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Propósito
<p>Que el estudiante identifique en diferentes actividades los Tipos de reacciones químicas que se pueden presentar en la naturaleza, la manera de representarlas por medio de ecuaciones químicas y métodos para equilibrarlas, con el fin de ampliar el concepto que tiene de estas.</p>
Motivación
<p>Las reacciones químicas están en la base de la vida misma, y son el punto de partida del bienestar y el desarrollo social.</p><p>Para que compruebes la gran cantidad de procesos químicos que suceden a tú alrededor, te propongo consultar estos ejemplos:</p><p>La Digestión* Los combustibles </p><p>La lluvia Acida* La obtención del plástico<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEUAAAB7CAYAAAAi/U30AAAgAElEQVR4Acy9B1RVaZr3W/euu9bcubcn9XzdPR2ruisHcyIniSoGQJQgCmJCxQACioDkaETFhAklSZasoGIWUILkJCrmLOHk313vPlBldVf1WDM9t7/tetj7nLPP2fv97ye/z/v4gUIDgoYUKmRyJUqlksHBfjQqOaAEjQIUQ2hkg2iGhtAMyVArlKgUatRqUGu+I41GA6h/gMT739/EuWq1GrEfITUaBCklkq4uvQY5mndIjQIVaomUiFcaif7yKt+/5vu++kAByJVqZAqV9B2FfAiVUoFKPsCDO530tN3m4b1uFP1vQLw/NIhaqUIhU6JUqbUQDAOj0fwQIOK9H7hdAYZagUatRKNWSaTWqBC/oRYkhqwRoAnSwiTtNQIO8VqcI/5pUA2D+b6D/s/O+0AMTKUWN6JCIZdJT/n5sydsjQnHde4s3J3scbGbQUJoEM/6ekElR62UoRTcIr4nfUN7ixqNAPaHgPlLUKQBKofQqOXD4AiAFKAR3Kn6lrSgfMdNI1ylBXoEcPH7f3mN/2zwP/b5B4KFVUo5gkOUiiH6X79k3cplbPL1prmhhr7edmounWG1uxMr3V14+/IxKuUQcplMuo2R56V9eoLv/hyYH75Z8XzVGrmW1ArUgmuEqI6AKkRREsfvxFMSVTH8b39SHLz7EH5smD/t/Q8EGHL5IEr5oPTNtOOHcXeey+DbZ9oLagaAQZ4/usMyN0eSdsWjUctQKGQoVUKaR6RbHAs99C4oP34zGklvqIa//Z0IiGH+OYlfVA7TyK9rcRF/Rz4Ve+27P37V9/vkA9nQICqlDJViSPrG1pgIli1ykY7lb59RXpDO0Iv70uvsE4dYucQNpawftUohgaJVdwKYd0H5axfXPlkxhEGNBiGwcg3INMN7NcjVoHiXNBrJGCjUYi+uqEKlVkoiL9SyWqOQ6L8DyohYiv0HSqUcQWKQAvXGm9UsdJrLgV0J7IwOxWWODYMv+6RRph1OYs2KJZLsy4VClpTeiAAJ5TciPt8HRbC71tIIpSmUqQqVRs2QWo1Mo+UvuUaDUqNBpUH6TJyvVmukgavUMtQaIa4CeKHLZChUg9Jr8TCU0ufi2v/17XugqFRqlCot8kKnCLSvVp1jrddSNvl4c6WyRHrvxcO7LHGZR0bKEUmsZMI8S0daMyrZAUnR/jALay+qBURcQwAjPQyhaDVy0MhAPQSqQVD1g/KtllRvQPUSjfwZasULNMrXqBWvUaveolIOoFINDnOJ4L3/+vY9UJTiKQIKpbhJFUqFYOgR+dTu3zx/xHI3Zzas9EIxIG5WiWxIKEnxJEcUoRjo9/0O7YWEYtTCpwVDa3IlpSoGr+mXdBaIBzIAmlegeQmaF6B5BuqnoHoCvABeA2+RztUMoFENaAEVRlkttM4PP5D3gep7oAjHTa7SSL6KMLEKhRAlOfKht6CSMfj2JWuWe+LrtYyXD/tQDg6hlMmRyYQcjwCi3X8HghaI7y40YjrF7YkbV4F40i+7edZ5g9vnczibvpu8gxHkJoWQty+I/KTN5O/bTH5SILlJm8ndt4WMxM0UJMdyrSSNB221qN8KsEZEVgvId9cUqlz8e7/t3e99IMmwJLviqWtlXq2WoZSLp6bgfEk+nk72vH32UCssCjkqpVLSESq1iqGhIelYQkiIoUIhecXiImrhlEm6SjzFAfofNdNyNZeSE7Hs8LVj51Jjdi4xJsp5LGH2n7PVdTRHVxuSssaAE6t1SFk5mWOrprB32UQi5n6Kr8WvWGv6C/xsPmbL/En4z53MwaDF1Jce5W3vTa3oKRWohwaQy2W8lcskZf5WqUAm7lkl7kcrZgKsbwEbeTG8/+Bdmy8Mo3iKSuUgSkU/qAY4lrSDXdFbtHArZVrnShI4kMnkKBTCv9CgUchBHCsVkr+jkfSTAvWbRzRdKyRztz+Ry8wIcR3D8UAbiqNnUb/flc6UJdzP8OJ5rjf9Ret5mbWMe0eduHPQjr7Dc3lw3Imeo870nfTgwQkPepIX0LbPlfIgCw55jiPe+RtWGP0bwY7jyN8ZzPPWWyB/BWoZQ8oh3qoUvBahi1IpOadquVDaWqfzPUHROs0SKHIh6yrOleYT5r8eaZAj3uaIEAjLoVShFu6+UolKXFDESLK3MPCM5kv5bF/vSIjzBA6vN6Xu6FJeVW5GcSWYoXMbGDi7BuWF9XDRF1WlN6/yFtF7ZCb3j9nyJHUOLzLseZ3hiPz0YhQFS+jPcONxsh29e2fSlzyP52nL6Ti4iJs7nSTO8jb+Hd5WoyhPjkX9pg80wiGVSVZNoVZp/THFACq1XAoPfhAUQOIU8aTFJv4Kd1+uGEQxDMqdtkYcplnS1dyo5RYpvhlWzhoYVKi0plMp07rpqgHuNV5h3yZP1tl8wbE1xtw7tQZVpR9UrkZ1xhNZmSvyclcUFW4Sac67Iytz4VXuHN7m26MqdUZT5gKCzi6EIldep8zgyX4znu83l+jJXnMeJ9nw5MBs7u+dRd9BR1r3LuLkShNWGvyKHd6OPO/UitTQ65coxMNSyxkcfCmZdclaStAIfff97YMRBSPelkCR3G8FcoWIlIcYePWMiMAA2hvqpG+K4E0oWGG1hF8hRbVC/wh/YeAp+QdjCJw1ka0uU6jevoC32d5QshLZKXtep1lzL1mfF9nWKM/MRV3hiLLcHtUZR1Tl81CVzYdKVyhzQlXiiLp0HqqiefSnTefNMSteHDThyR49Hu3W4eV+Y54m6vNkpxGv91vxdI8VfXtmcHe/M9diHAi0/BOhzuY8u30N2aNeUvbtpKe9ARD+jiCtX6W1mO8aAvhAjPBdTlGiRKESLrxc6+Uqh3h8/w49bS2oFXLkMjnCtxHOlVzoDeFXaN7ysq+JbQGe+E3/igJfKzr3evDwoAsvDs3meZIJD3brcH+/Lk/SLOgvn4/sjBPKEgc05fPQnBWcMR9FkSNvc2YzmO+AqtQVTdlC1EWuqE67oMybx8vjNjzYZ8jj/UY8PWDE28PmqNJmIzsynee7TCR6sXcafXscadjmRuTMb4h1s+Zt63U2L3dm1cLZ3O+qlYARKkI4gyoR4EppEuFDabH4HiiSv4IKuUohudEKMWiNirMlhSzz8KCjtU36olq42Moh1LJXIH/Co6ZzRC6xJtBuDJdi5tOX5ELvthncTTDl0XZDHm6fwsO9erxKnc5gyQKGzi1FeW4p6mJn+jNn8uLkNB4eNufufjPuH7Lk9SlHZAULURS6oylbirrUk9dZ83iePoe32Q7IC+ahKXZGU+DMQMpMnu4158kuU55t0+HVTmMebbfm0b4F1MUvINj8j6QEuFK2PwxXi7FsDVqBcuiF1sdRDqBWDKJWDXPOsJ/1F6AIppKr1QwpZKhEwKeB2431pJ44watXr1CphBnuB7WwTs/ovZ5PiOME4hy+4PYed3p3z+Ve/FQebDXl0TZjHsTr8jTRhLfHZkCxB+ryZbzMW8jjlDk83GvGvUQjencZ0bFVn55EU/qznNGULoeyFSgLl6IoXspA/iLe5LgwWOiGsnwxirKF9BfM53nqLO7uNePOdmMe7JzK43g9nsbp8my7Bfe3TefeHieqo+wIn/Yxu5aYs2PlLFbOnERtRY5kRDSyV1pw1MI7/y6Y/UFQhoRdVytRqlWSyR0x6Cq1hiG5UMLCqxygt6YYv1mj2Os6ipZtDvRunc7DbeY83GbIs13m3IvVpzdGl6GjcyDHDWWmMy+SbendZcqdrfr0bTPg4U4TercZ0rfThKHUuVCyBEX+IvqznHh2wo77h2bw+OgshvIWoCx1R1bihqzUjedZs3measvQqXkoM514dciWp9un0hdtwIsdljzZacW9HdY8Sl5AkY8BS0f/X+xbZkHAzHGUHtupdSAHX0ghhUbxVjLh2lhc9Zc6RRirt7JB5Bo1shHXX2Ta1FoOUkjyp+B+2w3WO+oT6zyOxm3z6ds+neexhjyO06VvmyF34/S5m2BMf7IdihQn3uyfyeMEYx5GTeZpzASeJ0zhyTYDHiXocy9Wh2e7zVCk2vPy8Azu7zGjY7senYlGPEqehirXBU2hG+riBSiKnRkqno+ixAlVkROyUw48PWDFva1G3Iszoy/OnL5YYx4mGEnv9Wy3oDPRnjCTfyF5sSF73S0o3BOlBUX2cjjEEGkT4RkLL13OB0I+3lW0wn0TNl1wiRQsCj9EA28VKvoVKjTKt6hetJGwajqhdp9Rv3sBndvteJhgxeMoPR7E6nEvwZg7sUbc32rOk90zeJBgwb1oIx5E6fE0RpcXsVN4GqfD/Rg9+mL1eZxgyOOtBjxI0ONu3BR64qfQHa9D356pvDw+i8eHrHlw0BxZjqOkeJXFLmhKFkCxG/KcebxNs+P10Vnc22rJo6023I8x4l6kDo/iDXm8w5zuBEvKvSdyerUhB1zGE+loQG5CAEfD13J862bKs5J52NOARvFaEqcPvm+hf/iVMNUDaiSvEF6Ru9WLQKv/xa1tdjRvtaU92pKeKDP6ok24H2PMnWhjemNN6Y0x426MGfdjzOiLMeNhrAkPo/V5GKPHgzgj+uLMeBBnwoMYQx4JcOL06IvR4Z4ANt6A3gRjOuMNaN+uz6uTc6BwIerTbrwRIKTZ8TbdHs1pNyhaxP0kczqijeiNNqUvxphHMQY8itanL0qf3mgT2mMsaYq1JXXhl0RY/o7IOWOIcNbH38mYFQ7G+K2YT1VZNor+p7wfKBoNAwpt4NVdW8Zqiw/J859K0w47WuKm0RI5ld4Ycx5ET6U3woC74uaijLkbbcr9KEFm3Isy4Z44jjbibqSedN79WAsexFpwN9yQe+F6PBFsH2PA/WhDeqMN6Yk2oifWiBdHbFFkOfHiyAwe7bOgI0GP9ngdZJnz0OQtQJbhyGDGfB7vtaUn0pjeCH0exRlxP0KHexG6EiidsVY0x9pyPcyGHG8TQmy+YudSa3ZtcCJirQuB3gtxsbfmTnvDe4IiXB3FIChekLjBhci5X3Ej3oGmeFuaoizoirWhJciQW2vH0BWiw/0oQ+5GisGb0Bthwt3IqdwJN6U7VIAluEmAY8a9SAu6Q4y5E2JIT7A+3UFTuB9mSG+4Ab0RxtyNMuXBVgue759G71ZDuuP0aA4bT2eMDs/2WSNPdeTRHgt64vV5c2QOihMLeLpzOncjDemLMuC+ACRMhztRxnTHWdEUZS0ZhPQlU/D46v9m/+oZPKor5NWDOl70tfCgq4knfT3vB4rk62qGeNx0idWWn3NylTHNO+bTEG5BZ+w0GoONyLL/X1Qt+ZSHMRbcE4BEGHEn3ITuMFN6wy24E27JnQhL7sVNozPchHq/SVxfOYpz7n/k6vLP6QjU4YHgpAgTesMNuRNmwJ0wQ+5EGNEVqUt72GTuxBjQE6Un7Z/sspT2rVsm0h2lR3eUPk8TbXmdZMejBAt6QgWX6NETpktPpBF34q3oiLWhJtiMjMXjyfObSYzzFBJ95iN71gbq11IALJe9eT9QhCssEjuFByNZZfAbrkU70RBpS3f8LG4G6HNs2j9TuvBPdIdZ0h1qwp0wY3pCBYdYcSfShs5QK1o3m1PnZ8gFr7GccvgVx21+RrHL77jtP5muLUZ0hhhyJ9yI3nAjCQzBafcjjbkbYUhPuL709Lu26HI3ykh63R2qS2+kAE1wlQHdYfp0hAplbcXDeAu6t+hxJ0yPe9HG9EQY0hZqRHukBbfDzUm2+5BQ0/8g0d2YNTMnkJYYJiW7lCJYVMneDxRJ/apecTTQA3+zD6mLc6UlajY1Gww4Pv3nZDv+gZZgK9q2WNMZaklXuAUdoZZ0hNrQuNGcK956lC0aTYrtr9lj8o+k2/+Wan99uqMs6I2xpj3UlI7wqfREmdMZbkyPoDBDuoJ1hkXJiJ5Q/WEy0HJhmAE9EjcJjtJSZ6gBnWFG9EYacyfcUAJG+l6YocSdbRFmdERbUb3ZklCDf2WN3i8IcTVjpZMNLx/1amM7NO8PivLFXWIWTyfWfhy3Yly5GWjFMZt/57DFv1G/0ZLOyDk0brakNXwGjcHW3Aww5+JqfcoXTyDD4VMSdP4fdhj8Gxe89emMdaQ9ZjZtUdNoDLWgYYsFTeHWNIRM5XaIGc0hprRuNqR5kw5dWwzpFoMN0fuWxOsfos5QI7rCBCBGEqjac/TpDjWkM9SYjjAT2sNNaY2eyZH5X7HR5LecPxCKu60xl8+Vap+9SB38sBH+y3efdt9mxdTR7PMw42qIIyfm/JH9xv/CNW8j2sLtaNw8nfpAa65tmMoZL32Kl+pQuFiH/dYfEj3pZxyb9QnVG21pCnekNnA6VzaYccXfnEt+5pxdY0Splx6lXrqUL59Csccozi8fx3nPbzjn8Rn1GybQFqQrcVB3mBEdIfp0hBj8ABnRucWILgHOFkM6t+h/C2RniDg2pH2LEa3hNlT6TGX1+J9x4XA4NZV5XD1fIQ1a2Nj3BqW38QZOkz7mgKc1ucvNSND9GcVuY2gOmU3zljlc8zHn7NJJZLuNIddTjxwPfXaY/54onX/npOM4zq2x5vxaK0qW6lHsOZlct/GkOI5iv+1nJFr9id3Wn7DV9HdE6/6cJMvfkec8hjMeE6laMp4Gv8m0btajK9RY0j8dIYaMUHuwIYI6ggVIRtJxuzgOFtylT2ewID06g3WlfUewPk1BpjRFzSNq+sdsW2ELAw+RDbxFJeacfhgU4ar9OUFXdRXzx3/EfncrkmZ9zT7z39CwSShaW8qWGFCy1IAM59Hss/2UWLMP2TjuXwnR/QXH5k/m9AprTrkbkWw/WgJhj81HJJj9np0zvuakuzEFK6eRbD+B4Ak/J2rKzzlh9zVnPHW5ssqYBj9zWjYb0xxkTPNmE1qCTWkbFq+2IH3ag/Vp22JI6xYj2raY0BZiQmuIEa3i/WDt5wIIcZ6gjiB9mjYb0RQ1i+zVpizX/wMP6s9L+WcxASfmFKQk0/eFRa2tAvh2olIknaHjegXzxvyeRGcTogx/S67TBC57W1PqaUrOIhN2WH1GmMGvSbD5Ev/J/0GAzq/ZZTeBA856RFt+RpjpRyTajeXkElMqg51pTPKj5Wg4Nbt8ObnEgmjTP5A07VOKF+tStcqIWxvMuR1gSXOgJc3BljQGWVG7yYrqAHOurdXl0opvqPcdR0vQFJpDDakPNaYhxJjbwSbcDjbidog+LYKC9WgN0qctyFCi9s3GtAQbUL/FlPObrPHR+w2t5elSjkWOSkyy8IHInAm++G77YVB6ai/gOvkzAi1GEWXyIYWeJpQsMeXInDEET/kl4SYfcnazE037Agi1+pI1E39JuM0XRM34how1M7kQs5S76VHczYig9fBGzkYu5sBiC0IsPiPG6jNOLtCnYs00rvpMp2aDNbf8rajzs6DG14zL60woW65H4VI9Mp1Gk+X4GWc9vua2n56kkOs3G1IbZEJdkCn1m40RrxuFmAQb0BykS8tmcZ6BdG5boBGtWwy55jeZ2vA5xM0Zw8mItVqTrFH8NFB666+zQO8bvHT/xO65k8leYsY2iz8RMPHfOORmQE96BNRlkrpuFh5j/pldi4w5vnYWZ2KX0nB0MwOXjlJzYANxThNYZ/wfrDX4NaHWX7DTYQLHFhlxaokZBcvMKPAwoNhTnyKPKeQ4j+Lk3C84Ovcbdlj+kWjj3xI0/p84PucLLq7UozXQkkZ/E2r9TajeaM7ldXrU+OvTsNmYhs2GNGzSpWGTDrc36dC0UZemjXo0B+jTEDCZ+iBjakJns3PeZMIWzgDlazGPgYiXf5hTpOnPkXl+rfg87LjN4qlTWK7/GUkLzUiY8TVrx/8LORvsGbp8DJpyeXs5mYqdq8iP9uTMLm+ObLBj35rpbJz1FScC5/LkwgEu7FtHyiY7DqyyIHzml4TbfEbsjC+Jn/4526d9xg6bj9lp8ye2W31I/NTfEGX6H8TafEqm1zTSllrhN/5fOWz3DVWrTWjaZM2tDWbUBU7jRoANKbN/R/nib6gPNKV+kxGNgfrUB+jQ4D+FRol0uO2nQ53fZNoiLKkOmclhdxMiBSiyF1KRgEg3fQvKiGoVeXqpokgU0HyrV9S8ut/F6jmWLDf5hiiHKSwd+89k+c9l8OpJaC9mqC6DoYZ01J1F3Kk8QG1mFH0XD/O6PovGvDgyY9xRtRdAdxFDTVk8vXyA7vxoGo9v5NZBXy5vXc6ZMFfOhApy5kKsB7eSvGk9tpE7mZHIL6dwc/cGAnR/yXHn8ZxbbcwtfyFeJtRutKF46RS26f8jpYtGS/7SrY2G1AXoUR+gS4O/Do2C/HS57acrHd/01+dG4HSy19gS7zETzcs+KWcrQ80HIv04Uh4l6RdR0SRmAVWikGdAKtAR4Aw87sXfxZYFOn/Cy/Aj1hj9nntFidBRirKtCEXHaRQd+Sg6C1F0lKDpOYuqpwxlTxmq7lJk7adRdRejuVOCskucmwudedCWi+r2KRS30hi6cVyit1eP0F99nP4bx3l97TDymhMoa1Mpj3bHV/fnHHMdS/lKPao3mHDdx5hLPmbssfwPdhr+M5dWG1EXYEn1BgGKIXX+utT76dCwQUuN0n4KNT66XPWz5vR6OyLmm/O6+7bEBIoRUN4F5rtqAAUKWT+ygTeigoS+2zdYbD6BxQafEDFPl1gXXfpvpKHpLEfRdYbBjiKG2gqQdxajulPJi/ps3jTlI+soRtFVwlB7IfKOQuRdRcg7TyPvKkR5p1ACSNVRgKotD2VLLuqO07ypS+fcYX9e1mcia81F3ZzJUO1xiqMXsl7vXznmOobipROp9Tej2s+cfPfxBI/7B5JtPuLSKhOurzPjxnoj6vyNqfPXp36DLg0S6dDoq0uD72QaAoy4tsGaovV2hNkb87S1Rsq8KVFpOeVdUIT4iIT1kJhg1yikCicRTgcuncfMb35JsKM+aYHO7F5hgaq1CFVnOf1tJfR3lDDQmk9v1WEuHNvCwUBnqlK28LohR+IcZWcJcgFM+2kUnUUouooZ6i5CJsDpLJLETt1RDD3ltJXuYpHpb6nOi4W+SlQtpxisTeH8rhWs1/s5+x2+oGSZDjcDrLi63oLkWZ8TOPZnpDuM4eIKU26ss6Dax4ya9Ybc9NWnzlePel9d6n11aPDR5daaiTRsMOCqjyUl6+2IcjTjuQSKXEzw/CUo73KKtuRLQ1rKYTZ7OrB9xSyC7CewZ4U5qZvnwd0KBlqKGOwsR9Z9hruXjpC4bhYb7MaTE7+KTfMmk7dtFcqeCugqRwxa1V4kkaKjCFlHEfKOIlQdxaiFyLUXo24vYbCpgK2rrPF3HEdXxV4ULTm8rU6h7lggm0x/S9KcryhbYUS1jw0Vy0xJMPwDUXofcmreFCqXmFDjM40aXwuq1xlRu16fWz661PnoSFS/XoeG9VOo9zHguq8Vp1fZEjPXlP6uRqlGRomcD4Q+eVenSOVaYl5HFOepZAy8fsZSt7lcytxL9Ylo1pr/iVXGv+V80jq4W4msoxxl70Uayw5ws2gPafGr8Zk5gVA3U8IXmbHX1wFFW6kECp1l2oG3FSFvLUTRVYaiowxVWynq1hI0LSXQcQa6Knh2LZ3jwQuI9TSjMGEZTadi6MyKJcT8jyRYfMTpxQZcWjON/AWGBI/5JdEGn5I9T5dydwOur7XmxnpzbvqacsvX8Pug+AhQJlO9aiJXfS3J8ppOvNt01E96pIk9UUD0geAMkS8RGZMRIyzKtqSqA+Tcb72Fo8UUGk8f5GHlUXYus2T+2J/RVboLes4g76xgoKuKs2nbeXGnhrMZe9ngaErQQktWz5xAZvwq6D2Hql3LJfLmfDRtJcgFdZ1B0VGOovMsqrZy6DrHs2uZ9J0/zvPqU6g6K2g/c5DrJ8N5fP4wby8eZq/zJLYY/IJU10mUr7YhxXEygeN+RbThx5yaN5FC14lUeRlzY70ZN31NuOljQO16HWp9pkh002cKjWsnUOM9kaqNNiQttyB4ySyQPwOVKGFVimz+90ERtc1KURU0XGZ1r6Uae+MxdJQf5/nlNJLWzmSj/Rje1J9C1VWKoquCh7dOU5W7D4YeonjRyfnUHWz3cSVokTkd546guX9eEhlle5EkJormQtSdpQg9o+wsR91ehqqllJupMcR6TCXU1ZDt3rZcz4pH1V0J96tQ3M5HXZvB+Wh3fMb/jKNOkzjlYcxxJz18R/87YXofcmLOWPKdJ1DuoSNxSq2vCTXr9Khdr/sOMJNp9tWhxnsy18LsCZ0/mY1LZkvOmyhSQvUDoIhSO4UQH9WQVHP29nEPnvYWlB+K5FV1FvFLzTkR4oy6oxCloO5yXjQVc/pwBG03CqXpj+eNZ6k8FsvN/N0MtJZx/9JxVJ2lKFpPoxR6o6MURXM+irZ81J3F0F1OW/5OfKZ9xWaHSZxJCmCvjwORSyxoLk1C3iH0URnqxjzuZcWwxez3bLf9isyl5uyY/g3LP/9/Cdb7kGOzx5PnPIXTrpO5tmYqt3zNqV0rOEVfAqbGRwdBdWsmc3OdEWc2zGCd5Rcc37ZZWzIm6m9UYjJsmFPE9OiI+Ej+ilr+Lbcc2hpGsOdMbmZvx89+PB3le6CnGHXXaVTCinSW01R5jPITsdzI28/ZozHUFx/g5e0i0mJXkOTnwPX0CC1ntRWibi9GI1mcPMkUC4Dq0qMInq9LiLMx4e6WJKycxb7AhZQcCkHWWSHpJXlDHvIbqaStm876yT/nuKcZMdO+ZtXYf2ej/ofsmz6abGd9cp11qPQ0pHa9BXXrTLm5ThzrU+2rxw0fPW6tNaBugzUpCw1YbvQJjZV5UkCIBIr6O50iJsSksgoxdybKNcVsvJgeVQ/S21KL7wJrVs+ewPZ1c1B1lqDuLEDZmc9gSw7K7lJUd8/zuq2cRzcLeNVYBo9rKdy3kaSNTjScPUDejtV0nt0rmVxhbZQd+cjbs1F3F9FanEhVaso0JjoAACAASURBVAyJfq6ELLJhk5sVaxwMyUwMpL78KL2XU1EJ/dNciLIxj+7cOAKtPyFsxpfE2o0n0Pwz4udMJGHq56TP1yN7vi758ydybaUZ9estubXWhNp1hlT7GHLD15BaX3MqVkxlj6MOK6aO4mGbqESQa6uxVN+CMqJXhss/xey7KAsXikcpQiQZ1WVpzDP6hKIDm6G3Ek1XEZquAtQd+ag6hWNWjKL7LMqe8wy0nkF1p4ojW9y5nr0N5K3crTpKW9lu6CmVxE7RVchQZwHq3rPcLEik6EgUbZfziFnnzsYlDuwMXs29pou0Xy+gOm8H3D2Hor2IoYYc+qtTKYlfirfRbwiw/ISYeZM5smI6myb/huTZk8iYp0uWw3jOuulxw8uUBgHM+qnU+Jhxw28qFV7G5HiYscH4E/b6eaIaegmSHtVIywKGrY8WlJH6DGkaVSpLEIsIhmtc5U/YtmkxZ1Ji4F4VyvZCNB0F0FmApvO0pBuE8pS1lSDrrkDVXUH+Lh+yt69Fc/8Siq6zDLQVSo6buquIoY7TyHpKUdyppPtKBlU5+0D+iEedt2i8XMKru6Jy6hW1lek0liWhlJR6CcqOIpStp3l2KZnk9bY4j/pH4lx1KQhewJox/8Yum284MXcKp+wncNp+PBcW6nNjxVSqvS254m1O+TJ9MhbocMDZEPeJH3I197gkDajFIgntOokfB0XKsghDPWKsB9kTvp6j8b7Qdx15ezF0FUugCGDoKALJmpQgE47Y3XM8uJpGcpAblUeCaSzezb1LRyRPVtVViKqnGOWdUhQ9lajuXeVs2i5uXyoCRFjxRqqjffO4mYykEJ7VZ0tgCs9X1lYgKWgRXD6sOkCsmw7Bdl/TcjKUDVN+TbzlFyTPHk/+fD1O20+kbO4kzsyfQrmrHiWLDMh2mULKIlPWGnzCJidLhp70oFHJhivCtcP9UVBGomZtAkoAo+Dknmgi1y1Edfca8rZSNAIIEfl25EP7aWjTeqfy9iKUbcJlr6DvShp5O9dx9vBmHlWnorlXgayzAFlHHrK2XGRtRZIi7RGlpMe2UVuayqPmS9RfzObU/hBuFOxB01MmxUDKjgJkrTnI2/NQdZ1G3pxF39lEMkPm8vL8fmJnj2KL4e9ItPycrLk6FNpPptxBhxL7yeTOnkD+fH1y3UxInGfA/LG/pjxll6QaRCWFqCcWoxRTXD8Cinb5iKix1cZFWm65fvY0K+db87i+FGWXcLgK0bTmQWsutAhgikHEL73laLrLoLsC7lxgoKWU/qZCuHNGin+GRPDXlcdQUzqKtgIGWksY7DjP/Rv5nEvdzuXs3VSejKW+dD+D7SUo2/ORtWah6sxH0S7AzEbWloOyJQtNyyneXktm4GoyBYHz8B79T+y2/pKj00eTO3sS5Y6GlDjok2evS56zMWnzjfDW/SMRS+0YfNqlTUNqRMSjtb4SKN9PUn+XlJQ4ZQQ9Sdjg9ZOHLHeypeiICNQuIW/NQ92Ww9DtTEmBvr6ZQcWhjZTu86Vs/wbOHAygo3wfdJ9BuPh0laAU7N+Ui6ZNeLb5qNsLh/2XEjRdZ9B0n0XeKsz9Gcl/UbadRtVWgLpdKHWxz0fZliNZP01HLuqWU9CahbIhjZaUEIJN/kSUyWfssxnH0RkTyZirzylnQ7I9LElZaEmQ8Ve46n9DzUUxzyNWr/Sj0shRipUgwwtt3nuKYySRm34wkXULrBloL0fVXYS8XZjkAl7XZ7AvcC5Ryy3J27mWykObSPKzJ265ObeyoqGrDFVzAeqWAjStpyWOEoCo2oXfIui0RKo2sS9E7EeINiGaBdBaAG2CI/PQtOVCaw60ZUtRtKY1B1VtpjQF4zX6P9g46U/4jf0tGyf8mmirr9g534Dw2bq4jPk9GUkJUqGjWtS8qQUworpcu2ZSVE2+NygqscZQpeJRVxPutvqUHw2De5X0N2ZAdzFZ8UvYuX4Gb5sL0dyrgvsX0fRVscdnNgf8HeDeOSkYFMpYI6xQk3DcRB7lz6i1ANU7pBZi2SpIiOkI5aBqypISVAIYkW+RRLi9hNLtPqSsd6U4dDUFGz05HeTBMe/ZrDT6FKeJH7I3wAultFRHiVImlLoomx+pZBIlS+qfAIpSjUaplMxXTvJWVszRoevcUdS9Z3hecxI/x7HcLt4BfReRd59lqL2UexePE7vcgqy4pVLwqGguQNYkxKYQVXMequbcvyB1Sx7fJ5FkEgPP/h5pWnKgPR9NSy7K26eQN55iqK2IB1czUbSdh7s3oFXsryBvKSM5yAN7g8/pbbgE8jco5f2olKIyUlSAjmiUnwiKtABTLAZQDtL/tJuNS+YQt8YBWecZ+i4fx9PiQzoqkqTgrTpnKxnxK9ixbhZHtyzgWXUagw25XDuxhYJtXnSX7kFwgBioeOKqkX1T1jAAAoQRykZz+xSa25nD+yw0t7PQNGWjvp0FTTlomnKQ12ei6CxG1lFKW+lBqg5u4dyeAGrTIlH0nOVJYxHeC6w4X5wmOaRSmaha1NGK6a8RUIRB+QmcIhZKKVVKlCIjxxAtV0vwcjAkJWYVtbnbWTXjC+6cOwCPrnAswpMtHmbsWDeHbWtsJRe/LjeBtuJEbmbFcmafLx1FOyT9oGzIRF6fLuVp1bdPSQMVg32XEIr8dgaaRkGZqBsESFko6zNRNWSjqs+ROO/1zZNcSgnksL89sW6GFEQu5kSgAzUZ4fDkOrEbPdgTL4I/jbREUHJfv7cG8SeDIpayCTdYjkb2GtRvydgXzeJpE4heOZNFJh/SXbEfnlwjKdCVVbPGkB7rRVGSHwHOUwheoE9H6R7JwtyrOsKFQ368uX4MdeMp5LdSUdSlSQNVi0F/jzLQNKShbkhFXS8oHbUAoy4DRa34LBfVrWzoKKEpOwz/mR9TeySAshgPzsR5cDstiIuH/XjdVEjAkpkUZxySuEGU03/f8n7nmb23ohV1+DKVWL+nkBZHaeT9JEZsJH1nCNV5e1lk8hGdFcKvKONCehxNZftpKN5LwW5fMuO8OBjkwq61tjTkJSBrLuRhVTKPKxKh+RSqhnSUdSclTlDVp/F9SkVddwJ1/QnUdSdRC/Dq09HUZaFpyONZxSFeVR2H5kJqjvjj/M3/ybmtS2g5HkhJuAv3CmN5feM4NXk7cJs2ma66KxIYYuXJj23vDYpcFBpr1CiUogpbiXLwLZH+a7hWeIJHtUV4mH1MZ+lu1PcvoLh3mXvXT5G/25em0v3I2st5Wp9LiJshW9z0uX/xCEP1WchrU9DUp6FpSJdIefMEqlsn/4LU9SlIVCc+S9XSzUxoPk3V7vXcPLoFWstoz4lk88zPuLZ3Hb3ZMbSlbUHVeIqXNan4OBuyc8saVIOiylq78mQElJGS2ZHX7w2K4BJRcCwXe2mlO1SezmLrxlUUHojAy/or7p8/hLL7LAPtZ3nZUsbLhkLUvRe4eDKS3b4OJAc6E+U5lZhlljy7cgyas1HeTEFZKwadiqI2BdUtAcwJlMOkqhOfHUdVd0w6V16jnRvqv3IMTX0OWcGuJHvPgtZSBmtSacuJ5VF5ErLradCYR9/5g0Qts8DbyZS7UsYelHIhOt9t2pWw2oBG+GPvDYpYMitTKaT6DWnprEosv5dTVXaKgGUz8V9gyLPaVDS9Z5F3l9Mvci53K+m8kExq7FKaindLKYfnNZmEuxmSG+UOTemobh5DeeMQ3DwCN4+iqT2MujYZ9a0jKOsOo7x5CPW1faivHWCoah9DFw/TX3WcB6WHuJEcToiDAaumfs2FA8E8PH+Uwbpcnl1Oo71wH8WJAWxwNMR3gSUt10pBM4hGKdoIfAeIOBrJDkjv/hRQhKkS2RaRwxWuzoDUhkEgPkRpzl6i1s5ioCVPyrMou4oYaM1F1VPCi4ZMHl5Pgb5zqLpKoO88J0Oc2bXMFPm1w7w5twfFpf3ILuxBfn43iqrdqK7spf/Cdp5VxPLmQgID5xJ4W57A06Lt3M9LpHKrP4lL57Jmmh7bVi2g/HAC4csdiF0xm8NBi0lYMx9fZwv83WeRsiuc3uYayb8SelAjLfkb5orvY/Ptq/fmFCnfIBZKDi+oFoGiqGMXoNy+cprYtXNRdpUjb8qWgkR1az7KRhEonkbTchplcz6DDVlwp5RDgbNJWGLIi7P7eVSymxdnDvKkJIknxXt5eWYfz0p38rpiJ6/PJtB3OoSmU75U7VtKVrgLIU76hLrZsG/jSqoL0nl7r12aHH/cWceF7GRSd4RQmrqPq6Wn6Gm6AXKxbFfct1guJ5dW1v51SH6C+AgXH6VYrSlafAirpkExIC44SHV5JsGetry5XYzydi7UZ0JjLpqbWahvZEJ9HrLaTF5cO0pLaRwbnL/A2/5TjkUsJHfnOrJ3+lJ+JJLyIxGUHQyicNdqMiPmc2KTFbvXTGLT4k9wsf4nEoNmczYznrv159D0PwGxpE+svpeL9iUi0T6AWK4iFoRqYxk1Cqn9gGhPAYNq6BfD+G416bfc8e7BT+AUtUjeSmAIYMSxWiFj8PUTdoX74WA2hst5SdJEluZWBurqdKjJhpu5yKszuXE8kOMRc9no+Q1rF3+M37pJWE77Fc7uk1m82hLXFZa4e89g0XJTnBeMwn7mLwhY+RXh/qOJi9FlrfcXJG6fx5MHF4CnoHgJKrHqQsOQQimVyQ+JNdXCP5UMgqg20aYDhL8qeikI31WI/vfV7LtwaI/fG5TvXJsRxSQuCbdqL+Gx0A5HO1M2blhE1/VMBupOIavPo78ml2dXMugo24eP0xjMJ/4frPT8mOISL44XLGGe/zisV43GMdgcy3WG2AZYYr1GB6sln7E+2pD9qfZkFjpx/bY/V+s2s/fQfGJjnHn8UCSaB6QZTJlCKTWMGFCJ3gkaqX+CAEH0ThB9FMSxSCCJuxVgiAVeAsi/tr03KOJHhQYZbsGAQgqi4PzVShZ6LWBdyBrM55qxdp09aXt9uV66j5ryw+Qdj2LTWlusp/6SOXa/IjnVlXM1fuReXc2eM4vx2m2GS6whcyNNsA8zwjXGlLDU+Rwudyf+iDFnapZQ0+nDza7N3GpNIDphLkeOhKBRv5QS62IBtlJqJKEVETFw7TSwmPXULj6X4JCWD4/wzp+Znz9D6L1BEYhrF5UJJ06BXDSEQUNa8SlmL3Vmdfxmlm8LYt4qO+zn67PA04ZFXrNxcLfEbe0MVgTOwMN3IqXVmyi6tpKCa55kVy8lu3Y1xy4uZ3epB8mVK0m9vIaiW74czJvFoSxzLjQsoaZ3HZda1nGzPZZDx5YT4D8X5dAD7WouqQ3BSNsSLT9rF50PAyAentRgYjgBLxpN/CcC9N6giEsIYKSnoBFVHAqGkLN5ewQWix1xiwlk0a4IItITWRW+mvVbA/DesQnXsOX4H96MnZ8lm5IcST69iENZtpRcX0T21fnk1y6ioNaTrMuLyLrsQfYld3IuubEnw4Ssc/aU3HCltH4RhdVLOH8rhJAoWw4e2gQa0SNqSFo1L3pEjbQ60WZaBSdoeUZKC0htjeQgZibUYhX+X9cq7w2KEMMRqyO6YohuO4JTElOTGT3LghlBPrjujWNuxAb0F87CLmg1K5ITcE0MYuFePwxXGRKbvQr/bfocTp/G+XpPMmocSLkyk6yaeWTfmM+pK3PJrXYl/9YikkqsOXnFkYzrzpy4aM/RM/NILV2Jt99Uzp1PkYI6YXmGG66gEa3Ehis9tfWe72hB6ca/6/OkBe7PZOadl+8NimjwIgBWSy1wlGhECg8VFVdLGWUxnkkuFlhv8kBvkQ1B+yMITUnAfLU9s4MXYrzGihn+U9mWvYxlvr/jZIoBxRXWHK005Ph5I/KvT6OoZhaFN+wovuVCcvk09pRPI7VuIcdqXEirWcC+Igd2p7riEzidi5dOaUGReqppFb/kqr8T974zxp98+N6giP5LYr2yaH2mUGiF6c2rbhLivbGZ+QUrA2dh7PINMxdOoaP7LC2tBcxx/JqZLqOY6vQFKyNnsGmbOcdSptJVM59zeePIzvmK4pJxZKZ9QsbJz0hNHUNqljGb4v7I9lOmpN9yJ+WmC2k33ci54UVy9hLWbrCkvU2YZe3aR6ldiTDEou3Zn/vvPxkO7Rd+EiiD8iHJD5C6YcjecCgxlJXuZri7TmD3AS/8wuewYOEk+tqKaL6RgrPdF2zabMfaIDsW+1ngsWYc5yuWoXywiSd1zjxuceXB7Xk0nDfjarEh54vMKcyfRkDoHzh10Y2MW4s5csOJE9UuFNxaQ9jOaWwMmoVa9VjKxAvvWguKEI2/AyhqkS4QzpIku9Bw4zKh6z3orsklZuMc1izTISHeCZdZn9JZdZQXzQWErp2B11JzVvjYYeM8GSfP8WSkulGVM4e3t1cib/PiZZ0bg61L6O/w4kXnelpuehMWNYri60vJrPbgZK2bxCn5N1ezKc6MiBhnaTpV6lnw9wVFqC4BiLaNomCy65Wl7Axew2D3BZrO7iZqjRk+7uNYbPMhnWV7pGnVlqrjxEV6YWI7Ced183BbPw3/zWZ4u/87uzf9nposc+5emMfbxuW8uL2CV10BVJXMJyz8CzLLnEi/4ErajQWk1rqRU+NF3H47gsMcUKseaKsE/u6gqEUDmSGpTEPkHJ72dhGxeiE951Ohq5S+i0kUJy2nYIcnL64fY6A5jxfdlWTlJjFzqQOrdwXjm+TPss02rPUZRfJuA3ZHfsi2oF9wIO4jjuz4nLSDUwgL/IgFC/8Bvy0fs/O4CaeuunLihjM51V4kpS5knZ81Svk9yWv6tieUML///4uPNjerkA9KvQ4kM6gYIntvHIcCPXhzIx3l7UzUt9NQNJxgsDGV183Z9DQX4h+1ijVJUSzeH82KI6HY+k0l+fRqrt4O5NwNT05XzCEtbyop6UYcOW7Irj1T2LprCrGJkwjbMZr9+ZZk3lpIdrUXBzLcWb1uKg/ua+tJpK5j0izm3wkU4bqJJnmiw5c0W6hR86DpBptcLLhyOIjBapEhS0NZd5y39cd42pTB5YtH8AxazNJ90djtjcRh3yYc4h1Jqwkj/eoq0qoXkVPnTmG9B6W33CmtXkzZ9WVU1npzoW4NueedOFoynbQaV3JrVrI/fRHTZ/2RyxezJJMsmlGI2FRMd/6dOEUm9ZgUgbK4EbE9vdPM5kXTaTudiLIhC1E+Lqs5zNvaQ7xuzaK4cAeLAj1YmbILk7gATOK9cN23kPTGcFJrV3H81hKO1rqRUu1MRo0r2TXu5NzwJPuqB7nXPCi6uZi8m25k1rtTcMubhIP2jJv0D2RlJkrX//uDohQ1HAqpw86QcOLUapSvHpEUvJLkwAXcPbOHgerjDFzZj7ImmcHmLCpK97BwozurUhKZlhiK1c41zEucz+GrvqRcW8rh6x4cr3XnZJ0bqbUunLjmSlq1B5m1nmTULiLjpivpN51Iv7WAtIserA/VRdfgnzl0IFxKCoiGU39XTkGUe4mGM2oN/QpRVipyKgM87biB73wj0iI9eXjxMC+r9vL6/C6eXj3CrQvH8Nrkydzw9VjG+jA1ZjF6PjpEZbsRlzWbuIKZJBTPILFiFsmX55FavYgT1905dm0hJ28uIqXOlWO3nDl82Zlt2bNwWvkxtnM/JSZuLUrFGzSiFZvw26RoWMwy/PWYRsvf//nf93LepMTucDNdqVhQmELhUYoAi0FqKnLYsHAGSZuXcO7oJqqOrOP88SBKTsSwfIU9Vp62zNrijnnIXCatmoyVz0Tm+H+NQ9AfcYv7muV7JuG9T5fw9GnsKJjL3mIn9pTOZ1upPXElDgSenIVz6FisvT7CxUcHz3W2vHz5ELVIlIhMmkKBTPSS/HuCMlK6Lrp8KUVDFsUrrpVlc2RrEPE+8wh0N8Zr9hQ2r3Bk29ZA3HwWMNFNH53Vxoxf+g1fOv4KC+8vmO7/JTYBX2Lu+wn6y3+NpfdHzAv4muWx+qzda8HyRGNcYiZh7fMZpqs/YnGCKQuDTZjuMpEHj9ulR64cEA1BZcg1A6hEzuRvsP1EThEdpbW1/CJxLYqQRc80McGE/AUMPuFZRy0Pbl+h7VolvY21aDT9RO6LRM/dGNcEF2yDTZkXZoTndhsW7ZiBx57ZuO2cgX24CXOC9LBePwbzVV8wdc2XmK3/GkPvT5m+aQwLt5niFmvC0uhpzFg4mcKyk1KeRC1CD/UQQ+rXKKVE+n8flfcERZgchQiRpaBLcIoUEoq5oOFek2oRNUtdBEU4rwblcE4XKLpUzHQvWxxD7PHY7ojHVlscIsywjTTHId6GeXE22EeaMzvUmDlhxtiHm+IYY8HcWAvsos1xjLWSzncMn4pntB3TFuqRnLJd8mpFFYRM8Qo5b6Tlbv99SN4zmy9Fnz8AipgUE2I9JPpFKhRS30iFTDQNV6OSiXoW0bJIwd0XfcxcYscEh8nYrJ+GXfAc5sY6YBNpjXmQEVP9dbDepI/1Rl0sA/WwCjbCaosJ08OnMjvaFttwOywCpmHuY43eQn10Zk0kpyhN8lVEnYlM/kYSH7HM72+xvRenSBcSYflwg11J2Q73uxLZOME1IsUjDJJCJZrtClMplLE2Sdz98A4zFthj5jYHoyWOjFs0mzHLZzLW24opa6ww9rbCasMMbDbNwmzTDHQDpqG7YQa662wYu8ScUZ4zGbV4NqPdZmDo4cCkmabsPLBbe1vKIWSyAZTi3v4WiPzwCvYf+eXvgaJNCo+IkQBFkDYBKEJH8U+OQmrWDJ29PdjOd2W6hxemyzcwevF6xq3fhGFwEIa+69FfthyDZUswWuvFFN+VjPXxYpLfegw3BKDnvYGxy735fOESjNcGYLM2gIkz7YnYJsRHFEoLRSt60/35+uofGcd7vP1f4hRt/3qRvxCKd7imULjbwy63EhlyBpFJS5/V3H/wCAeX5RjYeTHZPRSdgIMYxmYzNT6H2Qm5zN5yEmv/fViHHWHm7hwsdmZjsS2PGfFFzIjIRt8vkW+WhDLFK4qpqyKYYLuA8K1ar1ZUJEl9dEXfxr/R9t6gaCehxZSBZHe0dWJSplxbmiH0jjhHSuRqxP+AIEMpTT9puHfvEXOdV2E6PwDjNfvRjypk0tZKJsWdwTi6HAO/U0z0PoJucCb628uYsOMMkxIqMYm/jEVEJYabTjJl3QG+cI1CxyOc8bbu7D+ZIWXf1Op+1Gq51JL6b4TJ+1cdvAuKlCH/dtpATB2IaQRRhSAsjlaOBDNrbRR0tffi6OLNvLW7mB6ag25cBaO2XuDr+HJ0Ys8w0T+Tr1YdYnxwOpN2lfPNrjN8FX+WibEXMYy6gPGWAgwDT6G77igTFkYwyW4p5deuS40xVaoXKNVvUGmEx/234Zb35hTtUxAXFSSp1Xf2AolhTpFkSHCMOFV7k4+ePMd1hR+z1m/FIjyHSXFVTNhxnVGRxRjGlmESlseolXvQ9T+KWUw+BgmlTIqrYHzcZSZvvc6k2ComhpdiEl6AxcaD6DqvJP/8BQkUpfIlCk2/NA+lvdp/n19+Iih//YKS+IyAMrIX2VSVmsCtSRgvC2FqZC5jo6sYHXuZUcEFjPVPZ+yag0xYmYjhuv1YbD7JZL8TjNmcy6iICr6OvcLXcVcZF3se3Yh85sSmY7jQm7PVYh2xqEjqR6mRMSR1Vf/r9/e+n/6PgyKCNrEdyStjips/FlH5jIqolEDRi6tk9IZU/uASzTeL4/h4XhDjlm7jD26xfOGTytioc4yOvcKoqEuMi6pALywPU/8kbFYE0P3kmdQJXaMW7r0MUX72n80R/91B0Srd4cl4IL3sIpNcfLGIzGN05DlGxVxiSmQ5Ezdl8unibYxbmsBH9v6M8ojhD67RTAjMYUpsFWOiLzMqooqxoeWYx5QweUUcXrH7eS36/Use9FupFlZUWv1vKz5ahfxOP8phvZJRdpHJLr6Yh2czJqKSryMuMCm8DN2QXEZ57eVLt3D+5LCB0R7R/ME5gombTjEx8ixfh1bydXgVo4PLMY4oYvLyePwST2rtmrT4U9uPQXRAHb7U+zLEj573NxUfcRVtMllKLGhryYbF59SZyxIoU7dkMiasgq/CLzAhtAzdLaf5esUePnPdwsdzNzDKPZwPncKYsDGDSRFnGBNZxejIK0wIP4dBaAH6q3fiHX+YfpFdEhZPlJKL/0tk+Do/OtKf8MH/CCiSmz88gyeJEZBVcYUpLr4IUEaHnuXL8CrGhVYwJbSYz5Yl8onLFv5o78tXC0P5g1MY4/0zmBB6llHhVXy55QLjQivRD8lHd+V2Fock8kI27ENL9fXa/+3hJ4z7r576PwKKqCSSauK0OTHpBk6dvcwkp/WYBmUwKricz0Mu8HVwBRNCSvhkyW4+ctrCHx0D+NwtlN/MC2XMhgzGbqngy5AqPt1cKX1nSmAuk1dsx35dBI/7RU2SSDKJ3LFCSkv+b6lTxOiF+PwQKJnll5g4fx0mm9L5KrCET4Mv8EXQef6/5s7EKcozz+N/xO5sjYkE5RAiyCFZJ6YqqclMaifJmOw4ikbBAzUiIAg0Vzfd0BwqIPcRUE4FBZobaS65wQuPaFazMUFD0CgkKMjVTTfw2XrehllrajdhzM7UdtVLd/NW0S/f/j3P+zy/3/f3/TpHXsDyYDav7YzCYqcSS3c1/+Kqxk5Whn1EG9aqLiyVHdiqWlivqORN33Te9wzn4bjoERDZP+HgYpB26/+vQRFRIg5xkUv3BAHKetcjvCM/h61ci4WyG0tFFw6qVswP5vDKJ2pWu0VgvjOSf9oSgW1AGWuVF7BQdLJa1YGlQot9cClv+mfy7r4QBp8JEqKARTAehZaFab0o/fIX/lj+8BH/4YvHC2+XrkGcFszDSZ2pkmiYFYIKIrkAp7XdOO8MYaOiFEv5ecyVnZiHtmInb8B8XyYrt0ZguyMSq20qfv1nNTZHzmGraMM8rIuV8jbM5FqsQzU4YUaf/AAAC1xJREFUBXzGxr1B3B95Jhm7CYamkKqfEizJpQv5hc/LB+WvVvbS3u8FYJbwEp4XU3o9Y+NPMegnMOonGRkdRZVRhMvucBwDCrAMqeXVsEbMFFps5VWYeyRjtjkMW1c5VlvkrPizGgufM1goWlkR1sGK0HZWyJsxl1exVpaDy64g7g7+IJbKzI6PMT31nMk50QcoruKXP14CFFOOYGlxJmlkS+CYtoBiSa8T4Www+e88HPyamKOxfPDJfn7roWSj30kcZRpW+mtYEVqBZVgpZvtP8OstQaxylfHa1mD+eYsSM+98zOT1/Cq4iVfC2nkltIlXZGU4BOfjuCOI7hvfMKc3Mj85g352lkkpC/gPB2UpYWJamJkWaSYms0gDCqqGSDUJvX29VF4Vd4d5+vvaUauUBCpicNm0jw27onnzcB72/sVYyE7zemAeFnuiMfuTH1ab/bDcEsirW8Kw8MzCKkjDyoAaVsoaWRlYy6qAs7jI8nDZEcQeHwXZmafQT84wo5tlajE1+svjZJk5WumDpPGyBMhSalJw30Q+RUxzL47oOYwzYwwN3CE+Wk7c0Sia2rsJOv4Zv9+nwn6bAofd8azdHYeDezS2Hx/h9T8cwPHDg6z9gydrNvnjvPcELj4F2PsUY+NXhrVvMU7+hdjtisJx0wE8/eQE+wYyPjwiOcbMLKq2/0NBkcqkUp+M2JmawDAZIwlA4OmPj7h6uZvu1iYutbXQUachThlIyvFwcnNSSMvKQNt3heL2fiILteyPLmRPyEncj6Twp90KPnT1ZbN7EB+7hbDhj96s+2MATtvU2O84it3ueKxcI3DaGcm7e8LxCYunob6Z0MPefH2zX8odz80KT43F3gFReF98/TIgLXtOMaX8Zk3EHUkbQDhC6ZiaeMq54lzUykDCZN5EBfmSfUyNzMONFHUwzVVFnK84TV1NGQq1iszCErJKqimqaKO8opvklGLi40/h5RXKp14hRCXk4heRzpHjheyNyGVneA7uigz84k+jSCohs6CG5sZ2mqs1qAM8iZF5ohsfXnTSNJGKhD+rOJYMmf5WYJYPitBpEt2ZEs1LsNwXmBgfJS4mnKMRQVSePcWNSxdA+HiNDXO7U8vBbR+SdUxOU1kedWdO0tdQS4IinNbyanqqm2grq6Msq4AT4VHs2+5OkH8wclUs8thEihu6qL38JXWX79LUe40zZbXk55VSmF3AZwlxnEyIJEXtj8+uj2kozWVePy2q/hIQoltDgCKi5WUeywZFACIm0FnhRyrxQQykJMQQpQyko6mShwO3Ye45Y9/f40pbLZ93N3D3YhM+2z/kclUxXfnZ3DxdxNWMbKLf20SW6y7StrkTt3k7we+9j/sbG4jwOECqMoKcpFQKTxYSH5fG8bhEwsOCqTp7hsaycqpz8yhKOk7YoZ0Eem4lKswLv4NupMfF0tvTJQEhiIozM6L0IdjVf/tj+aAszKGfM5kiiii5dfMS8mBfzteUcLu/A3SjfD9wi6rSHB7cu8Lk6IAk99FalIVyyyYGzhSS9m/vk7XxdyRZrSfV0pE0G2cSbZ2JX7eBkDUOBDhuIPL9j8nxDqQxNYfugjJSgsPoaKqitfoc9XmnqMrMIDE0gJaqAipLM+lsr2Hy+QjXLvUhCwwkLi5ecpcRBm9/9+FjWBDdEjqMgvq9MEtqQgw5Kce42FqD7tl3TD7+ipaqfAbvX2V2/gkTz7/h8b3L9Gvy8N/oTMJbG8lxcKHY0hGt9Qa0Zk5oLdZTYeXEKUt7ki3tSLF/g2NrnIlZ40Kc8zvEOL3NnYxcbtdpqDqZwvWW8ygOeTB4V6QiBcF5jKZ6DdevXJTCYeTJY3x9vFCFh6HXCR2Dv6anLy0xfzp6lh0p07PTzBimJS+x8eEh9vz7B6QoZfxnjxYmHvJNfws3OyqYnPiKMd092i8U0ViSxP3mc1T47EVttYoSO0caV6+jd+U6un5lS8drDpSb2XDGzoE0K2vybO0ptnLg7CoHyqzWc8rMluaPXCnb6c6DGg2KT3dQXV0o6QvrpseZfz7B3Ogzus438OP3ghxo5ObFDva7beVM3mdSvkWqcQupssWKg6lm9dOLvGWDojfqmBadWAsG7vZf5MCWj1AfPoDq0C7qC1PJPaHgWruGqdEvudJbQVt9LgMX69B90UVzpIxga3NynJ0597ojVZZ2VJjZoLF2JH2VFUnr7Ii0MCfdzp4CKzuqrJ2oW+OCZo0T6a9akOT0BqFv/isRe12p1Zzi26G7LBgmmHj8EKYn+ebOLXq6WiSuzOQPgxRknkDms4/h7+6ZOjgEKFLTgrhliyLe/xEoM/oZZvTChm+B21cvEuzpwX/0XKD7fDk5x8Px27uZSNk+Ivx2k6b0JeawO6khB0n0cUe5+T0O2K0mxMEWtZ0t8XZryXBxIdnFhcTfvYPyLWeCnGyIXb+O2JXmlLzuTKm1I+W2zuTbrOPkbzbiY/ka1XEqhr/up6+jhumxIfRjj5kefcTU1AhdfVpGvruDcWyI611a4lQy2rWCMCjUPAQoAgyx8jatZX5qAC07UsTdRzc7LRFkpp8/pTAzBY+tH5Eeq+R8SS49jRq+utnFnZ5GbtSX01ueT2NeCtXpx6hMjqI+OZrW1GNcykzgVm46A2cLGKw+x5facorVAaR5fsKV1GPkf/QB8VbWZFjakLnamgwbW044riP6LRduFGUw9+QrWirzeHz/Juh+wDDxCKN+GG1jMQO3OpkfHeBGey1+Hq6czRWlVVPHvYhwEyj/nT/+34BZNijCn1j8UeGrLBoZRX70/p3Paa+rJCrYF0WAJwnRoSRHhnAswJsToX4cDfIiPsyXuNDDxIf6kBB8iAT/T0nw20+yzIuEYG+ijngQ5r2D8EPb0SSoeFB5hm8Lc2j1OUjmu28T/5v1+Nua4+VoiTY5ggvFmeQnR6Aty+FqWyXXOmq40llFVpKcirwEEuSH8HbbxLYP3iYrMdq0j5fmFNOwEancnxk9yy+bimSRKKZL/S2iUfsvrrNzoJtg6tkTxkeGJH+c673t9LTW0dfewOWuJnrbztMn3rdU09dczfXORu5e6+bxt3eZHn/E9MQjJp8NUl2UTrz/fk6rAug9mcJYTxND9efozIihNfsopYnhZEYFkBojIzb0EHJvN0IObEfp5YbS243s46EUZx/nWq8WTX462UmxJlDEfDIvtOt+HhARPcuOFNOueDH0BCVRiEEII2mdYDAJP0IxbsViSeyWRWJpqS1NbBRNZVVTlkoAKs4JAeAJieU4M/OM+QWTBMnT4a/paa4gSeVPQogXJ0IOUZF9lP6WUj7vruNmTwMPvrjEl/2dfNHbzBfdzdzu0nL7Qi2Xmsq52FZFWmIkwb77udQtJl+RxxWfKVEifjZKXhoUUy5FtOMuHnNGyehVmL0K1WOTs7pREn8SKhpCztSkbysMYQX9S7CehPe78Ds2oNdPYpybkdyyZ+empBrx/MIUPz6+T++FOspLsshIVhMl90Ue6EmYvxeRYQFEywOICw8iVRVCSngQyUfDKTiVQnODhoeD96QvSDJeFLIgi01c0mb+p28+LxcpS1Ej2YFLXNYF5o0LkvGrKJOK88KE7S87VfElzZvem1hOIm0pxCQMkpiEUXLC1KE3iNv+NPqFWXQGYZy4FG0i0nQS4XDyx2FGvh9iaPA+Q98N8OTRA57/8BD9s2FJy2Bp8hTOVYKiIQ13MYn8PUCREF4ck4ufYYrIxYlr6Xdi3EqjRYwiEUiLYImgmjXOSz3EwoheNydeC+kR0fQtXHTnmRPnpf7iOQxC1WdGj3F6GoNxkgVhRS7NDYKH/+JXLV6bhqvBOI1udkranxmMegySwaSpl0Bq9TOaWv6kXPMSev/D838BUYHqj9yrSs8AAAAASUVORK5CYII=" alt="" "=""></p><p>La fotosíntesis* La oxidación de los metales</p><p>La pila química</p>
Explicación
<p>Una <b>reacción química</b>, también llamada <b>cambio químico</b> o <b>fenómeno químico</b>, es todo <a href="https://es.wikipedia.org/wiki/Proceso_termodin%C3%A1mico" title="Proceso termodinámico">proceso termodinámico</a> en el cual dos o más <a href="https://es.wikipedia.org/wiki/Especies_qu%C3%ADmicas" title="Especies químicas">especies químicas</a> o <a href="https://es.wikipedia.org/wiki/Sustancia_qu%C3%ADmica" title="Sustancia química">sustancias</a> (llamadas reactantes o <a href="https://es.wikipedia.org/wiki/Reactivo" title="Reactivo">reactivos</a>), se transforman, cambiando su <a href="https://es.wikipedia.org/wiki/Estructura_molecular" title="Estructura molecular">estructura molecular</a> y sus <a href="https://es.wikipedia.org/wiki/Enlace_qu%C3%ADmico" title="Enlace químico">enlaces</a>, en otras sustancias llamadas productos</p><p><o:p></o:p><img 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KpXhEsJJhQRdvXqVVOHfstfvr4FBH7j2pN9E9avY0GxEix64Tmim1eDMueEHAi5EBNYQ742zr8oochLeMndfUz0X+p24ykopZ925CMQxjWGtoRbkc9/+5p4o9xzwCgXdX7i26kuo9yTBcLCc2w8W7ZJafoSN9ZwbkcgmgU3r5OxbBnzKlZiecXXcDZugGgaYXKwjPnRdx+QblFXP+jygwW/Mq/8y7/8Sy5gFM+t8sYbbxi5X+CXPkCRVoqOEvAEYoV1CogjRowwUVSS1xXgoSgrhVcqoEKAE/CVCUbHP/nkE/74xz8aAqBwTQG0ePHiJprr008/RYkiFAoqAqFwUIFdi64Td3LhwgWTwKFcuXJGL6F7qA49j4JIFMKpbC89e/Y0BEhJKfRbkHzyQT/uj+U6V6a1m1c50L07U//yOJd794Rr56UV831vsoVdeccJsM69QR8QAQMrgdMgOgFkXStCYOPJVVg6HrHiAnCuv23Cy8DLATcETjbY2WBlgxMBJ4xn5+C5MVw3ijwJPeOsI7FWjjwORMOQmkJo+nxmPfs823r0wEm/bFyNLImeUc/Ql2jCMvGg3/kHC34BU+GUStaoOGgla1ASBmVL1aKRW1yAQCqgSyEoQOk8gVGRWMqocubMGUMY2rdvb9I8KZ+bwK98cArnDOR8RVwpJluLkjqIqIh7+OKLL4yeQfnhVK/AriSSSh2lOtq1a2e4EHEWCiENllWrVvHf//3fhtgo88y//du/mXBOcQNKAKHML3qXQMEYXJe//nILBCNf5pHDDCxeihWvV8bbuBYybxh33ojk46hMgY7x1pOLrw/WALRfvZZ3nuf5pkIBXf4BueY5M4r7nIHYcMf1HXdc4zUoJ2MBO4xrh8AVEciGeKaxQrgyQYoIeNngZuHaWQlTpO07KelxxBFk3ia2eScTX6jErKZNsG9c8OuVKTPuu/uG8eMJvtwi97/3gwW/RnglSQgWJWAUNyDln2RvgUZZUyQeCGiyAgigUswp5luhlRq1laFFMrziqDXiBjHdql8sv+q6exGbr4yuQbimiI4IiVh9jegSJTS6KwOMxA4tyummawI2XtYKKSz1bFpERJQwQqO/uBNxI4EOQOv85atbIGiZG3v306t0BTa0aYd3ZD+Eb4lJJksefgrOwTNOMca//z786wVk18sygDNuddL1ipM3wUJ+kJAc+UUYbLKxTO0Kvcn1xSHs+b5F4gXkoZujQT2Xh7Bx5RTgRfG8iPEgjLuO78mLhxsNGx3D8nadGVClCsm7t/pqfo38lixfcvKJGqn/q1vmm4/+oMAv4ARAUFZWjbJS5AVKMqVHViomJWoQa68ED0q4IBlci7T0GmU1ogpkypl2+vRp85vAKGIiFlxLixYtDIg18ov9VgqmIPeawKmRX/eWrP/73/8+N/OLwP7LX/7ScBhSCt64ccPUpxRP2g+IibiVxx9/3OSME0GS/kEESURL4ovSUEskCDgPU0n+v79qAQN+x8ZJu0nyilWkb9sKaVeJW5mEBMuE669novPk5OObx3TdvYprgKWgHcnoni/yS/43DkM5uBq5/RAbE20ngCum4GKmy6HLYRZsu8G4ZZf4dN45Pp13kU/nXWDovDMs2JPOvitRzt1yjTrCMBEKOlJUoFyKvRhhJ0ZcLoYZmYQPHub8+nXcPHscnBhY0g045lzFHUjl96DLDwb8wSioFxWwBf6CBQvmjqQBe6yRXCOs2G4BWmy+sqUoS6qysEhBJ2IgPYB+U+JHKdh0jUAs4iAiI7ld+dqU1UXZXZUDXhlbtIwaNYrf/e53hstQNhZlhQ04BikUBeqf/OQnKDebnlX1iY1XQkndTxyHiJLECr1XkOdNqaB0jfQG+k1EJy/Be9CP/L/+OsnbVsxX6kVzwAojT/wcReJpdE6I4YrNNZF23wB8EYUgMFfmNREO8eSeE8OxM7C9DLLtdCK6h+eQ6UFyus2s9Rd476OVVOmwmvJN1lK0/gaKNNjBMw338Ey9L3im4XpKt1jLC61XUv+jjXy+9ipJt0RmEqa7uKxC2UScHHIk/1txyM6CnEyIhUD7CfAr1kDvaHQYD/iBfzDg1/tpFNQoryKwBUDVfjBCXrp0CWVekUyv40qCqEwtsssrbbLAqXMFOrHaOi42XnndpRQUURBnoHOUAFI2fP2uNM0iMAKjRmhp65WLXWs5F0lW129axD0IxHIAEviDomfp27ev4TrE7mtkD64RcVCKJz2P9BPiKvSMwe8P+H1/FJdJYWYb776YIuBNzHsUC0vKOSnQxHMbhN2/etwo30z7+3y85HBF5NleFjHCZLgxpF26kA1T1l6jTvd1lHxnFs+8s5TCDbZTtOlJirW4Qsm26ZRoG6Jw81sUa3WRpxsfpmDD3TxeYzVF31lK/Q93MGn5JS5n+oHGth0l5sQIm3BkBy+eY+z82GFw9D7qEyry+POVhQ/6kX8w4BcQAhDlBYSOC+Ra8tryBd6AIORtHJ2v84Ki/bsX2/rqa3Uf3VvPcfei47pf8Cz6Xcd0Hx3Le1y/Bc+huoLnzvssOq5rvuod7r73j31f4LcMYOKG9db4GZdG3gTaxPBs2wyYogFSzt/PIvAbmT5Q7pnImjj6UzCw8u8euOzSbeRxCtVaScE6W3i2xTHKdbhEqfYpVOiWzfM9LF7o4fBiV5sXu8Yp3z6d57vc5tk2qRRrmUKxZucpVPcLCtdaQufh+zl+NUaO7Pe2ayIRpc6LeznE7SxsW1ygiFzCQihiJLPhQ5iCfzDgD0AXgCxYCyQCjYASHNN+AP4AfFoH4Ay2da1Ya43oWsfjfvondQ6ZCoNrA/DqfCtBGHSN7iNzTwDS4Bl0XNfqHF2j+6q+4Pn0W3Bf/a59FW1LJAmuCY6rvvzlHi1g2H6LqG2Z0ViDvNGYy7ZvR7E8C6nuFKAnpf1XGsfvPq46xe+LWogAqE9hm4QhKVGYteEazXodoFiNTTzT9BLFO2RRqnM25bpHebG3x2t9oeoAqDnA451+Fg0G2NTuHaXqh3Fe7m5RtrNLifYuRdtk8XSjExSrt4p3uq1k/pZLZFn+IB/zlEhEar1sCTCGo4kHUX56kbgUjw/eN34w4NenN2BLjLDaDva1FsC0DoB69+95z1VdBoieLzGZlE5Kt6SOYpQtvsJF7WrHRGE9XDuOHZOZRufFiVsxk6YpbMWIigVTfpg8z6T6VfQ8ee+t5wyIQN5zdFxLcL6uCc41P+T/+9oWkK3djTtYcYe4vo8TN99L38ox6bBscrw42W7MKNbEKYhoayQ1RXZ2I9gnwuuMk46SboRxLdnmHRMxqMg6JQZZsvcWz723lEI1d1KuRSZl29tU7AaVPoLqA6DuEJfGn7q0Ge3SaaxHl9EuXUbZtP3M5t0hceoNhsq9PZ7r5lChu03x1jco0eIUj9dYSclGa5izPcNYDeIocYci9+XeG8I14g1YokkmVZF8Dn4ECr+v/fIP8YOYd3lJGRdJz8a1Y9iOIqVjRO0Ilmyq4v5iChO1jFLJi8tTTACOE/csoxOWj7VMSf4A8eCU+CFe5Ud9qRgjOcwp3RV2zHjKuW7MfBOJALK8Owp/dTQJpzL0ioBLrLKIxSPE4tLex7FE/C1xaEqmkYPrZmNbCuCyiMQ9Y7rbdzFMgz6beLreRkq2FQvv8kpnjxq9oOEgaPWpQ/dxDr2mWAyYZvPxTI+hM2HIdOgzzaPHZJf2Yz2ajvCoPdDirT5xKnS+xbPtUijY9By/q32QWn1PsP9SjiE0trSVzm3ceLrhRAwzYlwV1M80YOSD/4E6v+X5udKkATaulnEHLyaNajxB8ZWeKY4XkZeWeDEHV0o/O45jxxMjhz/CaxTXh9GInb/8bVvAgN844+kDxI33nFj9sOuRk9D1+SYxy3BscYkDjlJu6ftKkSYjnb6nz9HFHJu4LSuNBoMoUVeJvOD4tTDv9VxK0ZpzKNPsCOU7ZfHS+x41+3g0+wQ6jIGeUzw+nuMxapHL+GUeU1bB1JUwcRmMXgyfzIN+M6HHJGg10qPOYJvKfWJU7Hqbkm2vU6Dpef5cbQXN+67heEpcznyGEGEEGiUG8bP5+P3MDDcP3Ng/KLb/gd/yay7U2BBVfKSUJiKixhtDqZuiEM0mI+k4RxbPIv3wXmkTDYtlS+6XYs9NuHaarDEJLYyUMPng/5rW/p87LEDom2jEltusNP9R1zE2ftn5fccaacpz8AR0JwviqWRc2EvaqS2knNhE1sV9EJdPRjjhnScCr2y5MSNx33Jg7PJkStSYSbnGB3ipww1e7p7F2/3jNPskRrfxDv2muwxf4DBllcPcjTaLtzos3+GxYgcs2wYLNsHMtT4h+HQe9P4c2oz2aPQpVO4VoVyn2xRvd4tCDQ9RusFSpq5P4ZZxDorheFl+6jH8hCSmn0kJ+RBjzY8c/LKUivoLvH7whTqSY0eNe+j+CSMZVKwgV6dNhkjYgF/mo5jnp1jSuYZoSPkie/BdkYf/c909v+a8LaB2V2prOeTIDc/2bGMq03guGd249Ar01k28rOOc3TaZvbM/ZOPwd1k/uCYr+1Zhx7iW7J7dk4v750DoGMRuGg5QTjeqZ8+1KNW7r6VMoz2Ua36NSt0iVO0dpvGnUd4fH+PjmQ5jl7jMXGezfKfDhv0O2w877D7usec47D4G2w7A+l2wbBPMWA2jFkK/6dBuNNQZ5FHpI5synXIo2uI6Bet8Qb0++zl20yVHoUROCMdTDkAJmTI7itNMZBnK2xjfYvtHDX4BP8f4Zftyk++lJceQbEi/wpnBfZj6y1+R/sFHcCMF4mFjW81yY2SbXO2ytxpFsFH4Ke/ag0tg3+Kr5Z/6pRaQWc5xYkZul5ecCLSy+4QUZh2PEI+lQzyF7KSNHJzWkk2DXmL/p69zZWptbs6sQ9qMWpyfWI19wyuxpv/z7JxQh6xTKyCchm1lkmE7jFuXRLEGyyjR5AIV2sR46wOPhkPidJ0QYdC0MBMWO8zb4LFql8u2Qw4HTzucSHY5dc4l6RJmffyMx/4jLtv2Oqza4jJ3tceYhdBzEjQfATUGwvPd4hRplc0zzVIoXH8Do1dcJNWGbE+eCwK/3IGloBQB0Ij14MuPEvzBCB0zudnVqPLPlje3TVTaVVH91PPc6P0hq//9l+x4piTWtu0QSscJ3yZCjAwvbkYX6ZjEAUippGyqJrvKXb7jD/558q+8nxYQGAR+RcjJ8SXuSVYWEY8TjdyEyEXOrp/IzlFNOD32TTLn1SC6uB6xBe9gL6yDs7gO0QU1yJhdlfQ5VTg1uhw7RlTj5OoxYN0gPebSdMBaCjfYyrOtbvNCZ6jeC1qNiNN7ag4j54aZvcZl9S7Yfsjj4CmHpIsul697XE/1uHETLl+zOXfR5lSSzaETFtv3Wqzc7DJtmWeUgp3HQf2h8FpPm5KdHAq0yuZ3VdbSZPAmrttyHfajEjXy++D3owsfhu//UYI/6FCabEGKoJgbNxM0iK1CWtWbF0ibM5U1Fcqz6N9/wcL/73ec6vGBn+8tlIbtKK1SzHh2m5HfkVOJAkd88Af156//Ni0gYi55Xxp74x8vm7gXw3HkEnudG/vnsnZgdZIn1CVzTi2y59fCXtEcNnTGXd8Ne21nvHUdyFlcj/D8aoTnvsaFia+xpn8lMs9s5GpKiIY9N1G4wX6ebZPDyz2gzgCHzmNiDJ0ZZuqyOMu2eWw9BAeUlu8SXLnhknrTIT3TIyvkkRnySE2HS9c9TiZZ7D8aZ8seh4XrXcYs9Og1FZp9BlX72pTu6vFkmxiP1tnFW52XcvhqyDjySompYcr3BZTCUrzqg/OaP2rwK2BD4A17cQkA4GTAtWTSJo5j8pOPs/H5CpxqVIcVJYuyrnR5QpMmwJUkPDsLx0zAINT7ikK5XPrS2N+mw+ff5U4L+OBXlJwcvuImWs4zgTe3ybmyk+1jW3BxSn3Cs94hsrgJ1voesGcEHJmJe2QB8YNziO0aC7uGwPq2xBfVJGvWy5wZ9zLrRyYHf2kAACAASURBVLRhw7I9vFx3HqWanqZspwiv94Emw2x6T7IYO99i9lqb1V947DoGR8/DpVRIzwZlDDdqISntonAzBGlZcCUVzlyELw7ZLN9sMXWlx8BZ0G4s1BoYp3wPh4IdLAo2PUSBqiOYsnxvoh4/NkHCpW9c/g7BrwcVHTEKRLGuZi6zxORGUoSp+DEOhtWVYvtvq9zWk31TudMpvmnLVU53Bd4YfXAWpCZze/pkFpQsybQ//onwiKFwdCfXPunLqgLP8HnBQuzr95EhACbjipIuhON+emc5AgVt9003/p5/N983T0sGj5M33s24t6qt8zZ3nmu+9K7BOUFF38Naz+tnu1ewiwxz8u67wZkNY9g96h2y5tTFnluP2Kr3cfdP5uaOGZxeO5NQ0j7s6yeJntpK2taJHJ/UnPR5jQnPfZ2sua+xaWhdWtdpQ8nXJlO+1TXKdolQuZ9Fi+FR+k2NG1l/7gab9fth32k4cw1uh+HC1dt8sfcQW3fuYv/ho4TCRrXMlXSb7fsusmnXZb44EmX9Fw6z1sEn86HLBKg3OM4LH1o83jaDIq2O8/Tb45mx+qiPO2PO9MVMP/DIt2M8aHPnjvxSHEozKqcIw8rGXJy4bWY80THlDldsdI7mQUg4Qpn45rAFOREIZUM4ByIq2ZCjknMfJcuPXFL0kolgUhRTnmPBttbhxG9aB9vB8buPBfUFa52Xty5z3S3IugznDuLsWU/6uGHMLlOC8YUKkDxwAJw6YeR8Lp4lOmk8i198nmGP/olTXTrhrF8JScfg9jXITgclEQlH/DbICcE3lm/TRvfTjvc4R9/lS0XiTQQnJgcWjR7KTBM1Nm3Frhr7tpWDrbz3imPQ5JWWgyaxlH+84tTDeEQlayv0VLPXJjwUH7QjPuh1GvUN1VWGZdLJItXoZIQW7/YlDs9py7GJL5G9uAHW0vdxd0yAC9uZ0K8bJZ/6E8lHtuFlX8HLPM/04b0o8R8/5fD4tsRXtSFnwRucnPQKdZ8vRsmXx1G6ZQ6lO0H13nFaf5zDh5PDDF8WY8F2i3X7Ixw6b3Hmcg4TJs+hQoWXqfj8K7Rs1ZZCRZ6hXZeOpKbf5lYoTq0GbXm1WjN2Hw+xYV+cmesshsyx6TLBo6HA3zOLQp1SKdz0LM9UXcSUZcl+KgGF8MrBLOHh55lJAr4Dtj/qeWTLnVBUXP8itjEl2J4mEFA0WwzXCkHkFuTcwj55hOi2LWQtWMT5oZ+Q1KcP5/v25kK/PiT36U1S/wEk9R/ol37+Orn/QJIHDMSsE9vmvH79Sep/P6UfSf3vs9xV59l+/chbkvr24/KHfbnS6QN2vV6NFSXKML9IUVa89iqXRo+E82cgJ8PIkZ5SMF1O4sqEsUwrV56Rv3+EZWXKsve9d0nq14ezffpz8aOhXO7xMed6DyBpwJffJXlAf5IHDEiUvNsD/LZQm9zVLvfcD9rxvq8ZRHL/QSQPGETSgEFc7TuItJ79uDnoE+KrVxPfvdPkt1eueKWZ0kQXxMK4kWy8uCLZbCKuRY5mirXldqwpsDS+aiZaBdDEfGf0B0XwQ1xnuBUB3Rb408jkGgrolQk2dGIP20fX4NyMl8hZ2gDWDYZ9s+H6IYb36cbjj/w3V5KPJQyCcaaOHsaf/89PODy1O6zvR+b0aqTMe5uxPRpR/o1RFG+WSpluDjX6RmkzNIcPp8QZutRm4Q6L1XsinLxis3Ttbv7jP/9A29ZduXjuqvElWrthA79/9E80bd2WazduUbtBS0pXrM7BMxHW7o4wY53NkDmOGfkbDnZ4uVeEwt0yKNgoiUKVlzN56Vkz8sfJMirpXPBrUpHvQubXjGJimMyoH5f2VO6P8n7SiJYOZ47jbV1JyriB7G7XgGVvVGB+6cIsLFqAhQUfZ8GTjzLvyUeYX+BPzC/4GHOeeoq5TxZgzlMFmPNkAeY+pVKQuQUKMu+pRClQkDkFCjCnwFPmfF1jtu/e13HVY+q8c+7cJ3WPL+9/ZR3m+jx1F3iKuU89xZrHi7P8N4VZ+GgJNleqyZ52XbB2bIfUaxC+DTE5VsSIxEM4kUxIucqtpcvY2rwVa6pWY/qzJZj8dCGmFyjE4seLsOrPRVj4RMHc5zTPpmd8qgDzChRgntqggF+07Re/TfK2i7bvta/2+6Zz7v4995qnCrLkiQKsfvTPrH3scdY8XYQVJUqxqVp19nXswpnRownv2g5XLkJYceQ5hJwcbpBDuhRpmu4624KoIszUZ6xEyMmDj0APgX0/NYdkUUuBNxmESSWuzLoupB3fwaYRVbm+sArZC2vC6g/gwAy4eZzxQ/rx598/wtZ1G0i5dImLyUl83OsjCv3ypxyd3hNW9Sc8tQE35rzLpI+aU/7NgZRudZoyPTKo2jeDlkNDfDjRMez69DVx1u51OHzO4+13OlO8+EtcSL5pRKZYxDOReJu372LhkhVcvJRC7XeaUuHFOuw9FmbNrjhTV9oMnOXRaTzUG+TxwgcWhTqFKfBeMs9UXcqUZWeMIGPA7ym6z5++y+T7C2S4B2jEXLZfmUN87bdYf9lJxexnY587xtXJY1hfvSpzn3ycab/+T0b//N+Y8uc/su7NlzjRuSVZk0YQmjme27PGkT5rLJmzJ5ExVWXyl8vnU8j4UplMxrTJZEzXepJftH33vvntrrrurjuxf/vzr6hT1wf1aj0jcY/p07k1fRZp8xfiHDwI169BNAfHiiKfammMY16EmBcjWz7fYm8zM+HMabxDu7m5ej7nZozm+vyJpM4Yx60pY8n4fGLi3YM2mESGnumvyt1t8bfZz/x8KunTJ3FrziRuThrJ/iaN2PT8y6x4qgjjf/Yrxv76t3xe9Bk2vvcOqbMnwuWL2E6YFC+TGzKDSj4MSdTzwS8Lh59L7vsBvxCmsH3jqGnsLbfNZJyK4c08sZ1to2tzeXZloosF/g6wfzKkHGbysI/5f/7vf6XKK1Wo+2ZNqleqQqlChSnwy59yen5fWNef+NT6XJ5Wn8+61adAuWYUa7qLUl2u89qHaTQaFKLbGIfBM2DSUpsVO132nYJKVTtQq3Z7bt901JXIzHBJz7wTAn7tYipVKjfghRcbsH1viGXbLEYviNNrqkfr0VCzn0eZThZPtI7wZIPTvN52OztOa1Y+vWIWtib1VNCYWH8TovgAqE9ckgt+474at0ywSpZylDiZcP08Z/r3Zcyjf2TEb37BnKeLsKt6Q64PGMrNWbNxjx2EtIsgW6o4BCU8lCdVLOx7xMkr7u4SvuuYlGY6/5uKWvLuurSv+u4uX1mXnuuu4iq9lyKzlRJZJA+itmRZybUuOW6cHDdClhM2Oo+Yyawa8XUa4Vtg3QLN3Kpi3zAeZEQlGgW6j3ut87RD8PzB+wX7Wud9x+D3rzuW9/cvbeuZ8xRLU0XLvz1iprTi5FGsNSu5Mrg/q994mWmF/syUR37J1Mf+myuDP4VrKcbKHPKkI4gllJy+0UmJrDV3/cPNHfPgHdiAX0AwWXqUnVdp0+WeHcVNOcHB2e05/XkVIotr4q1ojvvFCLi2m9H93ufPv/kdh7Z+QfqlFNLOX2V47948/u//xNFpnWBFO6LT3+TcjHeYO6orNZoMoUjddcb//vlumdTql0O7zxx6T/QYMSuHRVtd1u2J8+Kb7Xnx5XdJTsri2rUwN9IsUjNsNu04wKwZSzh24BxVKzelfIVGbNgRZuaqKENn2XQd59HYuPl6PNvB5onmIf5YfSeN+n3B1ZjUl2rnELa8/PLO4vsQTZcLfpMySGmjYtk4sQysE4c5+UEvFhQszoIiRUge8gHe4d1w6TJkpJvIKeVMEWSkK5ALpHSswodhS3xvWSOryAnGuM0mjuXuJ5TJgeZYHIy2794PlMmyNuStx1gfAgtEwgqhY0E9wXXBft56dcwxOdBCBgieYqNzEklVI/70yOrScujJ8iJmkmWjW9XLKchH0X2WNMqSL6XxV5Fv+Z13CN7lu1iLsw3aLW8bBMdM29yljQ/eN/ecoG2lsNV3MvM/eMbF2VbgSCwNLhzD27WZ1DEjmVeqLJ8/8SzJg0aBJiixwzi2stLKocYXE+XVaGLnFePwfS0Jq5MCYJUQE1e57qIQuszhpQPYP7EW6QvqEl5YH2drH7wzSxjbswVFfvsfpOzdCinn4MYFpg/+kKf/9SfsH9MQZ1kdcuZV5Itxr7Jh0VBmLT1KuTobKP7udcp3jPJmrzDvDY3TdbTDkJkxxi3OZsUum2YdJ/Gf/1WaSdM2k5IGl2/A0aRblHqhOpXfasq+3dd5882OlCjVgmUbbcYtitPvc482o+CdQfBSD4sS7cI80fgqBeuuY9DcUyiuIGbCxqV/kbOvH+DzENG85kvlgl/KG08a8NtpcPEcp3r0YuIvH2V90YqkjRwJqcfxSEeexkqCLGZPLLG8qCxX8c4ubtzFi8jdTa6HAkKiOHm2ZYsNjmsthZHJg544/pX7+k0aaT9fuvFwMoE1Cq7xY7G/dMzUca/7+N5RZvZWpVKWHBuTwT+RhVEST8KEKucRzdUeV1YVZXaTY5Bhu5Qbzs8PJ18LEyCmZKwmuCfxnObZgvcLnlX72tY5wTv7Uzj/1X7etsq7bdrtrmuCurTO2955jxs7uMKTE8RKCrxE3tls4uRo0gix9bdz4LbF1dmrWf9mfaY+XZb9PQfgnr9gXJxjnp8fz6SPFNURy/RwnqYPRTYMITcEwGj+fMotK0YsnZTDy1k/qiGX5zfh1ry6hJa3wd47klFt3qL0L/6BC0tlzl2Md3QJU7rWocj/9RN2Dnqd6LKqXJlVhs8/Ks6lpPUkXYlRp+0OitdK4tlWIZ5/P5NqfbNpPdzj/Qlxhs6NMnV1lM+XX6d4hVYUKtGQgcPXMWrKTl6t0Y3fPPEqk2ftZ8fuGKUqduexIp0YOz/CsLnQWaP+cKjaz6N0x2wKNr3Okw32U63nNvanSKcCcZPZSXELUcOFGVcfvfhDLLngz5aJJ54Ft64TXryIFeVeYPofC5I9agrcuEY4+zoaHVxRHjeEF2iFg5FPHcqKmaSDSnRoRACFS5rc52E/B7rRIyhneaIY+7rGU8XIJ0pw7Ov2jXlDPIbuoaCcPNfm3c5bp+q6u175SnsWEc8hbIpLRCG+ShZicqSJpdCc7LJt+oCSrOV7BWi09NB0776IABIgshRgIkqg5whK8B5/tS/2Qpr1RBsl2umv9nX87nYL9mWYzW1LbSfqC+oM1sF5xpAbwdM3dEL+N0EpIxSl6GLZLlbEw1EcrAhhhge797PyreoMevRpkj+bCDfTEPiVrNpMICGCL1r6kB3xIfqwhi3zFn5eBrGHGnwU5RfDi1zj+NpRbBpei6tzG3J7fgPiG3qw6eO3+aTG70lf1Bo2vY+7uTc7htVi4Bv/xZnPKnFzdhW2DX+OI+sHEYufNxmARk9NomTVbRRrcZlSPVJ5ocdN6vb3aDPC5cOpHh/PjjNmUYgJC1Jp2mkJr749nDfqjqFOqxmMW3CBZdtdpi3JpnarlVRtvo4+k6N8MAWaDfeo1jfO891zKNwmnQKNz1K43kpGrTnPTUNX1cYm/7ifu8+oWUW2fS73QdsuF/zhuMIGs/Gun2J7l9Z8VuhJkoYOggtJeKEM5BDjaIQ0I65swTa2UiYrG4pGQ2UZQSGQyl0ejGpa3yniNTXq+YHveah03lE893x/pEwYNQP15p1rjSE3z6ift17Znn17SKIjiMdN1Gf4cn9ffvnK6S7QK1FSJlGyjHe/RnpfAWoIgJmyScEjsnMHkzUpx7pv6lJSjzBxE3wh06gZ2RPv+vXb4gASo/c916LxGloTvtzBjDFGzr5zLDgn4KR8RN75XfvBOfKEk/974Cqq7+HaFlY0gh2LY8Vi2FYcOx6GzItkLJzJvLKvsLtxJzidbKRPkypDhDHm55vT6PR9LXLRVgZ7O2Hz1ycWIxKJKT1aCCf9BJvGNWf7xy+R9nllMubWJXN5CyIrG+MurY4zrxLheW+TNrcut+fVJ2fm2+zpVYbNo1pA7BIuacTdEEfPhKjafBuP1NpCgY6nebZbKq/3sHl3EDQbYtFtbJxB02OMnB1myiKbWStg6hKbz1faTF/jMmp+mNELHYbNsRk4w6XzGIsmQ+PU7Bc1uf2KtUnjiWYp/K76Lqr22My+VKUlU3YpWV00U4+6vyYnU95guZd/R+B3pFyKZxI9uZeRVV9hwHPPEj+yBy8WMgkQ3bBtpj6yxOUZbz+ZMHyNryiuupbYYn0EKSeMc5gxSYhq+T4DBpBKtaX0VqaOxBwIOi8hh+ZiWPvmuM5XnnJ9XH3mID2WwON7IQajjp+WSVQ/IdzKfVcd1FYaZMew5DJVOY5CQBUDrrRf/vvINVcADhM1f3HEXgmcvhBvOpQmgFB+vkRiZ4kEZt4kyZieP/2Sztfz6HxTAnk07762g+PfsDbtolHVvJNfcV6iYRLKG+LhEzz//q5JUR20sdEHJO6jeozaQqoLo0PR82r0Vw7DTCw7E8fJxnKysZU4MnYDrpxlQ5OWTHzuVdI3bQZHCTPuZMU1tv/gI3wPFED9Ly4PvzxtKfDHHI9YLIIdTSN24yAXN41gxyeV2Df8JZKm1yB1ThUyplUgZ3pZ0qY9z+UZVdj76Qt8MagC19b0x755EuLKqZhhIj3Djsv6I9m83mMnjzXeQuFWVynf1ublTjnUH2zTdGiEtp9k8tG4CP0nxBgy2eHjqR6Dptr0nxKj79QovSZH6TouTtvRHvWGOFTubVGxayalO6ZStM0l/ljnIC922MX2syHDTUa8CNHYbV80lbuwuFIzND28mjV35Dda5czbnJ43h16a365PPyxpLJTdxvEz02paYIHfpA42KZOEIJ/5UP8UJRK3mGWi3PwJTvy+oKy2Ilu+/OsYOdolYovtVroE21BtAd+XHxOsm+YkN/K26FyYmJuDJXbdpF9KZNIxwTn+Zcap01c5GJbcv7ee38ERZ6M8fHaMmB0hbMmEZ2KkjKLSFww8YsbEJ2lWOdyUQimhUfweOrVu6RM4ITbBKelpXYlRmhFYUz5pWyKE5HVp8RXaGsM4Zykhmck94LtoGwKSkM8FGN8hWWRbLRf4d+orKsZRnJL0IDHsS5eY3bUD/d94kRsbV/vem5ZrCKgS4hD1J5L4nproK2/r+/urV+ZSTjN11qXjy9kwuQ2rhlVjx2evs/fTihwcUYE9w19kw7DX2Ty5GZcPTgPvom8JMqKThhy/lZSue9aO65R+dzFP1jjIs81DlOuQwfPdMnjroxzqDIjSaHCUlsMs2gy3aTfCo91wv7T9LEbzEVHeGWxRuZ/HCx96PNvFolDrVIq3S+bR2it5rNY8pm2+Zt7J/0LSMeVRqASvFKy/8u3v72Au+OOKQgjlkLb3AGeWrSR69rz58FZE4oBrEiPGbLmAWsTk6qmJT124esvl6PkIy3amMGbxaUYsPsOIxUmMWXKBiSsusHrfTY5esbic6Xcv07VUn3Kj2dlYbtTMTmKUaBqKDGvh+NyGmcVE949huTnEnWyieoaEG/KlDDhx3WHdwduMW5LE6EXJjFxwlrFLtT7N4p03OJGCubfEWN07asVxlH/d0eQLio82qR4Mm6jbi3V0E0RKQ3fAidxfc373Z0lscLworqeE0XoDX1RQyik9p/QQpu1MslARWb3fnfBWy1WkmzIMijNIZBwyU0z5bL/kZY2YUm/Yjrgsscw6WxFklvGc8zKyuLJrC+fWLcM6f9qYH8U9JXS7RmQwisLv/vUfqkaT8MJwJAGhE4jiuKGrZF7cw5Vds0heNZzk1cO4tn0KOee3QfYlM8GmY902fi5mAFCiFgN+iYYOFyIeI1ec540O2yhQfQdFm96iVNsIpdvlUL5zhFc+cni9j82b/eJU6Rejar8oVfpFeKtflEp9LJ4X6Ds7PN06TJG2tynS4ixPvLOCF9os5LOVZ7ki+p54c5+IBXvBwQRNEwF4iCUX/GKRnBzZcOXAEZfAZFgNafKVnTbsSE7UiOBnMD11LczEpWdo3m87b3fdToVm63im3lKKNllLsaYbKdJwPcUbrqdiyy28/f4eWn9yiDlbbpF0y0yo7LvNSukkpYwZ1RK6gCBDieR2gzzxyL5sL5hqfLqYYTFr0yWaDNhOjZ5f8FLb7RSus5JS722hdOOtlGq6xShMyjXbRM0PD/LegD2MXHiOEymSzSUFxPGcTDxPajqNeuJIfPbeZ699Nlv9Ro8mzHxfi0ZgZaOPm0QOYs99sUbPZYAq0CZYeO3rWX29iiwJfj47tbEvHvgvI65Awo3k9iAVtDLCGt2mCU+WeBlIlol5CuTtp+mjoyFcJbT0PMOWysdfilNzz++rke5xX8M5BfkVFPITc4hElKxVab0iYGWArUk0QyaHnx3XnA0eMc0AFCTOUNcUcSVKxAubacA00fueS2Hq99rOn6vspGD98yYBx9Ot0inYLpunO8co0jVOsW4xSnSNUKJrmBKdLZ5uGzOlQMtMnmh8kafe3cdfqs2hfu917EgOkWZ0UHdk+eD5v/IVvyvwS55xXA876pg0yMpVF7Pl5GKRZfsJDDXunE6JMWHpcWp1Wcaz9ZdQsvFuijU/Scm2lynT8TplOqfwbIerlO2URsm2KRRtdZlCjU9RoN5Onn1vHU0HfsHnq86SkiVaqg6szqxeqw7kT1poNP9mlBPoE/ZtQCP99LVJ1P9wFaUaLaLYe1so3OwIJdpcpmyHm5TvcIty7VIp0/46xVtfpljryzzT9AxPv7uPEo02UL3bekYuOMaljADN/khg4qJNllQzoZuRV0R3DMAMJ/CQrfyVX+7+DqrL+cnGJBz57WFYH7HbplNqlBBJ0Jk+QTBTTBnFqcAv64NskWLv/QzDIiHGLz+hqzHXS59idDG+RUN6DflwKKArEqRLV+LSaMQMAiFcMo2eJAC/+LG/r0XACRYzgup5LT/LT9i1CVkSJpX4wzIOXaF4lGxbx5WZ2ddgGaJmxh8pfMNYbiYRN4uQsXh4nE23GDznIq+03cSfqy/kzw2284f3jvHH5ld4tFU6j7cK8VTLbAo0D1GoWRZPNU7lqffO8/saW/lT9YW82GE5g+Yd5XialMwac2OGuJp+L2zkeYfgXb6r9Z2RX1lPbMsEbGi015RBESdCSGy+fNhiHqsP3aDJoB08XXM6pZpso0ybc5Rqn06F7hbPv+/yck+HV3vGqPRBhDc+cqjYNUb5LjalOjuUaJ9F8VYXKFh3E8XrzKXHmAPsORc1EWJit+NKwOiFcdx0XO+28SeIO65cyM399yZn02XMUYrVmUPhhmso1e4Ez3a8SrluOVTsbvNKT49KPRze+sDizV5xXnw/SsXucUp3jlGiQxZFWl6gQN3NPFNzFm2G7mLjsRAZIv4GQ+r4UTzZuTUXmr5CgksWr+Mr/u50pLsbX6DRYjpY4oPlzb9/9/nfZl/AlDJLgTROMDyb+dpkWtVkkSqajuKWMeHpGWRhcSx1Ik0EEsWWZcZziZpgHF8/IkWnyQFnTKDyUtRYpgSWGeBp/nhF7IFAkuPaxB2PuMQ9mQMDD8iExVnihxGRTFKNO9mMv817Bu2ndTAHQ3Asb7ua90sAIu/2V91Lv3950beUrifHjOBy4DL+DViE3AiZVqYhtJolx595NzFRp+QiW27E4qaU3jsLS85OiWkypS86dj3GpwuPUbnbcsq220CBJlt55J3t/KnWXh6veZACNQ7yTM2dFK+7iTLvraFKtzUMXXyKA6lh42OqOqRANw5kuk+iLb/8/N/tXi74XVdKLhnq9F+hvGEyI9nGMpwShnELj/Fck6UUbLiDZ1ud4vnut3jxgzivfASV+yoJATQcAu8NcWg8OM57Q2zqDpD9El7rBRW7Q+mOEcp0SKNE82M8UXM1L7XezKKdN01S4mxFZWkGVG5ju6lGxs92PfPbku1Xqdx+HQXrbadk61OU73qd57pn8HIvizf7etQYAA0GQ+PBNk0G+QqXegMtavb3eKMPvPC+/KUjlOl40zz7YzVWU6rRWkYvvcyNmPKjeWTHlR4piqdJGgy4fDAnWsMXC+5q+2CCEM2sE3RYEYJg9h2dHhCBuy69712N4nE5TcncaExrMl1dJOfSfm4eWcWV/fO5fGg2l4/OIePqHpzQFZC86oZNSK7mHvCnfpZZUpF4yl8vs1EMN3SD0NU9XDo4ncuHxnP1yCRSTy3CvnUcoplG9JMjlGXLL0AE0ueGjG7EaEvETfiihJTCrkpispK/Bt69X9lwHYnZj9RmasNgCWY10qxHQXuqvbWt6/x73Q304Oq8a022qXeRi6wfvxH3JFb5X9m4cUmB6ipZZlZuzjxNlmGU0WakSJipjMwlsNom8lF3kW/Y0WtxNpwKM3r1JXrPOEPvz5PoN+U8A6ec5+MpJ5iz7io7T+dwKtUhPTGw+fMKqB01N4ScsP42XFQu+BXKKfuvgC+fImnZcyyLq1kwesEFXmy6gsKN9lGyw02e657Ny+9HqNbPocEnclKAjqPg/XEuH4236DU+ykcTonQdHaP1CJdGQ33iUOkjl3KdsynTMZ1nml/ksTr7qNB8JTO23jCyjmYmDccF/tuGFZP8M2vbTV5ssYLC7+6kcOvrlO0W4sUPwlTpG6fRJ9DiU4+OIx0+GGeb+/YeH+aj8RG6j4nRfrRL0+FQZzC81UczpORQtvNtira6wuP1DlOs3kqGL77Apbg/dubIv9/O9nO6q4cbs4qMlyIMgahwpzMFM+qoA2o7WNRJA2IQdNLgt2+7lmnHiUoHkwWh61zfu4yDc/qy7/OO7J7YnF3jm7B9YmM2j3+PTRNacmB+X1IOLsENnTOKK8v2Q3KVf961pavOxs6+wqUdy9g/ZwjbJ7Vjx6SG7Pm8DtvHV2fHpEYcnt+L82unYl055scrWEqAGTGjnz99gdoikUbK+FRoVFRWKIP76QAAIABJREFUpMAMK/HkTjbj+9kOwK+1lm3btjF58mQz2WneNlN7Bm0a1CsT7x0VWd6z79qWKdBwdv4c94FKSXoe83n1zRPclcQlGa5FLo0h23BUPvETV2iCifTJpXAJR41yXNyBaHRgO5F0edv1rV8hnSY9jeE0xT1JkZtIAGt8UMSGyrokHZhkum9e7ofc3auWXPDLK0+soeRBKfZyohHjQTRu3nFK1FpAkUbHKds5mwrdo1TqFaPuYJs2o1y6jYvRe1KUIdNijJhjM3qew5j5FqMWKGAhTL+pUbpPsGg90uXdjx0q94ryXNcQJdpnUKT1DZ6ot4OS7y5l7s7bRhkXNSOwSBCsPxyi3HsrebzeHkp1yqRstxgv9YxRe5BLm5HQfbRNn3ExhkwJ89msKKPnRhg9L8yoeTGGzY4xcLrFB5Ms2o1yjBdVjQE2L72fQ5nOWRRrl85jdfZT8J1ljNmYRpoMO8YEqcaPB0Zwo2HXiHA3+NXxgk6otUYnzQysmXm1BL/rt6BD3+tDfN1vxlU3noUXusjp9ePZMqYJhybV5+KshqTOb8ythS24ubA91+a258K0epwYX52tn9XlxJrPsLKS8LwQKBuxLW4gldjNIxxf9Sk7RjXk8MRGXJjdnNSFLUlf3NLUdWVOE45PbMC2T6pzZGZHope3+kFLIhx2YvQ3w2CgEBOLqgHLH4W/7j2+7fF58+aZqc8LFSrEsGHDuHLlSm4VwYgfrL9kzjOapNxT/2rDAN5HYAKJwUieMOn6+mXfR8NoU+TTmeAN5KOiMSGhWNXgYPwqNGjHNW9jguAZhyNdIz2NbzaWqlrpYXXMEiEW0EU4RYzEiQnwidTj5sGE7K9Bd/DT1/z8V+/8dQfugF/unZrgQEX56DyP7YeuU7nFXArX30OxdhZlOjtU7WfTaJhH+1Fxek+J8smMEOPmh5iyNMKsNS5zN8DcjTB7k8fU1RZjl8QYNidOn6lxOoyM0fRTm2r9Y7zQI0yJDpkUbn2NR2tuokHvvZxK8c1uatxLaTat+m+jQJ0tFO8Yo1hHh0p9XOoMgbYjPXpPchk6Ncr4OVGmLYoyZ7VtUifP3eiZ+09fC5OWu4xc4DBwhkW38XFajXSoNSjOKx9GKNExk6JtbvOHt3dSqcdWNpwPI+NOxCgdlb3G7wzymPNzw325qQVuAV7A1vb169epVKmSmYJb++qYeTmAr/sA33zcxs0+x7G1o9gwtjFJ85qSvqwR0WX18VY3w1vRFnd5N+ylPbHn1yc6rwoXp9dm25h3ObZuLFbWOX/0dlOJp+7j8LIhfDHpXa4uqENoeRPCS1sRXdwOZ0kn4os7EVnYmuwlzbkxrzaHx7/GnjndCF/Za0QJVzMO692MS5dMj+rQUlTJrdknhjdv3uTChQtcvXrVlMuXL/NNRcDWOVqrqC1nzJjBz3/+c37yk5/wj//4jxQrVswQAU1zrrYNFp+w6tuIYwjKl79VcK6OSvTxjZxBrj+5O6skgGn4Xl/fYZy0jGQvjlgedf67ytFL9Zg04UZL4PMIUWUOdhT2rCnBpIuRyVWmV8fEv0SMh6i4A5lXRSxldQosMRru7nBMBvh64KAkXiLYDdbBuz3IOhf8hmqZaYB9t8HkDJuGvTdSrMFGyra7QcUuHm+87/DeIJtOowW+uIlDnrEyxoJ1UVZut1m322P9focNB1yT3GD5TosFm2JMWxFj9LwYg6a7JnTxvaEu1XrbPN8lQonWWRRqcoGn6q2j/7wLXIvBzTh8OusIBWvMpWjLC5TpDK++Dw0G2bQdiUmiMHyOw9SlFvPWRFm+Ncba3Tbr9+neHusPeqzZ67Fsu8ectS4TltgMnW3zwSSbZsPj1Owf58Vu2ZRuH+Hppmn8ofomag74glPi3swHyIG4IsP0kVyj/JTsLFCrBCO9GlzbOnbr1i1Kly5N586dzXdQp9QsveqoKjpHx7StmX59VvXOJ9SWurRRrEmWlRedEjdEr3J69RB2javPuVnNuLWgJfE1XXC39Id94/B2jsfdOQl7yzi8jYOJLW9J+rwaXJpWmz2ja3Fq5RDIuYh3+zxHlvRh35TaXJtXi6wldQmt7oi7bzTengmwczRsH0V08yfEtgwgc2lj0ma9yaHR1TgwoyvxGwfxnGzimjbcEDw5AekZbUMn9fyhUIguXbpQtGhRypQpY4ra5H5KqVKlKFu2LOXLl0fbTzzxBP/8z/9sgP8P//APhgj80z/9E4888ohp48OHD5v7BW17ByV6kq9f5CPqmD99N31T6RZ8Pwix91IJGt8HcQAJpa+f50IEQPM7iSMWofBHduODYpyqJCrruE9E4vL4lEIwwS1ImrBkUTOeqi6WdENynpOopL7hO2/6nUA7f4MlF/y2fIdjYg1DhuVetDeD0s03ULjZKcp1SKfKhy7v9ndp/6lLn8kwYq7HtJUOSzY7bNjjsesI7Dnpse+Mw/4klz2nXHYcddi832XFNoeZa1zGLIDeU6D9SH9Swzffj1O+bZjirdN5tMEeXvlgG3tuwtFbDi80m06hd7dRvO1NXn4f6vWHtsMcPpwEQ+doyiOX+ZscVu+22XbUZs9pl31nXA4ku+w/67LnpCZPgDU7PcMRTFzqMGimTZfxDk2GifhEqdglxrPtovyl7mmeqr+KRcezje7ceDJEI/IPNQ5OSuZhG9D6BEAdTsAWmDX6a0lLSzMdt0ePHmZf53wdAdA1lqVOF4xUftcV7Ze/hUmsopRpZJJ+fis7xtbl3IyGZC5pR3hpF9g2gvDOaaTvWoCbvAv39Ga8U2vJ3D6Da4u6Yq1uRtbs2lyaVJmdw6oQObac9ENr2TCiNlcWvEN4ST2iK9vgHJjA9W1TyNi/CPfsatwTy4gdWcTV9Z+StrgtkQV1SJ9Zi50fv8XRlZ8K3sRMDIhkZHFGvi+G2H5jBbAstm7dyty5c1m0aBELFixg/vz591UWL16MWH1dp2u6du2aO/Jr9A/KL37xC5o0acLatWu5ceOGaX+19QMtwtjX4MzY9Y2YI4Kv0/yRXgZQP6wrwfVJ8Sf38UDZKVnewN73n1T9EjWUb8AEkmiwsFWXz1waNYPhJEQo1GekX7o/mf+B3jnPRbngV4YWz87GjueQEYcBM05ToukWSra7yHNdsqjW26H5Jxp14dO5MGUlLN0Gmw/A3hNw/Bycvgxnr0FSCpy5AsfOw/5TsO0grNzuT1GkazVDSavhHrX72FTqZlOibSZ/aXycwi23MG77LcZuPM9jb0+lTKezlOqUwVu9oenH8MF4RU7BhOUwfwus3Qc7jnscOgcnL8OZq/69z16FExfh4BnYKQKwC+ZthLFLod8M6DhO1gGbSh9YFGuTydPNL1Og4Wb6LjhLmii+QJnweNGnjIqiO76iKdDsB+AO2lLgr1ixInnBr9+CjikRICAWAbfgezr4Ci6dayxK6kTG50BJRm5zcuvnfDG6FqnzWxBa0QVv2ydwZA4fN67EBw2rEL16Em6fhesHGd+tIV1fe5TsVR2xFrUgNLs2ez+uyPkl3biyYTiHp9Tnxvx3sVd2gN3DyDkwi6aVijO2Z3NIOQTX9xM+vZFe9Z/jkzpP4K5tT8bMmhwbXY1Vo1vghC+bzml8M9SjJbcmFFdGP5pQ1gVt8jDr9evX87Of/cyA/l//9V957LHHaN68OTt27DDiVMCBiQgHBPhh7nf3tRL1lJ5d8Ru6lwiA7z/hK4KNdTMR2mG2xSWoBL4X+qxCuDJEK9eDsjwrDFSqEhECY2sV5ySPC+VCkseBjI9hE0J+9/P8T+zngl9ebwK+Ovn5Wy613t9MwQbbebbDDV7qGaXOx9BxtMegaR4TlsH8zT7w95+E48ke56/C5VS5+3pcvw1XlRfiGpy5AAdPemzd57F0K0xaBoNmQOexLu8NtKjczaJCF4unWl3jt/V2UG/kWV7tvp4/1lxDqa43qNAjh9oDPdqPsBkw1WPMYpi9AdbuhS9OeBxOchDYL6XB1Zv+va/fhEsp/uQJh0/BjgOemU1l5joYsQA+nCorgUWVvjFKd8nh6RYp/LHWFt4ZsJ2zId/M72t05Y2omXnULj77LuCKAAQsvQCtRbKuwN+tWzez73cYX0TQ+cH1QacVq+cPOnfArwvFRvueZzexs8+xbXYfTk2uT+ailuSseh8OTIHzm2lR7SVqv/k6blxpVKLEbp+nZ4v6VCv8OyKbh+At605kRg2uT32BFd0fZ3G3klyZW5/Q/ObYyz/COzCNWNJmXi5RiA/aNTWWBOJpRG+cpuFr5ejw6mM4G3vx/7f3FlB6HFm+Z++8PbOnZ7f3nXk9Oz3NOG6zmG1ZlmTZlm3JYq4Ss1RiZmZmZpWYVWJmZmauKhV//H2Zvz3/yMpS2W2QLNlu+VXUyYr8MiMjI2/EvXHjUgRXRHNvQS3WDK3O2YMrzTrWsMeZu+Hq3Ai9M5c1UgkKNu53GmA85T8XlioeGxvLW2+9RYUKFQwHcfv27S8gucM9ObPv94H8YuuNVaXtfIvmA3VNZhhdJxftk0tzZswELeVkCm8IofvNxnJUhFJUQf2rTMtAuWAr+lUqlq3wXB4C8g6V6vGHZvuDitJi1BuwYtdt3mu4liKtL1O8Sxqf9QtRb6RNt6lhxi4KsSDOZsN+y2xCeP56hBt3QyQkQXI6pHgg3Q9pHnicAvce2Vy+EeHEeYtth2xiN8H4pdB3RoTWIwPU6hOmZIcgudtl8MdGV8nd6ixvNz7KG40vUbBTOmUHRGg4Uqq8EKMWRZi13mb1HthzWohvcfVOmPuJltkQwbzbBxk+SEmDh4lw/bbNmcs2e47brNplMX2NxdAFNh3GB6g+2Efp3kEKxqTwduNzFGu6hg1nkkxUIrODs9HD+vDZHjPbyCNQg1oD89NPP6VKlSrmqFGjBuXKleO//uu/ePvtt9HvatWqUbFiRSpVqkR0dDSXLl0yM7+Ih+EahCxf5jnN/mtB7GAqhBLwJ5xl+6yuXJsVhW9Na6ydQ+BULDw8Tcuo6lSsXI34FBmchEhLuU/PDq2pWOQ1PLunYK/rT2hhNTyLSzIn+l+Y3eDXPFxSHd+SFtjrh8H59aRfO8pnH5Skc4f2eFMSiARSSXp4k+gKH9KuYkFCu0cQWRVF/PyqrB9SiaM752Uiv3wNhBRa10o1LI7WkWe4RM7NXSKoPHvKfl1IryOLI7Jtjh49ypYtWwxRdZ/TMy4hdZHffY9b5kXlEmRqIxcFcjFtz9QCSBVojKM0zUsuI2cqY/EvuwCdO0ZU4tsSgvDIB4/8kBCA+IgTNE6TvxYqZpsXY1egoJzSGJnQEcZh6kV9xzfV82TmN44jkuPC5FUXyFNrFQVbX6d4Vy8VB9o0Hw/9Z1tMXa4NCbWetjlxKcTNeyGzJZGxeZBTiKFsDqHL8ISJT/DxMN7m4nXbsOCrd8GM1TBkrkWnCWHqDojwYVeb3B3C/KVlMv/3Zwf5jwpHyBWTRJHuNmUH2DQdHWTAzADjFvlZvNkm7qDFsUtw4WaQhFQbn+yhQ84htauS1xMhITHM42S4cQcOnAqw6aDNgk02oxdbxg4gemSAMn0CFIjJIG+z27xdZzVzdt41hkX6HrFwRsqriEVSQcr8ORwmLi6Oli1b0qpVKzp06GCOZs2a8Ze//IVixYqZ9Wrbtm1p3749MTEx9OrVyyC/O3g10GVK/Q/IrytGzZgGgUeEki+wc3Y3rs6sg3dVS+zdQ+Hscnh0lg5N6vPKa28S06krXXt0pVPHlhTNl4tK776Nd88Mg/zWkpqkzi/KrDr/Bwua/oH42CoEl7fGXjcCLmwk/dpJPijxHm+/+RbdO7ajd+d2dO0QQ+7//h3tKxclsHcMwRW1uTe7AhuGVuL8wWWGy3Bs3h2W1UV+SbAFGxeBlQtBhZxuEkcgQZ3PJ+m6IwBVrnKCiUEyt/CXct3T4SK7SwT0nuzv+NJj3/lnyAoj6b308ZqItaZXqLtQIN1Y+IWtdIKRdIK211gLSuMh+f6Ra49YefAWw2JP0HLkFpoM3UqzkbtpMnw3DYfFMXj5SRbsvc7+6ykkaXXpCnmDEScOobxo3UH8nVv/dA9mIb8lFZeRYcLUdVfIE7WOAq1uUqKr34QXajkOBs22mLkqzKqdFruPRzh3LchDefWdu0W/fkOpWLEaVapWo0bN2hw7ctK0IP5ROu3aD6B3v9mcvAwb98OstTBsnk3XCRHqDgjxYXebt9tH+EsLD7/4/Ay/qnSe3G28FOpi80k/ixajffSbms6kJQGWb7fZftTi6IUQ9x5r99NHjJ0wjXIVqlChYjU+/awSa1ZvMO8O+C369ZtI246jOX4hzLZjNou3wtilNr2mhWgwyrEbKNDaS54m98hddyNz9z40Disu8muTBGP/9RWDOTuI09LSKFOmDP37989+OetcA1SDXIPVzHKSsZi7X5oRZZMfVmyFeILJF9k+tyeXZtYlY01rwtv7w7HZcGs/HepWptQ7Rdi+dTP7921l75bl1K/8GZULv0LGrvGwsS+BxTV4MPtdFjT9X8xp+hceLq1DeHVr7A0DiRyPxXvlAJ++/w5RVSpwYOs6Dmxbz/Y1sZR7Nw9dKhfEt2MIgeXRPFpUi5WDKnNq9+JMybgjJTdOWS7bL0mJfOozNRr6Th1KQvqdO3dSvXp1cuXKRXx8vPPlX+IGzMVv+ScC4CK83qW6dbzoJNY9IIImIyshvpnlPYQjqYZFz4hk4JEhHBAfgu2nE+gyejvvR82kWJ2l5K+1joL19vBOi9MUaHSSvA2Ok6/BQXLV2UT+qDUUb7CUzpOPsudSuuEQtG+Gx5dOwJdIJCSHsy+Oixf9farvH5BfYJy8/jJ56q6hQMwNSnbzUbW/RcxoGDAtwNSlPlbtiLD7aIBr92D/kSu8W+Jj3n23NOPGTmTDhjjKf16R119/m+3b93D37mNKlq5MlZodOXlZywWYscZmyByLjmODRA8IUrp7hLfahfhLiwx+8dlpflXhPHla+ynSGT7rK+T3039qBtOWR4jdZLHtcISzNyOcvvKYfMVK88qrbzFk6Eg2bdpKk6Yx/OlPf2PRoqUEAzaVqzaheMlaHD7jY+tR7Z9uMyYWek6N0HBEiLK9QhRq5SdPkwfkEvLvc5FfHe4ECzF62szZSQPORWK3Q3RNa34hf8+ePc1lXdOh5CKCO3DNTCcW33TwkzW/utsELlHIL9Kx/fc4uWkKJ6ZHk7C8Bd647kR2j4KLa+hevQyNPisD6ffN9tOkXWNETENqFfgDnm39Ca1ux+P5lTk94X3OzY/i7PxWnJtVg5Sl9bE2dsE6MAHfmbWUL5yLwW0bQdpt8NyFh+do9un7dProFYJxXUleUINrs2sTN64xGQ/PGJsHRXAyIuxMgZ90/JrfjSlxNrNczfBi3atWrcq//du/GeHdH/7wB6Oic2H3PLngKcRX/qKTekUTsFyXXbWrtECBSAZpoYDhDqWPOXjTS9uxxyhUcyl5qq6lRLNTlGx1i1JtE/mws48ynYKU7uDnoy5hynT0826LBErEPKJAwzO8UW0jJZqto924PRy6keZYBlppJnCIKxF60d+Vvb4s5HeouOyPYNKGi+Spt5ICba5TspuX6n1t2o6AIdMtZq+OsGp7hL0nQpy/5qdd50HkLfAup09fzKo3ISGJxk1a0afvYK5cf8CHn9SkVv3uHL8M6w3yi+2HTuNtogeFKN0txFtt/fytRRq/KHuMX5c7TcFWPt7tBOX72rQcHaD/VA9Tl1qs2Aa7TmDW+32HzeJ//eZvLF62OuvdwaDF4MEjaNqsDfcfpFOnbhtKfVyPA6c9bDlisWCLo63oOQ0ajYjwaY8wRVoGyGuQfz1z9t3PZPtDjimoDK8kq8lkOV3Ed9lPIbbuCfmlp+7WrZtpi1te5VRGhMC95vw22uRMdZ9D5408SdZy2nHWWNQl8uDcRvZPjebmwoYkrWxDKK43HJpK97K5aV66EJ6z27Gu78N/fjODo8pTN9d/GWu99KUNuD+/EgfGfkTKkekkHVnC4am1iV9aA++KaCI7epG+fyqV8v2VfvU+JXJhO1zZjefkBpq+n4cuJX6Ff3lTUhZFcWhUBQ7G9tP+V4RC2gZbLLgwwwGOcE8aALHi+jZpPtauXWvkHr/4xS+y1HQy1pHkvmPHjvTt29cQSi2JevToYc5FOL/tkDZF5XWcPn06C65ZA+AFnTjfJA2MhHPCCi8ROQSZqMVw5bHNjFU3qNx+C6/V2kyhVuco3v4OJTo+pmzPEJ/1hop9dFjU7G9Rs2+ACl29fN4twAcd5PfvoWi7BN5ocJzXa6ymbJuVzNh4iduKYq9vUAO+B6KWHTxZyK9wx6LfevHEdWfIU28JhdtepnQXDzX6WLQZbtNvctDZlTQuyK7jEQ6fSeXd9yvRsnUXMnwRvH6LlLQAMkWXpizdpz3Jkyn+fhVq1O3FkQuwajdMWQkDZtu0G29Ra7BF8W4BXmubyt9bxvM/P9zN7z49SpFWGRTraJkdUVuMDtJ3iocxC4IsiIsQdzDMiSsW5aq2oGjxstx7lKaAM6R7bCPsC0Qgw2+RkByictXmlP6oIQdO+tl4wGJuHIxYBF0my9w4xKfdgxRuHiB3o/u8GbWKOftum7WbAmIYO3Cpc0IO6yfACYmF0NkRWdeF/EWLFs0y8tF9IYIOlddzDtI7RMAxF9b8osNRJTk6X8cKLRT0GC+9QPIFDi9sxfEZCkDZlPTVbQjHdWdarbcZX7MwqVsnYh9bTGDvTBa2+IghH/2eR4uqk7A0mmOTy7F/diPshCME7h3j6NwYzk2vSNLSmvg2NCMprhu9P3+TGU0+ILBjGuyfR/KmcQyq8AYTq/yelMW1uDa7DttHR5F0ZSt2OAmvT2ZQrtrLuAaa9uvbhPwHDhzgk08+MQY6rm5eSP+v//qvxmDn5z//uZHi582b1whHZb77LEfu3LnN81L9bdq0yYxlseVPkriATLj+A0MgqZ0jO1D/OCTXKS/XXaPiNUp5yV4cmYQj1hd34TEu7uLJbqZAv2kXea/WGorVP0CR9jco2vkBH/dNp/zAIJUHR6g9LGLkZC3GBGgzJp324zNoPiKNBkN81BgQpGyvACW6+CjaMZUibW+Tp/4ecteIpfO081xXKCx9hXE4UFuc9jxZCTht/YfPewKEpzrLQn7jq5zpt7/x5ENKt15B3kZHKNE+jQq9FKTQT+fJHkbHhpgXF2bD/jC7j6VT+L3qtOkwgPikAAkpIe4l+EnxSsrv5fY9D+cvpfB+6QZUqtHf6PuXboMxS226Tw/RZJSfT/pFyNfNxysd7vLHhgcp0+U0BaP38EadK+Rr56dEzyB1hqbTaVIGA+b6mbYuzMpdPo5fsihfrTUFi37EzTtJPE6LcD8pzMM0i3spQa7fT+XOwwA1anWk5AfN2HM4zNpdMHU19Fec9PEBqg1M5f1OqeRv6uO1qBt80GEvu26nGys/6XiN8YY43K+Asov8Lgeg2a5evXqMGSNjmCdEwp3xn6Y39Br3cMrrl5f0O+vZO68pR2fX5e7SBniW1ye4sj6hpfWJrGxOcG17PCvb4FtYkYy5pUhcUoUDU6qzY34nku7sA+sh+G+TeHIl+6a14fTMKB6tqEzq6jpkrGhIYHETWBaDvawNvkVNSFpcl3vzKnBpdnl2zmzJjSMrwHsTO5hkwrFJWmFU1ZkRAqQQVXg0cUXJycls3LjRaDh+/etfZ836stYTMfjjH/9oTHhFLGT7oKWBcrHvyr/t8Hq96NBzqkP9oP6RUM7Rw0sC73PMZrVWV/8Zc1rJbgIExbmIKEeC+INeY2cvM105PvkDGYSCPqyQ6hCBl+LeibIcDiviFFxLCNJ17AkK1oqjUONLvN8+jTJdPFTsF6L2kBCNR4VoNylClykB+swMMnB2kIGzfAya5aPPdB9dJgdoMy5Ig2Fhqg2I8FmvEO+0iefddg/J3eQ8f6mxn2ZjL3H9sZSNCpXmIeLzYHktQ4dkdxAh3dkxw6FlTzO0vrLME+S3BZigCdxw1w+txx7irVrbKNk+hQ87B6g5OELrCUH6zw0xcWWEpdstNu7LoPRnrfm4XBPOXojnQXyYR8kW9+ND1GvQkSbNenDg8G1KfdiYz6v3Z92+MDPXhxi0IEy7KWHqjgzxYR+L3J18vN7+Nn+uu5nuS27TdPRRXq2+nwIdPBTuFKDKQD8xEwN0mxlk7CqLhVtDbD8WoUb9fvz3a++xadtx7ieEuf0wREI6DBozl3JVm3LoxD1q1O5KqQ9bs2VfgNhNEcYsseg206LxKD8VB3op1jGD/C3TeaXmMRqOPcOVgFwzFapbHlYaUM7A+iroaeBpIIkAaNaTia84ALOmzzbTf9WzT33NKJdT8D44wqHYvuweF8X12VEkzq+Jb2ktPEuqkRZblfiFlUicV5aHcz9lz8iPOLCwPSl39mHbj8FOw/Y/hOA9ki5sZc+MlhybXo5rCyrwcEkVfKtrkRFbmZRFlUhZWp17i6pxcvLH7J34ObcOzoXAHexQPJGAYi1oHwM5f5n4R0bV54QXc6T7goeSYHLy5Emj8fjTn/6URQT+9re/GTg99fc/TUFxyMbZRjOk4hj4zDpde0moOQpPpgjL2sMvELHwBiz8xjhIYem0EYmPUMhLMOjHFwgbDlbRfCJmuaZ4CDLAccKWjV5wgnwV5vJOoxOUaJ9Ame4+qvYL02AExIyHbtNsBs2XRslm0nKbaattpq62mLbKZvwyi+ELLfrNtug8FZqNsak92OLTXn5Kdk6haIcEXm98hdeqrWPk/DOGA/VpX4lwCMtvG78fTUohUkyoWTE8XzUxPQ3IVCYL+U1oKzuItqRKtWHaxtsUjt5I8db3TGyycv0haliE9pPCDF5oMWWNzcaD0H/kdv79P9+hY+fJXLse4Np1P337z+CX/99bjJuwjP1H75G/eBQMajLjAAAgAElEQVSlK/di4TYPo1f66TwzRMMxNpUGhCnRzSJX23Rea3aeIq02sfqij3UXPbxWdRF5W96mYHs/ZXuFqT0kSMwkiwELbCasjLDuEIyafoj/6//JQ5UaXTh1LoUrNzxMn72d3/6pOC3bjubsJS8ffBpDkfdbsWRLKpPX+OgzL0SrSRY1Boco1SNE7pZp5G1+n1z1tjN6wx0eyyhLCGdMNrX+1iz3RF3lAtaZcRyWQAM+u+BJyO+y+m7uPvesuYyBzJbodhj/4+uc3ziZLSPqsG9EBQ6OKMPhke9zfFwpDo8rxY5hH7JzfG3OrB2E7/5+LUYIhlJNDETb8mLJzz+cSMb9w5xa1Zf1IyqwfVxZ9k8uyZ4xBdg3rgh7J3zA5tHlODinNekXVkPgFrb/gSEgQhRFdzJ6fYP8ih+kX4rA5Kz3RQT1/dnT2bNnzVpeiC9bCHFJSoKhkssduTD9ttw8lPnPLaupX7pyE7zUklzCiTNpoq6btmomdZBfjnSOxY4UbZLXyxM/QERBXYNhfCHbRMo2sTXMpiZ+E3Bj1YEHfNp8Ne/U28tHHe5TpnsSlQb5aDgyTPvJNr1nw4hYmLoG5sfBsu2wahes2unki7fA7HUwcQUMXQjdZmCWBnVHQdleGRRt/4hCHeLJXf8AFduuY+PxRFIt2a0EHOGzEazKmUpGQVI9vyDkV0TccFiqDMV2g/2XMyjXaiN5ow9TuG0qxbvbVBoETcZC15nS+UeYuQ7mr/XQvtta8hZswvulW1PsncYUK96ITl1msWNvAss3XCf3u80pVn4A49d46DnPR5PxYaoOgg+72RRpb/FWk0e8Fb2HqIE7uOy3ueIN80m7heRusJ/czRMo3jnM5/0xu5q0mwp95tnGW2/NHps2XVaSr0hTir7blDIftqZAoXrUbTCOrbuS2bY3jQ8+78vb73Vi4spUBiwK0GpymNoj4JNeNkU6QO5W6bxS5wD5681n53VFSc+0W9daXzEvjL5Xg+SLSYPOHbTZZ38Nfl13D91T2e+aNMumWWET5Vi7C+C/RdqNnTw8Mo8j8zqwe0Yrtk9uzMG57bh7eCFpdw8ZFl1IHlHobUXzMVZjcsARuyu/fFliPcJ79zg3Ds1mx/zmbJ8bzY659bm0fRj++/uw0+9BWhKRQJqJ7BMKZTiIb4ijs4u7E9FRsJGRihPDQN8v1l0EQLnLCej7z58/z8SJE5FaVDBxYSNYPVcSeI2aUSxxwITgcjzvHHN6eSJKaOdo4n3gf8y98/s4vG4qR9aO59DqsRxdN4WHl/Y7W5aZZYP07VLyhkglxOnEIPX7b6Zo3R2UaH6bDzulUmGQl+gxXjpPDjFonm2sR+dsgJU7HZPyncdg3ylZmMK+E7D9CKzfB0u3wox1jo9K1xk2zSdCzREWpXumU6BtAoVa3SBvzfU0GbSb62kWGaEIQaMaljORgs5K+Khw+C8I+SXV1LpfM4QcEx77LQbOPEWR6DiKtr5tgg9+0NOi6iDLEIAOk236z7KMxV9sHIyfeYt+Qw4yYOg+5iy8xbY9Nss2pDN75WN6jT9Hl/HX6D7HQ9MJfmoOs/m0N5ToCAVaBMjX4KqJBxi7+66hsHKtnbP7KnlqL6JQi6sUigmaspUGRKg3EjrNhJ4zwoxaGELUdNbyZHoN3MeAYXuZMusicVst1m2JsGB1Gv0nXqbz2MsMWBgkZkqYetoMsZ/Ne+0hb0yEV+pf5dWaK+k596DR7/slwZaOJ9NO26+96b/G0UKD1yUAyt1Z3p2N9PvLs+CzDnLtVZAaTiHdSiJsJRmffCKPIJip4gslQjAJQqkmNLWZxeQNGPISCnrNWlyCI+NFZtxZ1U5hcKYuS1EU7ESwFC76EUSSTEAJ3ddyV98oK7eAQnlJ9515aG53/N9UkTPzuzBw4eDmuq7DTbouGLn5dyGOLoxVrxMDUpvDKJa9LPO0C5NFRkDETtF7TEB5CN4m/uJGDi3uQ9yo+uwYXZt9o6uze3hl9k2IZu3Qmuxd0IPHVzY5UXzlmmv2abRZf/4x7zVdR6GGFygek0G5PjY1RgRoOdnD4LkBpq6wWLQJ1u6x2XnU5shZWZbCuSs2F6/BOTmdXbDZf8o2jnDiCGStOmoJdJxmUX+MRYVBYYp39VCk3WNy1ztFicab2XLWY+Jc+MRZkW62ypNTsvr0hSG/syGGPJY8JiS0uvRqPNTvtYvXq66naLuHvNsxhbI9PVTpHzQmt+0mCwm1KYHNpCUwZw3MWwMzl4eYvsRiwqIIw+YG6D83TNeZNk3GBqkywEf5vhFKdAxQuJWX/A0f8GbFDQyYcYZEhdSyIiTZcD9s02vWYV75PJZirR5TokOYj3v6qDIoTNTQEM3GROg61WbwXHkYwuy1MH89zF0VZvqiEJMWhhk1P8Tg+RF6zIHWky2iR9mU6x2iVIcw78SEjTvvHyttpOnYQ9z0Ozv3mBjpQg5jrai1oqwev9n6zB3U30cuKbT2ENAeic52qBnObqJmGzDFlBPr7ZiLanEi/bCecRaICkoSyNxkQ6gqezxnra5fci91ymZGp8gUcCgz9M9EUnc2KdF4MIeuZZr6qGVOLGb5pDtr/e8DBt9ap1nwyy1XQWCE/GH82mXZ7yUcUBCSRLwPj3Jqw0j2TajF6SnVuRvbiISlDfGuaUbKsvokr2jInUV1OTmlCjtHfsaF1f3wiosi1ah+hyw5T8FGuyjcMp7SnTHOZo3Gheg+y8uEJV4Wb7LYsA92HxeSW1y+GeHmPZu7D2zuPbS48yDEldsRTl4Ks+eYh60Hg6zaJT8Zm8GLoN00iBoFH/cJUbSDl3wt43mrxi5GLLlplqJes39Fqtkj02gBjELjCUH9Vhh9RYEna34zyB1/ZAl1AgEBELYcS+DzdmvJHbWJIq0u8X6Hh5TtlkSV/j7qDovQcHiI1mMtOk606T7VpvuUED2mhOg1FbpMgjZjoclImzpDLSpI19kvxPvtEyna6j75Gl3h9aqbadhnDxfvyOTTIs3rJ912wmqdfphBlfbLeb3yRoq1us177R9QunM8n/fxEDUc6o+wTBivdhNtukyL0GN6gJ5TffSeFKLnRIuO422aj7GpOwITcqx8P/kRZFC0xWOKNHvEmzV2UaHzNg7cVnxcbbTrxKk360ezK4rmEEea/F1mp6+A97NfUv8606xjO22cPpzQkZoLFCdG4SZ1SChlTIcMMmSGhQpLa6HtuB3fe8kQnMDdiQRINt5kTnAOR9Og7xX6yIxFm5eJ7XXQyonqa4J2GKWwEy9YxENScUNEnv3rXtATIs4hE1xD7jiKU6j9CsLBdAgl4b+9n6MLu3FwSl3ux9YjeXl9PGubE97UjnBcW8JxMYQ3tiJ1eTTpy2vzaH4Fzk+vxIlFbQk8PEliukX93jvJX/8Ixdpm8FEPqDVYrukRBs/1M2u1nzU7LXYdh+MXba7ctrh9P0R8YojkNJuEpCAJj4Pcjg9z9b7F6SsBjpwNsv1ImIWbgoxfbtNrNibkXKX+EUp01UYe6bxR5wRVOuzgUqKiBMjFTMgfNGbnjs2xyPF3JwBZyK9BYwJ3KoSnopSEHL2tqt9+LpmqnTfyVq2NFGpxnuJtb/Bem9t80i2VqgMiVB9kO8g4EuqPhHojLOoPixA1xKb6ACjfR2tsKN3JT2FtctjqCgWbHOWNWhtoMPwQ5+KdWcP2S/VikRqO8Dis1Y3NhfgItXpt4Y2a6ynY/CzvtrlOifb3+bBbKp/1CVFpINQcChKa1B8dpsHIAI2HBmg0xKL2IMXug7K9oWTXAMXbP6Zwy2sUanqa16psolKXbRy46SNZserFikqyprW+YY/TCJJmAleK6/9Rkd+ddrUUyYzRL4TUCtBldOWDIBcbkQUHIRVsQ+tCcQeZDxojdQ0XH0ESCJOUuYYU0Ve/ix9QrY5QSatdraHFL7iHbEGy6pfdu0twniihXxBCP0s1Drfj7O4kwiXVXQaRUBKeO0c4saA7p6ZF8yi2Lp7VzQhu6kR41wCsQ+OJHJ5C+PBkQruHYe/qhW91YzyLq/J4YVlOTi7D/nl92bfjMh9FreS9Ftco3iGdcn3DNBwRpueUCOMXRli0McCmAxYHz8K5G3D7kW2c3HxBSPdKDgE6f5Qe4ebjEDfjI5y9GjAcwIa9IWavjTB0PrSbBHUGRvige4hcbTzkb3qLIjVWsWzHNTMJKaKwPAeN/NksoySs/O4cVxbyS2bieBYrJJOs2jQLpuMPZZg1x6aTaUQNOsGb0Xt4u/5hirW+QdGY+5Tq4qF01yAf9bL4pK/YFouPe/v5rI+Pj3vJek+Rc6FYO4sCLZLJ3/Qab0ft5s3aK2g17TyHkoTkFuGMFLMphHYESo6ESYsEyQj5zbuPPAxRf9RhctXfw5v1Dhk5QJGYR8bvoHiXIKV6RPiob4Sy/QJ83Ft7qaXzWTc/H3YNU7xjhELtguRvnUze5tfI3XAff6++hKr99rDrht/IeX1BHyI8VlrIhPAP2dqAPJGQwmGHQs4Gws8htHuWYfzlsmZGlX+/8S4TeXbmaXW5wWURfi1TpJ3QTstGO6xcf06EGKMDzzQYc9bKQmBjveTosg3Lrtlb6+YnSwBjXGLi/Yv6iLV32uFsAOLM9u47fiTwZIFLRE+zvjYjESE0sQsDD7i9ZyH7x9blcWw9QiujCcV1IbxnLIHDc0g5vIzQlX2Eru3Ff3o13j3j8azviH9lY7yxJUle+gFbhjekR6tRlCi/lFIt71CicyqVBnppMcbPoOkRZsTCym2WiWshZ7MrdyHZC0lC9Lv3uXXvPg8Tk/AGtB8AxPsszlx/zLFziRw+5WHLPj9LNlmMi4VuU6HBkAhle0fI3zlEgaZ3yVN+OXPXXMg0BFfsP5lTqvNlbaGQ7V/UrGQB5ClOniC/pK9mNnGDFGq6UxALBRpwdum5nAFj1sfzWbttFIpeT4F6+3in5VWKtUmkcNt0CnUIkL99iHwdwhToGKFgxwj5YvzmXv6m18lT9wCFotZRqdNGFh14zK2Qw95rXW2HvIY9lbpG7Ks37DdrUhmTyFvqbgRm7k2hYrftFGsQR4EGByjS4hqFWydQUO/u5Cdv+zTyd8igQPsABdoGyC9vvZaJ5Gl6lTfr7OatGsv4pO0aZmy7x0UJvDWkjdltGNtsL66Br9idmgdFkrTltbsF9XeX2D9FP3xtEWN1ZiLIyvFKs7Jm4UwZhJqkgSBKoDGgtppeVAmHITR5FuI7HIxBVLeAkZSbf47o2L3u5qawLGW+fDhtcB//0ZFfqlCzWAmYpZAkFFbSZc4s7cX56XXwrGhMaHUrrN3j4eJmVo7tTYNyJblzag/246sQf56NE3rSMO9vuTixEda6aJIXFOfS3CiqlfiAYmVnUaJFkgk/X7lfBq1HZjBgepDJKyIs3x5k2/EQJ25YXL4fYtehszRoHkOt6Ab07NufT8uXZ+LUKaar7qb6aNq2N01jBnDkZCo7DvhZtinMuFgtmaHhkDBlumWYsZyv4W3yfLaGBWvvmGeNC7CU+xLpiAMwI/hFzPyZZo+u+WP20eiwvM5GhYlhOHUnyIQV56ncdg15qizmjaqbyF3/JHmaXufNZrd5pck9Xm2eyKtN7/C3qBP8ueJa3q6xiGpd1rNoxy2uJTnreo/xmtIo+7bkvFtagIuPQ8zbcoO6vXaSp/JyXqu0hTfqHOP1Bhd5tcllXlNI8FaJvNLkNn+NOskfKqwjV+1lVOq8ngkrz3D8ptfoTrXGlw/6l9OPxt5/uSHf8tuZwcXuPjm+5ZGf7m3BQOpQ/CSbzc0cQui/eYSjsxpzY35N/GtaYsX1I3xwISRdYfzAXvz5t7/kzuXDEHkMwUTmjhzE3//lZ5ya2Am29MMXW4n7i8szun11SpSfSJHmyWYDmmp9vbQZ4aXvrCBjVodZvjPIlmN+Ljy02XX8Kq/lK0KNug3Zvf8gD+ITGDdxIn/9+3/TfcAg7qV4qFK7CYXfrcjpi352H1YcyghjY216TIeGwyw+6uklf4dU8ta/RaGK25i/WtuESybjc4LJao4yTmcaxf84hp+2o7Nm/qd5QLv4eCJevLaUDnDmboDZG6/Ra9oJKneOI0/1OeSuuYjcdZbwWu0F5G2wiAajD9N9zinm7rzFpRTLMCraNFPukjIYMdL1b3m5Brh0tZ5IhOSg0XZzOcFi5vo79Jx6lqg++8lXayG5a8fydu1YXqu9mFdrzKVcty10nX2WqZvucvJBiGRFJpZiKmLjD0ZMXL4vv/plQf4vt/t/699mmSrphMSUEmcKJ8KkX9rN3om1ubWwOt4V9bE39cQ6uQhSrjBxeH/+/t9/5vK5YwQ8iQQ9ScweO5w8v/xXzs7qBpuH4J8fzaPFtZjWqxEfVB5N0RY3KN4tg6oD0ogZ6aHvLItRSyMs2RriwDk4dilC8w5DeTPfe5w8fc10icIZaCW1cGEsYyZO5tq9eKpHNafUR3U4fTHItv1BFsdZjFps02061B9mUbavRb6OPnI3uEmhSnHMX3Mlk+1Px7jey7HKHC9I4Pc0g0frqEDwAcFQivE882XubCX7qGuJEQ5cTuPQtVT2X09j941kdl59yE2fZfTnIhaOHZVcPyWIkjRWZphPx7aEFUgh6MUfkAmmDFfAYzn2WbdSbPaeT+TAFb3bw94bOpI5mxgw75Z3tHbl8UgALm4jGCIc1D52/0g1c5D/aUbCP1kZdaNMeW2t+SUC1bo4ROqFHewaX4Pbi6viW1ELW4K+E7Mh6SxTxgzh//3FL+gQ05p+3brSv0c3Kpf9kFf/579wYWEP2DyI8LwGPFhQl4nd6lH8s14UjzlH8a6JVOiXTLPh6UbgN3oRLImDrQcsjp63KVuhNVVrtSI5xcbvhYy0MBmpxk/PAO3ew2QqVm1ImU/rc+ikhy0HwsxaJ5N3m3ZToNYQi5LdwuRpFyRfo5sUrb6GJVtumvldewRr6jN7BYjgfcX4fZaeeaaZX26mViTFBBsIBTxoM0+xH4rc6rAlDhNi5BFGLyw1kYxEIvgU9VXltBtwKEJEEUtComBP2Vy5uQYyCPvTjOVaJKItlaQdEElxhB7Gqsu8V3JvSb9lmBLEJ7tthVuSrjTgwQpr9xo/kbAo5xdTDvJ/ER4vxS/NgtoxyMhEZPYq8+wgaZf2sntKNLdjq+FfVQvi2mAdmwIJx5g4vA9/+t3vWLd0GUd37WLvtq30iGlB7v/8Pzk7vzPEdSE0uwr3FtZlev/m5C/VioL19/JO+wQ+6ZVO3UEZdBofYfhsmLfKYu3WEIdO23xSsT3lKzbn7l0vKUkW8Q/8pKdGuHLpLocOnuHCxXtUrtaCEh80YPdRH6t3RZiwIkzP2RbNxkPl/iGKdfSTJ8bH6zWPUrXjds4/dHQwsunXVKpxnCW3eY4OeibkF6ZGTPx6WWw5SGw8pkykE0khJC2WFFnmYY402bnm2CFqLzfDv4gwZ1rQmd9P8wEmvp0kzLJuyiBiJWOT7GzsaaUZhw5jLmpCKHuJKPS1QpOJOMggxkiAZXobcOLPGZMVkamc9LJDQIhgaSNNE/baiy2irqhJiVc4vrQzp2dVJGNVbaw1TbEPjoRbmxnXsxVv/+HXPDx9GDyJ4Etm0dghvPWLn3FqZgvsDY3wL/iA87MqsWZWf/qMWEephocp1jyZUp0C1BoSptlwH/2n2UyNDbNia4QdRyM0ipnA67k/ZfX64yQ+hqQkuHkrjXr121KvXgf2H7pF+YrtKPJ+M9bu8jFnQ4jhi206Toe6o+Gz3gGKtvWQu2kiuersZOD8S6QYq0oJe9Mc5DcWlRK4Pl/PPRPyG+4qU7hsVE2ZwmY14YmuwOd0QlibGGYWyNZInboCakdL/HQfoHeL1ZetuyTeWuHJ8k1CEEnBjfTTrP30AhNdwllsCUJGKOZopB0rN6eGHyJaytN9XU6p54GAujhikD8zIq6sGmWz4XvMpe0T2T2lMo9W1CVtWUP8m7vBuQVM7Vibgv/5P7i1aQZc2QlXdzGze1Pe+h8/4/SkaKz1NUhY+C7bxn/Moe1zOHrOw6f19/JewyTeaxOmXG8/9YYG6DzOYuisABOXeli2I8j05Zd5rUANypRrw/J151gbd5F2XSbymz8VZdjoVZw4F6J4mY7kKtaehVssJqyGHjLwGWNRZWCYD7p4Kdo6hXwNL/Ne4w1sPp2KRxGL5GVq9g70GDsNx9bieaCWzavvaaoRLmv1IibbOWQY5CCSGG2HOdHMKq82sfiO9kistFBPiCeTUMcIU1pZeSw/Hd8vgiHbcseV1DVRNSYnRt/t6rJNrvfqEKORqbYW0+EEyxCpcBhEtSknvfwQUJ+bnW+kFLbTHGtG4wIbIOnWbrbMaMCZuVEkrWiBf21bwjuHsK5/Vbp9/HserewKe0easGZxQ2rTpti/c25cFdKXVeHags+IHVaRtMdnuPsoTNOO+yhS5TTvtEzlnY4JVBsigzKLLhPDDFsUYdxyL4t3BBk+6wxlawyjQMn25Hu3NWUq9WXAmG3sOBxi9bYMKtafQ/mGyxmzzKbvAmg5wab6wAAfd/fyrtTWTe+Rp+Y26vbdwtXkIN5IGEWO1p7phvM1ykxxwM/Xd8848zvI6/wXGmsGFirrT7+y24EZbXSWBZgz4xoJQCaRcGzThL5Pk0TpRFSMQ4OZyTMDOLiBHAxHIAMlCX60I4oMXByiIwFQ1mHuqYyuPB3heZr25ZT58SAgRk+2Ika0bKcaAzX5Z4UkVwre4/7Z+eyf1ZDz06JInh9N2rLmxK9sw6OlTYmsa4y1pi6B9S24v6wFN+fWJ3FuFNcnVWT/+AY8PBNHJPwIfzjIuq0JlK23nzwNL5Cvwy0+6JlOjb7QdJhN+wkWvWcHGbYondlxEeZsCDBjZRITFj1iYVzAhJuXJeD0FRmMXZTBkPnawDZAzKQIdYYE+bSHl/fbZ1CwRQq5os/zccudrD322Bi5hbSc0TbtmnnlQGYMmfyOYPM5wP5MyO9MpTL+kcGHO70K6F+0JBOHID7AIQsiEs6c76Ciw36bMFZG2ve05EvvzLQyE0uR6ctsZna5cxrCYFw6jLDPEfg5BrCZVumG7xDoHKs51ZeD/M8xdv5pHn2C/NIpySQ7ZGLf+/zyYEwB+yqpF5dyZGpTTg8vy60Z1bgXW5+UldF4FpclGPsRKYsrcHdRHW7Mj+booJKcndiEpCNbIeDBH0gkw59oNt0ZNOMqr1TfyFutz1CwbTyfdoZqvSzqDbJoM8Gi4+R0+s5MZ4Scy1Zgtqibstxm0tIwo+dnMHyulyHzInSfadFohMfEqSjX00vJjukUa5VMrui7vFFpL/1mXjVRgWWxGAlnYPnCjuhKsjbjvSCT7Ocbv8+G/Ka7nw5ZjXeZ42Nm/juSvucZL3qvPjYT692qTHP0z70vy6dMAuOWz8rdcuYht4ac/CcAAadHNe2IqDuGT1LrapFnbDmtFLzxFzgdN5LNk6KJG12Bk7Mqc37mx1yc/gHnZpZn2+hybBxbm4tbRhB4eMpxbY7I58FD2HK2rL/0OESbscfJXSeOwk1uUryFh1IdfJTrGaTmoAjRQ33ETIzQfnKYThPD9Jhs02OiRZ/J0GdimE6j/DQa6qf64Aif9Lcp1RuKtPNQLCaBQvXOUrD6AToOv8j1e45PQFDv13rfmF27Y9zhYx18+O6d9x2Q/7u/LOfJHAj8MBAQkihoquttqDnS4Uexkkl+eJILu2dzYFFXji1qx+H5MRxZ0JlL26eRdv8kRFIdXwoz0bh8rHbSk7wdzsRbdJt6maLRO8gbdZoiLVMp3dmidEc/5XtF+LyXn+oDgkQNCVFvaIgGQ4M0GBKg3sAMavX3UK5XiPe7YoLJ5GsdJG/zBPI3OE5hxZWYdJ7bjx0oafOOQMDd0ETLY/fInASfU2aVg/w/zGjMecsPCoEnyO8s7YQsmd6IClSg29IIpD2E1FvmiCRp34IUE/rH9llGU53VZOMzofBlQZJDcqyFs49h7OprlOuwm7drn6FA4wcUbZ5IiTZplOkU4IMuAcrIuay7z5jrlumRQanuKbzbOZWCbdMo0i5EwdZ+ctW9wZvVdvBZm81MXXuVaylaLjtNNCpM43uiWISuNZ8a7x5ZLfxOJznI/53AlvPQPzcEXORwZ0g3twmGbHy+IMGgZlQJ0GXtGTABPb3eAH6fNhpFW/I5y0dVpceNwNlH0PKSYSmmn2WIwJ6rPpqOuUCBepvJF7WTIg1PUaTxdYq2TKBI6zQKx3gpGOMhX0w6edqm8Vbrx+Ru9YA3G5zhzdo7eKf+WtqM3MfOsymGq5A/pszoHTW0EyrO7KBt/HjVmBeXcpD/xcEyp6Z/OghINZY9/kCYYMiDP5iON5Rh/FQ8lo8My4tyT0ix+RUfz5/pGi1LOsfTU3o1K6yw3+kEwkkmCIrf0nZdFreDsPLYfZoPjaN0g1iK1d5Iodr7yVPrJG/XvsDrdS7zap1LvBJ9gTfqnSJPvV0UiFpAy1FbiDt5h4SAROLydwkRCgfMGl9Llojc6k37JbgUBXqxKQf5Xyw8c2r7p4aA4v1JI5BugnkG7Ax8ePAqtzNQsAyzj66djFzQInaG0SKZmV/YqSWDsV71YtuKfSiL0SB+O90YFqeEYM/JhyyKu0qvCSdp2Hs/0b2PUrvPcWr3O0Gd/sfoO+8W0zZcY/OJuyRIfWeYeO16LI89mcA7cSGd9f0TjuX7AGsO8n8fUM2p8weGgMubf8trVSwSyAprptlV9h76MyHIFazEUlyJDGwr047emIU7OzY7hmOKpBNwTIhlxaoIUKE0rKDHsSzNbEJ6EO6k2NxJs7mRZnM1NcLV5BApmSIHU0zGp0HFknC2+lZM/rBiaBiFvgSNL362zw6hHOTPDo2c85cUAs+A/I6N+BcnVneCdc1DzUakMhtPz/QleaJpk52ICIUTGs0xdzPCk9wAAA0VSURBVDF704VsLL+22bYIBzV7BwhZWj4oDJrsTxRyy2P0BRHLZ8Lk2U/MVQ3hcGxPHfPdJw3Ut31d+qZ7X/fMk+s5yP8EFjlnLy0Eng75VcqYeYt7N7YAkuo5Ib8dhzGJ25z9DRz7AIUDk2WpGywpTEA79ZJByPYarkG2BAqFrhDhEsyFtK1XMINIxIMV8Zjt1q2wj0jQR1jbg+kI+YxHaTgcynSUy5RLiAOxFTfLnfXV4q9DcJdiffdOy0H+7w67nCf/aSDwTUjypJEqJbSSiYxEbPJMEZLb8pLLmqGl0nOIgNhu+aUYxyHznCIDewjaGUbgF5IPi/gA7VAsAZ3+5G6rOoXEEtYp4o7sjrSiyLTVkQu8gtgYHxgjXJR0X+UdTz297+uR3r2Xg/xPejbnLAcCzwyBr5pVXULy1fccBBWSZhKGr52Zn6Ux7juf5ZnnL5sz8z8/DHNqyIHASwmBHOR/Kbstp9E5EHh+COQg//PDMKeGHAi8lBDIQf6XsttyGp0DgeeHQA7yPz8Mc2rIgcBLCYEc5H8puy2n0TkQeH4I5CD/88Mwp4YcCLyUEMhB/pey23IanQOB54fAS4X8lgls4Pg469MjEUVreeL84N7XvVBI4Y+e3Nc9HSa2vwJ7Ztb1/CD8Yg0mUrGCLEYiWe/Xu36IpHcHAnIJlQuak/x+v/nWYPAfNyhxy3xT7li4OfByYaZrP1ZSG7LD0+1PfbPapdy99rRtdPtKzymp/uzwyl63+34XBm5bVN593oWZct3X8269bnn3t8apm3RP/eXW7V7/vvKXCvkFRAFIhwAkYAt4Fy5coF+/fvTo0YMuXboQGxtLWpoCLsH169fp3LkzJ0+ezHrGfTZ7R7woAKuN7iBQ/Tr/oTpT36D3+3w+JkyYwPLly837NTDVll27dtGoUSPOnj371J+r+nToG5S7RFW/VecPfagNqampps+TtCNGZnL7NHtb3Xvflgs+el5jZsaMGbRt25bevXub49SpU1nfrW9VWb3j2LFjNGzYkCNHjpjq3bE4a9YsJk2ahNcrt18HRg8fPmTkyJF07dqVdu3amb65e/eueU5l1C9t2rTh/PnzBr56xw+RXhrkF8AFYB0616E0depU3njjDfr378/OnTtZvXo15cqVo2bNmmYW1ED/3e9+ZwiCC1C3U5S/6KQ61bb79+9z7do104YX/Y6vq0+DU8nj8RgYaBC77VG+cuVKfvOb37Bly5avq+IfrqtOfY+L5P9Q4Ee4cO7cOUqWLGn6eNWqVSQmJma1QsRJbX3WvhXHNGjQIPLly8fSpUvZv38/3bt3p0CBAgbBVac7/lT3+vXr+fd//3cz3vRyFz61a9emWrVqhgDr+r59+3jvvfeIjo42cFcf1K9fn4IFC3L69GnT7unTp/PLX/6SPXv2mHZn5wayPux7OHlpkN8FvIDsIv6OHTvIlSsXo0ePNtfcDl+2bBm/+tWvzGC/efMmb775JkuWLMkCn553y2ZdfEEnbr0jRowgKirqCwPzBb3ia6sRjJTS09OpWrWqIYjZC2/bts0Mut27d2e//I3nLjKp7nv37pkBqxnq0qVLXLx48Qc/Ll++bJDolVde4Wc/+xk///nPDSHQjHvr1i0zM6sP3DHyjR+XeVNjSlxE3759mTlzZtYjmrELFSpEr169DHKLQLgw3rx5M2qD8uxJM7gIgNoQHx9vkD4mJoaUlJSsYkePHuWvf/0rHTp0MNfmzZvH3/72N8NN6II7hrIe+J5OXhrkdztUg1HnOgQ8zQDuOlcdo47U4BcrdeXKFcMevvXWW4gguIB1qfT3CWQtNfLmzZs1A3xP/feFavVdSlo3CvlbtGiB2MsbN26YXANbM9mzIL+QSHBVnVevXuXQoUNmJhS7+2Mcmi3Vl0IWF/mLFy/OwoULzRJPXI/g8CzIr3EgVlusugs/5SI0mqFHjRplrqtOd1YWIRXyz54923B5gvHt27cNwdcsrzrFHRQtWtSMQ1WgZ/UO1XPmzBnDXajctGnT+Pvf/561hHD70bz0e/z3UiK/gCegaXAXK1bMrAEFI6113ZnKhdmJEyfMzK8Bo2d0uJ3o1uMSDQFd9582qayecQmSZsTFixczd+5cypcvz2uvvcacOXMQZRfS6H0qL2L1LO952vaonOrVQK5RowZ//vOfTTuqV69OpUqVyJ8/v1kiib1UUjm3PS4Mstfhwuf7aqtpxHf4JzgL4cuWLcuKFSu+MKu61T1Lm/Wd6hP1o851aCmhGbtPnz5kZCi8l5N0T0nIr/4VcRChrVy5MhUrVuS3v/2tkauojLhNTQDikNQePfvl8alyYvtFSDRWldQnP0R6aZDf7RQ3F3CaNm1KqVKlDNK7g1iUXwNZhEDnorCSCWiQqAPcQaEyGvxup7hS8WcBvJ7XoTbpObFz48aNY/LkyQbp1KFakowZM8bII9y2u+990R3stl2zS5UqVczg1cwvdljLH7HGmvk1cPXdaocLB3fg67p7rvpceL3otn7X+tQeLT8k3xFb/iKS6tR4ETyUVK/GloTIEi4qCRbqP8FGSey+lpPz5883XJULZy31tKZXkuC5cOHCZonkwln1uHW5REX98uqrr2Yh/w8F85cG+QUQ9xDwlMTGivIK6ZSEwEpC+Fq1arF27VrDqgr5XbZfZSTVdVk8F3lVt+pVJz1t0kDQc8pVX/Zne/bsadomAqSkMnqXu250B9HTvutpyqktShrImom0Vs2e4uLiKFKkiFkzu4NQZR8/fpwFW7XRhW/28+z1/Jjn+sbscFZ/ut/9XdvlEmU9f+fOHTODS3OkvlJS7nIGepeOrVu38vrrrxtCmv29zZs3N+t8tVFLlE8++cQsSVTGbadkAeJaJWAUrBcsWGBmfldzoPb8EOmlQX4BQ4ByO0p5cnIyH3/8saHABw8eNAim9b7UWb///e+NtF3rNrFnUnupA0WxRWnHjh1r1sKqV4NcHfOsQHefUUcLmZW7iDNw4EA+/PBDwzKqXt1Trncpf9Z3Pc1g0DuUhBBiQbt162a+y22TuJ88efKwfft2U06akOHDh5tlia7pOZV14ezW9zTv/qHKCOZuG12YPm871ReqU0JMLSMl5RdRVFJ/ZSfuepfaoHEkFl/aJSVd06Gxp4nHJfaSF/zpT38yyz9TEIyq7z/+4z8MUdAzmsRU5vDhw1l1uWW/z/ylQX4XuC6SqVOUxAJqfav1n9gtrW+1Btu0aZO5Ly6gTJkyhkKrrLtG3Lt3L506dTJCGtWtzlfdyp8m6RkNBJVX7p67iC02UAJHEZzsZdxyT/uep2mLW8YlKGInW7VqZXTL+iY3iRMSQdKaX4gulZZmG50PGzaMdevWmQGsNqqu7M+6dfzYuQtf5eoD5c8LSz2vNX7Lli0N++2y7nXr1jUCPE0c7nsEGyURSwnzxAG4SffEbUnFKuKh34Kt1NAq26RJE8MVyD5AS0OX+9SYlOD6+PHjblU/SP7SIP83QUPrMs38Qnip/8TGKmlwSMUivbBUORrMQkYlSbxlyCF9vJKuux1sLnzHf3rnj5X0bg1kIb8Mn7TOdwer7ulbRQwTEhLM4BSXpKRlkDgAyQKUXDg8L1KZyr6nfy8azhpDMuiR0E2aIskUNJ50iHvU2NE73fdKLqDyGl+Csa6rjDQiIvou56DPV3+orJZdqk+GZ24SrN26si+/3PvfZ/5SI78A93WzkzpDg9ftLHWQiwhC/CFDhvDgwQMDW9XjHv/MA/5pBoK+0f0G99vdb8v+vLvU0YCTukqIr3LuQNa5+3z2536K50/zrYLLlwmAYCEY6d6X69B1HW5ffBluqksTjp7NnnT9y9ey33+R5y818rvAFYAFMOXqBOXu4QJZ11VGg3zw4MFZiK9ruidk0DOq82VN7jer/TrXt+l79H06dO5+r35rBhIspI/Wdfeecs1cLzs8nrYfBRf3cGHlwsK9Lli4MHSvqX6XiLowV+7CUuXc69nrc+ty+8iFs+pXOf3+IdJLjfwuYF1gCdgu8HRNh9uZuieBjvS2MgiR2aV072J93edU9mVP7gByvzv7N7kwEYw0aGWDLkMpEUSxuloWCBYuwVQ5/f6pJ3e2zf6tOtchmAkOOlyY6rrOdc8tIxi55yrr3tO17OWzP6dy7rvd624f/RAwf+mR3wWsC+QvA12/BVgBWuuzR48emTWWVDoa7EIC3dfzEs4of1mTO4D0De5gdb9HuQsbldPMLjmI2H4JQiWg1NrfHYxu+ZcVFt+l3e43Z89Vj37rUBLsdLjXzUkmp6UyX4X47vMu/JW757rn/s5+za33+8xfeuT/PoGTU3cOBH7KEMhB/p9y7+Z8Ww4EvgECOcj/DcDJuZUDgZ8yBHKQ/6fcuznflgOBb4BADvJ/A3BybuVA4KcMgRzk/yn3bs635UDgGyCQg/zfAJycWzkQ+ClDwCB/o7kX0UnOkQODnDHwv88YEN7//3hoknkxWf7SAAAAAElFTkSuQmCC" alt=""></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/dtTi_xUeBlY" frameborder="0" allowfullscreen=""></iframe><span class="redactor-invisible-space"></span></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/1_hQSbV98zE" frameborder="0" allowfullscreen=""></iframe><span class="redactor-invisible-space"><br></span></p><p>Realice un cuadro donde se encuentre: Nombre de la reacción, Descripción. Representación y ejemplo de los diferentes tipos de reacciones.</p>
Ejercicios
<p>ACTIVIDAD N 2 <u>Verifica los conceptos:</u></p><p>2.1 Clasifique las siguientes reacciones según los tipos de reacciones descritos.</p><p>a. 2 H2 +O2 ------------ 2H2O<u></u><u></u></p><p>b. H2CO3 + 2 Na --------- Na2CO3 + H2</p><p>c. Ba (OH)2 ----------- H2O + BaO <u> </u></p><p> d. Ca (OH)2 + 2 HCl------------ 2 H2O + CaCl2 <u> </u></p><p>e. CH4 + 2 O2 ---------- CO2+ 2 H2O <u> </u></p><p><u></u> f.2 Na + Cl2 ---------- 2 NaCl <u> </u></p><p><u></u></p><p>g. Cl2+ (g) 2 LiBr --------------2 LiCl + Br2</p><p>2.2 La reacción en la cual es un proceso que emite calor a sus alrededores, se conoce como:</p><p>A. reacción endotérmica</p><p>B .reacción de óxido reducción</p><p>C. reacción exotérmica</p><p>D .reacción de precipitación</p><p>2.3 Teniendo en cuenta que la reacción de síntesis es representada por la siguiente formula:</p><p>A+ B ------C</p><p>¿Cuál de las siguientes ecuaciones representa mejor una reacción de síntesis?</p><p>a. H2 + O2 ? H2O</p><p>b. H2O ? H2 + O2</p><p>c. Zn + HCl ? ZnCl2 + H2</p><p>d. 2 HgO (s) 2 Hg(l) + O2</p><p>2.4</p><p>Cuando en cierta reacción química es necesaria la absorción de energía para que esta se lleve a cabo, se cataloga como una reacción de tipo:</p><p>a. Endotérmica b. Exotérmica</p><p>c. Síntesis</p><p>d. Doble desplazamiento</p><p>2.5 Explique en que consiste la energía de activación y el complejo activado. Explíquelo por medio de una grafica.</p><p>2.6 Que diferencia hay entre una reacción reversible y una irreversible.</p><p>2.7 Cuantos tipos de combustión exenten. Explíquelo por medio de un ejemplo</p>
Evidencia
Evaluación
<p>Realice la siguiente actividad interactiva y envié las evidencias con las demás actividades.</p><p><a href="http://agrega.educacion.es/repositorio/13032014/64/es_2013121113_9163343/ejercicios_tipos_de_reacciones.html">http://agrega.educacion.es/repositorio/13032014/64...</a></p>
Bibliografía
<p>PARGA LOZANO, Diana Lineth. Olimpiadas. Química 10. Bogotá, Colombia. Editorial Voluntad. 2000. <a href="http://www.epa.gov/acidrain/education/site_students_spanish/phscale.html">http://www.epa.gov/acidrain/education/site_students_spanish/phscale.html</a><o:p></o:p></p>
Foro
<p>Porque la ddigesion es considerada una reacción química? </p>
calificable?
Activo
Actualizar