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<h2>SL Paper 1</h2><div class="question">
<p>Which statements are correct?</p>
<p> I. The activation energy of a reaction is not affected by temperature.</p>
<p> II. A catalyst reduces the enthalpy change of a reaction.</p>
<p> III. Catalysts provide alternative reaction pathways.</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A student was investigating rates of reaction. In which of the following cases would a colorimeter show a change in absorbance?</p>
<p>A. KBr (aq) + Cl<sub>2 </sub>(aq)</p>
<p>B. Cu (s) + Na<sub>2</sub>SO<sub>4 </sub>(aq)</p>
<p>C. HCl (aq) + NaOH (aq)</p>
<p>D. (CH<sub>3</sub>)<sub>3</sub>COH (aq) + K<sub>2</sub>Cr<sub>2</sub>O<sub>7 </sub>(aq)</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 17 was the question about the colorimeter), which many teachers felt was unfair, and only 22% of students gave the correct answer. The complaints about the question were often based on the lack of familiarity with the colorimeter. However, Chemistry is a practical course and student should be exposed to a piece of equipment such as this. Also, it was felt that there was a lot to process in this question. Although answer C could fairly easily be eliminated as there is no colour change. Students then had to recognize that in D, alcohol oxidation would result in a colour change from orange to green, except that it is a tertiary alcohol. This left A and B. A is of course the right answer as chlorine replaces bromine, but if B actually happened, there would also be a colour change from clear to blue. So, students needed to remember that copper is below sodium on the activity series.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">The dotted line represents the formation of oxygen, O<sub>2</sub>(g), from the uncatalysed complete decomposition of hydrogen peroxide, H<sub>2</sub>O<sub>2</sub> (aq).</span></p>
<p><span style="background-color: #ffffff;"><img 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Xl50r17dxPGdbfNpUuXEsYBAEC9USF3oUKOSGiLyvjx4+XJJ580j/Pz82XIkCHmHAAAoL4I5C4EctQltEXl2WefpVccAAA0Ci0rQIRCW1R063vCOAAAaCwCOVAH3ehHp6jYjX50triONGS2OAAAiAZaVlxoWUEo90Y/TFEBAACxQIUcqMEbb7xhFmtqGB8xYoTZ+IcwDgAAoo0KuQsVcljaL25bVHSjn7Fjx9KiAgAAYoJA7kIgh/aLz5o1SyZOnGgeM9IQAADEGi0rgEPD+JgxY0wY137x1atXE8YBAEDMUSF3oUKevHTxpoZvO19c+8Vbt27tvBUAACB2qJAj6W3ZsqU6jOviTd0CnzAOAAC8QoXchQp58tFJKn369DHnutnP5MmTWbwJAAA8RSB3IZAnl8LCQsnMzDTnc+bMMfPGAQAAvEbLCpLSo48+Wh3GdZIKYRwAAMQLFXIXKuTJQcP46NGjzblOUundu7c5BwAAiAcq5EgaOtZw6tSphHEAAOArBHIkhdAZ46WlpYRxAADgC7SsuNCykphsGH/yySeZMQ4AAHyHCjkSGmEcAAD4HYEcCYswDgAAgoBAjoREGAcAAEFBIEfCIYwDAIAgIZAjoRDGAQBA0BDIkTAI4wAAIIgI5EgIhHEAABBUzCF3YQ55cI0cOZIwDgAAAokKOQLv0UcfJYwDAIDAIpAj0DSMjx49mjAOAAACi5YVF1pWgiUvL0+GDRtmzlevXi29e/c25wAAAEFCIHchkAfHG2+8IX369DHnhHEAABBktKwgcNxhvKCggDAOAAACjUCOQNm1a1d1GJ8zZ45kZGSYcwAAgKAikCMwNIwPGTLEnGsYv+uuu8w5AABAkBHIEQi68c/kyZPlrbfekhEjRsjw4cOdtwAAAAQbizpdWNTpX3bjHw3js2fPltNOO815CwAAQLARyF0I5P7ErHEAAJDICOQuBHL/KSwslMzMTHNeWloqHTp0MOcAAACJgh5y+Nb69eurw7jOGieMAwCAREQghy/pRJVRo0aZc52owqxxAACQqAjk8B33RJWcnBzGGwIAgIRGIIfvzJo1y0xUGTRokAnmAAAAiYxFnS4s6ow/naKSlZXFRBUAAJA0COQuBPL40kWc3bt3N+e6iJO+cQAAkAxoWYEv7N+/n0WcAAAgKRHI4Qvjx4+v3hafRZwAACCZ0LLiQstKfOTl5cmwYcNM3/jSpUulZcuWzlsAAAASH4HchUDuPXffODtxAgCAZETLCuLG3Tc+f/58wjgAAEhKBHLEjbtvPDs723kWAAAgudCy4kLLinfc88bpGwcAAMmMQO5CIPfGli1bpGPHjua8pKREunXrZs4BAACSkSctKxVHPpDiV+bL7JkzZfZTf5Li8sNC3E1On376qYwbN86ca984YRwAACS76Abyio9lW8Ec+fFVHaTJBQPlnt+8IeX7N8hvf3ydpF17q9ydkyN3D79G0jrcIA8t2yVHnd+G5DFr1ix56aWXZNCgQTJ06FDnWQAAgOQVxZaVL+TAql9I5ncelLfap8vQS0XWLdwu30o/S9Z90FmmzBkj13U5Syo+WCVPjBsn09dfK/kbfylDWn3F+f3xR8tKbLlHHJaVlUnr1q3NOQAAQDKLXiCveF9e+MF35fsl/yVLVz4kmd88JjtfuEe6ff/3ctEvl8trY7rJKVXvKJ9veFSu7PYLSZm3XJbc1sk3o14I5LGjIw4HDBhgpqrk5+fLkCFDnLcAAAAkt+hl4S/2S9narSK90qTLNzV6nyptrrhSMqSlXND6DCeMqyZyyje/JRdIuWzd/y855jyLxDZt2rTqEYeEcQAAgOOiF8hPailterUXWVsi7+7/wjzVJPVq+e+iZ2Vkp9Ncizi/kP3vlshaaS+92rSUk5xnkbgKCwslNzfXjDicPn268ywAAABU9AJ5k7aSMfp2uXLXwzIo4xZ5qGCnHDv5TOnQ4zLpc/GZYppBjmyVgtl3S9agh2Vzpxtk2JVtqp5HwtJWlQceeMCcP/zww8wbBwAACBHF9u2TpMXlY+R3r8yWG5oWyfp/fP7lsP35Dlk+7VdSlJYjz+ffLxnfPNl5AxKVbVXJycmRjIwM51kAAABYsdkYqOJzOfL5yXLqV0PyfsUh2fXeP6X5+a0k5WT/1cZZ1Bld2qqSmZnJbpwAAAC1YKdOFwJ59LinqhQUFFAdBwAAqEEUW1aA4x5//HFaVQAAACLgYSD/TPZsWCwz7/lPSft6E1ONjujXBTOlmC09A0U3AJo4caI5HzNmjDkCAAAgPI8C+VHZ8/r/yI19/lNyfrlYig85TyPhfPrppzJq1ChzrhsAsRsnAABA7bzpIf98vcy+8iq5+80DIu2vl3vGZEmf1imRjTw86Vy5/LoekurBpYNW5C16yBsmLy9Phg0bJoMGDZLFixc7zwIAAKAmngTyY1uekoEdh0thylCZvfoJuatrc1/OHyeQN86WLVukY8eO5ry0tFQ6dOhgzgEAAFAzT1pWjn2yX7bqydXXybVd/BnG0Xi6G6eaM2cOYRwAACBCngTypl9vKe315Btfk1NJ4wlJZ44/+eSTZub48OHDnWcBAABQF28C+XmXyjVXtBD58xp5e/8XzrNIFLqQ026PP2vWLDnttNPMOQAAAOrmzZSVUzrL9382SjqVPy/Tf7lcyo/Sn51I5s2bVz1zvHfv3s6zAAAAiIR3O3VW/FPeefZB+dGdL4rccI/89Id95cLUc6RVi1Odd6hBk9OkxdnNPWl1YVFn/bkXcpaVlTHmEAAAoJ68qZA7vtKilbRL/UTeenq83NT/Ckn7djtp1apV7b/6PCnv0OXiW+6FnIRxAACA+vMokB+Wbb+/X6697n554e/sCpQoWMgJAADQeN60rHy8XMZ3ulpmlIukpN8jM0ZfK93PbS5fcd5cqyYtpX3386U5LSu+ogs5+/XrZ3rHCwoKJCMjw3kLAAAA6sOTQP7FhtnSs9vdUtLidnl+/f/KjW3r6BuPEwJ55NiREwAAIDo8aVmpOPq5fKwnGVfKFW38GcYRuf3795swrmbMmGGOAAAAaBhPAvlJrdpJ35TKkyOfy9GqpxBgjz/+uDnqmEN25AQAAGgcb3rIK3bKouGZkrXwMsnb8Gu5pR0tK0HlHnO4b98+admypTkHAABAw3gzZaVJG7n+oSlyR+pL8vOfPycbDvzbeQOCRqeqKB1zSBgHAABoPI8q5Afl/ZJSeX/jQvn5T/5HVpx9vdx9x/Vyebsz5GvNz5bUb5zivGMYTFnxjTfeeEP69OljxhyuXLmSLfIBAACiwJtAfrRYZnZKk5ytzuP6aJ8rRZvvlR4nO49jiEBeu8GDB8tLL70k+fn5MmTIEOdZAAAANIanO3UiuLQ6rmFcq+MDBw50ngUAAEBjedSyckQOfnRAPm3I39TkNGlxdnM5lZaVuHFvArR69Wrp3bu38xYAAAA0ljeBPCAI5OEtWrRIsrKy2AQIAAAgBgjkLgTyL6M6DgDQnwVlZWXOI384cuSIfPjhh+b8vPPOM8e6bN++XQ4dOuQ8ij39uzZu3Og8ahgdN6yb8LHvR2IjkLsQyL+M6jiAZBNp+Dx8+LBs27bNeRSZzZs3y8GDB51HDXPgwIHqEbRIDqWlpQTyBBflQH5IimdeJ2k5K5zHUcCUlbhxV8f5zwBAPNQUjmsLw7t375adO3c6j74sNzfXOUN96O7MNfnkk0/k6NGqvbhbtGhhjuG88847snfvXvn8889l165dZlDAKaecIvv375fPPvvMHN977z3nvevWpUsXOfXUU83Pqkh07txZUlJ063Dv6N/ZWPz8TXwEchcC+YlsdVz/E9bbZQBQl3ABOlybwJo1a5yz41asWGEKAH5QW/h0u+yyy5yzyGgYjLS9ojaxCmgaiHWPidr2mRg3bpxpo9DJW+Hoz0/9czR479mzRz766KPqi6Rnnnmmus2kLvZ7YL/GZ599tpx11lnSrFkzad26tXkOSBRRDuSfS3nxq/KXHUecx25fyIG/PiX3zFhaGdsr/1PqMVh+9L1+0u3bbaT5VzQIfy4HyzbJ2peel9+89vfKx13lxofvkaGdL5ErrushqR4MaCSQH0d1HEhOoYHaBiortOXCixBdUziuqdpZV+ht06ZNUm9spmNsdXM3+30M/R7WtdeE+2el1atXL3PUvu63337bnNfmkksukfT0dDnnnHOkU6dO1d8zwjaSlUc95BVyZMtz8uNr75Cny/vI+KdzZfygb0uLk7/8j1oqPpZthU/IhNGT5QX5geS9PFNu6eDN7SUC+XFUx4Hgs1VK5Q7WoQvNoh2qQwN027ZtpVWrVs6jKu3atTPhy+3MM8+Uli1bOo9QE/dFk7374P6e6oVKdna2OQ8nLy9Phg0b5jw6kbaQzJo1q3oBv7aVaHuQ/tn271i3bp0sW7bMvL02+jpo3rw5gRuIgDeB/Njf5ZmsDMlefIbckb9Q5gw5X2rvQDkq/yh4QPoNmC67BufJhvxbpB0Vcs9QHQf8yR3E3D3U7p7p2loJIuUO1DZQWaHVZwJW9Njwq7/0IqamixP9Hnfs2NF5FF5tP8P092uQt99H7efWPm4b7rWdKJLXkYZ3rXLbCy57kcXPDKD+PAnkFe8/I//ZLlte6porRX/9f9Ljq2Eq46E+Xy+zr7xK7n7ze5K3bZ7ccv5XnTfEDoG8CtVxwFvuSratcrpDdkMr2DYwWe5+Z3eFmsq097RKrd/rmiam1FYM0QuzSZMmmXP33Qf39zTc79WQbS/kbOtRXQtcCd2ANzwJ5EeLZ0qntBzZmp0vu+cPkVTn+dqVyaJhV0pWXhvJLfqj3Nsj9m0rBHKq40C02aqnbRlxtxY0ZNrHiBEjqqdY2IDtrlpTsfaWvZhy37HQCnNdbSO6MDL0+6/jZe3/ufp9bsj/v/YuSn2r3VqAIXQD8eNJIP9i0+OS/u0fy+orZsv61+6SrqdEUCH/rEhm/seVkrPhavn1O8/JHRef2GsYCwRyquNAfYSGscaEbdsm4l6oaMelUcH2n7raRur6P1R/v9WQ4Gtfexq8dWqJvu7qupNiA79eyNmLuGRf4Ar4hTc95B8vl/GdrpYZ5ZfL2KUvyv9ktpLaI/kR2bnoPumf9Uv5e+ep8pe/3ieXNYsgxDdSsgdyd3WcXTmB49XG0NFtkVQcLRuC3L3YBG1/sHcvbDXZtnHY729tdwltIHe3Bdk7Flph1u9tNO5UuCve+nfq66+uiz2trp9//vnm9RbNjwVA7HgTyOVj2TB7mPS5e7EcuvAHkjv7ARnRv6M0Dzdl5eg+eeelR2T0rVPltUPnyaB5r8jC2y6WrzhvjqVkD+TsyhkJ20q11Xlcs9TsXJk9KE26ZHxHOqR4sCoZDeKeIqH0Fn99dkK0lW13GNPb/VQe40+/t7UF0XBtI25etu25g3ekFW93m4le5HGBBwSXR4G8MuB+/Ff5nxuGSs6fdUJAirRPHyJZ371MOnc8W76mOfjfB2XXe+/I6v9bIAuLy837XHjr4/Lyr2+WDqfGvjqukjmQUx2PVOSBvFrqbTJv+Sy5rdPpzhPwmr29ryHHtpVEWuUODdy2uu1VUEPN3CHWXeG2QbauthG7sNLr0Xx6obBjxw5z1yWSHm+CN5D4PAvklRFXjh54W1787xwZ+b9/NpsD1ayr3Jg7Xabe0V/apZzkPBd7yRzIdaOIPn36UB2vUwMCuUr9ieS/9YgM+dYpzhOIBQ02tr1Ew9n7779fZ6W7pikSVLj9QUN3Td8H2zZSkylTpsiECROcR96zFwwa+rXdacOGDbW+HkNbTfQ1SfAGkoOHgdxRcUT2vvtXWbZyhfxlzVuyetErUly1dadcc1N/Sb+sj/RJ7y1p7VrUMas8+pI5kA8ePNhUaKiO18UVyGudGqS71r4sv5s9SXLytBUiVTLmLZclt3USmlcaTyuMWvG249vWrl1ba4WR0W3+ZUOr+0LKPY6vtrYRfR3Mnj27usJtt1aPRwU5tOpdW7uJe3GlfsznnnsuPd5AkvM+kPtYsgZyWx3X0KLBBrWJNJA7Dq2VmdcNlpwV5ZG9P75Eq6CRLmgLDToazqh0+5uf+rgjVZ/XpG030c+BqSYAakIgd0nWQD5y5EhzGzU/P1+GDBniPIvw6hnIZa8sHz9Arp5RTCCPgAYcvb1fV7uJrXhrP2379u1N8PZbaEtG+v2zIyBtpVvV1sc9depU835+qHKH4w7ftbWc2NekXgwy2QRAfRHIXZIxkOsPGTu6a+XKlVRu6tTQCrnQshJCb/Fv2rSpzqCjVe9evXqZsMaCNv/R76NeyNfWnhGUdSmRhu/Q1yRVbwCNRSB3ScZArtWpiRMnypw5c+Suu+5ynkXNGthDnv6IFP3xbumRpOMPtU9YWw+0cqr9tTXd4teg079/f27v+4C7T18rvzVdBOkEmzPOOMOcu1uG7MQSv15ARRq+daFl165deU0CiCkCuUuyBXL3D9J9+/ZRdYyIK5BHJFXSx02XmffcKD1Sk2fCir623n33XSkpKZFXX3017IJLvSuji4mpMsafhtLaWoUKCgokIyPDefRlGt793J5hF1xu3bpVVq1aFXH4pg0KgFcI5C7JFsgfffRRGT16dNxHgwVLfQO5bhD0iMyfOFy+2yFx55BHEsA17PTt29f0fF900UVcAPqI/b/Azd2nrxXvoITT0LsxNU07CW07IXwDiCcCuUsyBXL9oWU3AvLjFAP/qn8gr3KN5BY9K/f2aO48DjZ9/axbt67WAK7TJTTIUf32nm3HsDs+6uPa+rh10pJWj88555zAtWW41yLUdjfGLrjk9QjAjwjkLskUyO02+Vq1nDt3rvMs6hZpD/kxObTldVn6h9/KmJw80b1ng95Hvn79enn77bdrvOXvDuBc4HlLL5BmzZpV6zz2RPk/zbbX1Fb95m4MgKCJbiCv+EwOHT5JUr7m9ZY+0ZFMgZyNgBoq0kBuHZTimT+UtJxXKs97yLhlS2X6VWdWvcnntA2lqKjI/NKFv6Fs6AlSO0Mic///pd8bu+OjXiAFdTKNbT+p7UIwdC0Cr0UAQRTdQH60WGZ2ukle6Z0l/5nxHenVs5t0bneOpJx8/AeFnyVLIGcjoMaobyDXfxYzpVNajmytfE+/jz7U6qNWHvUOSmil1U5A0deOjsrkln/s6MWQbjijQVSrwTqVZv78+ZKdne28x5fp904FOZBGEsDt67B79+5UvwEkjBgE8jTJcbXXpvQYLD/6z2sk/fLuckmXb8sFZ54qfo3nyRLI7c54bATUEPUP5FK+SIa1ypK8ytP2uUWy+d4e4pd7SDYA6Z2SvLy8L93+1zYUDT8XX3wxm5zEmAZqDaA1tWHo96K2DXaCKJIAbu/EdOnShQtBAAkryj3kx+TI3m3yzoZ1svb112XpK4vkD8Wme9aRKj2G3izfH9BPLvuP7tKt47d8VT1PhkDOqMPGqm8gPyYfL39AOl39Cyn3SYVcQ5AuyNSNoEJbUfSuiVZhqYJ7T3v0teqr3IsQdddH3Xo9Uf6t2rswtQXwgQMHms+b1yCAZBHbRZ1HD0n5tndkw1trZEXhS/Ji3mviKp6LtL9Ssm8YJBnpl0nPrt+Wdqkpca0cJkMgt+PN2AiooeoZyI/tkEUjr5WspzZWPohfD3ltIVxbAPROyVVXXUUVPMpsBdiO4BszZkyNX2P7PTr33HMT6vtgp6DoBJRwG0JRAQeAWAfyExyTIwfKZOs7b8tf16yUpc8/JwtDq+fXZ8l/Xn+lXN6ti3T5djs581Rv64iJHsj1Bz6jDhsr0kCuO3UWypLfz5HhMwqrnvJ4ykptIVxD0NChQ2lFiTI7j72mDWjq2mAnEdiLEG2DCjeG0F4AEsAB4DgPA3mIiiOy9713ZMO6v8rrb/xZXvntYik+5LxNpfSUoT/+Lxnwnd6S3qentGse+9p5ogdyu5hTfyDWNpMYtXEF8nrpLLflvyxzh5wb83YVbX3405/+VGMIT0tLo1UpRqZOnRr2624rwInUeuJmJ/KEq4LbKShaDGARJgCEF79AfoIKOXroQ9m2cb28tfZ1Kfy/fMlb8XfnbemSW/RHubdHivM4dhI9kDPqMBoaEsgzZFz+L+XBIZ0kVq9ibQvQi6zQhZl68XXnnXcSwj1SWFhoQmkybECjr7nly5eHvRNgL0IYiQkAkfFJIA9RcUQO7HhP3tlYJGte3yApN/5c7iCQN4oupNLbw1qt0hYGbhM3VD0Cefo4mTe6n3S9vL/0SD3FeTJ6bFXyscceO6EtgJ7w6ArtgU7mxdA2hIcbizllyhSq4ADQQP4M5HGSyIGcxZyJI1xLins6Srdu3Zxn0VB2V9JwwTPZ7jDVNJueiTwAED0EcpdEDeS6yKpZs2bmvKysjKppAGk1XOdTa0uKOxRpa8Ctt94ql156KYEoSuycfisZe6D1giTcbHou/AAgNgjkLokayLWvNTMz04S3uXPnOs8iCLQ6+eKLL36pGq53Oa699lpaA2JAK8EaRO0kkGQJnoRwAIgfArlLogZyFnMGi97R0IVyob3hulOj9ofzPWwc7YPmLlGVmkI46xAAwFsEcpdEDOQaPnTSg1a5WMzpb9qW8txzz50QjqiGR0doy09JSUnSVnsJ4QDgPwRyl0QM5Czm9L9wbSkajrQiTm94w9mNkTSAh/aEz5o1K6nuNBDCAcDfCOQuiRbINZCwM6d/6UZNoWFRQ7j2+vO9ahz92o4dO/aE8GnH8iVLECeEA0BwEMhdEi2QszOnP+n3RUO4uz9c72DcfPPNtKVEiYbR7t27m9d+Mm2MpC1qNW0QRQgHAP8ikLskWiC349sKCgokIyPDeRbxEhrEtXXivvvuk4EDB9KWEgPJsnizps16COEAEBxxCOQVcvTgNila81dZv3GzbH5nhxw41lmG/c9P5aozK2TvX1+WZZ9dLJlXXCjNTz4ekL2QSIFcF7GdccYZ5jyZdxaMN20bWrJkiUybNq26YqlBScfIEcQbxk6h+drXvpa0E2dq2qWVEYUAEFAayD3z770V65+fUHFN+xRNu65ft1fk7/535Tt8UlGUm175OKXiwhtnVazcfaTq93nE/TEFXX5+vvk8pkyZ4jwDr+n3oDIgVb+mKoN4xerVq523or7Kysoq5syZU/011a9nMjl8+HBFQUFBxYgRI6pfU/pLvx76dSkpKXHeEwAQNN4lz2N7Kt6cck1FivNDJKXH4IrRE35ScU0LfWwD+T8qVj545fH3uXJGxZv7j1b9fg+4f8gFnYYV/TwIgN7Tr7n9+usvgnjj6NcuJyen+uupvzSUJsvXVD9PvbB2f/76S5/Tt2lQBwAEm0fJ82jFvmUPVHTSHyQpAyrGv/i3iv3/PlZR8e+iitz2+sPFBvJKxw5V7Hz90YrsC7WK3qLi8ty1Ff+qekvMuX/YBZlWEvVz0MoZvKPhiCAeXe47DPpLK8H6+k50paWlJ9wNsL/shQghHAASS9PK/+Rj79g2eWXOs7JZLpSbHvul/Dyrs7SoqT+8ydekTd/bJXfOT6STHJC/zH9V3j6sP4sQKTtRRXtJEXs6R3zkyJGmb1f7eStDlBk3p98HdtVsHN1ltvLCRvLz86UyhJpZ+om6QFH7wnVhpn7OHTt2NPsH6LoD+/nrWpC5c+ea1xRrDwAgsXgSyCs+WCevLN4uknqDjBh0gXzFeb5mJ8s302+Q4V1TRDaWyKZdnznPIxI68kwxWSW2dLqFTrLR8PTkk0+aIK7BSXdEJYhHxx133GEubHRaSCKGUF2gqtN39IJOF2FnZWVVX9TpKMyysrLqz5+F2QCQuDwJ5F/8o0yK9OS7aXLR6RH+lV89W9p1PbvyZI/s/+Ro1XOok85ftlU1NpeJDQ1RugNqmzZtqjf1sUE8UYNjLOjXsbCw0BxrkqghVO+q6GtINyrSOyt6Qad08yLd1n/t2rUJfTcAAHAib1pWGqLiM/nXPz93HiBSf/rTn8xRgyGiT1sKNERpO4HSKqa2EhDEI6etGXoXR7+OmZmZZixkMqipJUV3ZtW9ArQlZ8KECYwrBIAk5EkgP+mbbSRNT157W977V2T94BV7Nsubr5dVnp0vbb751aonUSutNE6cONGc62YgiB6taGqQ0pYCDVG6xX1paampYtJKEBkNpFoV1taMYcOGVd/JadeunfMeiUnvWk2dOrXGlhTtC9f2Mi7oACB5eRLIm3yra+UPnFSRshfkqZe3SZ0NKBX7pTjvSXn2QOV5Rh/p/q26u84hsm7dOnPUihu3uqNDQ6TtE9cgpQFSF2zOmDGDlqAI2a+hBlJ7Z8Fe0Gh/dCJWhO1dgF69epkt/O2Fsn7e+vqhJQUA4OZNy0rT9jJw9PflQtksT48YLT8v2C5HaiiUVxzZKasevVduznlJDkkn+dHt/eVC/zbW+Ir2MKuhQ4eaIxpH2wsGDBhwQp/4ggULWLDZAPZraKvCiXpBows07cWH+y6AnZKinzevHwBAKO+2zj+6S5b9fJQM/u8llUE7VXpmj5AfXdVM1tx/v+SVZ8i4J2+W83a+JUtfWSR/KC6v/A0pcuEd8+XVOf8pbT3aQj/IW+dru0qzZs3MOVvlN462p2iosluSa1Xzvvvu42vaCBpUL7roooT8Gmo1/OWXXzbtOBrALV2g+b3vfY+ecABAnbwL5OroB/L6Yw/JvROflLcOOc+F1Umu/9kvJDfnOumQcpLzXOwFOZBr4NFpDdquoj2pqD+9qJk3b151W4X2+T7xxBMEKoSlveG6iNq2oyithuv8//T0dC7gAAAR8zaQG/+Wg9vWyeoVq2TV2rWy9tUlsmJrZTpP6SHXDOkjPS7rLVdffbVc0aGlnOz8Dq8EOZDrHGMdnabTGpg/Xn8arkaNGlVd4Zw/f75p/WGhXe30IkanpOiv2bNnJ/zXy36+2h9u76AoquEAgMaIQyD3r6AGcr1lrj2rinaV+tGANWvWrOoqp95h0BYVFmzWzgbTadOmVV/EJPLFoLYx6cx0e/dE6R0UbWWiGg4AaCwCuUtQA7kGBZ3nTLtK/YRWxXXhHfPbaxcuiGubhl7EJOJiRW0Fe/rpp6s37lH6uernzOJMAEC0EMhdghrIaVepn3BV8UmTJjGCrg6hFzCJGsT1jtOKFStOuOjQarj2hussel4nAIBo8zCQfyZ7NiyR+b+dL8/PWyzFtS7qdGmfK0Wb75UeHjSUBzGQ065SP6ETVKiKR86+1hI1iIdrS9HP9c4775S+ffuyngAAEDMeBfKjsuf1GXLjNRPltUiDuEUgrxXtKpHThXg6G1pRFW+YXbt2JdzXTNtS9ALNzkpXesFx8803s0gTAOAJbwL55+tl9pVXyd1vHqgM2NfLPWOypE/rFDkef2tx0rly+XU9JNWDzYGCGMi12qtBgnaVmmmInDx5cnUfMBNUoG1Lq1atkscee+yEaSm6cRFtKQAAr3kSyI9teUoGdhwuhSlDZfbqJ+Surs0jC+MeC1og11DBZkC10+rn2LFjTS8wc8VrZxcwJvL4wnCb+NhpKQMHDuQiDQAQF55sSn/sk/2yVU+uvk6u7eLPMB5E69atM0dtvyCMn0gvVjR06WZJGry0BWHlypWE8TA0iGtVWL9Wehdh4cKFzlsSh94l0ddD6Jb2q1evlrVr15p1BIRxAEC8eBLIm369pbTXk298TU4ljUeNBkyl7Rc4TsPXmDFjqhfnaTvPjBkzCFwh7AJXDeLatqGVYl3kmkivJ/s5tmnTpvr1oBdnpaWlsnjxYkYXAgB8wdse8vdHyNKNv5DMlt5th18fQWpZoV0lPHeLilZAtSpKP/CJtG1DR/rZRYyJ2LJh22/c88PpDwcA+JUnFXI5pbN8/2ejpFP58zL9l8ul/GgwFkz6Ge0qXxbaorJgwQLCVxgaunXOttIFrnqnJVFaNkLbb/RiQz9HvWi96667eD0AAHzJuznkFf+Ud559UH5054siN9wjP/1hX7kw9Rxp1eJU5x1q0OQ0aXF2c09aXYJUIdfwqbfgNWzohiXJTO8WaIuKrYYyW7xuuslP27ZtE+JiTr//unuojrW0E1NYqAkACBJPA/mWV34tP/vpFHnh7/UYRs4c8rB69eplKsFlZWVJXfXTfnEN3/q10BDGFJXkYYN4uG38L730UoI4ACAwvGlZkcOy7ff3y7XX3V+/MI6wtLppe6STOYxre4IN49q6s3TpUsK4Q7822iueiDSIL1q0SPr16ydZWVnV/xZ0YopdqEkYBwAEiTcV8o+Xy/hOV8uMcpGU9Htkxuhrpfu5zeUrzptr1aSltO9+vjSnZaWa3XFSF6lpX2wycu+6OWXKFLOQkxBWNVVEW3d0wWaivT5qq4gzLQUAEGSeBPIvNsyWnt3ulpIWt8vz6/9XbmxbR994nAQlkOuiNe2VLSkpSbqKsIayefPmVY+wo1+8ilbDn3vuueqvi+2hToSvjf3c9CLMBnEN4XpXpEOHDuYxAABB5kkgP1o8Uzql5cjWG5+XnQtulDYeVLsbIgiBXHumdaayBi7d0CSZaBh3L97UFoVkr4yGqxprZfzmm28O/ILN0IsMRRAHACQiT3rIT2rVTvqmVJ4c+VyOVj2FBtq0aZM5apU8meiFyE033VQ9yk4Xs9KmIOYCxfZRa1jVr4u2qQQ5jNsecd1VM3QzH93giTAOAEg0ngTyJuekyXVDO4ksWy6r3z/iPIuGsNua64K2ZGEnqWibjlZHNawxT7qKjvXTPmptX9KwGuSviw3idrGmIogDAJKBR2MPK+Tozv+T0f1HyLLeM2XhI7dI1xYRLen0lN9bVjSw2N05Dx8+nBSLGN07b2oYnz17Nos3E0y4thtaUwAAycSbQF5xUN4vKZX3Ny6Un//kf2TF2dfL3XdcL5e3O0O+1vxsSf3GKc47hsGUlWoaTnUHQg0qc+fOdZ5NXPbzVdoXPXz4cMJ4AiGIAwBQxZtAfrRYZnZKk5ytzuP6YGOganZ3zmSYLBIaxpN1vKOOMdy4cWPCfb8LCwvlgQceqA7i2nbz0EMPMUceAJCUPNoYCNGgY9+U7tKZyPTCw4ZxvfhIxjCu1WP9OnTs2NH0U2swTwR6oaULkjMzM00Yd2/oQxgHACQrj1pWjsjBjw7Ipw35m5qcJi3Obi6nJnnLigYyDWeJPu7Q3gVQyTrW0N03rxKhXUdfv+PGjTMLcxUb+gAAcJxHizqDwc+BPBl250z2MK7TZHTRqu6yqbSXWkNrkPup3TuHKrthkU6HYT0AAABVCOQufg7kI0eONMEmUYMqYbxqwyeVCLts6qY+jz/+uEycONE8JogDAFAzArmLXwN5oo87pE2lil50nX/++XLHHXcEdmMffa3Omzev+vupEmXnUAAAYsWbRZ06ZeWCJibw1vvXBTOlOMm391y3bp05agsDYTxx6SjLCRMmBDK4ahC3m/rY76e22+zbty/wO4cCABBrTFkJAN2FUent/kRCGE8Mugj1pptuOmELf7u7JkEcAIC6edOycqxciv/4F9nxhfO4BhX/+khK/7ZSFv36BSmWATLuf2+T/ziznVx+XQ9J9eDSQSvylp9aVnTMoQadsrKyhNkyPhnDuPZVa8tRonwPQxdsMjkFAICG8WEP+TE5srNQfnHrj2XBuQ/J/835oXw75STnbbHlx0BuF/sl0rjDZAzj2s6hO1K2atXKzNwOspoWbCb6ZlUAAMSKD1tWmsqpbTNlfO5dcubTY+VHv1wrh5y3JKNNmzaZo26mkgiSLYzrBZUu1rTtHDrCUPutg8j2iZ9xxhnVYVwXbK5cuZIwDgBAI/i0h7yJNOuWKdl9RN76n3x5Y38dvS4J7NVXXzVHXSwXdNprnExhXMOr3t3Qtg6tIhcUFJi+6iAuzNXvnb4G9cJCaWuKtlDpgk3GGAIA0Dj+XdR50jfkm+1aihwolr+9H8yKYjTY/tyLLrrIHINKA53dDj/Rw7i7Kq6mTJliqsgZGRnmcZDYHTb1e2e3utdFxnphkSi98AAAxJt/A/nn+2TXe/udB8lJw5DSEBTkaRXuMD5//vyEr4zrwk1bFdfwqqMMg1ZF1vYUbS/q2LGjuSjUzyU/P9/0v3fr1s15LwAAEA3+DOQV/5R3nn1MHn3zgEjKJdKpbXLeEl+zZo059u/f3xyDSKvFY8eONefab5ydnW3OE5n2ietdAK2KBzG8FhYWnjBPnD5xAABiy1djDyuTuPz7YJlsXLlQ/jfvTbOYs8Udf5TNj10r3zw+ACVm/DZlxW6Xr1XWIAY7DeMa4rTVQUOd9hvDv/SOjFbD9TWndCMq7RXXCwwAABA73gRy3amzU5rkbHUeR+rCH8vzS2fKje2qto2PNT8Fcm0ZCPJ2+frx62YxL730kgl2s2fPZvGfT+n3yr3dvbanPPzww4HseQcAIIh82LJyoaQPvV3Gz14s69+Y5VkY9xvd6VAFcbt8DXhjxoxJ6DCubR3aGx90NbWnEMYBAPCON4H85B5y73sVpupc968t8trvH5dpowdJ17O+6vwByeftt982x759+5pjkGi11S5qnD59ekKFcb3YmDp1qmRmZpreeN0kJ4i0PUVbovTz0JYivXDSi8CGjTE8Joe2rJBFi+bK+CtbmTtN9lerYTPlxUUrZMuhY877AgCAUD7cqTN+/NSyEtT+8by8PBk2bJgJ4zqHO5FG461fv15GjRplAqzSueJBqyTrBcXChQvN90g1tj3lWPlaeeZ/H5RbZxQ6z9QkQ8bl/1IeHNJJUpxnAABAFQK5i18CuYamIPaPJ+qs8dAQq9XkSZMmBe5iQ78/WtW3FxTanjJ8+PAGvr6OyaHNz8hPrrpV8sqdp+rUWbLnLZBf3daZUA4AgEuUA/nnUl78qvxlxxHncRScdK5cfl0PSfWgucYvgVwrsd27dzfBb+7cuc6z/qYTVXRXSqXzqhNlRJ5+XpMnT66ePKJz1IcOHRqoNhxtq5k2bVr1JlM611439mnM9JRjHyySkT2z5CkbxlOzJXf2jXJl7/7SI/UU50ltZXldlv7htzImJ0+q3vUayS16Vu7t0dw8AgAAlTSQR88nFUW56Zpko/erfW5F0b+dPz7G3H9vPFWGPvMx6DEIDh8+XNGzZ0/zMc+ZM8d5NjHYz01/lZaWOs8GR+XFUfX3Rn/p40b7YntF/m2dnT8ztSJ9XH5F6SdfOG8M57OK3cseqkh3PgbJmFdRWtu7AwCQZPy7U2cSW7VqlTl26dLFHP1OJ6rYhYHaApFItBL+7LPPmskjQZrHbRdt6vb9+r3ReeL79u2Lwp2LY3KoZJHMeWpj1cP0HJn54GDpkFLbfyWnSOpV4+U384ZWPSx8TOat2Ft1DgAA6CF380PLStD6x3V7dR2Zp4sDly5dGugt/hNBuEWbs2bNimI//15ZPn6AXD2juPK8h4xbtlSmX3Vm1Zvq8vFymTB2nVx6TTv5yrmXy3U9Un26VTAAAN4ikLv4IZAHqX/cvYhTR+axo2N8aVV83LhxZv67mjJlilnEGdWLumOb5amBV8nwwnKR1Ptl2eaH5arTidUAADQGP0l9Jijzx3Wxow3jOv4vyGFcq8q6QU5Q6cevs9E7duxowrgu2tQLpAkTJkT/DstHm2SlhvFKqbf0lzTCOAAAjRaHn6bH5MjeLbLm5fkye8p4uWPYMHN7fdiP7pGfzXxcfrf0r7Jl7xGz+isZBaF/XAOgbiCjtAob5F0d9cJCt/jXDXKCuPOm3lHRnTYnTpxoHusUmAULFnhygdTsrG9Icu6jCwBAlGnLimf+/WFFUd7/q0hPcaYt1PQrpU/F7b9eXbH738ec3+gN98cQDzrRw/79eu5XlSHcfIwjRozw9cdZl4KCguqvt34uZWVlzlv8T7/u9vtgP35PpsDszq/Idv7O9rlFFR4NQAIAIKF510Ne8aG8Pvk2uWbyEjlknrhQ0m8cIH17tJXTtXX7sz2y5S/LZMErxc7b28iVk/LkhUnpctbx1u6YincPeRD6x7W1Q6vJulgwqDtxaoVfFzraqnJMeq1jKHTHUE/nvpcvkmGtsiSv8rQykMvme3vIyVVvAQAADaWBPPb+XfHR0vEVnUxlrVPF9T97oaJo978qvlz//qLi091vVbzwsyEV7c37XlExftlHYd4vNvTLYX/Fg9/nj2sF2X59Vq9e7TwbLPo5aDXZfh5aJQ+KcFVxz6v6/1xWMS616u9PHbes4p/O0wAAoOG86SE/9p68/EiebJY28t3cp+WZh/5LeqQ2ky8XvpvKqalp8l8PzZXncwdJirwpv5pTIO8fc96c4DZurJrt7Mf+cXffuG65HtRt8fPy8syum1rhrwyzgel/D+0V16q43kXx/A5FSivpeEmqOS1/5lUp+rg+/zh1584VsmjRS7J8y8fOcwAAwJNAXvHBBik0Y9K+L//vtrSqFpXaNGkpPW77sYyo/Ll/aPFr8tYH/3bekNjs1uZt27Y1Rz/RFg+d4KHtNEHe/OeOO+4wLSq60U8Q2m3sBBVtZbKbL+mFhGctKqGanid9bqyariPlhVJQtL/qPBLHyqRw+mjJyhosV49+UbYkyYU2AAB18SSQf/GPMinSk+/0kItbnGSeq0uTFh3lsu+cV3n2vpT947OqJxOYzpBWOrLOb5vr6PQRW5mdNGlSYHqtw9GvbUzGAcaAb6riJzhVLugzQKruKxTLjJ8/I8WHIknW7h0+UyXjxivkAiYmAgBg8CPRJ2y7Sv/+/c3RL/bv328WPCqdNx7ERZxB47uqeIimF1wtt9/WuerBip/KdT95RjbXGsorw/jmZ+Qn1/1UVujD1CFye2Y7/vMBAMDhyc/Ek77ZRtL05PVi2XTgC/NcXSoOlMqa17dXnp0vbb751aonE9jmzZvNUUOYn4wfP96EwpycnEDPGw8KvVOic9H9VRUP0fRcGfzfk+W2qlZyKc+7VS7q8COZ+WJob/jnUl78J3lx5o+kw0W3Sp7ZT6iz3PZojgz+1inmPQAAQCVncWdsfbGlIm/weRUibSq+m7um4p91jU05tq/irdxBFSmVH55kzKso/cJ5Psb0y2F/ea1nz57m7/V8akYtKsOg+Zj0YwvSvHGdnDJnzhznUTDo19dO2dFfgwYN8maueIN9VrF72UMV6c7HG9mv1Ir0+wsrdnv07xkAgKDw+djDHhU//uPOhB97qCFc/04Nvn5hPyb9VVJS4jzrfxrEg/Zx69faPYpRg3kwLoC+qPikNL9iXHpq9cde86+MinH571Z84vxOAABwXHw3Bhp6lfTq2l7O+moTszHQexvWyqsLV8hW8/Y2cuXP5snvHuwvqSd7szNQvDYG0kWTffr0MW0hM2bMcJ6NH+1h1rYJnaqiE0l0EaTf6cesC07tpBrtdw9Ci41urpSVlWXOdRTjs88+68m299H1sWxZ/pps3P6mzBk+o6pP3EofJ/NG95Oul/eXHqm0qQAAEJYGcs9EvHX+dyvuyXur4h9JsnW+repqi4gf2NYJbZsIQqXWXWHWuwxBqIzv27evovICrPr1phv+BKktCAAARE+UK+QVcvToMTn55NpGGx6TI3vfk/VFRbJ+42bZ/M4OOaADGpq2kHO/3Uk6du4ul192qbRr/pWqd/dQvCrkI0eONJvVlJaWxr06qosKO3bsaM798PHUZdeuXWb6iC481QpzELbz1zsiOrnGfsw64z2oGy0BAIDGi3IgPyTFM2+X2Ucy5QfXXSlXfLu1pHjUbhIN8Qjk2mrRrFkzc+7lRUA47laV+fPnS3Z2tvMW/xo3bpxpU9HRgLNnz/b1fHH9+mr4thNU9GOePn267+bOAwAAb8Vg7OFuyXtwmGR2u1i6ZfxEZj6/UjbtPWLuy+PLysrKzFHDWbwtXLjQhHHdnGjo0KHOs/42efJkc/Hg9zCulfxw4wwJ4wAAIMqB/GT5eutO0iNFzw/J1td+LTk3pcu3z/+O3PjgE/JK8U45dJRo7mY3BOrbt685xosGxmHDhplzXVgalN049ePUSr6fP15to2nTpk31xY62Avllkx8AABB/UQ7kp0qH7z8ma8rek7/88TfywNCeUpXN35KFD98u16Z9m6p5iDVr1phj+/btzTFetNKsdKpK8KZ8+JO2qGhLjZ2iol/bBQsW8PUFAAAniO3Yw4ojsvfvJfJ6wWJ5fv4zsrDYbNVXJaWnDL3zFvn+4O/JVT3bSXMf9JrHo4e8V69eZnGftq7EazGiHb2nCwxXrlwZmOq4n61fv15GjRrFwk0AAFAnz+aQVxzZI38vWSUFi38v8x97QYqrhpEbKT1vlfF33SzXf7e3XJLaTOIVzb0O5Nomoq0MGtjWrl3rPOut/fv3y4ABA0xwLCkpkW7dujlv8Q+tNK9atSowW/fn5eVVt//o2gCdj+73yS8AACB+YrCoM7wmp54lHS4fIqOnPyer3y+VN/Nnyz3XdDJvO/TW0/LgsAzp2qqHXDd2jiz6y1Y5mAS95jt27DDH9PR0c4yHadOmmTCumxL5NYyPGTNGMjMzTdD1M7240RGWNozrYlNduEkYBwAAtfFup85wtKXl3b/Ksldfkmdmz5VXth4vm9uq+XVX/od8u83pcrLzfCx5XSG3lVSduBGPRX7aVtG9e3dToV+6dKnvJn7YMK4z2vVj9POM8dAWlSeeeMKXFzgAAMB/4hvIXSqO/EPeXbtCXn1lkeS5W1ra50rR5nulhweJ3OtAHs8NgTTs9uvXzwTIeF0Q1CZIYTy0RYXZ4gAAoD48a1mpS5NTvykXf+e/ZMy0p+SPrz0r4757ofOWxKVhU2kfudd05riGcR3D57cwrq0fQQjjNbWoEMYBAEB9+COQa+vKljXy8lM/l2H/cYG06vlDmfHnv1e+IVV6XNZKvh6vVZ4xpFvUKw3EXk81CZ057id2kamGca0269QXP4ZxbVGxH6deNOiC2CDsbAoAAPwnjoH8mBwpf1uWvzBbxt/4HTm/4+Vy3fCfSd5b5SLtr5d7ZufLm6UbZPUzN0uHk5zfkkC2b99ujjr20Gu6q6Xy48xxvTjp2rWrCeN+3X1TW1S0917vMOjHqf339IsDAICG8riHvEKOHiqTDStflaV/fEF++5tC2eq8ReRCufKOUTJqaIb0u6KzpJ7q/bWClz3kjz76qIwePVoKCgo8Hefn94WcSvvHld/CuLuvXWmLClVxAADQWJ4E8khmkHs5TaUmXgbywYMHm63UvVzQqYHypptuMn+vHxdy+pm2GP3whz9kigoAAIi62AXyox9L2TtF8ubKl7800tDs0nnPCBk2eID069pGUnywS6fyKpBrMG7WrJk59+B6qJrdkVP71hcvXuw8i7oUFhaaOeiKjX4AAEC0RTmQfyGHdhbLilf/LC8/O19+85ouzLRSpP01I+Xu24ZK5ne6y4Vnnhq3HTlr4lUg12prx44dTbjTqRxeCMKOnH6jF0665f3EiRPN4zlz5sjw4cN92dcOAACCK8qN2p9K6e/Hy3XDHzgexttnyB25C2TlO1tl4x8fkdFDLpcOPgzjXtq4caM56uJFrzz33HMmjPtlR04Nu9rP7lc6iUb7xW0YX716tdx1112EcQAAEHUxWjl5oVx5+xSZX7BBdm9cIr++9/vynYu/Kacmcwp32bx5szl61TuuFXldQKo0ZPrBvHnzzOJSbQfxmzfeeMP019uRhmVlZdK7d2/nrQAAANEV5UD+Fflm30lStKNICh+fINkZXeIyLcXv1q5da47nnXeeOcaanQqiLRd+6H22E2bUxRdfbI5+oSMN+/TpU303wa9z0AEAQOLwzdb5fuBFD7nXCzr9NubQLixV2gbil8qzfl90sWZubq55zEhDAADgFcrXHtP2B6ULOr3w0EMPmeN9990X9zCurSB+DOPaL67jIDWM64WLfmyEcQAA4BUCuce8XNCpAVhnjmvIHDhwoPNsfGjo1VYQpa0zfgnjegdB+8X166TjILWCT784AADwEoHcY14t6NQWDNt+8fDDD8d9OohOKFEaxu15vGn4tlvga7/4ggUL6BcHAACeI5B7zKsFnUuWLKmu+nq5NX9NdCGnneMdb3qxMnXq1Or2Gf24ZsyYwUhDAAAQFyzqdPFiUaf9O2L5ZdfA2a9fP1P59VOvth/oBknjx4+vnjzD1wcAAMQbFXIP6TxwFesFnVod1zCu1XHC5nHax667lTJfHAAA+AmB3EPbt283x/PPP98cY0Gr49OmTTPndsIKqha4tmnTxlyo6AWRjoCkXxwAAPgBgdxDtkLeqVMnc4wFWx33yxb5fmA3+1HaLz579uy4j4AEAACwCOQe2rBhgzl27tzZHKPNXR33as55OPbCI97s4s1hw4aZx7rZj054YfEmAADwEwK5h+xCQm2diIWFCxdWV8djPVaxJjpKsGPHjqYqHU8axseMGSMTJ040j9nsBwAA+BWB3CO6oFDpQstYVGh1eoitBMerOq6VcTtKsH379uYYD/q11ikzLN4EAABBQCD3yI4dO8wxVpXrl19+2RzjVR3XivS4cePM+ZQpU+IWgO3OmyzeBAAAQUEg98jWrVvN8bLLLjPHaNIwrBvvqHhVx2fNmlW9EdHYsWOdZ72lk1TcO2+yeBMAAAQBgdwjGzduNMd27dqZYzS5J6vEozquVWnbqx2vHS/1gsQ9SYWdNwEAQFAQyD2yYsUKc2zbtq05Rku8J6to7/qoUaPMeX5+vucXBPbuwOjRo83jgoICM0kFAAAgKNg63yVWW+draD3jjDPMebS/3DrVRBdSanVcq8Je0wWUkydPNudz5841R6/YSSpsgw8gEen/cbooPdbsHdz6Ovvss+Wss85yHsWfTjDjziiCikDuEqtArtNHdBRgtEOz/met00S0XSXeYVQ/Fi//I7QXAnaSil6YsHgTQLTUFIb37NkjH330kfPoRLt375adO3c6j8LLzc11zhB0umbKy7vC8Si6wTsEcpdYBXJbxdaNaaI5C9v+ufqfwuLFi51nE5+GcTtJRT93bVkhjANQ+v/D4cOHnUci27dvl0OHDjmPwodmbSnU/0/8SAs5sda8efMG7SC9efNmOXjwoPMo/hL9Yoe4ltgI5C6xCuS6W6QuetT+5oyMDOfZxhs8eLCZbJJMrRq6gFR71vWHp/bM6yQVblECiccdrN1VaQ3X7haLWIbpmsJwTdOyUlJS5LzzznMehUdbReIIvfiLtXgMbYB3COQusQrkI0eONK0VpaWlUfsHpSP+dKpIMlXH7eesCONA8Oh6mr1795pzG6rdFetohOvQNgJdSN+qVSvnUfjQ3KxZM+6yAYgrArlLrAK5/XOj+Wfa6ni0q+5+5Q7jOtaQSSqAv9iea60Ybtu2zTy3Zs0ac2xI0HYH69CWCh0fqyFaEaYBJAICuUssArld0BnNSra2begGOLqYceXKlZ5VibW6pTuCDh061NPKtHusIWEciB/9/8wGbts6cuDAgepJR5GwbSCdO3c21Wp7rgjXAJIVgdwlFoHcVnZ1O/kJEyY4zzaOblGvi1d07rcubvSK/Xu9DMWhM8aT4W4AEE/u0G3bSSKtcIeGbVvJPvPMM9k1FwBqQSB3iUUgz8vLk2HDhkUtPNuKu9q3b59nP+QKCwslMzPTVOWXLl3qyd/rDuPMGAeix7aX6ASSDz/80FS69f8WbYOrja7daNGiRXXgtpVtFpsBQOMQyF1iEchtVbmkpES6devmPNtwNqR6WaXWleQ6GUB5UaXWsMCGP0DjhQvedVW7be+2ThKxCyCpcANAbBHIXWIRyHv16mV++OkPxcb2Rrp3/PSqOu4Ox9Fsu6mJ++9jwx8gcnrhvGPHDjMeUBdT1hW8tb3ETiDR1hIN3fxbA4D4IJC7RDuQa7i0kwCi8efZ9hf9QerVjl327/RiASlhHIiMtpdo1VuPGzZsqHVRpbaZdO3a1QRvbTGh2g0A/kMgd4l2ILf93tEI0BpW7Tb50Wp/qYu7Xz3WfydhHAhP/x1qq4nuivj+++/XGL7drSZUvAEgWAjkLtEO5HYhZDT6veOxEZCG5IULF5rzaG75H0pvtevXRxeUEcaRzCKtfIdWvdn9EQCCjUDuEu1AbhdgRmPCSqJuk69hXL82WvnXkDF9+nRupyMp6JqQd999V7Zu3Woq4Lr4OxwbvrX6rQssmWgCAImHQO4S7UBuJ6w0dst82zriRR+3l0LDOFvhI5G5W0/0Lle4BZd6B0wXguuulFr5JnwDQHIgkLtEO5DbP6+xE1GmTp0qEydOlPnz58e0dcRLhHEkMm330gvxt99+u9bqt64vsT3fetHNvwEASE4EcpdoBnL3iMLG/FnxGHUYa4RxJBrbfqKLn2vq/dbqd//+/U3V++KLL2adBACgGoHcJZqB3LaZNHbCSjxGHcYSYRyJwB3AX3311bA7XOrru2/fvtKlSxeq3wCAWhHIXaIZyHVSSFZWVqMnrNiNhWI9dlCD8uTJk2XSpEkxq9wRxhFUkQRw235C7zcAoL6aOkdE2e7du81Rx5I1lI461PCqt7pjPXdcw7jeZo/VSEXCOIJEe8DXr19v7lDphCNtG9Oxozo1yYZxDeA6QUl7xfUCXu9g6WucMA4AqC8q5C7RrJBHY8KK/TOiMTaxNraaH6spLoRxBIG2memW86tWrQrbA04FHAAQKwRyl2gGcvtnNXQhpoZY3exDHT58OGYB1va6q1i0xRDG4Vf62ty0aZMUFRWZKUahbA+4hnACOAAglgjkLtEK5NGYsGI3FYrGLp810dvyN910k7kFP2XKFJkwYYLzluggjMNP9PW+bt26GvvA7RQUbU1hESYAwEsEcpdoBfLGTljR4NCvXz8TZBu7qVBt7AQXDSILFiyIagAhjMMP9HW4du1aWbJkyZfaULRFS/vD9d/aRRddxA6xAIC4IZC7RCuQN3bCii7m1CqdBuVYLrK0LTHRDv16QTFmzBgTgAjj8JK+9vT1vHr1anPBqReEbvp6HDhwIH3gAABfYcpKDDR2wsrTTz9tjnfeeac5xoKONtRb97pglDCOINMWscLCQrMIulmzZtK9e3fT7qVhXKvgemGsAV3XYsydO9fcuSGMAwD8hAq5S7Qq5I2ZsOLuP4/lYs5YcIdxDUJ6p4DdCBELdiKKvsZCe8FtFVxn+PP6AwAEAYHcJVqB3P45DZmwYvu6Y7HIMpYI44glfX3ZBZnhWlH03wu94ACAoCKQu0QjkDd2wopXO3NGE2EcsWB3x9TZ+KFjCd0TUYLy76ROR4tlZqc0ydnqPK5RqqSPmyyj/+NC6ZzxHemQQuchAAQdgdwlGoG8MRNWvFjMGQtTp041gYkwjsbSEK5zwRcuXGgu8Ny0FUXngl911VWJ+RqLOJC7pGZL7vyJcsd3O0iK8xQAIHgorUTZ9u3bzbFt27bmWB9aCVS66CwodF46YRyNoRN/tA1l5MiR5u5SZmZmdRjXC9uCggLT/qULMrOzs3mNuZXnSU5GlvzkqY1yyHkKABA8BPIo+/DDD82xvhNWtDJob8tfe+215hgt2lKi85Z1EkU02c2L1BNPPEFQQsRsCNfXpY7f1HUTNoRrP7idiqJ3mTIyMpKsL7y9ZOfvNHfpwv76YrcULX5CxqWnOu+/UfKG3yePFx90HgMAgoZAHmUbN240R51zXB96m15pRTDa4WPWrFlmEoW2AUSLO4xreEqYPl7ETLgQrq9LvbviDuG6mLl3796My6xJ01TpMWikTF/2liy7P8N58hXJmbBIthxzHgIAAoVAHmUrVqwwR52HXB+PPfaYOWr/eDStX7++uvI+adIkc2ws7XV3h3ENT0A4tYVwnQ+ui5d1J01CeAM0/ZZcNeHnkmsr5YVLZfV7R6rOAQCBQiCPIm0NsePY6tO+oaHFzlK+9NJLzTEa9OMZNWqUOdcNgKLRUmIXnirt7SWMI1SkIVx3seXOSiOlpMmoB2+Vqki+Wl5YvV0okgNA8BDIo6isrMwcdRpEfdiJKhpWolkh1FYVvUDQjycaC0XdYVw/Vu3tBZSugSCEx0NTOT2tv9xiEnm5FK7cJB+Z5wEAQUIgj6I9e/aY4/nnn2+OkdIgo2zYjQZ3q4r2pTeWVj3Hjh1rzjVgabBCctMQrguF7XQUQnicpLSSjpc4bStvbJPdR6tOAQDBQSCPoo8+qqpNderUyRwjocFZq9jaOx7N0PKrX/3KHOfPn1/v7ftDaRjXCrt+nLr4jjCevLQNSu+UhBtRaBdmEsI91vRr0vyc+q1ZAQD4C4E8itasWWOOZ599tjlG4k9/+pM5Rnv2+PTp002VcujQoc4zDaMBzIZxbX2xVXIkFw3hugGULlbWOznhRhTahZkAAKB+CORRdODAAXM866yzzLEuGnZtW4nuPhhNOjpRq5SN6UnXj0+3xLdhfPbs2UzBSCJ690bHW/bq1cuEcPta1deCLuhlRCEAANFBII8iWzWMtEVk3bp15qgBx2+b6tgwrp+T9gRrxZ3QlfjcE1K6d+9uxlvaliqd1GN3zNQFvbwefOLYv+Tgh4edBwCAICKQR4kGGVWfOeJ21GFj20piYd68edVhXLfET66dEpOLXnzZxZmhE1J0DYJOD9JJQNq6xOvAhz7aJCsLy81patalcuHJ5hQAECAE8ijZu3evOUZaHdcJFbm5ueY8LS3NHP3CvQvns88+y5b4CcrdF+5enOmekJKdnc3339c+lw/+slz+bM5T5ZKOrSTFnAMAgoRAHiXbtm0zx0i3zLdb5Wu7ip+qjhrS3LtwNnZCC/xF7+SE6wvX0Zh2cSYTUgLk0HpZMGeRVNXH+8iNfc7jP3UACCD+746S3bt3m+M555xjjnVZuHChOd56663m2BjaUqKVTm09aAz3xj/swpk4bEuK3bQnXF/4jBkzWJwZNMc+kOVTH5ScFU67ym3fl8wLTjXnAIBgIZBHyc6dO83xvPPOM8faaLuKbQ9o7Fb5+mdNmzbNVDrtItGGCN34h104g0+npLhbUtyb9pSWltIXHlSHtsjyRXNl/NU95epfFFY9l/oTefS/r5Vv8T86AAQS/31HyYoVK8zxzDPPNMfa2PfVGc6NrUhqGNdqp7YcNLSizcY/icO9hb1OSXGPKtSWlJUrV5rvL61IfrZV8rLaSpMmTcL/+npHuTprlMxwKuMiGXL/s/fL4G+d4jwGAARNk4pKznnS0x92Vn2+LNoSoFVIFcnv07Ck1UoNSI1pC7EtJlr1XLp0aYMqne7xhswaDy59Lehryi4UVtqSohda1157LVXwIDhaLDM7pUnOVudxJFKz5ZHF0+TuXqlUVwAgwAjkLg0N5Fu2bJGOHTuaKrX24tZGq9Hax6t0AV1Dw68G6X79+pmqtvYBa/BqCB11Z8cbavWUMB4c+lrSthOtiOvrwNK7HN/73vdYmBk0EQfyzpKde78MurCjXH5dD0kliQNA4PFfeRTs2bPHHJs3b26OtVm+fLk5NrZdReeEawjTqnZDw7hO23DPGieM+59eiGk13M4Mdy/Q1IW4ukBTd88kjAfQyT3k3vcqTDGg9l9/k/n33ixDBhHGASBR8N95FHz00Ufm2KlTJ3OsjQZfpdXthtLKqB1NqFX5htCpG/bPeOKJJ5g17XP6PdcLKH3daJuSe2a4XaCpC3FpTQEAIHhoWXFpaMvKuHHjTO9uXT3h0WpXUTbYN6Q67h5v2Ng+dsSOVsN1cs7TTz9dHcCVVsPvvPNO6du3L3c1AABIAFTIo+DAgQPmeNZZZ5ljTaLVrqI0iDckjOtFgXu8IWHcfyKthhPGAQBIDFTIXRpaIbe/r67fE63pKg3lXggayQJUeKumSSlUwwEASGwEcpeGBHLbhqILI9euXes8+2XRbFdpCMYb+pPODX/55ZdNRdw9KcVuzsS8cAAAEh8tK42k4Vqlp6ebY02i2a7SEDqVxU5UmTRpEmE8zuwummeccYYMGzbshEkp+ppi8x4AAJIHgbyRNm7caI5t27Y1x5pEY7pKQ+nfbSeqPPvss0xUiRO9S6HTbUJ30dSLtJKSEnrDAQBIUgTyRjp06JA5tmrVyhzD0XYV7Q1Wl156qTnWh/YW6+ZDDaGV2KysLHOuvetUXb1nF2nqbq6ZmZnmtaB3KubPn8/ccAAAQCBvLFsh79y5szmGs2nTJnNsSLuK9hjrpA3dCVTP60OD4KhRo8w5E1W8pxdSOhLTbuCjtH9fL4x0vUF2djZzwwEAAIG8sWzlWqufNVm4cKE5NqRdZdq0aeaoU1HqE960PUL7kO1EFT1H7OlFk7YI9erVy1xI2YkpekFUVlYmc+fO5cIIAACcgCkrLg2ZslLXyEMNaLpwT9V3uoqGfa2MK21tqE8gt5sV6ULBBQsW0JccY/q9cu9+qvRrr1XwgQMH8vUHAAA1okLeCLY6rsGrJkVFReaoVer6hjIN1So/P79eYTwvL8+Ece1T1t5lwmDs2LYUvXCyYVy/19qWoos0dfMmvv4AAKA2BPJGsCMPa1soadtV+vfvb46R0rYHu/hPK6yR0oCoY/TUrFmzmKgSA9oOpN8fnZYSri1FN1yiLQUAAESKQN4I27ZtM8fLLrvMHENpcLPbnqelpZljJPT32d5xDdWRVlh1EafdFl8neBAKo0vbj+y0FJ1coxdMendE72DY2eFcAAEAgPoikDfC7t27zTElJcUcQ61bt84cdbJGfVpOtF9cxyhq60OkoTp0Eaf2LiM6dHSktqXoWgDaUgAAQLQRyBth586d5njeeeeZY6iVK1eaY31aTpRWWTXo3Xfffc4zddPdN23FdvLkyc6zaCi9wNH2H7uJj7stpbS0lLYUAAAQNUxZcanvlBUdbacV6XATUDTQ2VGI2lccy1YGXcSpfePab669zbRNNJy2paxYscK0DOn3VunXVS+O0tPT63WnAwAAIBIEcpf6BvLaRh5qm4NWVrVirdXuWLF/j9IWCqq2DaNB/LnnnvvS2EJtTdHdVWlJAQAAsULLSgPZkYfaHx6OhmOl/cWx4t6Jk0WcDaPfx3D94SUlJeZCSr+mhHEAABBLBPIG2rNnjzm2aNHCHENpG4nq0qWLOUabtsRorziLOBvG9ofr/PBwYwu7detmngMAAIg1AnkDffTRR+YYbuShVq41KGvvcayC3bx588xIRf07WMQZGb2Icc8Pt3Pe9e6CrgNgbCEAAIgHAnkDbd682RzDjTxcvny5OUZatdbZ1iNHjjRBPhLuLdo1YNJSUTvtD9c7Fv369fvS/HCdhKPfJxZrAgCAeCGQN9DBgwfNMdzIw1WrVpmjXWxZGw2LGq612m13/qyNhvbMzExzXlBQQEW3FnYjH+0P1yk0etdCgzjzwwEAgJ8QyBvI9h23adPGHC0NgXZ3Tp3OURe7I+eUKVNq3YJf2c1/lL5/RkaGOceJalqoqfPD7UJNAAAAv2DsoUukYw/dM8ZD30/bSbSCrQFQFwfWRoOjLipU4WaZh9KQqRcCWuVdsGAB1d0QulBT21HsxZLShZraM86dBAAA4FdUyBtAJ3EoDd2hioqKzLF///7mWBtbSddFhXWFce0V16CpixC1DYMwfpydmKILNe3XSIM4CzUBAEAQUCF3ibRCrgFQw5+2jUyYMMF5tn67c9o/Q8OjLiysLWC7K+ls/lNFv9baq//YY4+ZqrjSr6XuqDlw4EAuWAAAQGBQIW8AO/KwU6dO5mhpj7LSlpK6qrK2rUIDZG3hUYPnD3/4Q3OuVd9kD+P69dC7BToxRVuD7MQUXeCqFzYs1AQAAEFDIG8AO/Lw7LPPNkerPrtzan+5Vti1mlubSZMmmekguiPo8OHDnWeTT+jowtCJKbrAlSAOAACCiEDeAHbk4VlnnWWO1quvvmqOkezOqRNVtN2lthDp7hvXYJ6MgTPc6ELt3bdBnPYdAAAQdPSQu0TaQ27fT+eG25Cs88HtCMRofEndf14y9o1rEH/uueeqxxYqDeJ6p6Cu8ZAAAABBQoW8njQoWu6K9aZNm8xR21AaS/uk3fPGkymMh5shrl8D7c/XNh/COAAASDQE8nrau3evOYaOPLTtKmlpaebYGLNmzaperDh27Fjn2cRmg7hOk7ELXu3oQm3tIYgDAIBERSCvp+3bt5tj8+bNzVFpRduGyMYGct1YaOLEieY8GeaN1xbE9S5BXfPZAQAAgo5AXk+HDh0yR/fIQ/e4w5oCpPaE10Xf54EHHjDnOsYvkTe00TnsI0eOrA7ioZv5EMQBAECyIJDX05o1a8zRPfKwrnGH2neuCzR1N0mtpoejz0+ePLl6ioiO8UtE7l01dadSDeL5+flmhjhBHAAAJCMCeT0dOHDAHN0jD+sad6jTQpT2QdfUgrJw4cLqgKrBPNG4g7j2x7uDOJv5AACAZMbYQ5dIxh7a97Fvr2vcoVbHdWKI0taWcIsT169fL927dzfnJSUl0q1bN3OeCDSIa0sK29sDAACER4W8HuzIQw2VVl3jDm11XNtQwoVxbVUZNWqUOZ8/f37ChHEq4gAAAJEhkNeDHXmYnp5ujqqoqMgcw01X0QBvZ2nrhjbhuLfGz87Odp4NrtAgrgtdCeIAAAA1I5DXgx152LZtW3NUdkThxRdfbI5udVXHdcShHfWnwTzIwgVxu709QRwAAKBmBPJ6sCMPW7VqZY7a+600fIaOKNRWlNqq44ky4rC2IJ5s2/0DAAA0BIG8HuzIw3bt2pnj22+/bY79+/c3RzetCOsiTu0LD1cdD/qIQ4I4AABAdBDI68GOPGzWrJk5rlq1yhw1lIajQTxcX/iiRYsCO+KQIA4AABBdjD10qWvsoXvkoXuc4eHDhyPukdat4nV3ShWkEYcaxN3jCzWIa3WfEA4AANA4VMgjFDry8N133zVH7Q+PNIxrX/m4cePMuY5JDEIYpyIOAAAQWwTyCIWOPNTqttINbiKlu3HaUDt27FjnWX8iiAMAAHiDQB6hjRs3mqMdeZiXl2eOnTt3Nse6aKvKsGHDzPmMGTN8OwaQIA4AAOAtAnmE3CMPdWShTkhR7gkqtq0llLtVpaapK/EWGsS1NYcgDgAAEHsE8gjZCrmOPKxpu/zbbrvNhNrQYD5v3rzqavPQoUOdZ/0hXBC3O2sSxAEAAGKPQB4hbTlRZ555Ztjt8jXYaqDdvXv3Ce0ounmQ3SDIT60q+vnUFMTZWRMAAMA7jD10qW3soXvkoT0vKyur3mFTW1J0LKCGWg20SltV+vXrZ9pbtFUl3Exyr2kQ1xnodst+DeL33XefWZxKCAcAAPAeFfIIaM+40pYTWynXcxvG9TkbcN1TV2bNmmXCuB9aVfRj1IsGnYGuHysVcQAAAH8gkEdAN/5RuhjT9pK7t8t/8cUXzXHOnDnVwVZbVSZOnGjO49mqQhAHAADwNwJ5BGwI1xGHa9asMefdu3c3R13AaYP3zTffbI7aqvLQQw+Z83hNVdGPyx3ElV4wLF26lCAOAADgIwTyCNiRh6ecckp1uL3ooovM8bnnnjNHnbjSsmVLc+7eAMjrVhUN4o8++qjZ1t8dxPft2yd33XVX9ccIAAAAfyCQR8BWyG1VWYO2DbYZGRkm8N5www3msbaIxGMDIHcQt1NdCOIAAAD+RyCPwIoVK8zx/fffN0d3/7i2o2jg1WM8NgDSv1N3DXUH8ZycHII4AABAQBDII2B35XznnXfMUWd3h+Nlq4oG8UWLFpmxirYir0G8tLTUVOYJ4gAAAMHAHHKXcHPItQVFF0beeuut8vTTT5vndOpKaCuKjkZs06aNOS8pKZFu3bqZ82jTIL5kyRKZNm1a9YWCBvERI0bEZfEoAAAAGocKeR3syEMb0DX4husLnzx5sjnq4s5YhXHdDfSmm26SrKys6vnmGv61Ik4YBwAACCYCeR22bdtmjqeffro59u3b1xzdtHVEd7/UGd9jx451no0eDeLube41iK9evVoWL14cs/APAAAAbxDI67B7925z/Pvf/26OXbp0MUdLp5to+4jSnTmjOVVF22XcQVwDvw3ivXv3dt4LAAAAQUYgr8POnTvNUTfUUW3btjUhWaviyvZyax93tEKye3dNG8Tt7poEcQAAgMTCok6XcIs63c9p/7gu7tSKtbaN6G6cdsdOHTPY2MkmttpuN/TRIH7ffffJwIEDPZtnDgAAAG9RIa+FTjRx0/5xO2llzJgxMmrUKHOu1evGhPGadtdkm3sAAIDERyCvRVlZmTlecMEF5viNb3yjevGmLva0k040NDdEuE192F0TAAAguRDIa7Fnzx5zfO+998zRBvTrr79eRo4cac515GB91bapD0EcAAAguRDIa/HRRx85Z2LGGdoq9qZNm8xRq9n1nf9dWFhogridJe7eXZNZ4gAAAMmHQF6LNWvWOGciZ555pjnqAssFCxaYtpXhw4eb5yJhZ4lnZmZWt7roCEOCOAAAQMNp54FOqNM1eUFFIK/FgQMHnLPjGwNt377dHB9++OGIFlvqC0TbW8Jt6sMIQwAAgMaZNGmSGRWta/K0JTh0KEcQEMhroQs4Le3tfuSRR+Tdd9814w8zMjKct4TnniVuF4LqNBatrhPEAQAAokP3iLG0Jfimm24yOSxImEPu4p45rgs427RpY861z1tDuIZrpT3fNbWZ6O2S5557rrrfXM2fP1+GDh3K+EIAAIAoC93HxdK1ftpeHIT8RYW8BocPH3bORC677LLqanlNCzlrG2GYnZ1NGAcAAIgBnU6na/JKSkpMR4KleUwHaaxfv955xr8I5DXYuHGjcyby+eefm6uucAs5axphqBV2RhgCAAB4o1u3brJy5UpTELV0kIbuqq5txH5e9Ekgr8GOHTucM5GZM2eao25j76506+QU7VMKN8KwdevWznsBAADAC5rTtCCqeUwHaVhaWB0wYIAZP+1HBPIabNiwwRyvuOIKKS4uPmFHTr31oSMMQyenMMIQAAAg/jSP6SANHahhafFUx09rtXzXrl3Os/7Aok4X96LO888/X95//33nUdVCTqW95HbRgLaw6PjDuiauAAAAID40fE+ePPmE6XlKw7ottsYbgdzFHcjdvv/978sll1wiEydONI81iGv7im4SxGJNAAAA/9N2lQceeMBUyi3tcvBDhwOB3KWmQO6mCwVuvvlmFmsCAAAETE0jEuM9oppA7lJbINcFm1oVJ4gDAAAEm64HHDVq1AnVcu2AeOKJJ8y0Fq8RyF0iqZADAAAgcU2ZMkUmTJjgPPIGgdyFQA4AAACdnte7d2/nUewx9hAAAABwaOvKRRdd5DzyBoEcAAAAqKRrBnUHdq/XDNKyAgAAgKSxZcsWszmQbu5oxXtvGQI5AAAAEt6nn34q8+bNk9GjRzvPVNFFnHfccUdcJ+kRyAEAAJDQ/DbmMBQ95AAAAEhIuhGQtqd07979hDCuGwGtXLnSF2FcEcgBAACQcHSr/AEDBpywK6dulV9aWirZ2dlx25UzHFpWAAAAkDB27dolkydPlieffNJ5pkp+fr4MGTLEeeQvBHIAAAAEni7aXLJkiWRlZTnPVNFRhmPGjJHWrVs7z/gPLSsAAAAINB1leNNNN50QxnXRZkFBgcyYMcPXYVxRIQcAAEBgvfHGG9KnTx/nURU/jDKsDyrkAAAACKzQDX5KSkpkwoQJgQnjikAOAACAwLrsssvMcc6cOb4aZVgftKwAAAAAcUSFHAAAAIgjAjkAAAAQRwRyAAAAII4I5AAQFYekeOaV0qRJk4b/GrZIyt1/jnmcqI7Jx8snSKsmrSTzqc2VjwAgeRHIAQBxsF+KCgorLzj6yI19zuOHEYCkxv+BAADvffy2FDxTLJJ6gZx3zinOkwCQnBh7CAAxp20o10lazgqR7HzZPX+IpDpvSVZHi2dKp7QcOTxumWyefpWc7jwPAMmICjkAwGNHZNuGtbJVesgtmV0I4wCSHoEcAOCtY9tl9QurRVIzJDMtOFtbA0CsEMgBwFdqmrJyVMoX3VH1/AUzpfhoZa4tL5ZFM4dJKzulpcklMmzmIiku/9z5Pcfk0Jbl8tT4TOft+itTxj+1XLYcqm2uyedSXvwnefGEP7uJtBo2U158qVjKGzkS5dh7b8oLhZWf2SUXSOuUev4YOlYuxS89JzOHXeL6nJyPbdGKOj4vAPAnAjkABM6/ZMeyyXJ1qzTJyslzhfaNkpeTJWk3/0KWl++VzU+NlA4dr5bhMwqdt6tCmTH8aul43S+lOFx4PfaBLJ9wnbRKu0aGnvBni5Tn5cjQwWnS6uoJsmjLx86z9VV5kbDrPfmbpErGjVfIBfX5KXRoozz1owxJG/wDycnb6DxZxXxsWVdKxw4j5anNDf3YACA+COQAEDRbH5KsAb8RGTdPlpX+U3RtfkXFP6U0/35J17ev+I38/L675cfD18p3c/OlaPdnVe/zxW756yPZVQtKV+TKhN9vCZn/fVCKH7ldrv6FBviMyj9+mZR+8oXz538mu4vyJTe7c+Xv/YVkpVeG8g9sJb4+GjrusPJje/w+Ga5BPDVbcgtL5RPzcdmPLU/GpVd+ZuVPyfC7X5QtFMoBBAiBHAACKPW2R+XZX9wmV3WwSyJPlw5DfioPjutReV4uK/JeE8mdJ7+6d4j0SHXGCjZNlV53/7c8eltlqK58n8KVm+SjqrdUOiaHin8r9+a8Unl+jeQWvSDTb7tKOlS3lJwiqT2GyL2/fVny9feX/0rumr1a6l2LtuMO2/eSru1OdZ6MwNGt8trj+rGlSsbD98tPv9tBUqreUkk/th/IxAdvrbrYKFwqq987Yt4CAEFAIAeAwOkht/zgO/KtL/0PniKtO7ZzzvvILdd3cYVWR9Mz5NyLzqw6f2Ob7D5adaqV67W//52sqDxLHfdTGdWjedXToZqeK4PHj5WMytPyZ16Voo/rV4o++vd1kl9e+XdkXSoXnuw8WS/l8rfS3XLIeXRcUzn9qqmy21TMfy+3dahH2AeAOCOQA0DgpMl/XBQuMJ8sX2/uTC2p74Y7R3fIuvziypO6RxE2Pec86aal6PK/yLq/H656MiKNGHd48rlyaZZW/yv/2hk/lEHj58oiFnECSBAEcgAImtSW0vxrdfz33aylfKNZPf6L37ND/rZVT4plxtVnnTDB5Eu/vnG1zDCrPcvkbzsO6ElkGjXu8ExJv+cXcr/2iWtLzoxRkqWLOL9+kjRpNUxmvrhIXiouD+mJB4BgIJADQNDUN2z7RKPGHVZqmvpdmfrHFbJsYa5km2ZxR3me5AzNksFpreQkDed/3hKmpQUA/ItADgBwSZfcok+c6SV1/XpP5g9p4/y+ujRi3KFbSge56oZ7Zf7uCvlid5Eszl8o88ZpR7tDw3lGlty9aAfVcgCBQSAHAIh8rbmcY6rO9WxDiVhDxx3WrGlqDxk05Aa5bXpB5cXBP6V02byq0YeyUZ666zeyop4LTgEgXgjkAACR07tI5i26aHKr5P3mz7XO8T625SnJNP3k/yVPbYlwvGBDxx06jhbPlAtq/TtPlw5X3Xp89GH5fjn4LwI5gGAgkAMAKrWUtMwMZ473LJny9MbwfdjHdsji6bPE7P2ZMUD6XBBZuG7suMOTL7xUsswHt1qe+cPbNfSIfy4fbn9PzHrT9hfIuWc1aK4iAHiOQA4AqNRUTk//iTx7v/Zjb5S84TfJT2YukuJyuxvnMTm0Zbk8df8oyXpKt62/RnKnDpEOEf0UacS4Q+v0PjLm0Z9UXjCUy4qc4SEfW6VDW2T5U5Pk9uELKx+kSsaEa6U7eRxAQBDIAQBVmn5LrprwS8k3iyQrQ3lOlqS1+qoz7vAk+XrHq2X4jMLKvJstj/x1rvy0ps2DQjVq3KF1inxr8P3HLxhO+Ngqf329o1w9fIasqAzj6ffPl6dv7cQPOACBwf9XAIDjUjrJkOl/lN1Fr8jC3OyqFharMojnLnxFiornytheqRH/AGnsuMNqesEwtYaPTTJk3LyFsrioWJZN/a6k8tMNQIA0qdDZVQAAAADighoCAAAAEEcEcgAAACCOCOQAAABAHBHIAQAAgDgikAMAAABxRCAHAAAA4ohADgAAAMQRgRwAAACIIwI5AAAAEEcEcgAAACCOCOQAAABAHBHIAQAAgDgikAMAAABxRCAHAAAA4ohADgAAAMQRgRwAAACIIwI5AAAAEEcEcgAAACCOCOQAAABAHBHIAQAAgDgikAMAAABxI/L/Ac6q7w4j6SKpAAAAAElFTkSuQmCC" width="438" height="324"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Which curve represents a catalysed reaction under the same conditions?</span></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Graphical representation of catalysis was also well answered.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Several reactions of calcium carbonate with dilute hydrochloric acid are carried out at the same temperature.</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;">CaCO<sub>3</sub> (s) + 2HCl (aq) → CaCl<sub>2</sub> (aq) + H<sub>2</sub>O (l) + CO<sub>2</sub> (g)</span></p>
<p><span style="background-color: #ffffff;">Which reaction has the greatest rate?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="563" height="199"></span></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>65 % of the candidates chose the correct combination to give the greatest rate of reaction. The most commonly chosen distractor was D where “smaller surface area of same mass of CaCO<sub>3</sub>(s)” was chosen. It seems these candidates confused “surface area” with “particle size”.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which properties can be monitored to determine the rate of the reaction?</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;">Fe (s) + CuSO<sub>4</sub> (aq) → Cu (s) + FeSO<sub>4</sub> (aq)</span></p>
<p><span style="background-color: #ffffff;"> I. change in volume<br> II. change in temperature<br> III. change in colour<br></span></p>
<p><span style="background-color: #ffffff;">A. I and II only</span></p>
<p><span style="background-color: #ffffff;">B. I and III only</span></p>
<p><span style="background-color: #ffffff;">C. II and III only</span></p>
<p><span style="background-color: #ffffff;">D. I, II and III</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>One G2 form queried if visible spectroscopy is on the core syllabus and therefore should candidates be aware of monitoring a reaction via colour change. However, 6.1 clearly states that following change in colour is one method of following reactions.</p>
</div>
<br><hr><br><div class="question">
<p>Which experimental methods could be used to observe the progress of the following reaction?</p>
<p>Cr<sub>2</sub>O<sub>7</sub><sup>2-</sup>(aq) + 6I<sup>-</sup>(aq) + 14H<sup>+</sup>(aq) → 2Cr<sup>3+</sup>(aq) + 3I<sub>2</sub>(aq) + 7H<sub>2</sub>O(l) </p>
<p>I. Change in colour <br>II. Change in mass <br>III. Change in electrical conductivity </p>
<p>A. I and II only </p>
<p>B. I and III only </p>
<p>C. II and III only </p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>For the reaction <strong>R </strong>→ <strong>P</strong>, which letter represents the activation energy for the catalysed <strong>reverse </strong>reaction?</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="specification">
<p style="text-align: center;">CaCO<sub>3</sub>(s) + 2HCl(aq) → CaCl<sub>2</sub>(aq) + H<sub>2</sub>O(l) + CO<sub>2</sub>(g)</p>
</div>
<div class="question">
<p>Which methods can be used to monitor the progress of this reaction?</p>
<p><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\begin{array}{*{20}{l}} {{\text{I.}}}&{{\text{Change in colour of this reaction mixture}}} \\ {{\text{II.}}}&{{\text{Change in mass of this reaction mixture}}} \\ {{\text{III.}}}&{{\text{Change in volume of gas evolved}}} \end{array}">
<mtable columnalign="left" rowspacing="4pt" columnspacing="1em">
<mtr>
<mtd>
<mrow>
<mrow>
<mtext>I.</mtext>
</mrow>
</mrow>
</mtd>
<mtd>
<mrow>
<mrow>
<mtext>Change in colour of this reaction mixture</mtext>
</mrow>
</mrow>
</mtd>
</mtr>
<mtr>
<mtd>
<mrow>
<mrow>
<mtext>II.</mtext>
</mrow>
</mrow>
</mtd>
<mtd>
<mrow>
<mrow>
<mtext>Change in mass of this reaction mixture</mtext>
</mrow>
</mrow>
</mtd>
</mtr>
<mtr>
<mtd>
<mrow>
<mrow>
<mtext>III.</mtext>
</mrow>
</mrow>
</mtd>
<mtd>
<mrow>
<mrow>
<mtext>Change in volume of gas evolved</mtext>
</mrow>
</mrow>
</mtd>
</mtr>
</mtable>
</math></span></p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p style="text-align: center;">CaCO<sub>3</sub>(s) + 2HCl(aq) → CaCl<sub>2</sub>(aq) + H<sub>2</sub>O(l) + CO<sub>2</sub>(g)</p>
</div>
<div class="question">
<p>Which change does <strong>not</strong> increase the initial rate of reaction when CaCO<sub>3</sub>(s) is added to excess HCl(aq)?</p>
<p>A. Decrease in the size of the CaCO<sub>3</sub>(s) particles</p>
<p>B. Increase in the temperature of the reaction mixture</p>
<p>C. Increase in the concentration of HCl(aq), keeping the same volume</p>
<p>D. Increase in the volume of HCl(aq), keeping the same concentration</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>On the following Maxwell-Boltzmann distribution, which letter represents activation energy?</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" 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" width="363" height="354"></p>
<p>A. A</p>
<p>B. B</p>
<p>C. C</p>
<p>D. D</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>100 cm<sup>3</sup> of 10% hydrogen peroxide solution decomposes at 298 K to form water and oxygen.</p>
<p>H<sub>2</sub>O<sub>2</sub>(aq) → H<sub>2</sub>O(l) + <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{1}{2}">
<mfrac>
<mn>1</mn>
<mn>2</mn>
</mfrac>
</math></span>O<sub>2</sub>(g)</p>
<p>The dotted line graph represents the volume of oxygen produced.</p>
<p><img 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hGIIYH169fbwY+Li4uRl5cHzs3T6hYxBKysREAERCBGBFwKPQD7ijH/sStww71fYnWlSjVF/ZsfxeRH++Lcuu6DJUvoVYKrHRFIGgGuZjFs2DB7CbPCwkL7e9Iqo4JFQAREQASqJeBe6NnZl2H3N/Pw0SeLseCL3chs2Rlt27RD9xOPQE6VuXvV1ifkSQm9kGh0QgQSQoDDsxR4nIvH4McUfPKoTQh6FSICIiACUROIkdCLuvywb5TQCxuVLhSBmBOggwXXqd2wYYMdNoVz8zRUG3PMylAEREAEYk7AnTNGzKujDEVABLxGgGFS2rdvX+FwobApXush1UcEREAEQhNwudZt6Ix1RgREILUJmNh4Zp1aEww5tVul2ouACIhAehGQRS+9+lutFYGwCHColvPvKPK4Ti33ueKFkgiIgAiIQGoRiFjolf1nIJp0uwV9n3gNLy/egK1lWt4stbpctRWB6gk4h2rnzp2rdWqrx6WzIiACIuBpAhEP3WbWa4OB2Q/gqTvG4nU2rUUPdLjsYlzc5VScf/qJOKVebcTI0dbT4FQ5EfAbAedQrWLj+a131R4REIF0JRCl120Z9nz3EZZ8PAsfz/0HZrxdjLnraNk7DvUvvQTndu+Kc/NOwbnHN0b9mrGRffK6TddHVO1OBIFAr1pa9ZREQAREQARSn0CUQi+g4WWbsf7T6Vj4r1n456y5eOX9UuwEkNGhF04561o8Mro3utVxJ/gk9AKYa1cEYkSA8fAGDhyI3NxcOzYew6goiYAIiIAI+INAbIReJRZ7sOObhfjPwnfwyfx/YNrLXdHjq2cxqnHEo8SVcpXQq4RDOyLgmkBgAGR51bpGqgxEQAREwHME4iD0KrfR2lWKnQfnoK47gx4k9Cpz1Z4IuCHgXKs2Pz/ftuS5yU/3ioAIiIAIeJNAxF63kTYj4xD3Ii/SMnW9CIhAaAK03DF0SnFxMcaPHy+RFxqVzoiACIhAyhOIu9BLeUJqgAj4iACXLuvdu7e9fNmSJUswYMAAH7VOTREBERABEQgk4G7iXGBu2hcBEfAkAYVO8WS3qFIiIAIiEHcCsujFHbEKEIHkEmDolG7dutmrXAwdOhTz5s2zLXrJrZVKFwEREAERSASBGAi9Muze+A9MWLwN5bBQtvFFPHVlPWRmnoyW9xZh7o79iWiHyhABEQhCgPPxKPLofMH5eIqPFwSSDomACIiAjwm4FHp7sf3DK3Hh8Rfiukn/wQ/WYky/ZxiGT62Ho05bj/I/9seFD8zDBh8DVNNEwKsEnPPxaMXTfDyv9pTqJQIiIALxI+BO6JX/E0WjpmFuo+sx6Mq2yFk5Hi9O3g30/ANe/ddKTC6og93PvYHxm/bFrwXKWQREoBIBzsdj0OPRo0eDS5lx6JZetkoiIAIiIALpR8Cd0Pt+Ef79SRkO6n8dnjwtB5s++gCzcRjqndMBJ2ccgqNPaArs/BLLN/4v/ciqxSKQBAIcotV8vCSAV5EiIAIi4FEC7rxuy/ZgN9c6A1ALX2P14o0AOqFr2yNRE//Dju0lABog6yCX0ZI9Ck/VEgEvETBOFyUlJfZ8PA3Veql3VBcREAERSA4Bdxa9I05F566Z2Pv2NEyY8SdMmbITaNMDfTrUwfblT2LcX9YBrU5DtxZ1ktM6lSoCaUKA69W2b9/ebq3i46VJp6uZIiACIhAGAZdLoO3B1g+uwBU9p2OubdlrjxNfmYrFV6zAs516Y9ia83Demy+gqEdT1A6jMtVdoiXQqqOjc+lMYNiwYRgzZgzatm0LrVebzk+C2i4CIiACVQm4FHrMcDe2ryzCO3/bhZJzz8dVpzRBbsZGLH5+PJacMQTXtj4cWVXLjfiIhF7EyHSDzwk4gyBzvVqGTjn00EN93mo1TwREQAREIBICMRB6kRQX/bUSetGz053+I0CnC3rWcr3agoICMJSKkgiIgAiIgAgEEnDnjGHnZqGstBj/mbcaGwKcaxvWWY/i1+rg0KduxjWH1wgsW/siIAJREJDTRRTQdIsIiIAIpCkBl0KPAZMHIr//q5ixzgqOMPv3ePjx4Kd0VAREIDICdLoYOHAgcnNzQacLxceLjJ+uFgEREIF0I+DO69YOmPwaZmzrjBOGDsUNXWsB2d3R4bYbcX1nul90Q/epd2BYA1nz0u3BUntjT4DDsxR5dLpQEOTY81WOIiACIuBHAu6E3i8BkzOvvhtFhY/irutaADt/g9NuGIMX352Mpy74CB+9XYw1IYx9fgSqNolAPAgwJp5Z6YLLmR199NHxKEZ5ioAIiIAI+IyAO6H3S8DkWs0bolnGQTjimGPQFF9h+dc7kVH3PFx8+THY8+Lf8PJXAZP3fAZRzRGBeBGgZy2HZydOnAh61lLkybM2XrSVrwiIgAj4j4A7oZfbFM2aAvu+2oINVgbqNDwGx2Mr1n37EyzUQM2DagHYhI3fa61b/z06alG8CRinC3rWFhYWgvPzlERABERABEQgEgLunDEOORNnX1MPDzz9MC5rcSjev/k0nNH6Obz3+t/wcNOGOGTaaiD7ZLRoeFAkddK1IpD2BIzII4jx48dDy5ml/SMhACIgAiIQFQHXcfSs78bjiZtvxYhdYzD3navQ8r2+uObyGb+slNEUDUZNwaL7TsdRLpe7VRy9qPpXN6UgAVruuNoFE4dq5Vmbgp2oKouACIiARwi4Fnp2O8o2Y/lnNdC8QwPUrlgpYwu+69oL15zZHPVdijyWIaHnkSdG1YgrARM+hZ61/C6RF1fcylwEREAEfE/AndCztmLdggX4dGt1brWHIqd1G3Ro2RD1a0av+CT0fP8spn0DOTxLpwuKPDldpP3jIAAiIAIiEBMC7ubo7Z+PN6/rixFrD1yXjE6/x7CX7scTJx2K6OXegcvRFSKQagToWcuhWuNZqzVrU60HVV8REAER8C4Bd0KvRlvkDT4Rx438HGs6DcBFV56BLns3oH7N5Vg6eyaeee8INBl5Dx5o9CZmjn0Ghf0ORtN5D2L4Ee6K9S5O1UwEIiNAkdetWzd7zVqGT5FnbWT8dLUIiIAIiED1BFwqrlJ8/fkarO78KCbPuh3X5Py6AoZ14yQ06jEQ967KQsuHZ+Li487Cvy56Cy8vuBnD+jSTVa/6ftHZNCDgFHkMn2IcMNKg6WqiCIiACIhAggi4i6O37X28V7QbWb3ORB+HyGPdM3LOR49e9WBNW4jZWyzUa98N52A1Vq/bhr0JapyKEQGvEmD4FK5uwRh5DJ8ikefVnlK9REAERCC1CbgTejWyULsWsG/F11gV6I9hbcCG5TuBw7KRm5UBa3cpSpCNgw6qJWteaj8zqr1LAs4YeXPnzlWMPJc8dbsIiIAIiEBoAu6E3uEX4OJBh6N8wv247L6/YfLn67Bq1RdY//krmPbgQNw9uQbqXH8+rjnoI8yaVIQ5aIcu7ZpA4ZNDd4jO+JsA5+C1b9/ebiQ9azk/T0kEREAEREAE4kXAXXgVANaOv2PysAEY8vIP2Fmplo2Qe91jmFrYD10+Ph+tenyC7f3HYc64fujCldEiTAqvEiEwXe45AoqR57kuUYVEQAREwPcEXAs9m5D1Izb9+zV88P5CzCgGstqfgy5ndsdVpzRBbkY5dq+ahD9/fiIuuqA9WteJzogooef7Z9HXDRw1ahRGjx6tGHm+7mU1TgREQAS8RyA2Qi8B7ZLQSwBkFREXAiYQcl5eHqZNm4ZDDz00LuUoUxEQAREQAREIJBCdeS0wF+2LgAgEJWBEHmPkabWLoIh0UAREQAREII4EXMbRi2PNlLUIpDABxsjr1asX5s+fDwVCTuGOVNVFQAREIMUJyKKX4h2o6nuPgAmETJFXUFCg1S6810WqkQiIgAikDQFZ9NKmq9XQRBAwIs8EQubQrZIIiIAIiIAIJItADISehbIdy7H80xVY+X1g1GQAWa3Q4fw2aFErI1ltVLkikBACDITM4doNGzbYq11I5CUEuwoRAREQARGohoBLobcPOz67A7de9jQmrAki8uyCB6Ng0zMY1dhlUdU0QqdEINkEnKtdcEkzibxk94jKFwEREAERIAF36mvvTIy/6RlM2NIZJ9x9FS5pVI6sH36oTLZuF5x7WI3Kx7QnAj4i4BR59Kxt166dj1qnpoiACIiACKQyAXdC7/ulWPxROWoOvQ8z/3gujtbobCo/C6p7FAQo7DhcyySRFwVA3SICIiACIhBXAu68bg9pgIaNgIy6B6OuRF5cO0qZe48AlzTr3r27XTGJPO/1j2okAiIgAiIAuBN6uZfj2ruPQ9lr0zF2/S6EmqUn0CLgNwLOdWs5dKvhWr/1sNojAiIgAv4g4G4JtP1zMeXaK3Dfq1uxFo2Q060zmmz9sjKZnGtx28wRuO5wd/P0tARaZazaSx4Bp8ijJU9LmiWvL1SyCIiACIhA9QTczdFDKbat2Ia1dhmbUTrvLSwPLC/7W2wrCzyofRFITQISeanZb6q1CIiACKQrAXcWvQRSk0UvgbBVVFACo0aNwujRo9G2bVutWxuUkA6KgAiIgAh4jYBLi57XmqP6iEB8CDAu3sSJEyXy4oNXuYqACIiACMSJgDtnjF8qZe3+DB+/eisKBnRC686P4KUfd+LLKcMwatEW7IlTxZWtCCSKgBF5+fn5suQlCrrKEQEREAERiAkB1xY968dJePzqmzBy1u5fKtQJ3+zZjg0LX8LowavwyZsvoKhHU9SOSXWViQgkloBT5HF+npIIiIAIiIAIpBIBdxY9ayU+eGg4Rn54Afp+8DnmP1T/l7Y3xJl3j8LI376LWbe/gjf+q8ArqfRQqK4/E5DI05MgAiIgAiKQ6gTcCb3SOZg95UdkXj0AD3Q7CgdXBE3OQK0jb8B1NxwDfPEJ5q011r5Ux6X6pwsBibx06Wm1UwREQAT8TcCd0Nu1FVs2A7WaN0TzjP8FkMpC3cNyAZSg9L/lAee0KwLeJSCR592+Uc1EQAREQAQiI+BO6OW2wHGtM7B3yRoUW4Gz8L7CZ/9cDWS3wglNsiKrla4WgSQRkMhLEngVKwIiIAIiEBcC7oTeIeei1+BjccjUxzDg6QVYX7IfwC5sXfsp3nm0H37/jIXaV12AyxvXikvllakIxIrATz/9ZC9jxhAq9K6V40WsyCofERABERCBZBJwHzB531K8/4eL0PvRTdhZqSXZqH35g3jxmSG49gjXzr1QwORKcLUTQwIUed26dUNxcbFEXgy5KisREAEREIHkE3Av9NgG60ds+vdr+OD9hZhRvAcZJ3RH21O6oX+PVmhSs8JDw1VrJfRc4dPNIQg4RV5hYSGGDRsW4kodFgEREAEREIHUI+BO6FlbsW7BAny6tbrwKYcip3UbdGjZEPVdiD4JvdR7uLxeY6fIGz9+PDg/T0kEREAEREAE/ETA3Zjq/vl487q+GLH2wEgyOv0ew166H0+cdChiY+M7cJm6QgRCEZDIC0VGx0VABERABPxEwJ3Qq9EWeYNPxHEjP8eaTgNw0ZVnoMveDahfczmWzp6JZ947Ak1G3oMHGr2JmWOfQWG/g9F03oMYHoM5e37qBLUlsQQk8hLLW6WJgAiIgAgkj4A7oYdSfP35Gqzu/Cgmz7od1+TUqGiJdeMkNOoxEPeuykLLh2fi4uPOwr8uegsvL7gZw/o0k1WvgpS+JJKARF4iaassERABERCBZBNwF15l2/t4r2g3snqdiT4OkcdGZeScjx696sGathCzt1io174bzsFqrF63DXuT3WqVn5YEJPLSstvVaBEQARFIawLuhF6NLNSuBexb8TVWBfpjWBuwYflO4LBs5GZlwNpdihJk46CDasmal9aPXHIaL5GXHO4qVQREQAREILkE3A3dHn4BLh70IMY8cT8ua7IPf+h7Ck7N2oWD/rcUS6c9irsn10CdEefjmoM+wqxJRZiDdujargkOSm6bVXqaEZDIS7MOV3NFQAREQAQqCLgLr8IQejv+jsnDBmDIyz8EBExuhNzrHsPUwn7o8vH5aNXjE0E7LBYAACAASURBVGzvPw5zxvVDlygWylB4lYo+05cICEjkRQBLl4qACIiACPiOgEuhtwfbt1k49De78W1FwGQgq/056HJmd1x1ShPkZpRj96pJ+PPnJ+KiC9qjdZ3oRosl9Hz37MW9QRJ5cUesAkRABERABDxOwJ3QK3sdj2Xfiqfzb8c1F3VHn7yT0CEnCnNdGJAk9MKApEsqCEjkVaDQFxEQAREQgTQmEJ15zQDLbIbjr8tE1osj8MglndCxw0XoeOdzeGTOKmwsC/TOMDdpKwLxJSCRF1++yl0EREAERCB1CLiz6NntLMOe7z7EolnjMe316XhxZok9Vy+jQz/k9e6FQb26o2frI5DjcjkMWfRS56FKdk3btWuH4uJiaO3aZPeEyhcBERABEUg2gRgIPWcT9mDHVzPw/rRX8I83ZmPcR3sAZCOr61XoObg/RvY6DR3r/hpU2Xnngb5L6B2IkM6TANernThxIvLz8zFhwgRBEQEREAEREIG0JuBu6LYSOgtlpcuxatl/sGbNCiz5nCIPyOjQHqd8+xe81v90nNzzIYzd9PPxSrdqRwRiQCDdRV75l0NwbkYG+E9R5U9jNLhtHJ5dVhIDyspCBERABEQglQi4FnrW7tVY8cFDePr2VjjtyI7odMkjGDm5Pnb//jk8/P5KfP3JfMxf/iU+f/VMdJpbiIJpa7EvlQiprilBIN1F3q+d1AiNXlyBfZYFy3z2v4e36xdiaLu7MWqj1qX5lZW+iYAIiID/CbgLmLx/Ov7cpTeGLaXjxXFokP8Q7rysB/oGet/WbInWXU5Bc3yFbdlaGcP/j1ViWyiRdwDema1x2u+GYPh9Q/HiO7fi3htawd0v/gHK02kREAEREAHPEHBp0auBWrgO17wwG+9uKcaWCXfjkYs7Bg2xktH4Njy0dTm+ym+pl4xnuj/1KyKRF0kfHo/fNvuNfv8iQaZrRcBDBObNm1dRG35funSpvc9IA9xfv369vc8t93mcKXCf9z311FP2Of4YNWpUxZxmXst9Uxa3wfZNWZwLzfMmVZeXydvMn+a2W7duFe0YNmyYvW/y4jkeY2KduW/KMvuR5sX7xo0bBzrtXX755XY7zf5dd91l73PL8yNGjLDLO+2003D00Ufb31k+v/MYv5933nmoW7cuDj30UPu4mTbzt7/9zTQj6Vt3zhjWNqz4Mgutjs8JuX6tVboJ39ZpjCNruXO7lTNG0p8Vz1VAIq9yl3CO3vnHF+HzFz/A106rXfkyfPLHgbgx8wlMufsMtHb5713lUrWXjgT4sjQiIhXbv2bNGjRs2BDZ2dng9507d+LYY4+ttM8XPROFBK/lC33Lli2YNWuWLQJ4nhzeeOMN2wmM9z/zzDN2frfccoudn9k3ooqihWU++OCD9r3Dhw+3Hcf4t4zl0JGM0QKYd+A+72U0gblz59r16t69O9q2bWsLNtYjWF55eXm2OKJYmz9/vl0WRQrz3rBhAwoKCuy8Ro8ejWbNmtntoBhjPcy9zHv69OkV+27yMnm3aNECTZo0sXl+99134L7pi127dtntYsXY3kMOOcRmyT5au3Ztpf3Fixfb9ffij6lTp6Jfv36eqJo7oceAyXWfx6yXn8KEPm1wVE2nmNuJrR/dh1E9d6DB0ucwqrG7wSIJPU88L56phERe1a74Weg9i9lVTwFohPrDn8Zro3ujW10pvaCIknyQL9BQKRxhVd39gfnypa8kAskiQIFKC5jbREFcXT7G6shy9uzZYwtLXs+PEfg8Z0TkgepD8cvE+80/AqYOFND8eDG5U1+ZR6FF30WYe9WF6PTPBzC24Ar0OSIL1u5PseD5mzHivk+xqNE9GFvbKQC9iEF1SiUCEnnV9RadMQIsetiMlVOvxU1X/h59GzTBsrtORf3qstC5agkEE13BRFawY3zx0JISj0SLTLgvmp49e1a8qKKtC19wbA8tMbRmBbN20frF4TGntYvDYrSQRWOhMtauRx55BB9++KFtzXLmbSxn9957L04//fSQVji+5GmhY91Zb36Yj7Eq8cVvXuTR8vHCfUaEeKEukdaBz5ZTqNGCzN89Zwr8HYvkHxjn7wuF2zXXXFORtZOb83vFBSn2xZ1FD/hZ1D09CDfc+TnWdLoZA25uiiNffwAPzjoUuQP/gCfu649BRx8Scmg3XF6y6IVLyt/Xcchh4MCB9jBC4C+5v1t+4NaFHLrlreVz8HKP83Dd8hEYu+JB/C43va16zmcn8IUSKOQieXk4e8n5InEe5zyjYKk6i4DTghDs3miPmZenKZtc+OE/UzxGMUYe/L3jPutOHvToZuLfZVo5zH0cTuRwIOcu8UPhxXN8WfL7tGnT7C33mSfZ8zomnmMZPBdYL/sC/UgJAoG/T6x04O9UsGui+T0LtAwGirLA/VC/eykB1kUlXQu9n8veiW3/HIzrL5iCt3fyyMnoOO5FvJXfNmA4N/qaSuhFz84vdxqRx19uvjz48lP6lUC1Qg9r8cEdHXDWlCG+E3pGFJCE8wXi/M5rON8nnBQo0IwIMvcGE12B15hrE7Vl+5hYNyO6AsUajzMdSJxxvpZZVYa/c/xQpAUTZ+b3kOeUUpuA8/fFtMQ8M2Y/2DXRCDTmZ4ZBTd6BoizY71m6CjXDKNqtu6Fbu9R92Ln6Lxhf+Dbe3pmNgw7fi4N+XIEv3vo7Xv2/5hh5XGhHjWgrrfvSj4BEnss+L1+P9Uv/i5rXnI3eKWLNc75UzAvHeSycF4x5mfClYSaek6TzpRLsheKSdsxv5/PPRPFG6wgtbfzOD0UYJ+IbcUZWFGt8KVKABiZyMMfJgZP7zb6xxJl7TBnOffOdW714nTSS8935j46pgfl9MfvO3xtzLJzfH3Ot2ebm5tq/O2af26FDh1b5pzvwuUj2P0LO+qbjd3cWPWsTlk2+GrcMmY95OAddCv+ICfnNsf/N/hh5zzuYse1cdP/Lk5ja73g0cDlNTxa9dHw8f26zRF54fR/aomfm6NVG/Y9fwWunJt8Sal5OZssWmpcThUxJSfBVPJwvGufLwyncAl8y4dFL7FWm3aYNbLsZ6mRb2Aa+iJ1DpLRkkw1f2hRgvI4ij/v8HeEx5sd9bpW8T8A8B86amt8Dcyxw2LO63w9zT+DW+Xtjzjl/Z3gs2D88gdeYe7VNLQLuhF7Z6/hTy374w/H3Y/RTtzqsd7TyPYNn77wPdxZdjYJNz8jrNrWeC8/UViIv/K4I7XVLj9v7cOtll+Curo0TEkfPvMACtxQhoZwRzHwbI37YciPaUvGFwzlnbC+tb9xSiPFlyuN8mQfOZ+NxPu9sK7e8x8xf48udx5W8RyBQiDmFmnn+Ta25H+4UAnNP4FSCYILM/J6Ye1Lx98XUXdvYE3An9PZ/iDfv2I1jHjoLHepUndxN79u5N72Fz/50P4Y1cDdKLIte7Dvf6znyD2j79u3tmEr848k/cEreIWBeYhQk/JgXXqghITOMal5KZpuqLyW22WlJo5Bj/LF169bZFjW2iy91Y5Vje/mheDPsnKLWOz2bfjUxz7BpuXmWuW/6ypzjtaH+WTHXOLfmHxhzLPB5P9C+uU9bEYiWgDuhZ0rdsRBz/joOf5+7GLO/KENmu3PR9qTT0Tf/QlzSMMtc5WoroecKX8rdzD+0RghQ5PGPoVJyCLAvjJAzL8RgYs5YHsyLy2xNPyan9u5K5bPHNlPEkUOvXr3sD4dMA+fGUfTxGlrwKOD4nVv9g+KuDyK922lRYx9QqDEFCrZgz3Cossw/KTwfaFELFOvmuQ+Vl46LQKIJuBZ61tbnMeryW3H/P/dVrftxgzF8+uN48vjsquciPCKhFyGwFL6cf5yNOJDIS1xHkrsRdOZ74DCTmetjXm7sp8AXX+JqHJuSzDPGdphwIkYs8O8OBSy5UChQ8FHscct9fshCKT4EnELN/JPBkpzf2QeBz2mo2jgFm3mGeW3gM+w8FyovHReBVCHgTuhZKzFnRBec/UQrdHz2ETzd92ScVi8L+3csw4o5f8C9g6Zhxv+9hDmvD0R3LYGWKs9EUuspkRd//HwxkrP58KUZaN0w1jkKOfPS84Olgm2l5Y1toljjMCo9VIuKimwBx32KPHMNGfFaCgEl9wScAo1s+SwyBX4P5YxjamD+4TD75h9D7jufU/Psmuu0FYF0JOBO6JU8izuPH4LHL5mBFc9dhJaVPGu3ofiJDmh3R2f8bsUkjG1V2xVfWfRc4UuJm53WEWNlSYmKe7iSRtSRpxF2zvlF5oXJlyNfitw6X5oeblq1VWN7TTu4NRzIgPM+8/PzbTFnmPAatl8pcgJOkUbuTIY3v1PcOZ+5YCWYfyx4zinOnN8DrW7B8tExERCBqgTceUjs2ootm4FazRuiWSWRx4Jy0KBpAwDbsK2krGrJOiICDgJ8MfBly//kaV2h4FCKjIB5uYYSdXyZkistWdzy4wdxY6x0bBfbw+eIFkrjFMFjxiLHNhvnCNI1HCIjnR5XG9HmtMKZY3zWDjRcaoZJyZ99w+QUa87v6UFUrRSB5BBwJ/TqnYA2J2Zg0qyP8O7vO+KSOg61Z32JxXNWAdnX4IQmsXHISA4ilRpvAkbk8cUxfvx4ewgt3mX6IX9aUpyizvnidYo6Ch8KGiN2Ur3tFB4cYmWbOKeODDj8ysTj/PCZMu3lMKzSrwSMWAsm4HisOuubsbyRrQlA7RRsFHX8KImACHiHgLuhW2zH2vF5OHnQOuy+fARu7tMZp2VtR31rGZa98yLufnEn9o+YhhWPnYVmLtusoVuXAD16e6DIM//5e7S6Sa0WX9DmQ5Fn5jGZ4Vcj6Lg1IiepFXZZuFOssU1GmPD4YYcdZkfkp+cr9/lJd4FBBnwumALFHM85/xEI7BoTAsQp2sw/B85jgfdpXwREwPsEXAo9APuKMf+xK3DDvV9idaX2NkX9mx/F5Ef74ty6NSqdiWZHQi8aat6/hx6M06dPty15Enm/9hdfzE5R53SWoFXFKer4QvZDopBjomCjVY5WOi7PxbbSckcm6WydM+LNzIkz2+qscOafAHIlR8OXjCXgbBz6IQK+J+Be6NmI9mDH2vlYtGQpFnyxG5ktO6Ntm3bofuIRyHGM5rqhKaHnhp4376WwY4BZMzHem7VMXK34IjerJjitL7S28CVtPn6w1pEqBQrFG4Uq286VIrhuJq10FHQ8z2ckXSx1RriRBbkY65xT5DufxmAizljhyCxduDmZ6LsIiEBVAjESelUzjvURCb1YE01ufhJ5P4eUMMLO+TL3q7Az4sVYlvg7TeukEXwUeLTw+sVCGeo3zHCgoKOYY/udwt7cZ4ZTjXgzW4k4Q0hbERCBcAhI6IVDSdfElACH4caMGZN2ljy+4I2w49bMsaPYocDxm8WODw2FDC2QFCdmmN4Mx5pYdUb4xfQh81BmFHRG1JGH09nBWOXIwAg4I+g81ARVRQREIIUJSOilcOelYtX5ch84cCAYeoEvP78nvtgp6vgxVhu+3PliN+LOT0NsFLO0UFGssM29e/euGI5lf/M82+6X4efA55ftcwo7p6WWgp5c+CEDCbpAetoXARGIB4GIhZ61dR5e/fRgtDqjIzrEwMki3EZp6DZcUt69zog8DknxZejXl70Rdtwaq50ZjjXizru9FHnNKOyMWA0cjmWfs83mfOS5e/8O9rMRd0bMs9amz42o8zMD7/eSaigC6UsgQqG3F9um/R+a966D8z+egdc6LcJf+92KR056BjPvy8NRceQooRdHuAnI2lh3/CjyzJAs20gPYpN69uzpS6udaR+3Zhh+yZIltoWKwo4CnuLOr4lWWgo79rfTYucUdn62Wvq1X9UuEfArgQgDJlso27sPO7EHX636CpsaLcXKxV/gi8y1WLqxBXaUlFTlVLshmjavFzPv26oF6IjXCfDFSOcLDln6xZIXTNyxffQgpsjxq9BhX5r20XnCCBpjnWU/+y2Z4VhjuTNz7DgUSy9hMjAc/NZ2tUcERCD1CURo0QPKNxTghrMfwMtrrDBbPxgFm57BqMYRasqA3GXRCwCSIrsUBnwJMlHkcV5SqqZg4s7pSOFXcUernbFikQHbSUHnR1Fnnk0OR1PYBVrtaKXl80wGGoo1tLQVARHwMoGI1Vdms3vx1LS6OOrRf6OsyUYsef4jzGzeH+fm/QY533xTta21O6ND3cyqx3XE9wQoClJd5IUSd7TkUOiksnAN9QBS5NBaZ9rHfXLgh5Y7CnY/JopZDj2zfWaundNq51ch78e+VJtEQAR+JRCxRe/XWwHsn44xnXpj+KlvY+XzF+G4SidjuyOLXmx5xjs3I/L4wiwqKkq5oUxjzeGWDhUcljWWLCNe480wkflTzPHDthmnmcLCQnsOXiLrkeiyKOpMX5shWc61o8glCz8K+UQzVnkiIALJJeBO6CWw7hJ6CYTtsiinyBs/fnzKDPEZSxZf/Oal7/c5d6ar+ftF65XTeufXoUkj7IyIJwOG+6GQ15CseSK0FQER8A0BKxap9F/W+88NtIb1Pck64YQTrDZXDbeufuRNa/rmPbHI3c4DQMzyUkbxJdCzZ09O4LTGjx8f34JikPv27dvterZt29auM+udl5dnH+M5v6bCwkIrNzfXWrJkid1E9pX57sc2FxUVWfn5+Xab2cf88Dllu8Pu59K51qwJfaz+jX6+n3nUvPYx695py62tfoSmNomACPiCgGv1VP7dc9Z9Z9SqeEmaP6L29rjB1vDlO2ICivkpeZ8AX6bsK269nObOnVvpxd+sWTOroKDAWrdunZerHXXdKGYo7vhhosCh0PGzuGPbhg4darFvzd+liMWdTWuftWN5gTWic5ZVf/gE67Vv/vdLP3xrfTnjSuvamjWt+g9/LLH3CxVtREAEvEXAnXoq/9J6//bDLaCL1fHZBdbC73db5Va5ta/0c+uzol7WJYfByuj5kvXB3nLXrZbQc40w7hnwpeplkWesd84XPwUprT1+TUbIse3sG1or/ZxiJ+4clHZMsR47vaZVc9CbVvF+x3H76z5rx8dXWt3Q0er27rbAk9oXAREQgaQTcCf0fhprjWwEK3PwDGtlFS231Vr6eBML6GP9bsVu1w2V0HONMK4Z0ELkVSFBK51z2I5Cj5atsIfs4koufpkb66oRe361VrJd7E/n8Du/x6aP91kls8+yGlX3d2z/F9aHDzxgjf3ip/h1pnIWAREQgSgJRBxepdLkxF1bsWUzUKt5QzTLqHQGQA4aNG0AYBu2lZQFntS+jwgYL016K3KCu1cS68WPWb2AMdAYE86PXrNkTicYto+eotzSsYDfjVOF2Xqlf9zUg23ls+bsXzqT0FM4tg4VG/Dpu4uwudEQtG50UPAqZ7ZG13tbo2vwszoqAiIgAkkl4E7o1TsBbU7MwKRZH+Hd33fEJXUcas/6EovnrAKyr8EJTbKS2kgVHj8CjD1GUeGVpc0oAPjyZxw4es4yLEpBQYHt+esnoePsUbbXBC+eOHFixRrCFDx+S8Zjlu1kMnHuTMy/mLe3fD3WL/0vcOKxOEHxQGOOVxmKgAjEn4A7oZd1Di4d3gYPD7oH/fpvx819OuO0rO2oby3DsndexN0vAnVGXI6BR9aKf0tUQsIJOFe9oNgwy2AlvCKAHRaE4o71YNw7CoBUCu0SLTMKHIoeWu742b59e1L7Idp2VHefCWRs+pbXpkvYm+q46JwIiIAIhEUgyiHfX2/bu9Sa92Ar67hfQhZwntbPn6ZW/ZunWLNKy3691sU3zdFzAS8Ot3J+G8NzOEN0xKGYA2bJ+WdmLpqZI0iPWr8mcmd7jfcs28/5kX5LbGfgvLvkhL1ZY825PcdCo7utsT9V8cTwG3a1RwREwIcEYhQweQ92rJ2PRUuWYsEXu5HZsjPatmmH7icegRzHaG5YyjPERQqYHAJMEg47AyIna9ULrmgwatSoivl3tPBw36/Ds7Rq0WJH9mwj5xl6aT5krB7DYEOztFryk5y+LUPpe+ehVY/D0XvFJIxtVTtoU8s3vo6H/t0Ggy89HvWDXqGDIiACIpAkAqkiXmXR805PGe/GZFiSaK2jZYfPA62JDOniV29S0+MmbI2xVPrNW5j954x3x36l1dK013BI2vZA4VWW3WpdW7OlddJr6619SaukChYBERCB4ATchVcJnmdcjkroxQVrxJmaYVIGF05kChR4LN9vgsfJkyLaDM+y7X5sL9toRDt/v/kPBI95r1/3WTtsMVczdMDkO961vtDIrvMR1ncREAGPEJDQ80hHpEI1jGWJYi9RKd0EHrlS6NCqReHjt2TmVLJ9qWaV3f/Na9Zrf+5mdauYh6wl0Pz2fKo9IuBHAjGaoxf/cWfN0Ys/4+pKoMfjwIEDwVh0iZgb5pyDxxApDOHCTzI9e6vj4/YcmbJ95Mz5d2ZOntt8vXC/iXlHr+ji4mK7SnyOGP6Fc++UREAEREAE4kfAXXiV+NVLOXuIAEUIRR5j5VGIxDMFCjzGwPOrwKMAMiFqAgUsHS9SPbFtFHd8fkzIG7/HNEz1PlP9RUAE/EcgJhY9a/dn+GTaOLzz7kK8sfJy3DbzFnSddS+mHncX7jq5IYL7qUUGUxa9yHjF6mqnEOH3QEESq3LWr19vC7rp06fbQY79bsEjN3qRUuyx7fHiGqv+CTefUNY7Wu78GMA5XC66TgREQASSRcC1Rc/6cRIev/omjJy1+5c2dMI3e7Zjw8KXMHrwKnzy5gso6tE0JmIvWZDStVwKELNcGK0y8RAjFAYUdWalA4ZJoRUoHmUlux/ZVraNTPkx4WD80FZZ75L9dKl8ERABEQhBwNXEw/IvrfdvP9xC9mVW3w8+t+Y/VN8CBlsFm/Zaezc+bo3smGmhzUPW5F3lrorhzfK6dY0wogzoEGDCqHACfawT86cnqZmUTwcPv4dJoWMJn2M6tfgl0UvWPCdsW8+ePa2ioiK/NE/tEAEREIGUJ5AZQv+Fd7h0DmZP+RGZVw/AA92OwsEVwZEzUOvIG3DdDccAX3yCeWuNtS+8bHVV8gnQ4sSJ81xGLNbzxTjPj3mOHj3a3s6dO9ee+5ecgLjxZc22miFaMl2yZIlt1YtvqfHN3Qyz0xLJuZu0VHLu3bp16+z5eBqijS9/5S4CIiACkRBwN3S7ayu2bAZqNW+I5hn/w9JKJWeh7mG5AEpQ+t/ySme0420CnE9FkVdYWBhTr0gO73GYdv78+fZatMlaVSMR9CmGKPC4ZaIYojCKtWhORFtMGRSt/LD/mPLy8uznQ56zhpC2IiACIuA9Au4serktcFzrDOxdsgbFVqDLxVf47J+rgexWOKFJlvdarhoFJWDmy3GuHL/HIlHkUAy0b9/e9jKl9YcCyI+WH7aVAs+IH87DM6IvFiwTnQfrbuYS0npHsT506FDbekcPadPORNdL5YmACIiACIRHwJ1F75Bz0WvwsXj01scwoHNdFJTsB7ALW9d+incm34ihz1iofeMFuLxxrfBqo6uSSoDWmjFjxtiWGn6PRaLzAYUCw2v4eT1aih5a62i1M84WseCXrDzYHj4DxkmGoXXYjxTnfnAeSRZXlSsCIiACCSfgepbh3iXWe3ceaWU7osVzUjaQbdW+/Clr0pbYrP4oZwzXPVVtBsZRgBPrY7EEFR04zCR9bpm/XxMdEvh8JnpZuFjzZL+zLc2aNbPbwzbRSSYezjixrrvyEwEREAERCE4gJnH0YP2ITf9+DR+8vxAzivcg44TuaHtKN/Tv0QpNalZ4aLgSsYqj5wpftTdzOI5WKCYO1bmx2HDokpYfWga5ogW/x2oIuNpGJPgkOdHixfaxzbRcsp1u2CW4CRXFmeFZZ2BjtoXDsqnYnoqG6YsIiIAIiABiI/RQht3fr8VX35VVRVq7IZo2r4ccl3pPQq8q2lgcoUjhkCO3Zvgx2nwpFCgQNmzYYC+VRvHjR09a8iEzOqzQ0zRV28j+Yh85nSvYf36cOxntM637REAERCDVCbibo4d92LH8URTe/Tj+9HYJdgalMRgFm57BqMYuiwqatw66IUBxR0sehRk9YKP1CGU+tP5wVYtmzZrZeflNLLCNFEW0cFEM0ZrH76km8tgO1p1tYb/T6krnCrYp1dri5tnXvSIgAiKQLgTcqa/yhZh21wMomNEM9c/vi66t6iJn4zeV2dXujA513Tn3Vs5Qe7EiwJe7iZUXrTCjVYgij84WFAwcyvTrcB/FEYUxuUUrimPVd5HmY1auMM4VFOSMkSjnikhJ6noREAERSDECwafuhXl0U4HVH7BqDp1lrXO/+EW1hcoZo1o8EZ/k6gxmsn3EN1uW7bCRl5dn58HJ+350tqATgrNtqbhyB50rTD+xv7lyhR/7KppnWPeIQHACa6w5t+dUOCTx96bi06i/1WfCbGtu6f7gt+qoCHiQgDtT2yEN0LARkFH3YNR1OQcvxfRxSleXQ3d0lujZs6c9jBdpY2jF4zAf53aZmHjGmSPSvLx4PYc3mbg1H+6nytAm60zLKutrYt85V67wU1958flRnXxCoNHdGPvTfnAFzp8/+7Dj/XboOKs3zhkyGXN2aCEAn/S0/5vhTnz+aK2Z3MmqXXuwNbz4B2uPu8yqvZv/USm5J+AmjArDb9AixL6gpcuPYTcYToTr78YixIz73oosB/YH62+sDwxrQ4uekgiIQCQEfrHoNbrbGvtTVcvd/m8KrEE1a1r1H/7Y2hpJtrpWBJJEwJ1FD4eh+SXD8cBpL6OwbT3UzsgAvWMrfereike2MpCyUrIJcJ4W52RxAj49bCOZS2eseHS44Fw85pVq89Sq488QI0y0gqWaxYsWWtaZK49wDh4DU3P9YPaRVq6ortd1TgQiJ5DZ5Dbc+UwzbPvzdLxeIqte5AR1R6IJuHPGsP6Dv99+M0bM2wdkd0STvMbIWbe2chtyGqO+u1Iq56e9qAhwOM84XEQi8swwIId6KboVggAAIABJREFUOYGfgi/VhFB1wNg+ClaKXgojDnmmQmK95T2bCj2lOvqPwMFo2PxoNNq8Bss27wVyA5f/9F+L1aLUJuBOgm2bjZlTS5GZPwULnuuHrnVcGghTm6Wna09xxnAa9LQM1xJnLEL0zDXz+SKxAnoZiAkMzfaQTaqI12DBjeU96+UnTXXzL4GvsPzrnUArCT3/9rE/WuZOmWXlILcuUPPYY3CSRJ5nnwgO31GsFRYWhj2Ux1AiHAqksKCQoCXPLyKPbTnmmGMqrHe0jHl9iJNWWIpR1pvDs/zO4Vn2D+vul77x7C+RKiYCIiACKUrAndDL7YNBD3RA5qvT8ez6XbYPeopy8G21KdjMvC3GfztQMkO8w4cPBxeyN1a9A92XCucp6JgokjiPLRweyWyXGZ7lvMHu3bvbfcF6czUOvw2hJ5OzyhaB6Ag0xwlHZUd3q+4SgQQScDd0u/8LLF7wPVp//QjuOvE9PBN0jt61uG3mCFx3eI0ENktFkQCFjRFsRuRUR4aijvP4OMRLhwuKRL8kWr1MsGB+D4dHstpOKx3rR/4MRM25kcYaK8tdsnpF5YqAIbABn767CJsbDUHrRgeZg9qKgGcJuBN6KMW2z77BYnvts8XYOHNx1YZmf4ttQZbArXqhjsSSAEUbLVYUCRz2O1CiqKAopEcul0MzjhsHus/L5ymYjHiluKMlj1uvJvYTBZ4RpHl5eXYf+qEvvMpc9RKBSAmUb5yMv475Lxo92x835robFIu0bF0vAtEQcCf0avTE0CXlGBpNybonbgQ45EdRw3SguXW8luKHYVM4VMvrUyUw8IEA0umEFjEGOzU8DnRPMs5T3PHDANRMZlg5XKeZZNRZZYpA+hEow87lT2PsA49j0pXjMOuKlnD3Ak0/gmpxcgi4e06trVi3YAE+3coYrSFSVit0OL8NWtTS0hkhCMX0sBF5FDicrF+dWDDz7+io4ZehWgomEwuP36trf0zBR5iZmX9HSyqHymlJ5eoVFN1+EdoRItHlIuAtApsfxpBDH8YQZ626jcTvBr2PpVefhtYy5jnJ6LuXCbgK1LzvNetPLRzrADrXBKz4Ptgq2LTPVTG8WStjhIfQrIxwoBUReJ4rQPBTVFQUXuYev4orQ/A54eodXk1cL9esvmFWGDlQX3m1LaqXCIiACIiA9wm4s+jVaIdud49GwTeVo4M3rbcVWz6biZdeaorD/tgb5x4mR4xEiH0G+zUettXNRePcPQZA5lCtl61e4TCjZYztZptovWMomOraHk6e8biG8+9oveMQORPn37HeXh5SjgcH5SkCIiACIpBgAvHTosutWbfUtTL7vWJ9uNd9KbLoVc+QVjkyysvLC3kh12/leWP1SsX1XAMbV1hYaLeHWy8mWuu45iyZ03pKax6tekoiIAIiIAIikAgCGSwkPtryf9j8Whc07tcU1302BeNOPNhVMVw/N25VdVWz5N/MuXa0DDH0Br8HC8HhnI/HuWCpstRXMLrGO5XWSFr0TPuDXZuMY6wTrXesH+ff0fOZVkZaHYP1TTLqqDJThwCfbz5T8UjheOTHolxa2xP97LM8r87RjQVT5SEC4RJwN3RbXSllK1H8MReKb1rdVTrnkgBfACb8RigPW/4xN9d4dWgzEgwUqXz58cM/5F4Z/mQ4F9aN/UBnGA6Nc9+LQ8mR8E7Ha80/EMHaXp04CkeU8TnhPwBKqUWA0y3cpliJz1gLZ6/8DXXLV/cHJ+DOord/Lv7a71Y8tKLyHL06dSwcVXMdij7Zg4yz/4yi6beg58HuvG5l0QvegfyFp9dsqNh3tCoNHDjQ9urkCypV/8OlhYwvXwonvij5BzPRFoLgPQA7TqFz/h3XBab1Tn88QxGL/fFgwixQkAW7hjUxYW1iUSt6Tx/odyzSl32k10fSjnjmbeoRirs5H68t/07wE4sUqzbwHwH+E6j0MwH+M5ysv+Px/oeLUS+88g5wKfSmY0yn3hi2NMjob3ZHHHVFPv4w6kZcf2SW6+daQq8qQlqK6HzBVRMoLAKTOc9fJr70kvULFVivSPf5R5YhR/jhH0qvJIpoCjwKbb7gaTWlEFV4lOh6KPBl6rSOBZ6L9o90sBdLKOtIqD/Soa6PrtW6SwQiIxD4uxDZ3VWvjnV+VUsIfiSWQjx4CdUfNe+U6q+K/izfv155F7gTetEziPhOCb3KyIyljsF1+d2Z+IvLh4wenjxPMZJqIo9toHileOKHfxS88EvDepEnmWv+nfOpq/rd+YfcKdqc3yMRbIFDZ4FCLHA/3n/Iq7ZYR0RABETAewQk9LzXJwesEa1zXOQ+mKWOQoQvvFQPgmza6BXHEQqSwPl3FKIU1OmU+HwZq6pTsJlhUp7ns1ddcg5vBg4dOsWahFp1FHVOBERABMIjELHQ27/iblx5+dtYFl7+QM61uG3mCFx3uLtYerLo/QycgsPMAeJ3p6WOL15av2hpSkWnC4oFiiezDBvbl2wrHuvknH/n5/h35M2PU8wZAcfj1TkQOIdEjVhzijiJtnD/YOo6ERABEYgtgci9bvdsxJrly7E83Hpkf4ttZeFerOuqI8AXMIUcJ/MuWbKkisgzL9hQjhnV5e2FcxQVFBQUrMkWBhya5cdM1OcQeKrPvzOizWyNRY7bUBPEjYDjPxfGemnmqDmFnBeeH9VBBERABESgKoGILXpVs0jMEVn0YIs8zrsLtNbRAmZewnyJG4tfYnrGXSlmvhvFBhPFrNNK6S73yO5m2RR3rBOtVxxipIWRn2TVKZIWOIUb22IEnRGrgXkxvp8R1Nw6hZv5pyHwHu2LgAiIgAikFoHILXrB2rdjIeb8dRz+PncxZn9Rhsx256LtSaejb/6FuKShe4/bYEWm2zFakyjyhg4dWiHqyIDChOFT+NKm4Eslkcf6GzFCS54RG4nuW5ZtBCctW2QZKKYTXadQ5RkxR24Uc9wPNaxqhBytkWRrLHFG3IUqQ8dFQAREQAT8Q8C1Rc/a+jxGXX4r7v/nvqpUjhuM4dMfx5PHZ1c9F+GRdLboUcD17t3bXh/VCCPiMyIvmFNGhHgTdjnFCS1kpv7cT5a1jCKJAo8hapi8Mv+Owo0fI+LMNtgcOdbZWOLMVkLO7k79EAEREAERAOBO6FkrMWdEF5z9RCt0fPYRPN33ZJxWLwv7dyzDijl/wL2DpmHG/72EOa8PRPdaCpgczRPHlzyH0fgS53cjimjhGz16dFDP22jKSdQ9FHa0LLFNFKrJSBTOFHhmSJMWL4rPRFtD2Z/kQfFuxJ2pk5MLhbyxyBkRZ6xzzuv0XQREQAREQAQCCbgTeiXP4s7jh+DxS2ZgxXMXoWUlLbcNxU90QLs7OuN3KyZhbKvagWVHtJ+OFj2KAAoiigCKASNEOB+PVqhUseRR0LDO/BhrXkSdH4OLyZICjwLZOf+OdaJ4imcyIq46QWdCjhgBx343oi6edVPeIiACIiAC/ibgbo7erq3Yshmo1bwhmlUSeYSWgwZNGwDYhm0lcruN5jGiCGFMMs4XCxR5tEIlyyIWTVsodow1Mpr7o72HAo/WO36c8+/ovRyP+lDMUdiyvdwGWuiMoONcS2OlM+Iu2jbqPhEQAREQAREIRcCd0Kt3AtqcmIFJsz7Cu7/viEvqONSe9SUWz1kFZF+DE5rIISNUB4Q6Hsz5gsKPlrxUEHm0nrG+xhJJwZXIRKFFhs75d6wPP7FIbA+FnFPYBQYK5vw54whBC50EXSzIKw8REAEREIFICLgTelnn4NLhbfDwoHvQr/923NynM07L2o761jIse+dF3P0iUGfE5Rh4ZK1I6pT211Ikcf4dhQItUUypJPJYXwqheFjMDvRwUHhR4BlLGoUW2VFoRZsCRR0FntMxwljpuIoHxZyx1EVbnu4TAREQAREQgVgRiHiOnrV1Pt768URc1Opw2Ha6fcWY/9gVuOHeL7G6Uq2aov7Nj2Lyo31xbl13q2Iw23SZo0cRQVFCkcTv3KaKyOP8O4pUU+9Kj0OcdziM7Zx/R2asTzTz7ygWjaUuUNQxZAnFHD+aRxfnTlX2IiACIiACrglELPTKPumLVqd9iO/73Yire52HQRd0RMec/dixdj4WLVmKBV/sRmbLzmjbph26n3gEchyjuW5qmw5Cj5YjigcOO1JoUEykishj37KubANFVyKseSyLFk+WRwsbRZgReOGWTyHHjxF2zuFXWurYH0bUcRtuvm6edd0rAiIgAiIgArEiELHQK1//EO646gEUfrTn5zq06IEOl/XBtZefj4GdjkRujIRdYAPTQejRQcC58oXXRR4FKevIRKGUqGTm39F6SAcLeh/TemfqEqoeziFYI+ycS39xqNwIO4q6aKyBocrWcREQAREQARFICgErmlT+g7Xxk7HWpD90srofk2EBsIBsK6vrjVafF2dZb3+z0yqPJt9q7mEZfk4FBQU2x6FDh9rNzM/Pt/e59Vravn17RZWaNWtmse6JSHPnzrUMFz4PeXl5Fo+FSuvWrbOKioosMm3btu0vzymfVVisN/MqLCy0lixZEioLHRcBERABERCBlCbgWj2V715pffbOPdafbjjKamELPr5IW1lNbvyTddesL6w1/90fE0B+FnoUI0a4EJYRM14UeRRWiRR35DF+/Hhb1JERP+RCEReYeIzX8jzraK43bCn4yNopVAPz0L4IiIAIiIAI+IlAxEO3oc2OZdizdR4WTpuAaW+8haff221fmtFpNF589//h+sPdOWT4deiWw5Bm7hfninEI0oshVDjsyflprC+HmOn4wG28kpnrxzl4zgDH5GPmybEuHII1H6cnrBmG5VAsP0oiIAIiIAIikJYE4qJad31ovXP/iVbHbFpgBlsFm/a5LoZWGb8lWpbMkCKHD71qyePwJvlXN0waq76hVY5Dwbm5uXaZtMzRSscUymLHa3v27GkPwyaijrFqq/IRAREQAREQgXgTcBdHzymNyzZjw39ew3tvTsKU15dg7joLaNEDHe+4GD0Oc2fNcxbjp++0TpmVL+hY4DVLHi1mdEjghxayeDon0JpJ650zwPENN9yAQw45xLbY0erp9Ihlfeh8QasizymJgAiIgAiIgAhUJeBy6HYPdnz1LhbMGo9pr7yLcbYnbiPkXNgfffv3xk3ndUDHnNgES/bb0C1DggwcONBeOYFDi/xO71EKHi8k1ol1odgzQ6XxqBcFLgWeCXB88cUX47e//S0WLVpUcYzlkg1FnYZi49ELylMEREAERMCvBKIQehbKShfj03+Mx6x/FOGVyZuxlnRovbv6GtzU6xz0bdcwZvHzDHg/CT0KqPbt29vi5cYbb8SQIUPs75xrFk9RZVhWtzVWPFobmTgXL9Z14vw7CjwT4LhOnTpo2bIlvvrqK+zYscMulzHxKOqMuIt1HapjoHMiIAIiIAIi4BcCEQu9/V8OwUUnP4tZO4kgPta7YHD9IvQocjjUyO1jjz2GwYMHe0LkUeBRWHF4loIzHoltpvXuiSeewM6dO3HQQQdh7969FUX17NmzQtzFc5i4okB9EQEREAEREAGfE4h4jp5Vsg1z912ALn/sj5su6YaerWO3+oXPWdvNo4WK3qFPPvkkRo4caa/mkExLnhmapbCiAGX9Yp1YxqBBgzB37txKWTdq1KjCYhePcisVph0REAEREAERSEMCEVv0rB3rsa7mUWheJzOhuPxg0eNQ5ejRo20r3tSpU21+FHnJcibg8CkdGjhMy7rFMtF698gjj+Cll17C999/X5E159oZJwpZ7Sqw6IsIiIAIiIAIxIVAxEIvLrUII9NUF3oUdN27d0fXrl2xceNGe+g2WSKPcwTN8DFFF0VeLMQmLXcUj88//zxWrlxp9yr7rVWrVrZF7/rrr4/5fL8wHh1dIgIiIAIiIAJpS0BCLwFdTwFEIWVZFo466ih88cUXKCoqissw6YGaQ+vdmDFjYla+EXe03LFdJtWtWxf9+/fHgw8+KHFnoGgrAiIgAiIgAgkmEPEcvQTXzxfFcf5ZSUmJ7WhAK9748eMTLvKMFc/MhaPjRbSJeTE8DNvijG3H/Dp27IhbbrnFHp6NNn/dJwIiIAIiIAIiEBsCsujFhmPIXIwF7eSTT7Zjww0dOtT2PA15QxxOcC4c58xRoEU7L46WO4o7fsxSY9nZ2bb3LKucn59vizs3AjIOTVeWIiACIiACIpDWBGTRi2P3c74ah0nbtGljizyKIYYXSUSiMKO445AxxSbj0EUq8sywLMWdsdw1bdoUhx12GLZv344aNWqAwpX5R5p3IhioDBEQAREQARFIdwKy6MXpCaBIosiqWbMmfvjhBztWHi1qiUimbIqvSMukODSWOyPujjzySFusLly40A5ozGDGFHd05FAg40T0qMoQAREQAREQgegISOhFx+2Ad1HkUShxeLNFixb2fLZ4iyLjxctyjBBjPQ6UKO5ofeRn+vTp9uUUc/QQ5koVM2bMsI+Z9WUp8JREQAREQAREQAS8T0BCLw59RJHFIdvatWsjKyvLFnnhCC43VaEVjuvlRjIH0Ig7bukskpubazuJMNYdBZ9Zf1bz79z0jO4VAREQAREQgeQRkNCLMXuKpt69e9uiieKJq0HE00GBAo8WNlrlGA+Pn+oshxzW5TxB1tM4VXDpsT59+mDfvn32/TxO0Wesgpp/F+OHRNmJgAiIgAiIQIIISOjFELSZG7d//37bG5VhVOI5zMm8J06ceMCYeGZolgLPzLuj1Y5CrkOHDnj55ZfteXkUphyypVhkGJbqBGMMsSkrERABERABERCBOBGQ0IshWDMvj1lyuJPWtlgnikk6WFCIcU4e90OJSZ5nHczQLEUc76PA4308R6HIxPl3PG7i7MW63spPBERABERABEQg8QQk9GLEnCKJ8/KYaC2L1Ns13GpwGJVDqwxvEsziZrxmab1zDs1SDFLEUdw5LXsUpLTgaXg23B7QdSIgAiIgAiKQOgQk9GLQV2ZeXq1atXDwwQfb1rJgIizaomiZY360GLIsirJA5w5jvTMWOmcIFJZLccePGZ6l8KM4jWU9o22f7hMBERABERABEYgPAQk9l1xpQaOo2rNnj+1lS0/VQBHmpghaBtu3bx/UShjMeuf0kOW9FHdG/Ck8ipue0L0iIAIiIAIikHoEtDKGyz7jcGhpaamdywsvvBATkUcBR4FGqxtFY+DauEbAOefeFRYW2tfTQsfhWXr6KjyKy87V7SIgAiIgAiKQ4gQk9Fx0IOe2BYopF9lV3EqhNnr0aHtYlcOrxtmCx/kxZTIsCs9T1BlxyPMmPEpBQYF9r+bfVaDVFxEQAREQARFIKwIauo2yu82QKm+PhfMFvWApHCnUKNporaPAM96xZn5dYHw7c5+x7pmwKUYcRtk83SYCIiACIiACIuADAhJ6UXQihdhJJ52EjRs32kucffbZZ669VjkEzNUolixZYg/XmuHZUPPrKOwo/ox1zzk3L4om6RYREAEREAEREAEfEpDQi6JTaS0zAszNyhe03hmLHIUd59cZ71mngOPwLOfqUWDyHgo8MzzLuvC8hmej6EjdIgIiIAIiIAI+JyChF2EH05LGJc6YOAeOw63RJIo2ijOKO4o85su8jIAzc/N4TaB1T8Oz0RDXPSIgAiIgAiKQfgQk9CLoc1rf2rRpg127dqFr16748MMPI7gbFevR0nmCQ7Uc8n3rrbdsC52Jb0exx3PGe5YWPKd1jxa8eK6dG1GDdLEIiIAIiIAIiICnCUjoRdA9p59+Ov71r3/Z8/K++eYbW4xFcLs9LNu9e3cMHDgQ5eXlFcO/zuXHjPMFBV4w614k5elaERABERABERCB9CaQmd7ND7/1nBdHkcc0Y8aMsEUe59xxfh0FHNNll11mx8XjHD86UHCOn1n5gta6Y445piK0CuPncYiXVj7NwbPx6YcIiIAIiIAIiEAEBBRHLwxYnCM3fPhw+0rOy4tk6JQibs2aNbjooouwbNkyOw+zviyHZzk3j0KwuLi44pxxvgijarpEBERABERABERABEISkNALiebXE/369bN3Tj311LCcL2iBM+FPKPQ4p4+hWEwAY2ZGCyGHZ83cPOfKFr+WrG8iIAIiIAIiIAIiED0BzdE7ALu77roLjz76qL2O7YoVK8IaQu3QoQNWr16NnTt3wgQ4ppWO4s/pXMGVLThcS+cLJREQAREQAREQARGINQEJvWqIcsi2ffv29hVFRUUhBRnn0VGslZWV2ZY7pxPFpZdeanvWOp0rFPuuGug6JQIiIAIiIAIiEDMCGrqtBuUll1xin73pppuCijwKPM6zmzJliu2oQaHXrFkzcBj22GOPxbhx42zHCmbC2Hcc0qXIUxIBERABERABERCBRBCQ0AtBedCgQWAIFXq7Pvzww1Wu4ty7Cy64AAcffDB++OEHW+CNHDkSe/furbRyBR0v5FxRBZ8OiIAIiIAIiIAIJICAhm6DQHYO2Zq1Z81lDJPCz1VXXYXNmzfjkEMOwS233IItW7ZUxMUzK1eYwMfmXm1FQAREQAREQAREIJEEJPSC0G7YsCG+++47DB061LbOmUs47GrWuM3JyUHnzp2xfPly2/LHa2i94zWRhF8xeWsrAiIgAiIgAiKQ3gRoSIp13FwFTA54pjgfjyKvRYsWtsjjPLypU6fa4o0ir2bNmvYyaKWlpXj33XeRmZlpz8nbvn277VErkRcAVLsiIAIiIAIiIAJhEaDjJoUeo3TEKsmi5yBJJc2VKSjmGB6FqXXr1vjvf/9rh1fJysqy497xuKx3DnD6KgIiIAIiIAIi4JoAnTZHjx5t58PlURlzl4squEmy6DnoGWvc5ZdfjjvuuMMWfRR5THv27LE9bOlRK+udA5q+ioAIiIAIiIAIxJzA/Pnz7RBvnBLG0cVok4TeL+Qo4Bj/rk6dOvZQ7ZtvvmmfqVu3rm29o1MGLX70oGVIFSUREAEREAEREAERiDcBThvjcC6te9EkCT3AFni33367zW/37t32lkO448ePx9dff23PvXNrOo2mc3SPCIiACIiACIiACHC51OHDh9uCj+HdIkkpNUcvkobpWhEQAREQAREQARHwI4GCggJ7EYZw2pYyAZMtywqnPVFf88Ybb4Bz85REQAREQAREQAREIBkEnM4Ywcrn6lscwmWc3nBTygi9cBsU7XUSedGS030iIAIiIAIiIALxJJCbm2v7CETjJyChF8+eUd4iIAIiIAIiIAIi4IIAw7nR0hdtIGUJPRfwdasIiIAIiIAIiIAIxIMAl1PlMK0J/RZtGRJ60ZLTfSIgAiIgAiIgAiIQYwIcpqXAY/y8WKSU8bqNRWOVhwiIgAiIgAiIgAh4lQDj9TJWbyzj9UroebW3VS8REAEREAEREAERcElAAZNdAtTtIiACIiACIiACIuBVAhJ6Xu0Z1UsEREAEREAEREAEXBKQ0HMJULeLgAiIgAiIgAiIgFcJSOh5tWdULxEQAREQAREQARFwSUBCzyVA3S4CIiACIiACIiACXiUgoefVnlG9REAEREAEREAERMAlAQk9lwB1uwiIQJIJlDyLOxtnICOj+k+tkX/HJy8ci4zG9+DZkvIkVroUK19ohcZ/+RJlSayFihYBEUgPAoqjlx79rFaKQPoQoPA7fgievGYOvn7sTDTyXMvX4v2BfVF0578wtlVtz9VOFRIBEfAXAVn0/NWfao0IiIDXCZS8i7ffvwl9Wkrkeb2rVD8R8AMBCT0/9KLaIAIiEAaBUqxyDt2WPIuRtWqh8cOv4Z37W6OxPfTbGA1um4jXN27Fyr9fhfxfhoRr9R+LVzftdZSxC99+dBtGnlHrlyHjc9H96dmYt+NAQ8JlKP3kbRTddwZOD/XXd8c8zH66O7pXDEWHm7ejevoqAiIgAr8QCPWnRoBEQAREwPcEMuqXYfM9L+Gxlm+i2LKwf+NduG7R9ejb9Cxc+vnvMHKjBWvHTDy37070v+/v+MzWcbuw6bXuaPZ/32Pjo19jn8VrhuLqhZfinGHTfrkmFLoN+Per23DJGUejZtBLNuLTp6/FhYsG4N7S/bDsOl2I0169BFdNXaU5fUGZ6aAIiEB1BCT0qqOjcyIgAr4nUHPEnZhyRSvUB5B55IU459SDgR7DMfbO09GafyGzT8f/dWuIsnc+xYe02JVMxJirl6D+s/dgUpdGPwu27Atw/fOPYfikURj6/vehmZW8i9mv9kDrRgcFv6Z8JYrf34b6Z5yKvLo//3nOPPJWPLxwD769oVUIcRg8Kx0VAREQARKQ0NNzIAIiIAJhE9iP0n+/hVfK2uK3zX5TWXjV/S1a5a3Ah+9/hs0h8ivfvAyv3ng2eueG+NOb+Vu0Pbs+NheMx4MLpmHUtBXYFiIvHRYBERCBcAiE+GsTzq26RgREQARSm4C1rSbqH9fYtuZF1pLFmHdu/cohXWqcjevmVBcwpRSr536MYy9qW40ncBN0uuffWP5sHRz51u8wuvcJaJDBeYPj8OyyksiqqKtFQAREQBY9PQMiIAIiEA2BPvjdit32HDrOo3N+9oUK6VK+CAseOht9Tj38AAU2wvG9RuGGp76FZe3Epn/diNs3D8OQcx5Ncvy/A1Rbp0VABDxJQBY9T3aLKiUCIuBNAjWQc8qluKZmMT78/LvKzhE7X8VjXWqHDIRcvuot3N+7R+hh26ANPgSNu9yLmwedhkab12DZZqfnb9AbdFAEREAEKhGQ0KuEQzsiIAIicAACufkY+tdcLL/qD+i/cPPPYm/HHLxx7+24M+thjLmyZeW5e3Z2Zdj59VrgxCOrHyYun4OXzqyNBre9+Wuolh3zMXvmcmwbdAUGK/beATpHp0VABAIJSOgFEtG+CIiACFRL4BAc2Xc6Pp9eF03uPAq1GO8uZxgKDh+D1yYPQZ/sYH9WDxRW5ZcCM8/CwEmTMfbQ+3BVTo2f5wD+kvdfgymfAAAAh0lEQVSU0RfhpGBZV1tXnRQBEUh3AloCLd2fALVfBERABERABETAtwT0/6Fvu1YNEwEREAEREAERSHcCEnrp/gSo/SIgAiIgAiIgAr4lIKHn265Vw0RABERABERABNKdgIReuj8Bar8IiIAIiIAIiIBvCUjo+bZr1TAREAEREAEREIF0J/D/AcpS7yw0n7HuAAAAAElFTkSuQmCC"></p>
<p>Which graph represents the decomposition of an equal volume of a 20% solution under the same conditions?</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><span class="fontstyle0">Which arrow shows the activation energy of the uncatalysed forward reaction for this equilibrium?</span></p>
<p style="text-align: center;"><math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><msub><mi>SO</mi><mn>2</mn></msub><mo> </mo><mfenced><mi mathvariant="normal">g</mi></mfenced><mo>+</mo><msub><mi mathvariant="normal">O</mi><mn>2</mn></msub><mo> </mo><mfenced><mi mathvariant="normal">g</mi></mfenced><mo>⇌</mo><mn>2</mn><msub><mi>SO</mi><mn>3</mn></msub><mo> </mo><mfenced><mi mathvariant="normal">g</mi></mfenced></math> <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>∆</mo><mi>H</mi><mo>=</mo><mo>-</mo><mn>196</mn><mo> </mo><mi>kJ</mi><mo> </mo><msup><mi>mol</mi><mrow><mo>-</mo><mn>1</mn></mrow></msup></math></p>
<p><img style="display: block;margin-left:auto;margin-right:auto;" 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" width="329" height="275"></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>Identifying the activation energy of an uncatalyzed reaction from an energy profile diagram was the best answered question in the exam.</p>
</div>
<br><hr><br><div class="question">
<p>The graph shows the Maxwell–Boltzmann energy distribution curve for a given gas at a certain temperature.</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" src="data:image/png;base64,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" width="432" height="283"></p>
<p>How would the curve change if the temperature of the gas decreases while the other conditions remain constant?</p>
<p>A. The maximum would be lower and to the left of M.</p>
<p>B. The maximum would be lower and to the right of M.</p>
<p>C. The maximum would be higher and to the left of M.</p>
<p>D. The maximum would be higher and to the right of M.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The diagram shows the energy profile for a catalysed and uncatalysed reaction.<br>Which represents the enthalpy change, <em>ΔH</em>, and the activation energy, <em>E<sub>a</sub></em>, for the <strong>catalysed </strong>reaction?</p>
<p><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which factors can affect the rate of reaction?</p>
<p> I. Particle size of solid reactant</p>
<p> II. Concentration of reacting solution</p>
<p> III. Pressure of reacting gas</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Samples of sodium carbonate powder were reacted with separate samples of excess hydrochloric acid.</p>
<p style="padding-left:90px;">Na<sub>2</sub>CO<sub>3</sub> (s) + 2HCl (aq) → CO<sub>2</sub> (g) + 2NaCl (aq) + H<sub>2</sub>O (l)</p>
<p>Reaction I: 1.0 g Na<sub>2</sub>CO<sub>3</sub> (s) added to 0.50 mol dm<sup>−3</sup> HCl (aq)</p>
<p>Reaction II: 1.0 g Na<sub>2</sub>CO<sub>3</sub> (s) added to 2.0 mol dm<sup>−3</sup> HCl (aq)</p>
<p>What is the same for reactions I and II?</p>
<p>A. Initial rate of reaction</p>
<p>B. Total mass of CO<sub>2</sub> produced</p>
<p>C. Total reaction time</p>
<p>D. Average rate of production of CO<sub>2</sub></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span class="fontstyle0">Which apparatus can be used to monitor the rate of this reaction?</span></p>
<p style="text-align: center;"><span class="fontstyle0"><math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>CH</mi><mn>3</mn></msub><msub><mi>COCH</mi><mn>3</mn></msub><mo> </mo><mfenced><mi>aq</mi></mfenced><mo>+</mo><msub><mi mathvariant="normal">I</mi><mn>2</mn></msub><mo> </mo><mfenced><mi>aq</mi></mfenced><mo>→</mo><msub><mi>CH</mi><mn>3</mn></msub><msub><mi>COCH</mi><mn>2</mn></msub><mi mathvariant="normal">I</mi><mo> </mo><mfenced><mi>aq</mi></mfenced><mo>+</mo><msup><mi mathvariant="normal">H</mi><mo>+</mo></msup><mo> </mo><mfenced><mi>aq</mi></mfenced><mo>+</mo><msup><mi mathvariant="normal">I</mi><mo>-</mo></msup><mo> </mo><mfenced><mi>aq</mi></mfenced></math></span></p>
<ol style="list-style-type: upper-roman;">
<li><span class="fontstyle0">A pH meter</span></li>
<li><span class="fontstyle0">A gas syringe</span></li>
<li><span class="fontstyle0">A colorimeter <br> </span></li>
</ol>
<p><span class="fontstyle0">A. I and II only<br></span></p>
<p><span class="fontstyle0">B. I and III only<br></span></p>
<p><span class="fontstyle0">C. II and III only<br></span></p>
<p><span class="fontstyle0">D. I, II and III</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>It was pleasing to see that a vast majority of candidates could select equipment necessary to monitor rates of reaction. This was one of the best answered questions in the exam.</p>
</div>
<br><hr><br><div class="question">
<p>Copper catalyses the reaction between zinc and dilute sulfuric acid.</p>
<p>Zn(s) + H<sub>2</sub>SO<sub>4</sub>(aq) → ZnSO<sub>4</sub>(aq) + H<sub>2</sub>(g)</p>
<p>Why does copper affect the reaction?</p>
<p>A. Decreases the activation energy</p>
<p>B. Increases the activation energy</p>
<p>C. Increases the enthalpy change</p>
<p>D. Decreases the enthalpy change</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>Curve 1 shows the mass change when marble chips are added to excess hydrochloric acid in an open beaker.</p>
<p style="text-align:center;"><img src="data:image/png;base64,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" width="322" height="311"></p>
<p>Which changes would produce curve 2?</p>
<p>A. Powdering the marble chips and heating</p>
<p>B. Powdering the marble chips and doubling their mass</p>
<p>C. Doubling the volume of acid and heating</p>
<p>D. Doubling the acid concentration and powdering the marble chips</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 change increases the rate of formation of hydrogen when zinc reacts with excess hydrochloric acid, assuming all other conditions remain the same?</p>
<p style="text-align: center;">Zn(s) + 2HCl(aq) → ZnCl<sub>2</sub>(aq) + H<sub>2</sub>(g)</p>
<p>A. Adding water to the hydrochloric acid</p>
<p>B. Decreasing the temperature</p>
<p>C. Increasing the volume of hydrochloric acid</p>
<p>D. Decreasing the size of the zinc particles while keeping the total mass of zinc the same</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What decreases the activation energy of a reaction?</p>
<p>A. Increasing the temperature</p>
<p>B. Adding a catalyst</p>
<p>C. Adding more reactants</p>
<p>D. Increasing collision frequency of reactants</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>Excess magnesium powder was added to a beaker containing hydrochloric acid, HCl (aq).</p>
<p>The mass of the beaker and its contents was recorded and plotted against time (line I).</p>
<p><img 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"></p>
<p>Which change could give line II?</p>
<p>A. Doubling the mass of powdered Mg</p>
<p>B. Using the same mass of Mg ribbon</p>
<p>C. Increasing the temperature</p>
<p>D. Using the same volume of more concentrated HCl</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 change causes the greatest increase in the initial rate of reaction between nitric acid and magnesium?</p>
<p style="text-align:center;">2HNO<sub>3 </sub>(aq) + Mg (s) → Mg(NO<sub>3</sub>)<sub>2</sub> (aq) + H<sub>2 </sub>(g)</p>
<p><img src="data:image/png;base64,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" width="333" height="195"></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>The potential energy profile for the reversible reaction, X + Y <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \rightleftharpoons ">
<mo stretchy="false">⇌</mo>
</math></span> Z is shown.</p>
<p><img style="margin-right:auto;margin-left:auto;display: block;" src="images/Schermafbeelding_2018-08-10_om_07.23.02.png" alt="M18/4/CHEMI/SPM/ENG/TZ2/16"></p>
<p>Which arrow represents the activation energy for the reverse reaction, Z → X + Y, with a catalyst?</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A reaction has an activation energy of 40 kJ mol<sup>−1</sup> and an enthalpy change of −60 kJ mol<sup>−1</sup>.</p>
<p>Which potential energy diagram illustrates this reaction?</p>
<p><img 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" width="639" height="431"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Very well answered. 82% of the candidates selected the potential energy diagram with the correct activation energy and enthalpy change to represent the reaction.</p>
</div>
<br><hr><br><div class="question">
<p>Which instrument would best monitor the rate of this reaction?</p>
<p style="text-align:center;">2KI (aq) + Cl<sub>2 </sub>(aq) → 2KCl (aq) + I<sub>2 </sub>(aq)</p>
<p><br>A. Balance</p>
<p>B. Colorimeter</p>
<p>C. Volumetric flask</p>
<p>D. Gas syringe</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which is the activation energy of the forward reaction?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="617" height="331"></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Well answered. 88  % of the candidates chose the correct arrow representing the activation energy of the forward reaction.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">The graph shows the Maxwell–Boltzmann energy distribution curve for a given gas at a certain temperature.</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;"><img 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"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">How will the curve change if the temperature of the gas is increased, while other conditions remain constant?</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">A. The maximum is higher and to the left of A.<br></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">B. The maximum is higher and to the right of A.<br></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">C. The maximum is lower and to the right of A.<br></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">D. The maximum is lower and to the left of A.</span></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">The dotted line represents the volume of carbon dioxide evolved when excess calcium carbonate is added to hydrochloric acid.</span></p>
<p><span style="background-color: #ffffff;">Which graph represents the production of carbon dioxide when excess calcium carbonate is added to the same volume of hydrochloric acid of double concentration?</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;"><img 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"></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which combination has the greatest rate of reaction at room temperature?<br><br><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A sample of calcium carbonate reacts with excess hydrochloric acid in a beaker. The solid line shows how the mass of the beaker changes with time.</p>
<p>Which dashed line represents the results obtained when the acid concentration is doubled?</p>
<p><img 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width="624" height="342"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">The same amount of two gases, X and Y, are in two identical containers at the same temperature. What is the difference between the gases?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="524" height="374"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">A. <strong>X</strong> has the higher molar mass.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">B. <strong>Y</strong> has the higher molar mass.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">C. <strong>X</strong> has the higher average kinetic energy.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">D. <strong>Y</strong> has the higher average kinetic energy.</span></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This was by far the most challenging question on the paper, answered correctly by only 19 % of the candidates. Some teachers thought this was beyond the scope of the syllabus while others thought it was a question requiring thought. To be able to answer, candidates needed to connect kinetic energy to the speed and mass of the molecule.</p>
</div>
<br><hr><br><div class="question">
<p>Why does a reaction for a sample of gases, at constant temperature, occur faster at higher pressure?</p>
<p>A. Collisions are more frequent.</p>
<p>B. Collisions are more energetic.</p>
<p>C. High pressure lowers activation energy.</p>
<p>D. The reaction is more exothermic at high pressure.</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>A very well-answered question in which 90% of the candidates related the effect of higher pressure on the rate of reaction of gaseous reactants to the collision theory correctly.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which will increase the rate of reaction between calcium carbonate and hydrochloric acid?</span></p>
<p><span style="background-color: #ffffff;"> I. an increase in temperature<br> II. an increase in concentration of hydrochloric acid<br> III. an increase in particle size of calcium carbonate</span></p>
<p><span style="background-color: #ffffff;">A. I and II only</span></p>
<p><span style="background-color: #ffffff;">B. I and III only</span></p>
<p><span style="background-color: #ffffff;">C. II and III only</span></p>
<p><span style="background-color: #ffffff;">D. I, II and III</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>One teacher pointed out that the question should have stated for a fixed mass of calcium carbonate. However, this question was one of the highest scoring so it did not cause confusion.</p>
</div>
<br><hr><br>