU1jxwXRi0NsBeilgt7BTp06Vl5dzHAdjH+Lj45OSksLCwubNm6dSqWbMmDF9+nSlUvnmm2+mpaW56Ffg1Lb49vr16y0tLTjAjOZyJJ4WJNzBz7Fjx5RKJUS4U6dO9ff3nzFjxqJFi6Kjo6OiojZv3qzX6w8cOPDLL79wHGc2m0G4dXV1UOWK48Ta29tdx5gsrAFtNhu0mGG3sPr6+qampvr6+hMnTpSWlpaVleXl5e3atSs+Pn7t2rWff/45dAtTqVT+/v5yudzd3X379u39fzqv6ypaEi7xtCDhDn5MJtN77703cuRIqMP19/efPn36ggULoqKiVq9enZiYuGfPHqPRmJ+fz3Hc6dOn4VE69fX1bW1t2G6GXXH7mSmKrLu7G1veYO6ua9euwXzkDQ0NPM8XFxcfPnx4//79O3bsiIuLi4iICA0NnTt3bkBAQEBAgFKp9PX1femllzZu3Nja2tqfTNnxdYKNcXxNwiXEhIQ7+Llw4cKCBQtGjRolk8kUCgXMXBMcHLxs2bLo6GjoimswGGBo78mTJ2tra2GesKtXr7a1teHQXmjyetyhWez8uTabrbW19fLlyzC2oqamxmQy5efn5+bm5uTkwAyNkZGRCxYsCAwMVKlU06ZN8/Pzk0qlI0aM2LlzZ59DFRynDWOXE8RTh4Q7+Ll9+/bXX38tkUi8vb1BuCqVKigoCB6ug11xYbaw4uLiiooKmHq8trYWR/fiVGE2m63/zr1//z4GyBDe/v7777W1tU1NTbW1tZWVlRDhQifcHTt2bNq0CSavUSqVMMxMoVBMmjTJy8vr6NGjkC/Zk/jvQsJ9JsjKyvLy8nr11Vflcrm/vz9U48LYh/j4eJ1Ol5WVdeDAAY7jYD7c+vp6CHJbWlrg0ZDYdAbP1BE412md6f379/Er0Fx2586dK1euwKTmNTU1FRUVRUVFBQUF+/fvT0tLi4+Ph6G98GQzeNCOj4/PmDFjxo8ff/78eTYvgvgvQsJ9JigtLZXJZKNGjYJ2M6hVWLRo0cqVK1etWqXValNTUw0Gg8FggJ5hFRUVOMD31q1bbIdcGHXW1tbW09PjNNS9d+/e/fv3e3p6cCZcaHBra2uzWq11dXVNTU01NTUQ3ubn5+fl5eXm5sKjJMPDw5cuXQqPNZs2bRo898Hd3X3GjBnNzc2QPgmX+O9Cwn0msFqtixcvdnNzmzRpEjg3ICAgKCgIBmvBDI3fffedwWDgOK64uNhkMuGj0a9fv97Z2cnOQY7VCxDq9vT09PT0gGR7enpu3brV2toqsG13d/elS5dgCgWorDh58iTHcTA3Y2ZmZnJy8oYNGyIjI4ODg4OCgqZNmwb9E6RSqbu7e0REBE6JSxD/XUi4gxk2GMzJyXn99ddHjhwJE4YpFAp8iKRWq9VqtTD8AZrOTCZTZWUlVCzU1tZeu3YN5lWANjT2YZFQYwCSBc8KHiVps9k6Ozs7OjouX74MEj937lxVVVVFRcXhw4cNBkNubu6OHTtiY2PDw8NXrFixcOHCqVOnwqgHHx+fsWPHenl5HTly5N69e3YKb4n/OCTcwQyrp99+++3LL78cMWLEuHHjfHx8fH19lUplUFDQZ599tnr16oSEBJ1Ot2fPntzc3JKSEnjuA8a5tbW1169fh0EQbH0uxrn4vEj8j90S7ty5097eDg+OvHjxYnV1tdlsPn78eElJSUFBgV6vz8rKwvqEefPmBQYGQi0zhLfDhw+XyWR//PHHU9yNBDFQkHCfCcC8FoslICDA3d194sSJMpkM5rJZuHBhVFRUQkKCVqtNSUnZvXs3OJfjuMrKyoaGhosXLzY2NkIvrubm5o6ODnimJNuMxlY1wIgymPums7OzsbGxrq6uoaGhsbGxurq6qqrq+PHjHMdB39ucnJxt27bFxsZGRESEh4d//PHHcrlcqVQqlUqpVDphwoQXXnghJSWlo6PD7hDehqjVnhIJ+xej0bArKORyo9Fot9tjNBrBRwTxVCDhDmbYgQCwpLCw8O233/bw8Jg4ceK7777r6+s7a9asuXPnRkZGarXaXbt26XS6/fv35+XlQZAL9/41NTXwGIi6urrm5uauri54siR2YADa29ttNhvUIcDcNzAtA9j27Nmzp0+fLi8vLykp+emnnyCX1NRUrVa7cePGsLCwuXPnBgYGKhQKPz+/KVOmTJ482c3NTS6XwwAzp5UJRqNRIZfDa57nPSWSFJ1OsE6KTufoYoJ4KpBwny3++usvg8Hw2muvjRgxYvz48RMnTpRKpfPmzQsPD1+5cmV8fPy3336blZUFNoSpuSoqKsxmM/QugAELdXV1V65cuXv3LkS7NpsNxqTB1IsdHR1dXV3wVDQMkM+cOWM2m8+ePcvz/KFDhwwGA7SVbd++fcOGDStWrFiyZMmcOXN8fX19fHxgwpoxY8Z4eXkVFBS4GE/MCtdutyvkcqdipQiX+D+BhDvIcQxy7Xb7iRMnpFLpkCFDPDw8JkyYoFKpZs+eHRYW9sUXX8TGxu7cuTMzMzM3N9dgMIBzeZ43m801NTXo3IaGBnhx4cKF+vp61Cu8xU+bmposFgvMwQiP8Pnxxx/BthkZGdu2bVu7dm1YWNjy5cs//PBDqVQqlUonT57s7e391ltvDR06NCEhwfWMOaxwIZLleR4/xbcg3BiNxlMiYQUNS9i42Gg0QjiMgobAmf0iLLFarbCc53n4lqdE4iJlgrCTcAc9ToVrt9tbWloiIiJGjx794osvenh4+Pn5vf/++8uWLYuNjV27dm1ycnJmZmZOTg44t6Sk5NSpUxaLxWQynT9/vqmpCZ4K8esjGh4Br3/99dempiZ4CnpVVdWZM2eOHTtWUlJiNBoNBoNer8/MzNyyZUtcXNz69euXLFnywQcf+Pv7e3t7jxs3zsPDw83N7ZVXXomLi+tzfjI0ndMKXFa4nhIJ1OdiFIxWBXWCGUPUajvjcXArJBiiVivkcvQsrBCj0WCCCrkcEjEajfACVrZarf/8OBKDAxLu4Aef3YsvgLt371ZXV4eEhLi5uQ0ZMuSdd94JCAj49NNPv/nmm5iYmC1btmRkZKSnp+/du/fIkSNHjx7lOO748eMWiwVMajabLRYLTCUO/+vr600mk8lkqnqE2WwuLS0tLS09evTowYMHDQZDdnZ2amrqpk2b1q9fHxMT88knn6hUKplMNnr06GHDhg0bNszLy2v+/PlVVVXQD8w1aEZPiQRcySKIcB2/guFwik4HC7GdDWC/CPbkeZ61cIpOh/mGqNVobbYpj02QeMYh4Q5mMLx98OABzgbL8vDhQ5vNVl1dHRUVNXbs2NGjR8tkssDAwPnz50dGRiYmJiYlJSUnJ+/du1ev1x86dIjjOBiMW1ZWBnUFFovFYrGYzWaYShxqD6qqqoqKioqLizmOKy0tzcvLg/nF09PTdTpdXFzc8uXLQ0NDg4ODZTLZ2LFjR40a9fLLL8vl8qSkpNOnT3d1dbEPwnGBIBQVqM2pcHmex0AVY09BOmzAy9YJ9FO4AmsTBELCHbQIKhMcJy1EHj582N7efvPmzbKyMo1Gs3Tp0tmzZ8+ePXvOnDlLly5dt25dfHx8YmJiZmZmdnb2wYMHOY4rLCwsLi4ufERRUVF+fn5hYWFBQQGotqio6Icffvj+++/1ev2uXbt27ty5ZcsWjUYTGRkZGho6a9YsGLnr5+f30UcfJSQkVFVV3b59u7OzU/DD4Nq5bB0u1Buwn/YW4YIiWUHjQgCUyvN8jEbDLgdH9yfCpapbwikk3MGPU2f1Nt1Ma2vrrVu3LBYLx3HJyclbt25ds2ZNZGTkV199pdFo1q1bt3nzZujJkJGRkZGRkZaWlpaWlpqampaWlp6eDguzsrJ2796dmJiYmJi4Zs2a6Ojo6OhojUazatWqiIiIDRs2pKenHzhwwGQy3bhx48aNG21tbY4BeH8GlQl6KQjaxFjh4nKFXM5W7MLCELUa5MvaE4NZ+Ail3KdwofkOwmdoUuuzIMQzAgl3kONijm0XDwl/8OBBd3c3zFNz9erVq1evVldXl5eXl5WV5efnG43Gffv27du3Lzs7G/7v3bsXXsASvV6v1+sPHz5cWFh45MgReKRuY2NjS0tLS0vLzZs329raurq6HndqXQFsVSnaDd46foTdBthuDLgaBqS4GhsRs61k2GgGIsbsBN0S8C37A0AQJFyiX4CCu7q6YLTurX4Ag806Ojq6u7tdPFuXIJ4dSLgEQRAiQcIlCIIQCRIuQRCESJBwCYIgRIKESxAEIRIkXIIgCJEg4RIEQYgECZcgCEIkSLgEQRAiQcIlCIIQCRIuQRCESJBwCYIgRIKESxAEIRIkXIIgCJEg4RIEQYgECZcgCEIkSLgEQRAiQcIlCIIQCRIuQRCESJBwCYIgRIKESxAEIRIkXIIgCJEg4RIEQYgECZcgCEIkSLgEQRAiQcIlCIIQCRIuQRCESJBwCYIgRIKESxAEIRIkXIIgCJEg4RIEQYgECZcgCEIkSLgEQRAiQcLtA6PR6CmReEokRqPRbrcr5HJPiSRGo0nR6axWqwgbgDniEtgehVzu+oueEsmT5cjzvKdEkqLTCZbAn+Dtv70TYjQayChGozEajeLsc4AtpjiFhRzZY41YrVbcDJ7nHyvZJz4T7HZ7iFrdn5ON6Cck3D4wGo0hajW8TtHp4GIAC4t28UN2YHzA6TUJaz7u1eiUFJ2OFa7dbrdarexVB9f/P8/INTEaDWYKO2FAStd/2FKzG/PvgeeYU/p/1jk9E1yk7OLMERx64p9Awu0DVrgQ2MJr0SJc2IYUnY692Hq7chRy+aARLoR77E4eqJ+T/sOWGrbn385xoITreCbwPO/Cmy7OHBLuAELC7QNWuE7v+PBeD1aDW2Ce5yEig+sHvgXL8UYV04FKA8xFEMzaH4kmRadj1c9+F65DuPuDTBVyuSA2xFoC+ApsBq7DpmN/HOH2Vl42ffZGGIsPZYF14LtYOiyjYAkLu9OcJgI/Ubgz2XVSdDp4IZCp455nSx2iVrPbw24A7I0YjcbFMcUKGdfnA+xA+FRwCOyPhIvnIbsa3gbBfhOcCWyNxJdffCE4ZOz6jhtPwh1ASLh9wArX7uzKxKgnRK2GawaDBYyIFXI5XoqwPissWDlErRZc7ew2wDoKuRwSxJoNvEoxI1gTLxKe5wUqh6xhIVyKjuk4Fa6gQhML7rS88ClcyWyCIWo1loV1h92hqlEgXJQCz/OCneaYCJYINhu9FqPRoBxxG+CF3VnYzpaa3SGCDUjR6cBfkI7jp3jUsCWgt/MBfiegUI6/N+wvomA1/L0XnITsmcD+vjoeMlwiOCFJuAMICbcPBMLFhXgZs/EvnJcuzmaQBZsUhpa9tZbYGeGiPtg1wUS9CZdVJ0RPrFbYG0k2nceqUnB99cJFy94po8VAuJis4H7Zsc6UFRa70xwTwTVxqwTrsFsuaBxj76yx1Kghp0dNUMnu9JjCQtz+3s4H3FFOawBY4QpWg2gXd+ATC9dx40m4AwgJtw8Edbi4HJTEChfPS9fCFegbgyzX24BXO4RReLGBIFxEuKw6Ie5zdKVjOv+ecFGjGOH2JlzHVjJWuOyaroWLR8qFcHuru2BLzQa/To+aoGiCgrBb5eJ8eGLh4ob9wwjXsWgk3AGEhNsHAuGic/GGC8MWuHm0//2uWXA225lrBu7u2TT72fcA77Ud/ej0MsMcIUxzdKVjOo8lXBfldRQuexfvWrj2R0E321QIqQl2mmMi4DhMxDEjtviwBF4IdjVbaqymcNwAqBTGvASfspstEK7d4Xx4YuFC1vZH1SOuhev6kAlOSBLuAELC7QOBcLEBStCS5rS5Bnzx6eLFbI2nYwp4BwcXjOffm24EjT8AfBezxttVbEVhs8C3giYRtlaUTScmJkaQI++yH25v5cXl2JcWtxDzwhXgreOFjYl4/r1Vjd0Ap4mwmeL67DpYfKcHxbHU9kc/AFhZzO4B+MjpMcXEMevezgfMkd11sBpbm5yZmem4GhYN64sdz4TeDhnUbOB3BSckCXcAIeH2gdM6XIJ4diDhDiAk3D4QjDQjiGcKGmk2sJBwCYIgRIKESxAEIRIkXIIgCJEg4RIEQYgECZcgCEIkSLgEQRAiQcIlCIIQCRIuQRCESJBwCYIgRIKESxAEIRL/A405MPHlSEf5AAAAAElFTkSuQmCC" alt></p>
<p>A tRNA molecule with anticodon CAG carries the amino acid phenylalanine. Which codon of mRNA will the tRNA join?</p>
<p>A. CTG<br> B. CAG<br> C. GTC<br> D. GUC</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>N/A</p>
</div>
<br><hr><br><div class="question">
<p>Which equation shows a chemical reaction that occurs during anaerobic cell respiration?</p>
<p><img 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mpf1ayoKp9keJBOeytxvedheSHgoE/X9VU4NWQAj3Xi3v1r4Mn5bhvcEAIO+gpHhdUclPHOGq8/ep+Z71bBzSHgoG9lLyXU6689SKf5vQ3RfRMDAg4c7Xa7139ZQbzLxvuw6L4JAwEHDt5/mfdWzA3vtSl7e8/KZXTfhIGAAwchZMW7LRVV5bcxWvHPQSQIOHAg4HgnDtcXEQkCDhztdns1Zxi8UH0TDAIOoA8pLxgEHAAICwEHAMJCwAGAsBBwACAsBNwq6DbVh+F4kVD/05aWCQb4mV++R1QpqWfE7i3dIcXtwWWCO4cvvMssE9pU08HtEun0nxr3UfBHvEj+Wy/FQwPPh5O5XzViz++NwJUQcCuA8p3Tv0u7P7O0bNj7I5toRSUmBeTgbqlu+V/k7kaxThljzCJqNiYFwslyffkyjud1yH0vjDHGLO3RrvteLC0TDIQVzWKMMWoTNbNb5scGSoobvc/KrleUuCytpYrvkXELCwEnPGobT9IHP3wX9O/S7k8HA46vUi+nggE5mjd6+eULOObGRCSjnc/8HUyXXT3cfXz4z4js6dJS8vpl7xPwBRxjrEOOX48IOOYeOYJZzVq6lF8VCDjhnWvKtyXyH02JjNoVRwYcc0a13m7OYMDxFUeG5iKjlvb9N8UP/6dlw+PSeTDgPCsPBBw715TImK4xLAQEnOAoKX6jaJaTR8O79LiA4ztzoN/NEaMHR+ulze81i16SYtcIOPTgFh4CTmwdUlQOjQvGnL1xaL8dG3BO3b239/LVnaJb16wWBsewy4CScjpXtRlzAnpkNl0RcG7RjZrvftwJS6GY84KwiBBwQrO0zGav0sR36YeVZtezxPUCzjOHuJbKqYbZHVxrofHRuvNOeVql1U+DCXdFwPmnklXDXKaEXzkIOIHx8Bo46WGgavbFQ9QlNPJckDFnz0xWg4NFh4ATV6/e1H/mU2V3zb9LXz7J4OngLH3AdUjxW3/FkL/HofeOgBMIAk5U1DaepAfzaDjOvvg0kWVjVw/d09n6LC0zfPYMAk4gCDgxUfP0UfT+8BSnM/CMPtac8tn4E337y/Dnq4fRu8taUKdNLRsfkVlOYTH+SGt6T/odE3DUNvIxadOZtIFlgIATkKcW7uue+GvkkcyL/x35/aRwMvfrsbd2PvBVrWXrwninR7zDc/+0SVjRLOe8Ns9H1DtCDMyxDFfuYCEh4ABAWAg4ABAWAg4AhIWAAwBhIeAAQFgIOAAQFgIOAISFgAMAYSHgAEBYCDgAEBYCDgCEhYADAGEh4ABAWAg4ABAWAg4AhIWAAwBhIeAAQFgIOAAQFgIOAISFgAMAYSHgAEBYCDgAEBYCDgCEhYADAGEh4ABAWAg4ABAWAg4AhIWAAwBhIeAAQFgIOAAQFgIOAISFgAMAYSHgAEBYCDgAEBYCDgCEhYADAGEh4ABAWAg4ABAWAg5gUdlEe5FL3clqFp33piyrGwccNY3jXw6Ta7IUkKVQTPn5pWH+l7x+STrT2DyAlXWuKRFZCshBBNyXu1HAUVPPJ9fCyVzFMKnzjFHJ7YSl7dJqBxxtvj37uNKfAExDhxS3bxZw3eaZ/nGCtUVtsTcIOPqpsrsmR/OGPfD5XRi5nYx2frMNW2oXRk5Z8YiHabhxwNnVw90yuXptYVvsFwcctbRsWIqMDjLrbeVsZQOO2kY+tvJ9WBipcFQoHBVardZki98w4C6M3KYcL14VcCK32C8NOFovxUPyPD+Urmn8VlI2N4pv62o2JgVkKZ55WjUpT94ArwluFOuUMUqKG1JAlgJhRbPcwu2b+u/55Fr476l/BAOyFHDagaVlgu6SznsM9OsgvWf4wtQ0nioxvkA0WyGW21YCvrUYYzZ5k9sJSwFZWkvlXpPBPi+silarVTgqyFJgspgbCLiuaTzPRHmbjGfUut1f0iKn+RRvusnCO7PrpJvbFMOKZjFGzWpZibvlcpXYdEyLpTZ57RTWgzuHp8Qes32L70sDjgfB/MqfbmaF/pZ8cmZ2Geua2uOYtJZWP1HGqHn6KHqXpxtjjLFuU1XSxfd2v3C7k682LSMfi+YN+7OmRPoHOlovxUO8QTDWbaoPw963SUnlqWEzxhtfeFdtUsbs96XkWu8VKClueKPfruaVn96ZXcacJd0XhxU1ccz5Ao6S4kbwYaXZZcyqF3c9le4LI7cVy56a1C0cOU2xQ4rb/oYdSaufKKN2vZwKhno7iL/FUtv4KfOjblLGnCXHDNSWwbIGnLsNIU+KnXtyilpath9MtF7a/N7d1HNNifi3/Hx8wPHfsnloXPCf2caLitMOOqS47S7ma0kDzcXToxzq2cEKmyDmhgPO8+9eG7O0zB1PL69aSMV5ZXw44O47UUXrpfjdMQHndgI8j+U9JN9siLpYAefvz9vVQ7cTR0nxm/5f6JoB5+2p0U8vn+r+v3TXNF79yoefowPuXFPuezZyUKPRqKgqHiv74BnHY67dbvtbx4gaHDWNly9yqWDALRD5j+XDqw/U4PrndY3pwVlaJihOPe6LJxk6pLgtj5tkuB2XB1x/dPlZU771/MGuG3D8z7+WVv/6P+2HR573S009n/w6lfvlpfFXfWwPzv/iQ9rt9tz3sVV4KHt7yt7eg3R6oG/yIJ0+2N+f74bJUmArkdB1fah1+Js0Nd/9uPNVMvfrsdGs99oYHyL0BhlDq/fbXtesFlJ3dg5fvDKaf47twQ3uVsvtBqeJ8FHqiNNEGDX/OCOz79KOGqL6+tK8E3fww3eb3ny5dsC5J8T8v1T8e08xztvJv3KIGoopzw1ehmPU/uN3A0PU+Wm324QQXdd5vmwlErIUUPb2npXLuq5PPMV5U4QQ/ttHRRvnDbixbcypRzvTXIwxxuz3mtG6rFlePUTlU3b85S5q2p8rNkRlzC1ABuSoUtJ68ywW0X4pqR/4f2lTTQdHHlumwdIywd6cET868RJsT7epPgy7Mw+u4YDjzehhpdll1DSOf3YmqvqHPqeO5ks9S8sEQ7Fc1e5NTgWzbz7oZx87lBQ3pEhG+2z/8VprdpldPYyGPL0GZy1YHDzyKqp6sL9/b3393vr6wf7+ycnJjMJugmjjvAF3rikRpz/hTN9HMqfG2dlf1D9hKku9bkdv9Vbt+OzDaa+j58zGhpVXH870j5T5W2zHN68qBeTR3cPlcNOvalHTeFl0T5Vwv6rVS47ZB1xoI/f8X8k1WQqEk/k3w91GX/2V9c/zkCKx6I5novN9KbnmzJ1bH0rxzUzxN7fD1ftdA4UJPm/L59HrTS0b7s3c06aWjctS/JHWdL/g0Zuex2kiS6DRaJycnPCw20okCkeFWq02lVeeONqYv9i/XSIdap4+ioacJtQ8zQR7p3p4z1gKxZSi5u4IzirRx5rZdZsl31M+akqk3+kbbLGe81FW9DSRRTBBscA/vQBwbXwWiBfvDvb3dV0fmgq4hoqqThBtMDVCBxz9VNndFWY+COar1WqdnJxMK+ngdggZcP2ShHN6B8D09JLu3vp64ahACJn3FsFYSxpwvrNnh85CdOYWUO2CmWq1Ws/KZV6nOzk5QYduAS1pwAEsEF3Xlb093qG7tbNMYBIIOIDp8H71CuPWBYGAA5gm/tWUe+vryt4eYm7uEHAA09eLuYP9fQxa5wgBBzArPObGfJEebgMCDmC2Wq0W/1LEycnJ8E8rqoou3uwg4ABuAyFkK5FQ9vYajYb3+cJRoaKq89oq4SHgAG4PH7F6u3K1Wu1BOj3HTRIbAg7gVjUaDd6V41W5drstSwFU6GYEAQdw29rtduGosJVI8OGqsrc3rauVwAAEHMB8nJyc3Ftfr9VqFVUtHBXGL+i5LL4UkKNK6dgw/0teHg9eitxz4bK1VE71Xe9rVSHgAG4JH416v+eg6/q99fVn5fJWIjF6HWq++3EnHNw5VN3rLFLTUHMp32Um+KUJPdfgtYlWVGKeKxKuLAQcwO1ptVoVVd1KJHrfz280GvfW12UpMDC7yhhzLxsxfMlYahv5DecaE/zGpgOXrWbuNXWW+GK8U4GAA5iDWq12sL/PLy33rFwemFp18Ivyj75i6/mZ+tZil97fjq++2lcMQ8ABzA2/tFzvrjf+H/Ib1119zeqNcfctdS7QL849AL8AAg5g/gghQ/MM/J4Ml9+Zc9TtkK73CoJDwAEsJgTcFCDgABbTRPdWv3qIOvqm96sCAQewoC4Lr/5CV00yrPZd5RBwAAuLjzFHnepBTeOM36503Gki3ab6MBx0boVOTT3v3D64XF+lG5Ug4AAWmHNL8nimqLl3UKI20crF3zw5ZRE1O3Ci75vcTji4k3ee6JCnP5TqFrOrh9G7l0/LCgYBB7DYqGkc/+zcZ773Va3BiKI2Oet/nUuKZ4q/jfqqVocUt1dq0IqAA1gdHVLcHRrMigwBB7Ay7Oph8omBGhwAiIY2tR9/0lbsEiMIOIBVYNWf/vSy2WWsaxpvycp04hBwAKLj11xy5h8CcrxIViXfEHAAIC4EHAAICwEHAMJCwAGAsBBwACAsBBwACAsBBwDCQsABgLAQcAAgLAQcAAgLAQcAwkLAAYCwEHAAICwEHAAICwEHAMJCwAGAsBBwACAsBBwACAsBBwDCQsABgLAQcAAgLAQcAAgLAQcAwkLAAYCwEHAAICwEHMCSs4n2IpfavIX71VObnP2a2/lK0axZ/6op+bKAo5aWDUsBefARiik/VzRiT3kjAWCcc02JyFJAjs8+4CwtEwzIUiAsesBx55oS8Xys1CZaSYnLUiCcLNftmR9NFhltvj372Jn3VoC46H/Ozv5y97EOKW7fRsAxxmi9FA+tZsBxVr24G5ZCsVx1hftxF0ZOKREEHMwItY0n6WIdAXelqQccY/RTZXdNlrZXdQ+ntpGPre7bh8u0Wq0pvIpdPYze3UDATWAGAcc/bink+QPMQtc0fispmxvFt3U1G5MCshTPPK2a1FsfdLaBkuKG5NYOeEX2TvZN/fd8ci3899Q/goF+CcNXZeBvhL9UJKOds/4z2yXSYdQ0nioxvkA0WyGWm25uUTKY1SzKGGM2eZPbCUsBWVpL5V6T1R6/r7LCUWErkdB1fdIVhluOXT2MhkY0y3iRWPXKUI2ImtWyEndL5KrT9nrzEqNW8ZabBlssAq43BTHTT8HNrNDfkk/OzC5jXVN7HJPW0uonyhg1Tx/5DnHdpqqki+/tXkU2uJOvNi0jH4vmDfuz7434/4S0qaaDvBlxHaK+MGzKW1V4V21Sxuz3peRa7xUoKW54e3B2Na/89M7sMuYsuUTtA6aOEKLs7U0Uc+NaDq2X4kM9uOi3h0/fmpS3WLd7QeuleCStfqKM2vVyynne3QvcVZilZYL9Hgltquk7u6W6xRi1iZqJhvrxh4C7nYBjbPCv4t8eamnZcK8DReulze+df/PFej8afiODf8JzTbnfLynaRlnlC3ZIcdtdzDdG8AfcqBln32+HVTRBzI1vOSMDbmQDpvVS/L5zePatdUmbP9eUiKf980FJxPMiqx5wtzNEHQ64Dilue0aF/ToFJcVvfIF1rYBjlBQ3gg8rzS5j3ebxv8982dQ1jVe/8kHE6IA715T7M/8oYDldGnPjW87kAecsbxrHvxwm1zx75fg2P7hbOXUbT2KueMDxSQYnEWbp8oBj3ab6MBzMatZnTfnWU/K/dsA5z+yqzQvtUdYTfKaeT36dyv3y0virPrYHN+4w4CCEDJ1OiMcqPrYSiXa77Wka41vONQKua1YLqTs7hy9eGc0/J+rBeeOsv6Mh4By3eJrIqCGq76PnnbiDH77zneR9/YDjWSl9nUpu94txvkZ25RA1FFOeG7yYwqj9x+8GhqizRzxqtVpFVSuqerC/r+zt3Vtfl6WAsrdXOCpUVJUQ4g+XW9JqtQpHBVkKFI4KQxOs41vOxAHna4rXGaLK0bzRm1iwtEwQQ9T+zEsolj01+xMynyq7kZnkHT+wJAvv+CRDtZC6M9Bt5MHkzDz4NtsXcLzr990VnPgAAASlSURBVLDS7DJqGsc/Z/gslTe7+eyqdy1LywSdHHcmqoLZNx/0s48dSoobUiSjfbb/eK01u/5pr4C86icJLop2u00IOTk5eVYuK3t7vA91sL9/cnLSaDRm/dsvjTbXuJbTSxn7z5faf+jYtOIRuXloXDDWNY3nmWgorLz6cKZ/pJcEnDMd4U65WvXi7ld8Mm1wySUw3a9qraVyv7w0TF/nZLYBF9rIPf9Xck2WAuFk/g0Z+tgtLXPHk0q0XorzFhOJRXc8E53vS8k1Zx7d+lCKb2aKv7mHTW64IMLnbQNycOfwtN7UsmEpnlHrNmOMNrVsXJbijzS3VfSn6nGayOJqNBq6rvMzOe6tr88o7CaKNteYlsPbXiiWPTX/22vSATmY1f5zys9zco7Q/+VNke8dHzUlIkezlfrby1ahjDFqk9eHyTVZCshSPFPUnN/rnkQ1ePhfYMv8ZfvhaugQ//QCwKRarRYPu3vr61uJROGoUKvVbv6yFVWdMNpgKoQOOPqpsruLbxTADTUajYqqPkinebdO1/UvLtjVajVE220SMuAujNwm70iHe7UDgBtrtVonJyc86abVp4OZWtKA8xUBh0qeztwCql0wI61Wq6KqW4nEViLxrFxGp2xhLWnAASwEQgifMVD29tChW0AIOICbarfbJycnvEN3kwodTB0CDmBqarUaP4u4oqqIuUWAgAOYMv4NU8TcIkDAAcyEN+bmvS2rCwEHMEO964VgCmIuEHAAM6fr+r31dWVvb/iEEky/zhQCDuA2tNvtZ+XyvfX1k5MT7/MVVX1WLs9rq4SHgAO4PYSQrURC2dvrTT7wZ+a7VQJDwAHcqna7zb/DTwjhz9xbX8d3IWYEAQcwB7wqx69Uzq/LNO8tEhMCDuD29HptjLFGo8G/tK/r+sH+/lWrdpvqw3B86NrUY6+Bvl0iF577XrqP4M7hi7PV+Y42Ag7glrTbbX4pzd7389vt9oN0mp8ud8XKzrVat313F8n+s1S3nH97r1Nt1yvKP0ddqdwiajY2eBdUkSHgAG5Vo9HgNThlb49/cfVBOi1LAW/nbgi1jSfpgx++814fjJKXx73+3OCF+Cl5/XJEwDH3pnfeW/2KDAEHMAftdlvX9d5FNGUpcOnJIuea8m2J/GfodiLeBcb8aDDgnHvZrMitLBFwAPPUaDT4+XEP0ulxy7hX3ufZNLLzNXnAoQcHALdu/C3uO6SoHBoXjF1yU6vLAy7kFt26ZrWQCgZ8dwUUGgIOYLFZWqZ/Y1/PLS59rgg4/63vVP8d40SGgANYZCNv0TlcQZt8iLpaEHAAC4zWS5vf+2KLfqrsrg3dlhQBNxoCDmBhUdt4kh7MJt6n2/bfDxMBNxoCDmBBUfP0UfT+8HQnJcUNKSBHH2v9Utr4gLOrh9G7sVzVnvn2LiIEHMAiclJsqOLmeT4gS5GM9nmgSOeZY+34v6q1vYI3QUfAAYCwEHAAICwEHAAICwEHAMJCwAGAsBBwACAsBBwACAsBBwDCQsABgLAQcAAgLAQcAAgLAQcAwkLAAYCwEHAAICwEHAAICwEHAMJCwAGAsBBwACAsBBwACOv/AyE7RyuoJVgHAAAAAElFTkSuQmCCAA==" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Surprisingly this turned out to be the most difficult question in the exam. There were an equal number of candidates choosing options A, B and C. Many good candidates got the correct answer.</p>
</div>
<br><hr><br>