Chemistry-
General
Easy
Question
At 0°C and a pressure of 2 atmospheres volume of 1 gram of a diatomic gaseous element is 350ml. Weight of 1 atom of the element in grams is
The correct answer is: ![2.67 cross times 10 to the power of negative 23 end exponent](data:image/png;base64,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)
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Oxygen is present in a flask of 1.12L capacity at a pressure of
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The average speed at
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V versus T curves at constant pressure P1 and P2 for an ideal gas are show in fig. which is correct
![](data:image/png;base64,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)
V versus T curves at constant pressure P1 and P2 for an ideal gas are show in fig. which is correct
![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Which of the following are correct statements.
1) 760 torr is equal to 1 atmosphere
2) 106 dynes/c
is called 1 bar
3) 105 Newtons /
is Pascal
4) Atmosphere is
5dynes/![straight m squared](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABcAAAARCAYAAAA2cze9AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAJRJREFUeNpjYKAc/IfiX0B8FIhVGGgAmIA4C4jPMdAQ/KCVwfZAfJAWBktCw1yJ2garAfEWqAVUd/E2IObDl5xAwAuIz0AjZQ0Q80DFHYH4JFT8KNSlMAAyWINQWk0D4v1ArAUViwfiSVALkcVjoQ5AT+fIGMPwNdC0ip6sZmIR/0NqLuMgUZwkw6khPmr4IDGcJgAAwhYyRDodDvEAAAB1dEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1zdXA+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPm08L21pPjxtbj4yPC9tbj48L21zdXA+PC9tYXRoPmClAGYAAAAASUVORK5CYII=)
Which of the following are correct statements.
1) 760 torr is equal to 1 atmosphere
2) 106 dynes/c
is called 1 bar
3) 105 Newtons /
is Pascal
4) Atmosphere is
5dynes/![straight m squared](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABcAAAARCAYAAAA2cze9AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAJRJREFUeNpjYKAc/IfiX0B8FIhVGGgAmIA4C4jPMdAQ/KCVwfZAfJAWBktCw1yJ2garAfEWqAVUd/E2IObDl5xAwAuIz0AjZQ0Q80DFHYH4JFT8KNSlMAAyWINQWk0D4v1ArAUViwfiSVALkcVjoQ5AT+fIGMPwNdC0ip6sZmIR/0NqLuMgUZwkw6khPmr4IDGcJgAAwhYyRDodDvEAAAB1dEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1zdXA+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPm08L21pPjxtbj4yPC9tbj48L21zdXA+PC9tYXRoPmClAGYAAAAASUVORK5CYII=)
Chemistry-General
Chemistry-
The preparation of SO3(g) by
is an exothermic reaction. If the preparation follows the following temperature-pressure relationship for its % yield, then for temperatures T1 ,T2 and T3 . The correct option is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVIAAAE/CAYAAAAUv0trAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAGHASURBVHhe7b0FfJx3du/ttrf33rb77u222+5uF8PgOLxhB+zElDhmhsSJY8fMzAwyM6OMki3ZYlnMzGgxM48Yfu//HI8TJ3Ec27IeaR6d736elTzzzEijyfyew6cLBEEQhFYhQioIgtBKREgFQRBaiQipIAhCKxEhFQRBaCUipIIgCK1EhFQQBKGViJAKgiC0EhFSQRCEViJCKgiC0EpESAVBEFqJCKkgCEIrESEVBEFoJSKkWtLSgpaGJrTUNqKlrhFobjHeIQiCKSNCqiEkoI0ZpaiPyEFDYiFaquuN9wiCYMqIkGpIU1kNarxTUHkmGNW2sWgqqjLeIwiCKSNCqiFNhVUwXI9GyaYbqDgZiMaccuM9giCYMiKkGtJUoITUKgrFa51QcdQfjdkipIKgB0RINYQt0mvKIt2oLNITYpEKgl4QIdUQEVJB0CcipBoiQioI+kSEVENESAVBn4iQaogIqSDoExFSDREhFQR9IkKqISKkgqBPREg1RIRUEPSJCKmGiJAKgj4RIdUQEVJB0CcipBoiQioI+kSEVENESAVBn4iQaogIqSDoExFSDREhFQR9IkKqISKkgqBPdCGkLS0taGpqQkNDA+rr6/mg7xsbG/m+29C/a2pq+KDvtUaEVBD0iS6END8/D9ZXr2DLpg1YvmQRVixdgp3bzODk6ICy0lI+hwT1wvlzmPT1BMyZOR1nT59CSkqyur2Z79cCEVJB0Ce6ENLwsFAMGzQAv/nVv+CfunTB//nHLvj7yy9i53Yz5OfloaqqCmGhIRg3egT+9sc/4M3XXsaIoYNw9MghFBUVGp+l7REhFQR9ogsh9fL0wHtv/h3/5x+64F/+1z/g1//yv9GvV09cvWIBg8GA4KBALFk4H8MGD2Br9eihgxg+ZCBGDh0Mfz9f47O0PSKkgqBPTFpIKS6ak50NN5cb2GG2Fdu2bMaBfXuxZ9dOWF2xREZGBp938cJ5dH/rDYwcpoTT1wfZWdn4duJXeOOVl2B+5jSqKiv5vLZGhFQQ9IlJC2ldXR28PT2VGJ6Cg50du/iZSjzvFEaKje7dvQvdnn2K3Xk6p6ioCHNmTMcr3Z7Htq2b+TFaIEIqCPrE5IX0mpUVpn87CcMHD8Tgzz/D4gXz2EKtr6/jc8i1X79mFZ5/6nGMGjYE4eGhKC4uwvzZs/CCEtcVSxcjIT6Oz21rREgFQZ+YtJBWV1crN34Huj79JLp06cLHr/73P2FAvz44feoEkpNuIjMzE6tXLmeLdPTwoQgNDUZhYQHmzZqJ559+AovmzUFMdJTxGdsWEVJB0CcmL6QUE/34g+549cWueOn5Z/D8k4+h6zNPcmKJXP74uDhs3bSBhZQs0rCwEM7Uk5DSeUsXLUBcbIzxGduWpiIDDNeVkG4SIRUEPWHyyaaU5CSOk5I77+zogDMnT2DGlMkYOuhzbN+6me8/fHA/XlCiSTHSiPAw5doXs5C+/MJz2LhuDVJTko3P2LY0FSshtYlRQuqCipMipIKgF0xaSBsbG5B0M5HLm7Kysoy3QgmqPTauXwuLSxdQWlqKKxaX8eF7b2PsyOEIUecW5Bdg2uRJeO2lF3DsyCGUFJcYH/kLUJfUQx23Ht6UXwmDdRRKNiiLlIQ0t+LWHYIgmDQmLaRVVZVcdD/gs75cJ0pF93l5eXCyt4P11atIS01Bc3MzAvz9sGDubEwYNwYnjh6Bi7Mzxo0agT6f9MANZye2bH+WhmY05lehIblYHUUPd6QWozGjFLWBGSg/7IuiedYo2+2FxvRbXVeCIJg2Ji2kBkMVzDZv5Oz7E3/5I3r3/AhTvvkaK5cvgeuNG9/10xcXFbHrTzHSV154Hp/2/gQDlfhSNj8jPY3PuRstjU1oTCtB1aVwlG52RZmZG8q2uz/4sdMDZXu8ULLWCfkTLyCnzyEUzriKumBlRRutVUEQTBeTFlIaTOLj5YnVK5Zx+dPHH3bnr5uUW0+x0DuprKzEViW677/zFvr37Y0N69YgJDiQn+PnaGloQsPNQlSah6BUueOlW1xRqsT0gY9t6lCCWrJGCenXF5DdSwnptCuoDcgQIRUEHWDSQkrF9tUGA3Jzc3DzZiKioyIRFxuL7Kws1FRXG8/6nry8XESpc2JjYvgxVId6T9Tzt9Q0oKmgCo2ZZWjMUkd2+UMfdZE5HBstWmTDFiq5/IIgmD4mLaSmRkt1PaqdEtg6rTwbgsZ8bVpTBUFoW9pdSCsbWpBtaIShUf8+7q06Uip/MmbtpfxJEHRBuwtpQH4ddkWUI6jgF9xsHSCdTYKgT9pVSKuVNbonshwfXMnF/qgK1OjcKhUhFQR90m5C2qw0M6q4HuNvFOC3R9MxwaUQMerfepZSEVJB0CftJqQGZY2ejK/Eyxez8I/7UvDaxWycSahEtY6tUhFSQdAn7Sak2VVNmOpRhH8/lIouu5Pxm0NpmOFVhFzDPbqMTBwRUkHQJ+0ipOTW++TU4cOrueiyPQlddiTz0dM6F/55dXy/HhEhFQR90i5CmlXViO1h5XjsdAa6mBmFdFsSnjiTwRl8KofSIyKkgqBP2kVIbdKq0dMqF/92MBX/uDsF/7Anmb/+q3LzP1a326X/tCtJD4iQCoI+0VxIyWs/GFOBrucy8aSyQB8/nYn/dzgNTyjr9HF1PGeehSMxlbrM3ouQCoI+0VRIm1paUNXQAseMGuXCl+F4XCWmeRah6/kszPQqwrHYSuwIL4eTup/Oa9KZmoqQCoI+0VZIm1tQVteM4tpmNNPAY8XphEp8aJWDc4m3+s5JbOl+Oq+pmW/SDSKkgqBPNBVSks4GJY53GppnE6vwkRLSCzerjLfc/Tw9IEIqCPqkXZJNd0Lu/ftXc3AqXv+TkERIBUGfiJBqiAipIOgTEVINESEVBH0iQqohIqSCoE9ESDVEhFQQ9IkIqYaIkAqCPhEh1RARUkHQJyKkGiJCKgj6RIRUQ0RIBUGfiJBqiAipIOgTEVINESEVBH0iQqohIqSCoE9ESDVEhFQQ9IkIqYaIkAqCPhEh1RARUkHQJyKkGiJCKgj6RIRUQ0RIBUGfiJBqiAipIOgTEVINESEVBH0iQqohIqSCoE90JaSGqipkZ2UhPT0NZaWlxluB+vo6JN28CTeXG7C9fg2BAf6oqKgw3qsdIqRCZ6ehoQFZmZkI8POFvZ0t7Gyuw/WGMzw93OHm6sK32arbbjg7IS42BrU1NcZHdmx0JaSB/v7Yv28PDh3cj7DQEOOtQFRUJNauXonP+vTCm6++jHGjRsDL08N4r3aIkAqdnZLiYpifPoXxo0fig3fewrtvvo4P3n2Lv7/99f233+TvVyxdzKJrCuhGSKurq7F7xzb06/0x5s6agcDAADQ3NyMnJxtbN29En497YPLErzBpwpfq+4+wZeN6JCTEK2u13vgMbY8IqdDZyczIwJpVKzB6+FDMmDoZ06dMRvd33sR//+bXePXFrpg59VssW7wIvXp8iDEjhiE+Ls74yI6NLoS0Rpn/zo4O+LxfHzz35GMspPHxcaitrYW7mysG9u+Hj7q/y9/Hx8Zi9oxp+HLsKFw4fw4V5dqJmQip0NnJy83FubOnYWlxGVlZmUhKuomlixfixeefwTdffYnYmGj+PF+1tMCeXTtZeE0BXQhpbEwMpkz6Gn/+/W/x/FOPY9H8uUi6mYiysjKcPXMaH3Z/h0U2NCQYubk5WLlsqfp3b2WpbkJRQYHxWdqepiIDDNeVkG5SQnpShFTofNTX1SE/Pw+lxhwGeYwrli7Byy88pz7DExGnPssE5TBylehq6TG2BpMW0uaWFqSmpuC6tTXmzJyOl9RVja5sixfMQ3JSEgqVSO7cboa3Xn8VwwcPRJBy9zMy0rFm5XJlob7Dgpubk2N8tranpboe1U4JKN3ujsqzIWjMb31cWBBMGfqc0uf1pa7PskUa4OeHxsZG472mg0kLKcVFHextcenCeTgp137il+PR7bmnlUDOQ0Z6OgvpxnVrlMA+iyED+38npCuXLcGbr72MmdO+5Sz/z6KEuqWukS3JxuxytiAbcyoe/Mi9ddRH56LiVCCKFtugbK83GlKL1c8w/ixB6IT8WEhDgoLYCq2srGC3Pi01lb3IqspKNDc1GR/V8TBZIaWrFv2hL5w353hKZEQE5s2aiW7PPsWWJt1HQrph7Wq8+OzTPxHSN159CdOnTLpnVrClqRkNKcWoPB+K0o0uKNvqirJt7g9+KAu0bIcHStY4IX/iRWT3PoTCqZao9U9TZnWz8acJQueiRRkqPxbS6MhIzm24utzA9G8nY+SwwViyaAGXQ1WUa1+yeL+YrJAWFxcpl96KrcpvJnyBZUsWcXnT43/+H/Tv2xtWVyyVuIYrIV2DN1556Qeu/eoVy7nEYv6cmcjJzjY+408hIW3MKIXBKgrle7xRfsAH5Yd8H/w4rI4jfiyqBdMtkdP/KIpmW6E2KIPiE8afJgidi7sJaZQyiMgi9fH2wuSvJ+Cpv/0Z7731dxw9fJANo46KyQopZfyOHT6EIQM+x2svvoDXX+6G5558HH/47W/w3FOPY93qlfB0d8OBvXvwyUcfqPP6IzgokB9HQvpp749ZZAvy843PeHdaGpvRUt2A5sq6hz+qbh0NaSWouhSG4lUOSmD90Jj5fdOAIJg6zS3NqGtqgKGhFpUN1ahurEVj873d8fS0NCxbvJCTTVSeGB4ayrfX1dXx53fw55+id88PcfL4URQWipD+LA8rpJWVlYiOiuQuiLOnT3GtaO8eH7JFShl5i8uXkJmZAQ/1ZgwfMgiffPg+Avz9kK1ceXL9RymX4fjRIz/ogGprmg11qHaMR+k2N0k2CbqiSonnzbJsuGWF41zCDZyIs4ddmj+yqgqNZ9yd3JxcrFq+lIV06uRvlGsfZbwHSIiPxxdjRylP8xOcPnlchPRetCbZdCeZSiC/GD0Sf/nDf3GhL9WjEUWFhVi/ZhU+/qA7Z+u3bFiPwQM+w/IlCxGkLFQtW9CkjlQwZcjSzKwqQGRRCrxzo+CQHoiryV44l3gDx2PtsCvcEqsDTmKe934s9z8O8wRnpFXkGR/9Q6hVlMJs5mdOo1+vj9mTfP+dt7B7x3ZlIEWhtrYGEeFhGDd6hAjp/fDIhDQjA9O/nYRXuz3PMZeY6FtCSnEYby9PJa7foucH7+Hlrs/yG2NzzYrdB7pfK0RIBVOgRf2PXPJ65abXNNbB0FiD9Mp8eGRH4GScA1YHnsIkt20YZLcMH1yZifevzFDfL8cU9x1YoQR0X+RV2KT5Ib40g937u2EwVMHZyRFfjBmFpx77Cx5TnuTTj/+V672PHDqAoqJCREVGKIt0tAjp/fCohJSK7ynTR10T1Ed/5x+dint9fbxx9NBBbNuyGRaXLiI/7+5XyrZEhFTo6BiU8JEAOmYE4UiMjbIsj2G6xy5MdtuOaR47McdrHxb7HlFiehKbQsyxJfQCdoZfZlf+eqovvHOiEFeSjsKaMtQ3/3w9KBkx1P553vwsdzBRMunAvj04cfwoGz5VVVWcLB4/ZqQI6f3wqITUFBAhFToKJHJFNeVIKc9BeGESvHIiOaZ5IdEVe5VFSa75N67bMNB2GXpfW4AhditYROk++/QAxJakoayuyvhsbUN8XCzHSAd82gcXzp1FeXmZ8Z6OhwiphoiQCh2B8noDIouScSXZC1uVRfmtsjb7WC9QbvosFswZHruxPugsjsXasYvunxeLCHX+zbIs5BiK+fEN97A2HxU0wW3U8CHo16snTp04JhbpvRAhFYS2hSxPz5wIHFWuOiWD5vscvHV4H8A8dcz12s/W5lK/o9gRdhkWSR7wzY3muOgvlS+1BU1NTVxtM3P6FDz7xN/wx//+T54WZXXVEgUF9y5XbC9ESDVEhFRoa2j+RKlyuTOUCFKs0i8vBhdvumFl4AmMdFiD9y1noKfVHHzlsgUbg81x6aY7gvMTWGypDpSSr+3dIkJdi2dOnVQufV90f/tNniFMlTaHDx5AWmqK8ayOhQiphoiQCm1JkxLC5PIcWCR7YKX/cYx0XIPPbZbiyxubWUgPRV+HVbI3XLNCEVyQwK56QU0ZF9F3JGiOcGpKCied6KDksb+fL3dB0RaMjogIqYaIkAqPkrqmRiWc2biRGcJlSVtCz3OSaJ7PAUx134GJLmaY7bUXO8Ivs3jmVpcYHyk8akRINUSEVGgNVNdZWlepBLEYCaWZcMsO5xIlEstPbRaju3Lbh9qvxIbgs7iW6oNEZXFSqybVgrZHrLMzIUKqISKkwsNSUWdAYH48DkZfwxwlnOS2j3VazyK6Lug09kRexblEF67/jC5ORXFtx52UpEdESDVEhFR4EDKrCuGTG8XJor0RV7kkaa73fkxw2cwiSt9TiVJAXixKavX/+enIiJBqiAipcC8oY17bWM/WJ1mVFPekmk4qiO93fRGXKJkn3OC6ztSKXBTUlKKi3sAuv9C+iJBqiAipcC8opknDP6iukzLtU913YpnfUZiFXcTpeEdOGJGVStl5oWMhQqohIqTCj6GedCpFskrxxvawy9zTPsBmKcY4rlP/vgS/3BieuiR0bERINUSEVCCo4J2sSprVSTWf37pvR99rCzHeeSP2RFyFS0YIEkozkFddwq6+0PERIdUQEVKBuo7cssKwTbnrlHGnyUpU97ku6AzP9aSyJi1HOwqPBhFSDREh7Zw0tjTxsI+g/HicTXDGYr/DGGS7nCcrrQ48iYD8OFQ31hnPFkwREVINESHtfFDnOs33PBhljTFO61g8qWzpdJwjj65LKsvmgnnBtBEh1RAR0s5DrqGEV3HsirDAUr8j7MbP9NzNXUc095NcfEE/iJBqiAipvqFhyQXVpTwo+ZSyOKe57+QkEhXP08CQxLJMrvmU8iX9IUKqISKk+oUSRCEFCTyabrjDKoxwWI0lyhIlQfXMjkB6pfarbQTtECHVEBFS/UE1ntRpdFhZnFRIT9bnGOf1WBt0Gh45EcoCbftJ8kL7I0KqISKk+oHqO2mWp2N6IOb7HECPq3M4E08bNKNKUnkdx72Wvwn6QoRUQ0RI9UFFfTWPqaME0jD7VVxQvynknLrNl5fJCZ0PEVINESE1bWg0He0yohmgc7z3Y6DdMnzjaoZLN91QVCvvZWdGhFRDREhNE9plVFxTgavJnvjixkb0vb6QE0nXlVWaUp7LE5iEzo0IqYaIkJoeNU11cM4Mxgr/49wLT6uLadOmd06UDBMRvkOEVENESE0HatmMK03n/vdZnnvQ32YJF9S7ZIZ0uGVxQvsjQqohIqSmAVmhXrmRmOm1Bz2t5vISudPxTkgszVRWaI3xLEH4HhFSDREh7dg0NDVyMsks7AK+cTPDcIfV3BdPK4xllYdwL0RINUSEtGNCNaHpFXncA7/I9xA+vbYIo5zW4kSsHXIMRTw/VBDuhQiphoiQdjyampvhmxfDAvqZzWJ84bwJ+yKteDJTrqHYeJYg3BsRUg0RIe04UEkTzQc9EGXN7vsYp/VcWE+x0PzqUuNZQntSWloKN5cbOHr4IPbv3Y0jBw/g7OlTOHf2NI4fPYy9u3bi8MH9sLlmjaSbN9HQ0H5JwHYX0qOxlXjbMhsnlKDqHRHS9ofmg9IIO5/caCzwOcjJpHHOG2Ce4Iw05d7XNslqj45CTHQ0vv5yPF558Xm8+8breOOVF9Ht2afR9Zkn8feXX8Sbr76Ed954DSOGDMLpkydQXt5+n6d2F9LDMRV443I2jilB1TsipO1PRmUBDkZd4+lMg22X84oPp4xA3o8kdCyCgwIxatgQTJwwXlmlhzB/zkw8/9QT+Msf/htffzEOhw/sx+YN6zHp6y+xfesWFBYWGB+pPe0upI4Z1ZjvUwLnTP2XlYiQth/lygr1yongMXejHNdhqP1K7A634PXGQsckLTUFZ06dREhQEHsSLs5O6PtJT2WZvoSz6nbKApL772hvBwc7u85tkRbWNCG2pIG/PiwtLc2oqqriP6TBYEBdXR2am386PLde3V5RUYHKygo+R+slY00l1TDYxKBkswsqTgahMVeEVAt4yEiKL75y2Yxe1vOw0OcQPHLCUabEVTLyHReKeVZVVqKxsZE/r9etrdDn44/YrT9+9AgaG25N16qvr1NH+4Zk2l1IHwWpKSlYsXQJxo0eiYXz5rLJHxsTbbz3Fk1NjTA/cxpfjhuL6VMm4+SJY0hKuskirBXN1fWodopH6TZ3VJ4NQWN+hfEeoa3IrCrA7ogrPKVpnNMGmIVeREBeHBplxJ1JQQaQxaWL6N3zQ7z+UjccPngA1YZq473tj0kLaWNjA1KSk3HpwnmMHjYUr3Triq5PP4H333oDRw8dRF3trV5oslQD/P0wZuQwPPbnP+Ltv7+K4YMH4NCBfSgoyOdz7oqyWJsr69CQWoz6qFzUx+ShPvbhj1rvFJTv80bhrKsspvVJ4la2FbTSI6o4RYmoJQbYLlPu/Fqe0lQqhfUmCQmp5eVLPxDShvpbWfrc3Bz4+/nCw80V4WGhKCosRMtdPNK2xKSFlFz0Y4cPYduWzfDy8IClxWUMGzQAzz7xN8yfM5v/oISvjw/mz56JYUo8161ehVMnjmPk0EH8b18f75918VuamtCQVKTc8EAUL7dHyWpHlKxzfvBjvTo2OKN4iS3yxpkju8d+FEyxQK1/Osd5hEcLrT8OKUjEMv+j+PT6Is7O++XFsCsvPBooZvnd/9Tnh47m745m43Hr/kfBj4WUSqEofEcuP1mqI4cORo/331Ve6QhcOHcWpSXaJg9NWkirqw24osSTAs1EdnYWvp34FZ78658wd9YM/uMT586e4fKJkcMGI8DPDzk5Oeq8r/H3V17kurRK43k/hq5qTTnlnCAq3+uNioM+qDjs9+DHUX9UnAhA2XZ3FE63RO7nR1E0zxp14TkipI+YqvoaOKQHYKbnHgyxX8lTmwLyYo33CvcDrYfOqipEXEk6QgsTuW3WLSsMLpmhcM4MgXWKDy4kuvBAl1NxDjgUfQ17Iq7ALPQC1gaexlJ1AVvuf4xXUNNzPAruFFJKNh0/chj5eXkICw3FkcMHMWfmdIweMQzvvvk6Jowfi6CAgLvmSdoKkxZS+kMVKqszPz8f6WlpOHH0iLoqvYdnHv8rdphtNZ4F7Nm1E92eeRIjlBXKpn9REebOnIFXuj0Psy2bkJF+jzdb/Yzm0moWVD5yKx78yK9Ec1EVhwYqTwWiaJENypSL35hVZvwhwqOASpiuJnthqvtOXvuxOeQc0ivuEbrppNQ01qO0rpI7t6h2lqZchRXe5AYFz5wIWKV441isHfayOF5kcaQL0sqAE+o4iXneB9TfeAemeuzEZLft+NJ5E0Y7rsVQuxXod20RelrN4aTeDI/dSoRjjD+1ddTW1nKyqe8nPfDW66/g7JnTyMzIgLenJ7w8PRAfF6e+emL44IHo/vabsLO5jiblUWqF6SeblEWXk5PNMdH+fXrjL3/4HV587mmcPH6U7ybTf/2aVRw7pZq08PBQFBcXKVd/Fl549iksX7IICfFxfG5b81350wZj+ZMSWeHRkKNEYW/kVS5rGn9jI2/vlM2dP4TG/2VXFSEwP47F8qCyJFcpcaQp/9Qe2+PqbPS+Nh+D7ZbjC+eNmK2s+kW+h7HY9whWB57CltDz2B52Gbsjr6jHWuO4ElvzhBu4fNNDXcC8YZPqC8f0ILZeqcWWxJm2CjwKqBrH6orlLdf+5W6ctS8vK1ef5WLOgZBRlZycjLEjh+PD996Br5fXz4bs2gLTF1JFUVEhrK9ewazp0/D2319DNyWQSxbOR1xsLHKys7Fm5XIW19HDhyI0NJgLd+fNmonnlbgunDcHMdFRxmdqW5qKDbfKnzYZy5+kjrTV0IeFrJ416oM+3H61EoWtuHDTBUU1nfNvS3Hg5PIcBBfEwzEjiIVurxK+rcrtpr1S1ICwSlmVy5SFudjvMOZ67cM0j13KstzGLbJzvPexBbo/ygoXE11xXYmjfXog3LMj4J8fq543AdElqepnZCOjMp8XAFbWV7NIt5Vw5eXlwub6NUz6egL++j+/w2//36/wWd9eMD99CllZmcazgMiICEye+BUmjBujjKN4463aoAshJciMj4uLxcb16zgrTy4AlTslJiRg6+aNLK5kkYaFhbDwkpBSq9myxQuV4D4a9+OXkIL8R0t5nYFFlNYg97aezz3zZAnV6bzNk1Y8VzZUK2uvnKdTkXueWJbJlqZtmj9OxNljS8h55YLTDIF1+ES52d0tZ6i/0QKMVv+mrac7wi1wLtEFTkpsyXKk56GJ/9WNtRwjJWFsaG5EY3MTH00tzXxQEomTS8bfRQvilce43WwLiyeF417t1hWvvfQCpk+ZxNU4BCWWz58zx9JFC3DsyKF7V+O0AboR0tv4envjy7Gj0V/90U8cO8pu/6ED+/GCMUYaER7G7gAJ6csvPIdN69dyHaoWiJA+OsjiJGuLhGGYskT3RFhyYoREQM/QxSNUCR+55rsiLNiCpHbXgcYSL1qFQlUKqwNPYlvYJRyOtsHZBGdYJHmwdemSFYogZa0mKOHNVuJJFiwJZUemtLSEP7fOjg6wt7PlTiZrq6vw9HDnhBMREhSIad9OYsGlpDMV8WuJSQspXYXoj+nu5ooSJY4EJZ7IXf9Ciamtcgdqaqo5s/9R93cwdtRwBAcG8jnTJn/DVzWaIqNVqYQI6aMhvjSD++W/uLFJicgajvUVKhdTb9Bm0ujiFDhkBHKG/GiMLTcXbAg+i2V+R3kFylcuWzDScQ1bnjM8d3OC7XS8o3LrAxFZlNwpQhwlJcU8AWr1yuUIDPDn26gSR8uW0Q4npOSi32+sJToqiq3PTz56n3tyi4uKuC+X4qMrly3lqxg9Hw0/WLxgHsdOqOuJyqUoKP1p70/g6uKsWXZPhLR1NCjLKaY4FeuVkJAFNt1jN25khqBKB+s/yG2myVPUzlpUU4E4dbG4nubHJUVfqgsGZcK7W07n5oJZXnuwPfwSNxhQKONmWRbyq0tYNMnCpL8HPVdHtzQfBVQWZXXVEps2rOcJUDEx0VzeSJ99quTRKuHUoYS0qqqSA8bkjt8PqampGPBpX/xTly6cyRs1dDCmKkuTzHtvL8/vrkg02IAsV0o20Riu3j0+xMD+/dQffx0yMzP4HC0QIW0dtLmT4n6UYaYSHJ/cKF5SZ+rQBSK2JJ3rMykhRO45WZqzvfZxUwHdRgkjskgvKvGkrHi0uqBQ+VJnXsRXUVEOlxvOyvscxbHTfr168ki9RfPnwtHB/jsvVQvaXEgb6uuRq64QoaEhXO/l4+3FtV9uri7skvt4ecHP14dbvM6bn+EMO9WLkaj+0tWkpqaGW8UG9f8U/fv2ZoGcMXUyPNzduOzpTgyGKuzYZoaeH7yPwZ9/hq2bN3BNKbWZaoUI6cNBSRAqqifx7HttIearr5RYMVVI/CjjTRlwx/RAjmFuD7uk3PVjXIo02H6FskI3c6b9WqoPZ+GpS0j4IWVlZXB2cmThHKQMowGf9mENmDNzmvJCaWKUdrS5kJarF+vi5ITVK1Zw+QIFhL8YMwqf9+3DWXSyIKkrgeo6xyh3m/4YVCSfdDPxF11uElqKb6Ypy5QmZFNRLhXXV1fffZgBxVQpi0/DSqgEikReS0RIHxzKEntkh3M8cIjdCo4PkjVGvfSmBLnu9DuX1FUoAU3kGkwqPaI1z9TGSgXuNBfALj0AYUU3kVqRy5P6qbSIHiv8FBpERF5ndlYWkpOTWDOoJvxeGtBWtLmQVqgX6u/jo6zNs5xFP3PqBMcvvxo/FuvWrOa4BrVwXjhnzh1IK5cv5fPoD9KeqwPaAhHSB4NifJRpnqSsNEoqURY6tiTNeK/pQMkxypqvDzrDGXUa47fC/xjXvtKFgdx2q2QvTg5RjFQwPdpcSGlOYImyGqsNBuMtQEhwECwtLiH7R7FQChyTu0+lDWHK7db6qtLWiJDePyQorlmhmOCyha02WkiXrtxhU8DQWIuU8lwenEIXgh3hlzHdYxcG2S7DYGVVU92rebwzIoqSdBHjFTQQUnK/fzw8IDIiXInlFeTk5hhvuQWVMVxTInpw/x4OFlNYQE+IkN4/9srFpUHMIx3X4lD0dRZRU4gT0v579+xwrA44xaLZ22o+JtzYzAmjayk+LK5koRYot70zJ4r0RpsL6d2Iioxg9506EMitv3j+HHchbd64ATOmfottWzcjLCQYNWKRdjqobMchIwCT3LbxMGaqEc3u4OtAqM/fOTOYJyDNV647DfL42mUrJrqYYbHvYZ6QRM0ClJ0X9Em7CGl2ViauWlpi5bIlmPTVl/jqi3GcaBrU/zPeGnjNyuq7ocx6QoT03lD9I7nzX7tuwVAlosdj7XmcW0eDEmAltRVIqcjlafs0IGW2115uU+1uORPjnTfihPrdKSlmUK9JkkX6p12ElHasUElUoL8fJ5l279yOHWZblIV6GM6OjsjPzTWeqS9ESO+NbZqfsuS2cKvjYeXOUwtjR4PCC0ll2WxlTnLdxvHb0Y63+tf3RV7lWlD/vFjuXZeSpc5DuwjpnVCJU35+Hh/kylOmnjL9VEwrWfvOAbnzbpmhmOK2g4cxU0y0o1mi9PtQ2+WeyCs8m5OK5b9w3oSJrmY8IISGf1BLp9A5aXMhpUQTDWWl4lkaqEyzQKn2k/5NyST6nm9XR3Z2NiLDw7lwn+KoNAFfT4iQ/pT65kYutp+srDuKidJAYVpY1xGobaznHv7woiS2QL9xM8NHV2dxPevOcAvutKL5nhSSMLW6VuHR0uZCSutUab3Hvj17sGzJIu5c2rR+HTauX8tft27agG1bNnGCiTaBzpk5A3t270RYaAgLsJ4QIf0p1Oa5QLnFn9ssVZbdBRamjkB5vYErByhZRDWs45038AqNA1FWPMCYMu+SdRdu0+ZCWlZaihtOTkowN/KqZJpITwvoNq5bC7PNm7Bl43r175U8xX75ksVcrH/61EmeLdreu6ofNSKk39OkPJW4kjQWqv42i7Ex2Bwx7VxsTzHNlIocdtNpuhQVz9OYPoqBrgs6zbFPmtEpCD+mzYWU+uFpCgutTaYEU15uLgry83mOILV20UG30cH/Vu49tXvRPpYf98ubOiKkt6AUTEJpJosnuclL/Y5whru9phXRz6VWzMiiFOxTFicJJyWRFvoeUtanH/+u5OKLBSr8HG0upJRMulvSiGKkNJGJxl3dhvrfaYhrZWUlC7BW4+20QoT0FjTNnZaq0Ug4svqoxpIs1PaAlsCRC7864CSmuO/ATK89WKusz2MxtjyiTlo2hfuhzYX0bpCFSsuraL/KoQP7WDhpJJa/ry93NCUmJvykG0oPdHYhpQUVVBZELZMD7ZbzlkmP7AjjvdpCFibtIDoeZ68sz4McB6XRdYdjriNNluYJD0i7CKm9rQ0PVh46aADOnjnFLjxZnxHh4TwWz8bamic1aTWUVSs6u5BSB9CpeEcMoi2VNzZxKyXtCNIaWtt84aar+h024nPbpTy+jnYdxZXcat2U+k/hQWkXIaW1ADRSj7L0t5dXEakpqVyYb7ZpI88olaEl+qGi3oCz8c5siY51Wg+bND/N9yvlVhfzYOQlfkfYjaftmWZhF3hDZq3EP4VW0C5CGhgQgH17dnN/fVxMDGpra3iQMw17nj1jGubPmcUDW8nl1xOdVUiplIjGxI1z2shx0QuJLpoO3SU3nhbGnYxz4LUdn11fjOX+xzkLL/WfwqOgXYSU9s3TsJKTx49yaRRNqnd3c8HSxQt5/xKVSCUmxGu+CbCt6YxCSq47lRPRpkuqFSWLUMuFbNRmejTGBuOcN2CkwxruSqKp85SJp4J7QXgUtIuQUvyTtv2ZnznFy+iOHj4Is62bMHPaFJ6UT/32emsPJTqjkNJ+oa9dt/IU+P1RVlxmpAW0ysMyyUMJ5wlMcNn8XStnYJ7prigROi6aCOndkkYklGEhIbh04QJOKMv0yKH9uGJpgejISJSVlvH9kmwyXShDT1YflTd9bD2PB3rQxKS2hFfP1FUiqjgFR2KuczF9n2sLsCLgBO9Hqmyo5slNgvCoaXMhJfecdkzTIJKa2toflDU1NjTyjnna5EkH9dzTsBLawZSWmsKxUz3RmYSUhnysVAJGMVEqvKeVwW1NWkU+9kZcxRin9bznnX4+hRKi2rHYX+gctLmQUsKIyprcXV0REx3Nmfj0tFTY2drAwc4WXh4ePKTEWx12Ntdx6vhx3u8UQoOdayRrb4pkVhbwQGbqDqLxclSA35bQkjiH9ECsDTyNUQ5rMdpxLU+kp2EjgqAFbS6kNN2JsvEnTxyDm4sSEGWZOjk6YPzoUbyPmjL0tw8qiaIhz7t2bENUVKT02psglAU/HmPHazZo2DEV3LeVNUh971QTap5wA+Oc1/NgZaoJDcqPZxdfrFBBK9pcSGtrapCmLNDwsDCkpqTw5PtQZW3u270LJ48f45pS2mNPh6XFZY6T0tJ/Wq8svfamBY2To+HMlCGnkXiUHafb2gLqe3fOCMY87/28B36qxw7sj7LmMidB0BpNkk0/hgSVxuTduVn0TigcUFhYKBapCUHF9dSpRBPuhzms4vmd1CX0qCErk+Kt5xNduKC+37VFvKHzRmaIFNWbAJREpuFEgf7+3A5O4T3yWL29POHh5sq3UeejqzKm4uNiTWaUZrsIaXBQICwuXeRY6c9BLaOStTcdAvLjsMj3MJc5bQk9z7WilLl/lNDuo3Blca4PPoN+6udQUul0vCNSynPapdVUeHAomWx++hTGjx6JD955C++++To+ePct/v721/fffpO/X7F0MbIy2za+/qhoFyH18/XF7h3buY6Ukk6uLjfYStU7ehXSLEMhlxhRjHJt4Kk2mSuaVpGHo7G2mORqxkOWKYl1JdlT0+J+ofXQeMw1q1Zg9PChmDF1MqZPmYzu77yJ//7Nr/Hqi10xc+q3WLZ4EXr1+BBjRgxTVqlp1P22i5DSbFLaX29+9jQPLblicVmZ8jcQGhLCHU0Z6em6aw8l9CikVOZ0INqah39Mdd+J6OJHe0Esq6tCYH48dkVYcAJroM0y7A63UO59tvEMwZSgucPn1Oee8iFZWZlISrrJHY0vPv8MvvnqS8TGRPMIzauWFtizaycLrynQLkJKSSQy8XNzczheQmP1Ll04j8UL5mHRvLnYv3c3goODJNnUwaluqOWMeW/rBRwb9cmNfqQT5MvrDGx10nNTKRVN03fOCOE99zKhyTSpV59pWnRZWnorfp6Tk83Di15+4TlMmTSRZ28QFRUVPAjeVPIk7SKkt6kor0BYaCjOm5tj6qRvMGRAfx5acvzIYQ46+3h7sWlvMBjuGW0rKirExXPnsN3MjK1cisFSmdWPcXZ0wNrVq2C2ZRPs7WxYyLVET0JK8UoaRDLGcR0nlyyTPR7p/nbKvm8Pu8RDRigWuiH4LC/JE/RFclISG1AvdX2WLVJKQpnijI12EVLKyNMQZ4tLl7B+zWpMGDcW40aNwMZ1aziDRxYqjdc7uG8vDu7fx335VVVVxkd/DyWjqMDf+uoVvNqtK/5Xly7o9tzTSoynwtfH+7sJ+5T5S4iP4zfqL//ze7z+cjeuYb144RzKyx59ZvnnaC6thsE2FiVbXFBxKgiNuW3bMtlWkNVJxe4kcpQ1v5zkjvL6n74/DwO58n65sVjufwx9ry/kPvmrSrDp9kedvBIeDnofGpqbeI22QXkltEWA3h9aR51fXcILDGn2bEld5S9O1/qxkAYFBNyas6E+2zTsnUonU5KTuOuxI2/MaBch9fT0wMJ5czB18jfYsHYNj9OjtSNUO0qxUWojzVIuP2X35s+ZjV3bt3Hb6I+hPzgJJj3Pf/7639BFCem//e9/Qrdnn1LW6Zbv3AeaLkUiPWRgf3YfNqqfSdbvhPFjuQxLK5rLalBtF4vSLa6oOB2MxjzTFFLqZV/qd5Td7fVBZx7ZDnoqrqeyqZGOazGQWktDzLmkqqRWf/FyU6KxpQmG+loOtZTUVfC6bNqx5ZcbgxsZIbBO8eFytEPR17E59Bz/t7FO/XdhobyUe63WJkPox0JKeRL6XNNgI+pwpM/o55/2YS+SNKGj0i5CSgX39MfbvHE9C+jd3HCyQOk+2jR6YN8edWX6aSaYXP4jhw4qi3YMpigxHTl0MJ7625/xH//fv2CqEsycnFuuu8XlS+j5wXsYNXwIPN3dWZQnqTftrddfxaWL539+gHRzC4tffXwBaoMyUBecibqQrAc/Qm8d1S6JKNvhgYKpFijd7IL6hI6xv/1BoHbM3RGW+NhqLpc7kai2dhAIWTY0G3RzyDlePEfF/LSOJLlc29CL3iErkjq+qIU3riSdO8BoOhct+CMhPBZrh8NKDA9FX+PjSIwNDkRZ83uxLfQidqqvu8ItuLxtTeAp9hqWKdEk4VyiDhpQQzuvaGg23WeZ7Kkusj+/XvtuQhodFclC6ufjgyULF2DEkEF47qnH8NH778D2+rUOO+y9XYQ0JSWZLcmM9LSfDSZT5i4hPp7Pi46MuGsWn8T27OnTOHH0CFcC3HB2wtCBn7OYzps187t1JbS+hLKCI4YOYuuU3ITZ06dxuQW1o2Zn3/1K19LYhMbUElRZRqJstxfK93qj/IDPgx8HfVFx2A+lW91QMMUC2Z8eQeHsq0qcTaNG7jY0Au9CoivGOm3ABOXW05zR1ogouYj0nC6ZoZjlsQefKHGmzL9TejB3RIkrf3/Qe0Dhlu9dbWU5KiueBlqTq01udlJ5NgLy4njRn3mCM/ZEXGExnO21T72XmzHAdik+ujoL71pMw1uXp+CtS1PwnuV0dL8yA90tZ6j3Zh4G2CzFcHWRo4sd7bea6bkby/yPYmvIBbZGzyXcgHWqDzdHRBQmo0D9fBLve0FhvGWLF3KyiXa4UdaexJIK9SmsR+3kVCb1xqsv8b+Li39emNuTdhFSiln+0pWF4iEklDQ5itpK77YMj65cVD6RmXmrRIKubqtXLMewQZ8r8dzPj6OftXnDOjz/1OMYNWwIIiLC1JtRzHNPKZ66cvlSLrm6K8oibSoyoDYgHQabWOWWx6HaIf7BD6cE1LjeROUl5aaudkDeeHMUr3JAfYzpLFlrVB9WmuVJ7Z8D7ZYpd86brZvWkF6Zz2VNtJKZhi7ToBFf5S6SGAj3B7nbZLkHFSTAUV3YziXeYI9hecBxTHLbhlFK9Gi1y0TXrZimLlKzPfdhoc8h3hBAu/q3hl3EXiWqNPyawiq0ReBErD0f9D01PJyJd+ILKFVQkBtPbcDUnuuZE8FWLXklSWXZHOIprCnncYW/JKC3yc3JxSr1GXyl2/NcU0qhtsKCAqSozzKF+lKV0TV3lhLzt9/AVcvLbGB1RNpFSNuK0OBgHDl4ECeOHUF0dBTfRmufqUOi2zNPchFwaGgwr30mi/X5p5/AovlzEWM8966Qe2+o50RRc2kNu/oPfJTXoqWqDg3JRag8H4LiFXZspTZklhl/SMeHRtHRQJDPbBZjm/rwtWZNMa0eoVXHG4LN2RIiV/5ItA1bTsIPIcs8V1mVZFHS2mr3bOWKKyEjt5kswGMxdtgbeQVbQy9gtbIwaRc/tc5SInCo/Ur++9LXb1zMuHyMhlsfjbFVougFDyWE0SWpyFV/90dZtnY/kBGUkZHO+ZF+vT7GH/7rP/Dhe29j0/q1vGaotraOvdAjhw7gtVdewkfd34GPl5fx0R0P3QgpWazUn3vx/Dmkp6fxG0VuPVUIrFq+DC8YhTQsLITLpUhIu6rbliycz+6EFphq+RO5ijvDLdDLep76sJ7klsyHpbapjkMCZC31uDoHc5Vr6Z0T1ekTSlQ6RmJGw1hobkGp+nsklmUpqy8Sl5M8sC/SCkuVG02bT/teW4h3ldvd4+psDHdYzTHJpX5HWCQPK8vyUpIbW6dB+Qk8XJveL7L+aRU2zT+gAdt0IaSfQz+zPUIoBkOVEkwnfDFmNIfiHvvTH/D043/FZ316sQtPIkrW6LjRI/GrX/0bt5JSE09HrSvVhZCSaBYod8DJwZ7nmhLk0idz2UQhdphtxXNPPsYxUnbtS4pZSF/q+gzWrV6J5CRtJgY1FRtgsIlBySYXVJwMMgkhpQ8cuXa0c+kbVzMWvYeFYnaU1JisnmeU41quDaUkU2eOhFJck9xit6xwjl1SeGOW515MdtuOmZ57uBV2se8R9gZoUPW64NPYFHwOm5VoUliE1luTu01JI9oCQOJL1Q8dffYANdvQ7jaySHft2M6huH17bk2Eo1nEhKGqig2jvn364O3XX8H6tatx82YiG0gdjXYV0mblNlNCiFxrKsynRFBUZAR3NJA43i8lJSXcGUU1qbT/iTLzDvZ2XB1QXl6GC+fM8c4br2H0COXaqzeJrNQZU77Fqy++gIMH9nFMRgtMzSKtNk50Gum4htd2kJXzsC497VCieBt1KVFt6GklzlR32Fkgy48uJOSihxXe5C4wp4xgXLrphv3K2iS3fIbnbr5gUWKH5hZ86byJs99kjV6+6c4XsbTKPGVJ6msq2o+hzzMlmqnrkaARm5T3mDNjOk+Julu+pL1pVyGl+KWjvT1WLFmMmVOnYNb0qVi8YD5PhqJM+v3+wfz8fDHw077sIrymxPGDd9/GjKnf8hI9Ck7fqjWdiK/Gj4Xl5UsICgzEl2PHoMf778HW5voDiXZrMDUhpYlO5E5SpnZv5FUuun4YaJ/89rCL7IbO8z7AmePiNt7f1JGgOCclZC4pMaS6W0r8UCPDR8o1pxgmueYkpLRVgBI6NAw7tCCRh7+kVORw7Jj+XpSE64jW2KOkXn0W3d1cMWfmdGxYtwb5BflsXK1VnuMOsy3ctdgphZRM+IL8fOTl5f0gU19XV8sWqLXVFVy+eIHXM583P8OWJQmpv5/PXbuZ7uT2cAMqrv/Xf/4HLsi/fQwd2B8hQUGc/aefTwOkKWv/4XvvYOzI4RjwaR+uX0tSroJWmJKQFtSUcjKIuoso9vaw60LI3VwbdJrXf1C22DUzTNcj76iTJ6U8l0u6TsTZc2H6At9DmOezn930+epCQhcTOpb4HeEkEe3591TiSXNW22oQtqlAteHUHv7JRx/gr3/8PW/MWLNyObZt3czzSvOVjnRK157Ek4LGVNYQExXFAwsaGupZYP19fbj/nQa43kxMUEciEhMS2JKktSRlv9C+SQHpTRvW4c1XX1au+6v4SInkW6+9jO5vv4ltWzZziOA2NCRlubJ8uz33DM86XDh/Djw83KDlgj1TEVJKdFAskzqMKCkUosTwQaFEBnW/kGtKHVCrAk4isij5kfbjtzdUv0kVCFT2E1eazhcNuzR/LmqnuCYt4KPaTLI8KYtuFnYB11J8uAKCkmv0t6DhK1Iv+0No8SWN2ntDfa6paWbc6BE4deI4CpR12lFpcyGlAQRkWVJsktaI2F6/zrNH6apC7jtZlFTnSSVKK5ct4ZbRs6dOsjn/S9OxySWnhXouzk7w9fZSLnsA/JQ4U58+Ffr+2GX/TqRdXbj3/pcs3keNqQgptf6NcFyNcc4b4ZoVxqL4IJDA+ORGcd3icPvV2BtphZhi9X5oXGLTligJ5PpNWqeyIfgMX3Ro9TPVxE5y3cb79PdFWcEiyZ2tU6q3pPPJRZddUvemvr6OG2wo13HDyVF5p748cq8juvS30SxGmpOdzS2fVlctefJSRHgYr2IODw3F0UMHsXXTRnVswO6d2+GuhI765PUWDzIFIaUMMmWO+ymXfnfElQcWP7LQbFP9MMtrDydOqDichliYOlQCRha2fVoAF6/fqts8yXWbU9134EuXTVzVQO2SZJFSFp1KjoTOgYbJphZ258nNt7W5xrHQ4MBAjl9Slo5iI2SB0gpmsiT1GFTv6EJKWXrqraYsPa3zIFf8fqH3i7LSVCxOyZThDqtgnujc6u6n9oLKkqjektz2iKIk7kffHn4J37ptR8+rc7iVki4U1GZJu/NJZMldpxhnbWO9WJ2dDA2F9DYtnHiKiY6Eo72dsk5tTWadQGvpyEJKQ5r98mIx0eVWjSe1/5GY3C9U3nQkxhbjb2zkuCpN/qE+b1OErE/q+iGrk3rKB9st5zZLShZR7eu+yKvcVeSYEahENpnrNoXOjWZCShYntYRRQol6aNPTUzmmSTubSEwptkmxU71tDr2TjiykMcqiomlONET5aKwNW2P3S0pFLpdHUa3pJDczWKV48+g1U4GsR3LDqW2VesppyhGVfX3lugVD7FeyiFKGnSxPsk7JcheEO9FESClITFYnlTUdO3KY+2evX7NCmhLO4qJChAQH4fy5s7C6YslBZgoByBZR7aAC75Nx9lwETtl1siTv5y9PSSUqMCcRHeGwhgvKSYxMQWhIPKkuk5I/VJVAi/Vo8hRl2GlE4GyvvTgV76Cs9BhlbRdw2ILcdnHZhbvR5kJKopiZmclWJ3UdUQsYDRU5ffIEPN3ckJWZocS0iLP0lGSimYOUlKJVzVQmpSc6opDSxco2zZ9bEin+55oVarznl6Ep+RtDznIoYLGy2KjzhnrFOzpldcp1z77luk/33MUx3enqIrDU7xjPRD0eZwf3rDBk3WMosSDcSZsLKdV6BgUF4cJ5cy64p9XLHu5uuKysU6oNo64jahUlqFWTyh2o24kK5akMQk90NCEl64o6Z8j6ojF211N976t7icqhggriudCeaiXJDQ7M79hxbrI8I4tTjFl3W7a8aQDIILvlnG3fo6xqmtcpbrvwMLS5kFKtZlhYKNeQUgcTDV+mOk5rq6vs6tNqgdu7WJqbmrlttLSkhLuWOnLd2MPQ0YSU1kDQzMnxNzZgtRKWzPtcGUJ1ppR4GeG4hrueYkvSlCXaMb0HCj9kGwo5bksT3PtYL8Bn1xdzPJj63GloCnUUUTiDsu2C8DC0uZBS8og6EshdP33yuHLvD3GM9Pw5c0420dSmjrzU6lHS0YSUSpXILSdRpK4cGt58L8iCtVMW3SzPPZyd3xZ2ict+OiKlyrKmIStmYRe5pvVb9x3svpOA7omw5CnunWloitC2aJJsIlJSUmB73RpnT5/CyeNHeTqTVlOXOgodRUgpLkpzKmksGw39tUi6NXrwXpDL75IVynFUCgNQcuZei83ag8qGGk5+kZVpnngDc7338yDqT68vYgGlCwcljQThUaOZkFLSiUbmZWdnc7tXR1+v2hZ0FCGlwnFKtJBVeSD6Gi9DuxfU3WSpxPZLl8342mUrzOOdO1y3EpVrOWcGs3VNrjvFPhf4HMIxJfjUZUQXjoedXiUIv4RmQip0DCGlZIpPTjRGOa1l6zLhF6Y6kYtM04lo6MYX6qCdQEU1HcMlJgs0QFmf1LJJO4hmee3lDDxVIGwKMWf3vVjcd0EDREg1pCMIaXhhEtYHn8U3bmacaDLcY6Qd1U3S9HWaI0qF+tdSfVHSzi2fVDFAK6EpwUUDQ1YHnMDnNkvwsdU83mp5LcWbLWwaZ0eJJkHQAhFSDWlvIaWRbbSvnFxf2lX+S+45DRke77xBufNbeChxe4soCbtHdjg2BpvztCVamjfHaz+3bJKoUsLsQTqyBOFRIUKqIe0ppFQoTxPvp3ns5CHLtFTt5yAr1UW5xbQSZKjdSm6NpLW/7QGFImh7poUS9Z0RFjznk+o+aS00JZBoG6YkkIT2RoRUQ9pTSFMrcnnIMokjDdwg9/hukEvspqy+ia5bMMxhFa/7zTZom1iigceV9dXIURYzzUOl6oL+tkvQy3o+Znjshrn6/eNK0nkA9YPOShWEtkCEVEPaS0jJwqTJ7YPtV3BWm0bD/dykeof0QEx228a98zRSj87VGpqotC30ElcIjHfeyJ1X64LP4EScA7d2yv57oaMhQqoh7SWkvrnRPICYBNI6xdt46w+hkXkhBYk81b6/zWIcjLp2351Oj4KqhlrerkmxWJrxOdpxHT63XcoJJCq9ag9BF4T7RYRUQ9pDSGnC0cbgc5xgomVsd4t1UoE+rcKgFkrK0G8Lu4iU8hxNpm+RZUz1nbQUb47XPvS2XsBj6/ZHXeX5qFT0Tyug9TfmW9ATIqQaorWQliuBcsoIwkRXM66tjChMMt7zQ2i/Em34JNd/cys2hj4olGGnHnhaz0EDlOn3pGEil5PceJiKIJgKIqQaorWQUs0oucaTXbfDJtWfkzN3Qr3zcSVpnP2m/epUXxpd0va98zQghArpqeuIpulTCycV0tMQEel/F0wREVIN0VJIaQnd2XhnFqm1gaeUiFZxHemdxJdmsAU6wn41VvgfR4wS1fo23vSZoVz1E7H2PH6v17X5XI514aYL74eSGlDBVBEh1RAthdQ2zY/d+Wkeu7jX/MdQ+RBtCx1stwLL/I5xoqktiVU/jyzQ2d77OBNPbvyaoFNwyAjgQntBMGVESDVECyGltkhynef57Gd3nWKQhsbvhYqSO2kVeZxQGmK/gkuLfPOijfc+Wqoba3kXEhX/bw29iEF2y7iVk+KxvnkxXGwvSSRBD4iQaogWQkqF9peT3Hn6O9WMJpf/MGlDhflUH0rZeZrTSSPnSPAeNTTomYrpaZRdf5slXM5EGzipX59CCA+yoVQQOjoipBqihZDSGmWa1DRdufTUl37n6oxcQzH3pQ9R7jwloe7m8reW7KpCXlmyPewS5nkfwBfOmzihRAvyaJSdIOgREVINaWshJWuUhpHQOo19kVY8R5Qg9znPUIIz8U48lPkL5408u/NRbcSk56EZp3Gl6fwzxjpvQA+rORyfvZbiw7Wg1Mqpt62wgnAbEVINaUshrW9qhHmCM88MXeRzCCGF3yePyBI9He/I7jxNcrJPD0B5/aMbchxVnMrZ/1tJpK1Y5n+UJ+jTVlESWEHQOyKkGtJWQkoWYbxym2kqEo2Wo9jk7RgkdQWdVQI7ynEdC92VFM+flEE9DBX1Bt4ceuGmKzYEm/M0Jtr/tDn0PFcANEsaSehEmLyQNjY2ora2BgaDAdXqoJUmtMLkbm4kLeKj9dC02ZS+19rVbCshpcz4kWgbFrI1gSdRYJzsRCJKQ0gm3NjMQ0iup/pxy2hroOlQNLaOQgOU8e93fSFboUdjbXjPfVFtxXchBUHoLJi0kJJgxsbE4NiRw5g/ZxamfDMRO7Zt5e2kJKx3QueanzmNL8eNxfQpk3HyxDEkJd1UYqrdFPW2ElIqcRpst5x71UnMiAZlpToqEaXBzBQXvagsx9buLCIBJQuUqgGmuu9gId0cco6TSyTmgtBZMW0hVdZoaEgw1q1ZhffffhO//r//jDdefQknjx9DcfH3o9ZoV36Avy/GjByGx/78R7z991cxfPAAHDqwj1dFa0VzWQ2q7WJRssUVFaeC0Jjbuk4esqipnIl61ftcW4DziS58O7nu7lnhnLkngT0aY4uapoef20kCSmVSh2Kucwaesv6LfA8ZY63tM/BZEDoSJi2kJCTkqsdER2HnNjO82q0rXnvxBd6df6eQent5Yt6smRimxHPd6lU4deI4Rg4dxP/29fHWzMV/1BZpsXKj90RewTinDWwZJpdn8+3xJRmY6bGbN2meU+Lamv71/JpS7oH/0mUT14Mu8z8G54xgFnAaviwIgk6STY0NjXBydMBnvT/Bu2+8jhNHj6KkpMR4L3BWufTvvvEaRg4bjAA/P+Tk5ODbiV/j76+8yHv2Kyt+xjJsbkFzeS0aEgtRG5KJurAs1IVnP8SRg/rIHNS4JaFslycKplmidLMr6uMffi889cT75cVguMMqTiJFFaXw7VTsvtj3MK8I2atE9mFFlESadjYt8afVHlsxxWMHtoVfgl9uzM8OhRaEzoouhLRCCaHV1Svo0/OjW0J67ChKS28lXCg2unf3LnR79imMUFZoeFgo79SfO3MGXun2PMy2bEJGejqf+xMam5XVWIHqG4moOBuMyvOhqLwY9uDHpXBUWUag/Ig/ihZcR+6wkyhaeB21obcsyIeBBo5sDDHHUPuVOBh9jZNAedUlbJn2vbYQW0IvfJd0ehAojhpTnMrrSCiJ9JnNYiz0PciF/tKNJAh3RxdCWl5WhquWFujd48PvhJTiogRZm+vXrkbXp5/AqGFDEB4eqtz+IsyfPQsvKHFdvnQxEuLj+NyfoCzSxiIDavzTYbgeA4NdLAz2cQ9+OMSzGFdeCEPxKgfkjTVH8Qp71MXkGX/Qg0OrlGmy06rAU8itLuZyJOomGmi7DOuCTivL9MHH4ZGIkhU61X0nC/Q87/2wSPJAbGnaPdc2C0JnR7dCWl5+y6UtKixksSSLdPTwoQgNDUZhYQHHTJ9X4rpw3hyOsf4czbWNaMyrRENqMRrSStCQ/jBHKRozy1AXmoXyY/4onH+NXXx6vgeFLE+yRiljPsh2OTyzI2BoqMGZBGcMU+JHy+Fo59GDQOPraAD0JmXh0sQoqkeldR+uWaFSyiQI94HuhZTuW7NqxXcWaVhYiHLtC1lIuz7zJJYtXoi42Bg+92ehXBQlpFp5NBVUwmAdjZIND59sot1FZspt/1q53fujrJBYmsltmKOd1mG2515eDlfbeH8uOI2vo6SRxU13TFECSiEBEmiXzFCU1lVKLFQQ7hPdCuntGGlDQwN2bDPD8089zjHSiHDlXhcXs5C+/MJz2LR+LVJTbiVq2prm0moYbGNRstnFWP704EJKQjnAZinmeO1ny9M+3Z9dcSq6t072Zuv0fqCypasp3pjpuYfrTOeq56NwQXBBgswHFYQHRBdCSt1Njvb26PfJx1xPevH8OdTUfh/TO3f2DD589y2MHTUcwYGByM/Px7TJ3+C1l17A8aOHUXpHhr8taW35U2JZFrbQRHuH1dgTcUW59ZE8d3S001ouuC+ovhUXvhfU7UQ7mnZHWOIbt2083m6x7xHcyAhGXVOD8SxBEB4EkxZSqv+kltDMjAyuDSURpTrS3Tu2I0Pd1th4Sxj8fH2waP5cTBg3BocP7IeDnR3GjhyOT3t/AlcXZ87sa0FrhJTc7MMx13lFh1nYBR5CQoX49O+dERa/uKaDYp10jm2aP4/Q62U9j+OhtMsp11AiIioIrcCkhZTcdn9fXy6y7/NxD/z+P/8d//Grf8V7b72hxHQbkpNuskiSK+/h7s7Jphefe4bLpAb274eNyq3PzMwwPlvb87BCWt/cwCPqZis3nLLpNIRkqxJTWrG8KfgcW6r3gtpFaTYprRQZZr8ak1zNYBZ6keeRSmeSILQekxdSDzdXThiNHDYEQwd+jsEDPsOQAf2xbfMmxMfFfWdtGgzV2G62BT3efw+DlIhu2bgeYaEh31mtWvCwQkoL48zCLioLchuPyFsdcIpbNak8iTaF/hxU9xlbkobzia48qf6z60t47fHlm+6cTBIE4dFg8q59RUU5u/bJyUmcNKKDhpHk5uSgpqaGz7kNlT3Fx8fhZmIi99jTBCgteVghvZEZwvuXvnXbgR1hlzHEbiUnmEIKEngO6d2obaqDb24Mlvsf42z8WOf13HNPli3VnAqC8OjQRbLJVHgYISXh2xVhyWPwaDAz1XiSNWqR5M6L7u5GaOFNdv3H39jIg54plkqF9jTgWRCER48IqYY8qJDSeo5jsXY8NJnWF/e9voAHkdByux+PxKNkFI2yc8wIwurAU/jMZhGGOazCkRgbrj0VBKHtECHVkAcRUrI2aff8bK99ePnC1/jYeh7G3djAO5l+PPuTghe0N562dNKEppGOa7hdNCA/jlczC4LQtoiQasiDCClt4yQxHGC7DK9d/AbdLadjU8itDH3LHWs8ksqzuZB+huduFtAp7juVFWuLlB+tYRYEoe0QIdWQ+xVS2sFEMz/JuiQR7W+7hIWShjXfhgrro4tTeb3yYLsVnFCiyU9kxdKIPUEQtEOEVEPuR0hpuj31z29T1ug7ltPw11PDeRcTDRW5PUiZdtVbJnvgW/ftXJC/3P84rFO8ebDz97aqIAhaIUKqIfcjpFT7eSLWHh9emYWnzoxBj6tzcDreiQWWRDIwP56n4lP2nmpCqcvpXrWkgiC0PSKkGvJLQkoJppjiNK75/NcDvfDCuQk4EGXNGXqq/fTOjeK+eNrPNN19F9yUq18iU5oEod0RIdWQXxJSysaThfnc2fF47NRIdtlpzF1mVQHXktJGUKohpcw9FduTiy8IQvsjQqohvySk11J90dNqDp49O46z77SHnupCaeI9xUJp9ce5xBu8T0kQhI6DCKmG/FhIm3K+F8S0ijws8TvCcdFPrOZx6dPBqGs8Z/Rzm6VshYYXJcvmTkHogIiQasidQlp+h5AalItO80XfvDwFT58dy6VMlEya6LKVp95Td1NCaSafKwhCx0OEVEPuFNKqk0FAngH1LbRWOVZZoXPxv/b1wJNnRqO39QLeVU875L2yI34weEUQhI6HCKmG3CmktafDgPxqxBgysUQJ5l9PDkeXPd2VRToOk913wCLZA0kVOahukoSSIHR0REg15LaQlm1xQ415OEqz8rE/1Q5PnhuHfzzUEy9e+QYrwk7DpSACJS0SCxUEU0GEVENYSK2jUbnWBYV7PeDj74ORHhvxLwd64dkjo7Dd4ywyc7PQUqms0Mp6Puj75l88ar//vkodhvpbX/n2O+7T01FhfF3fvVa9H8b38gfv75333flvnRx3vse3XzPf1kavl55bHS01DerD+mDhNBFSDWkqNqBaCalhgT2S5l7EiSNH0Of8bLx76CvsPXkAuddC0OiSjGb3NNS5JqPaJRHVNx7goPNdb6LaTR309W7n6Om4/XrpeNC/lakeLne8v/SaO8PrVq+1xi3p1mu/2/2P6DA4JqDaOQF1MXks2g/Sby1CqiH05tT6pKJqnStSJp2F7ZID2LFlC06a7UX6TkdgZzCqtnqgdIvrgx1b3fgr7csvXmmP4mV2KFnrdOt24326Oraqw8yNY83Fy+3Ua3ZAqfqeb6fjbo8x9YPeR3rN65xRvFS95hX26v12/v6+H5+vh0O9XvpKr7V4kQ2/9tJt7m32ekvWq+ff5AKDXZwyeqpFSDsqLU3NaMwq5932pbs9UbjTHQX7PVB8wAuVB3xRtd8PFft9UL7P+8GOA+oxe734g1UwzRL5Ey6wmPLtdNztMaZ87FfHIV+UqP/o87+5hIKplijd7PL9fT8+Xw8HvY8HffmiQe9vwRQLJSxOKN/jpc/3mA71HtPXgsmXkTf4BL/28sN+6j1um9dbtsuT/57VrkloKv9+nfv9IEKqMS31TWgsrEJjcjGQUAIkltPCejQnFKE+oeDhjsRC1MflsXtSul0JsxLRqssRt26n426PMfGj4WYhajyS2QonK4W+r4+7+7m6OIzvpeFazC1rVF04qh3iUB+dp+v3mL6Sd5U/5iyqrkYZb2uj1xuXj/r4AjTmVaKl4cFWtIuQ6ojG7HJUWUSyVVYXnm28Vb80FRpQeSYYVZfC0VTww9UreqVBfeArlKVWaR6ChpQi4636pvJYAApnXFEXjVzjLR0PEVId0ZBeikolKmXKza8N0X8nVGNuJSpOBaHyQhga72i31TP1sfnsyleoC0i9ss5aHjC7bIpUHPFH4fQrqIvouMaBCKleaGpWFkoxi0rZbk/UBmYY79AvFG+mmQWV50LRmFn2wCUrpkh9VC7H8+gCUh+fz6EivVNxyA+F0yxRF5plvKXjIUKqF0RIRUh1igipoB0ipCKkOkWEVNAOEVIRUp0iQipohwipCKlOESEVtEOEVIRUp4iQCtohQipCqlNESAXtECEVIdUpIqSCdoiQipDqFBFSQTtESEVIdYoIqaAdIqQipDpFhFTQDhFSEVKdIkIqaIcIqQipThEhFbRDhFSEVKeIkAraIUIqQqpTREgF7SAhTVZCqkSlbIcHagPSjXfol8ZMJaTHAlB5NgSNGZ1ESCNzeB0GXUBoK0KnENL9vrxupK4Dz9gVIdULty3S80pId5GQdhKL9LgSUnMlpJ3FIo1UFuleJaQnlZB2Fov0oC8Kp1goIRWLVGhrlJA2ZpXxBsTKs8GoUx84vdOUV4kqy0gYbGL5ezTrX0gbEgr5wmGwjkZDWglaGpuN9+iXKosI3hJLO5U6KiKkekGJSFNZDepj81AblNEpVm80V9Tybira5dNc+WB7yE2VpvxKfn8pVtpUWtMpLh5kFNS43uTX3lERIdURZJ20VNezqHQGl4+s8OYq9VoN9fx9Z4DeV35/1WvuDNYowf9N03rkho77ekVIBUEQWokIqSAIHZoW9b/6hgZUGapQW1uDlpaOF84QIRUEoUNTVFgATw93nDt7Bn6+PmhsbDTe03EQITVx6uvrERMdhcsXL+DS+XNwcXZCRHg4SktLjWfok5TkZFyztoL11SsI8PNFbm4Ompr0HRfOzMyAyw1nXLpwHhcvnEOAvx/Ky8uN9+oXby8PTJ8yGRPGjeH/zhsbG4z3dBxESE2cyooKnD55Ah9/2B1PP/YX9Hj/XSxfuhiREeHGM/QFuXV08di+dQueefyveOqvf8KIoYNw5tQJ5OflGc/SF83NzaioKIelxSV8/cV4vPvGa/xejx8zCj7eXrq9gNB7XVdXi62bNqDbs09h4Gd9YXPNWv09Ot7rFSE1cepqaxEUGIhtWzbhpeefwe9+82t8MXYUWyt6hCxtR3s79OrxIbp06cLHf/37/4eRQwfD3dUVDQ0dz1ppLQX5ecoq88T+PbuxYe0azJ89i4XlhWeexK4d25CdnW08U1+UlJTgwjlz9FTGwZ9+958YMuAzfu9FSIU2w1BVhamTv8Hf/vh7TP56AkKCg4z36IubCQlYqSzuYQMH4PN+ffDGqy/h3//t/ypheRonjx1FTU2N8Uz9kJqSDNvr12Bva4u01FTExcRg4pfjWUiXLV6IuNhY45n6gCzRaoMBUZGRWLlsCV554Xk89bc/88XSwc5WhFRoOwzqP7xp307CY3/6A76d+JVuhTQmOhqb1q/FxXPnEBwUiI3q++efehwvd30OJ5SQ1ioLXW8UFBQgXollXl4ev8/enh7KOuuP11/uhm1bNyM9Lc14pj6gUEasep9vODnC0uIye1gUyhg2aABbpC0tHa+eVIRUJxQXFWGyEtDH//w/uhbSgvx8DlsUFRbxvx3sbTFq2GAMHzwQTo4OHTKj21rq6upQXV3NYQ16vWNHDcdf/vB7jotbXr7EcXK94azeS0ok5uTkcPji2Sf+pt7jARy+6YiIkOqEziKkd1JVWckWCiUjyBrNyND3oBYSlaOHD6LPJz3w21//Gm+9/jIO7NuDnOyOO8zjQaELYV5uLrYrS3vxgvmwuX6NwxdP/vVP6PnBezh1/BiXQ3W0C6YIqU7ojEJaUJAPi0sXcc36KluqjU36s0bvhCzTtLRUuLnewNCBA/D73/47+vftpSxxe+MZpk+luji6ODtj3OgRHPf+4J238OZrL+NP//2feOIvf8Q3X30JV5cbHc4KFyHVCZ1NSKkEKjk5CdZWV3AzMYFvKykpRnZWFpp0LqiE+ZlTeEsJzEvPP81Wql6gEEZIUBAO7t+LubNmcP3ox8oS/fPvfosXnn0KC+fNQXBgACejOhIipDqB3FzK2pOQTlNf9VpHepukmzdxzvwsDqgPHMXNbiYmwtnJEX4+PmhoqDeepQ+oEqFIXSipHIgSMUR8XByWLJyPvsrNP370MN+mByhjT3WxdKGkxGFNTTVWr1jGQtq754ccN6X3t6O1iYqQ6oRa9WGjrD0J6XT1NToq0niPPqF2wY8/fB/d334Tn/ftjYkTvsC2LZsRpKwVvRWok3dhtmUTtm7eiJCQYL6Nakd3bNuKyV9/hauWFnybXtmycT3+8NvfoJ+6aFBCsSMiQmrilJeXIdDfD/v37uFY0q//7z+j+1tv8IeMxFRv5UC5ubmcqe7x/nvfFeTT8dv/9yusWbUCmRn6W7FCmfoB/frgxeefwfjRI7Fvzy4cOrCf3+ML5uaIi40xnqlPqJtp3uyZ2KleL3laUv4kPFLIvclQwrFn5w70/KA7nn3yb3juycfw2otdMWbkMFw4dxZlZWXGs/VBWEgIRg8bisf/8kc888TfuE30f/7rP/D+O29xFwy5gnojVFmhC+fOxntv/R1dn34C7775Or4cO1pZ5adRWNDxMtiPGpr4VK7+O6bwVUftXBMhNXHIIvX388XpUydw9vRJXL50ARfPn+NMdlRkhP4s0pwcztQfP3oEVywu44rlZRZQ6nihi4oeofpRElNrq6v8uikmev2aFVJSko1nCO2NCKkgCEIrESEVBEFoJSKkgiAIrUSEVBAEoZWIkAqCILQSEVJBEIRWIkIqaEZVVRVSU1K4Nz4p6Sa3OdJ80fi4WGRlZuhyKLPQORAhFTSDaiHnzJyBQf0/xdCBn2PAp33Rr9fHGPz5pzyMwtfH23imIJgWIqSCZtC2U1od8VLXZ3m+5Ke9P8GE8WN5hQQN36B9RDTRSY9T7oVb0KgRQ0ML8qqbUFSrn5kIIqSCZlB7Hw3bmDNrBi8ys7l2jbt2qH96ycIF+GLsaO7aocG+gn4prWuGW1YNziVWIaigDmXq37VNHWua04MiQipoCo2BW7t6JfeKhwTfmmREveI0iISsU3LxExNuzRcV9Alp5nklor2v5aLv9Tws9y+FdWo1W6mmigipoCkVFRVYunghvhgzCiFBt4SUoPFos6ZPxZwZ02Bncx1+vj5wcnCAp7s7HB3scd3aChnp6TyoJTU1Rd1nz6P0qO/+TuGlRXDUd+/u5orQkBC2dmmOJw+CTroJe1sb7lkPDw1Fqbq9uLgIEeFhvKXTQz3m9txP+rn0e4SFhiAzM4Pjuw72drwWmX5X+n1iY6J5kEZ+fh6ff+bUSb4gxKjbG+rr+PcxNAK56v+yquSgI8fQpP4eTdgZUY7fH09Hl53J+N2xdPS3zceG4DJYKUENUVZqtjqnptF0rFQRUkFTSEiXL11sXK1rh8rKCh7KTAvOFsydjd07t+Pk8aM8HZ1G5Q0fNBCDP/+ME1O0n6moqBAnjh3hx//95Rfx91dexN7dO3kqPlm2V5SQ0XzSCePHYN2aVfx8CfHxvIrk8KEDGPhZX/Tv1xvr1X20hZTitvv37EFP9bM+7dUTHu5uiI+P48nsNGVp/pxZsLezweYN69Dzw+4YMWQQPv+0DyfITp04juioKBZPmgv66otd8f47b/Jm0+SEeP6dkqpaYJFswJmEKpgrK4zc2c58XL5pwKUkA+Z6F+OJM5nosicFXXYn4//sT8W/H07D02czMda5ACfiKpFQ2oCGZtMQUxFSQVNonTAlld5543UWyElfT8Do4UPxSY8P1O2r2coLDwvFpvXr8M7fX0fvnh/xLMr9e3ez8Hl5uvN5NOx35zYzTJ44AatXLmdLMTI8HJcvXmARXr5kEQ7u2werK1d4nTGJ9Xr1ONqJf/jgfhZumqhP8029PT0xZsQwHlFHk6TIwqR5nzS2jsYRkrheOG+Ofr0/ZqGksMSxI4cRFBCgRNaWxXbjujU4ooR61YplmKd+/vlTJ5Cnfm5AGbAyqAzzfUqw1F+OVYGlWBlQitFOBXhKieY/KwElq7TLtiR02ZSILltu4jdH0vl+q5RqjqeaAiKkgqZUVxtYJGknO1l8vXp8iL4ff4TxytW3tblmPAu44eTEU+/nKZEKCPDn2GpeXi7v8iHx3KesUFvleq9dvQITxo3B2lUr4OLsxG79utWrlPjOwoG9exEVeWtTAFmZG9etVdbnblxTrv12sy38+NucOHoE3d9+Q7nnJ/jfWZmZmDltCqZMmsgiTCPryML9+svxuHT+HJ9DnD55Ar3V779+7Sou3yIx/bxvL0z+6gvEKks41gAci6vCgegKHI2t7PTHifgqnFTW5nTPIvzllLJIdykR3ZGMf9ybgv9WLn7X81nodz0Pi/1K4JBRgxIRUkH4KWSRktVGrjG56GEhoRzHpDhneXm58SwSUkdMnTyJBY8W2hG0QZPE7D0lwG+++hL6fNyDrcZ333gNixfMUy58HMdTe330IZ7629/YyrS6Yoma6mpkZWXyRPlhgweg7yc9OTRA8dXb0JpfsjZppiuRk52N2TOm8foWKslKVUJKvwtZv14e7nxOi3I7SZi7Pfc0Xu76LIcfPur+Dv76P7/jPfvxSkirlQ7k1zRxIqVAfZXj1nEopkJZpFm33PoDqXj1QjamexTjws0qhBfVIb2yka3RRnHtBeGn0MeCsvbfKGvzXtl5si4p+UT76mnKP62XIEEz27wJAz/rh6++GIdd27cpq3MPx1R9lGtPMVISwONHjmDrps3sbm9QR0hQIK8yjouJwXnzM9iyaSPWr1nNmzgTExO4bvXooYNskVoZ9x+lpabyEsFZM6YiOzuLO68ovLBn1w6EGje00s87uG8v3lCiPnr4EA4X7N21E7t3bMd1a2uUlZbwecIPoRzSqfhK9LDKxWfXc7FEufzmCVUIKahHtQklmO5EhFTQDEo0UcnTl8oV//jD7soNPoj0tHQWuduQC1+qBIis1YH9P8XMqVM4g19fX8exTkuLy5z1p8RRqHouysxTqynVp5YUF3OGnWKltDCO1hRTeIBceVrzm5AQz3FW2jpKluT2rVs4/klWMq3t+ODdtzj+Sln8c0pw+/fphRFDB7F1TBl8SkB9+83X7NpTuytB2f4vxo3mdS/0Mym7T4+n6oE7X5fwPUW1zbiaXIWtYWVwSDedOOi9ECEVNIOEhtx12itFe5YoRrpNucvUd397zTD125O4TZn0NZ7825/xlz/8DiuXL0VFeRka6uu5N3/T+rXKAhyGQf37cbspJZdOnTwOZ0cHtlDHjhyO/n17caJq1LAh8Pby4v5+Oo9jsp9QSOANLJgzG7HKSiXL0tXlBie/3nnjNc7sU2a+27NPsbVJ7j0tnaPfm3ZEUYkWLRakUqx0ZblS1cBXX4xl136g+p1Gqp9J1mleXh6/JuGH1DW1IL+6icuhqMtJD4iQCppB2y5ppTBluefMnI65M2fgrHKvyYq8LaRkxZHgUmadivMpq0+uu6HKwPeTJUhuP2X+v534FVuIFDe1tLjEyZ4L5mf5ub/+chwWzJ3DySAStPS0VGzasI6t4cnqOSmRRBn+yspKfl5KLp0/e4ZjrfR4iuPSPvXbJVT02DkzpnPc9PiRw7xXn4SURJgSWju3m/HvOln9TjOmfssWNS2mEzoHIqSCZtC+edoISTv4KS5JSSASztsiStwWp3p1O51DLjmdQ7ff5tbz1LJLTgdZsVRwf/tx1XS7Ely6ndpS6bH0M+jfJMT0GHreOzdS3v65dA49nr7Sz6WDfhb/vuo2OijMcOfufHosnXf796Hjx69L0DcipIIgCK1EhFQQBKGViJAKgiC0EhFSQRCEViJCKgiC0EpESAVBEFqJCKkgCEIrESEVBEFoFcD/D3ZCoAFAXGsiAAAAAElFTkSuQmCC)
The preparation of SO3(g) by
is an exothermic reaction. If the preparation follows the following temperature-pressure relationship for its % yield, then for temperatures T1 ,T2 and T3 . The correct option is
![](data:image/png;base64,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)
Chemistry-General
Maths-
The ends of hypotenuse of a right angled triangle are (5, 0), (-5, 0) then the locus of third vertex is
The ends of hypotenuse of a right angled triangle are (5, 0), (-5, 0) then the locus of third vertex is
Maths-General
Maths-
If A(3,0), B(-3,0) then the locus of the point P such that ![P A to the power of 2 end exponent plus P B to the power of 2 end exponent equals 18 text is end text](data:image/png;base64,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)
If A(3,0), B(-3,0) then the locus of the point P such that ![P A to the power of 2 end exponent plus P B to the power of 2 end exponent equals 18 text is end text](data:image/png;base64,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)
Maths-General