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 <!-- categoryid: 1025 -->
 <question type="category"><category><text>4t ESO/4.06 TRIGONOMETRIA/4.06.1 Angles i triangles/4.06.1.2 Construcció de triangles rectangles</text></category></question>
 
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 <question type="shortanswerwiris">
    <name>
      <text>4.06.1.2.11Q DibuixTriangleConegutsBb</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">Dibuixa un triangle rectangle on «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»B«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»B«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#186;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»i«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#0000FF¨»1«/mn»«/mstyle»«/math» cm</span><br /><br /><br /><br style="font-weight: bold; color: #0000ff;" /><span style="font-weight: bold; color: #0000ff;">Mesura la hipotenusa a (en centímetres, als dècims)</span></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#sol</text>
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        <text></text>
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    <hint format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Primer dibuixes dos eixos perpendiculars. </strong></span></p>
<p><span style="color: #003300;"><strong>En l'eix vertical mesures b i marques el vèrtex C.</strong></span></p>
<p><span style="color: #003300;"><strong>Dedueixes l'angle C (90º - B)</strong></span></p>
<p><span style="color: #003300;"><strong>En el punt C, mesures l'angle C amb el transportador.</strong></span></p>
<p><span style="color: #003300;"><strong>Traces el costat a i el mesures.</strong></span></p>
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ZYNqEVqMyMNoDEdM1gCkXh8hRqaZTPdkR0r9igEMQO/ZZHNNHiygnyIKI8BmZVACJJzUIZGmX9P+IXNJ4jjJ3wGOHxe+Y3SN1iqYRyPIEvFtB0cJCMRtAaLQgZroFF6oxq80QWuFZhdoCCWwkGH9W4NtEer04baJ480+Yx74IHTqJNlyH2BEJfsV4I8+YhXaIBOyH5c/vA8ScJdiLAGsdIsR6RkudVNK6JCB2AcCOAomIUDM5BJ3rJj/zQDORcAMaA7+UGbL1IwavMXMlBQuoMDigNPBiADjnksbqmAW3iOrJCEgTCNl/iD/ud7FuiAgUCHMbl8wYiIuseNC/g8zCIDBlAGnFFSXSAoxTIyqlEmxjEddfIkZRIA7OEZi7SeC9QFa3AAAdAd1JEIQqIh71EGBqpQtZIYh1AGQrJVFgMunoFqa9CbAUIcXFN+UoiEXngIN1gKD0oHErqBbpmKhEiIZbl7guiNCzmU3Ilq8KEhCAAxDdBPIpJKsmFm2jIDLrOeClImCvJDTXUzjiMfOPAImRWe/ttRaP9kPhaTmqdkAIlQPPw2N1PKoUx5jjWpluzIpX+Yew34hdk4icAojFGYfIPIje0HBQNxRKpZPLSJIw7go6eaSlY3KaqCA3CCpwAgGN+pIG3qmzdUJt0RohRgLnzyOoG5GlvjGcVkHIHhCE96q9uRHbGSNG0IjzR4g1mopWKIi895hBdYgaMYkaIajBCJociXpsZRBttRJs3KG7JJR+GJpADwopPSAKfRBWVgALs6EPQaJzumGvKhp2JCBic0Bo01ngDwHgfbQr9lJswSHcPxT2OQcIwCfckXnXh4lg+Kk5mYe4JokmGaoUyYfb13hIt4e4AJq1NSGjmgcoax/gYzgqoH+whPZjmqsqsq4iHRGq/ZJp9DhR4AMAPmAh+6o1Btg6OFolBXJCwKVRrF0wUNkBjwJK2umIrAOIvYuokS2oHI15ndWoFwWJ2dKKrLyITjp5cEpSAiukIFYxAFdQBtaxxQIxD9IgPvaWzekp4F4QAG+k/9ggDMUzUAgJ8GIFArMLf/9DQrgBoxIDYGeqC98n8l2IxdmJXsSIa/p4CHoKWk6LVeqX0cCpqJSHy5Z6pjCYN2uYxV24xSSY0/iIa+SIhAmXyaOo4FGInJt52lCwDK2HyCUKk2mbEGWZBTSX50qIZI2K1wCH0S+YgUSIyfh5SHJ6oyKLlQqaXC/nuLPPiB8OeVxFeOWhgIUki7wUiMaJq7wnh82YiHk5iVfSi8G3i5BtiGFEiTquh9b+mAZzq1sveC0puI28iRHpmJWPu+LMiEkbiNT/iIU9t9XSCULlm6oJuNTomDWmi9rQuhYWudDSmJF/qZyUeEW3mh3Ae9F0mxe5CDs3iHwLuJVpCTCZiNKsiM0bkHuwfCGdqJ+Gt7gEDCfse8HeqMNWm9txi8RsiUb6iRnmm/MYm+HUqqusfDeTeEuze/rACVVZyEuXjB23qmgoB/nbqCNcyCl5uKchkIUEx3qDjFDeqF1xoImIqL/rcHXaClaeiZrhjGJNjA2biEz2u+W4md/s3oqbW4gdjbjod4gW6YnTfMmUSpiohYBeZ7v1mYhTVYjmA4xNmrmb0Hxqm4tQJofGHstZ6LeeZ7x4lIqRN8gdcboZm4vMGIfywZgvGLiGT6jWJZuqFawxe4xkmopZgpvL9HgO63jMo3gD2ZfSC8jPZLhLiLy/W3kIFsxcAroZmJhtTZoSOogApczAnsj9xZczjkcGNCONeHe1ybh6tAgVQpwIYsk88HCA38ilKsv1NrjALRGRzkmDLgghBxAPu7brEDO7c6KgcATgvRBcwzIAK2MTdMmeY4iRmItX/YgZ2Lf1VKw6hYgKBKnfynkgm9HeyxQlZzAOEB0tqBGuKB/qNkwALsAdIpzR756dJWQwboOhCVkqPd05sD8VzykmuFghvGwVnPqtPFwUmBEB0tDRhPChh/0SM5IAh4dzDcR4dJiIeTHAiZKMA7eYZMCcqj6cG4t38gGMfMoyVJ8mEHMANLhAjRlrgx0y1S+jTEoSJl4mq3SilHzdZmshnMc3WIwAIYE9LFVCeP8LRnoxoBwHXZohq3WimpVCtW0DG9aSYrUCiOwAItKtgOE6pLWImSSIsYWIZc2sLhJ4AC6ICgiszMp4mZSJVlWHzMYypm4qPaAbg5cAX0ykHs0R0dhxtqwGBsDS5rox3asjwTYijGkU8chAgaszz1UWwqJnZm/iID8mIYui0klpOj5yEISbJCjpI5HNRYFNN88UuIZ6qDRhh8RDiCopp9njiXIdmHCCmSVrBPa70ddLICBtCqqcnWIMKo31FpH6ZjwO0AJcDcjoAAUPPWUUMGf0sGP1Q1KfM8020mfv0oc3IATha3spqkj+IxzAI1lu0AMQAijD3ersih7peSiMjehxjGkgnj3peTeUCVcyCFvve3pTi3pLgC/zHSh8CY3fNPgWCgRx3Z0rMdBnAtKxAIY8ACUdM9qEGKhhJQKH2hhkICQ95J4hEdAVAcBhAIXmAFSw4AK8AFAYDmMhDkSf6sZi4IQw2ZvcGCnsuZ6bd+Mtm58Wh+/qb8ilvJezqJtQW5B3jex4ck58/WiR3diVjY1XseibEcg+SKgvxHB27MllUgfYl4xm73iPv3e97HCumH3vk4k6iN43qAhNzbiyB4kx24iaNtz7g8gFNZ66leoZoLfIKwqcbrsdr46xRIB6KOrT5ofoBJhbI71ka8wdpXClcQifnXxRYoi8tukl84g4DwjKUglV7KsZyOdof4fQp4klkJpqmIf+ncu3sg6sYrCFrqoF+opXrYhxIqffwcgUIYfqkOpiuoyHLcxP1esopIiFi4B6WQk7cIBVL4BJFszp/8iu5cl89nfuU9tWeoiXmQxRv7fd8Odt/38GRbluHLx517V3v795ahOdaBjr0Jj4jNPJZ2aZwKrOmvmNHuTN71d32V+wTOWQVp3PG5G/RCP/REX/RGf/RIn/RKv/RM3/RO//RQH/VSP/VUX/VWf/VYn/Vav/VcTzgBAQAh+QQFAAHYACwAAAAAQAHXAAAI/gCRCBxIsKDBgwgTKlzIsKHDhxAjSpxIsaLFixgzatzIsaPHjyBDihxJsqTJkyhTqlzJsqXLlzBjypxJs6bNmzhz6tzJs6fPn0CDCh1KtKjRo0iTKl3KtKnTp1CjSp1KtarVq1izat3KtavXr2DDAp3zZI6VOQmflB1Y9onFOWSrknVrsq3XuSznzNrLd28gugL17KXL1yKivUj1AEa4F9HJw7NqBkLZmOWTvphnoRUYaO/mwhU7Ry465/DmhH5Pip7ZefLJvazyNp4TSI/oWa6RzLFNGHFF23qMQj6NMFDtx75h6p3l+DVuy5XZ8t2s9jRohHgHxhVoF0lbwGS3/iuszlC87rXczSssvVexwOza1ToMH7H76onwLz4RzFw9wu4PiRedSsvlFlhqSIj2mV995XbZLMFx5pmEo0HmGn+jIQEZX4iwQaEewxmk4ECQDeRXIKzAZiBBmel2YntIDHgbX4AdVtuGBj6RYmP8ubYjQTMed9CDxiE4IyLEYdiYh0o+pyFmzQl04o4QEgQiX0VqJqWTum2I22IdPRhbQaDx11tmThY4EH+bldjlYDrCiEST0TX5yEFsDnRfjLNQOd1BLT7YF1oILtcihZnl5mdfEe4545IHGUpjgpmNOSeajj0a3KMDwpYZdYv+yaelXiL40XJRmujbiHzituBo/stFSOksdO3Z4465XefmbbXJCuRgJCaHJVqiragnsC7y6BpsFNY64ZP9Xdonhbki6Caq1A6J5XHYzrpsnxHuGFy3SKTICl1utvqXtwJBFqGgvTVXrHesekSkQaCxOumH3pmaZ7nJzcpsQj/OaimezwKc4XXkFhRiv8huaWyzAu1onW8Pz9roqnI+ebB2+2ocbGw9shVIXPciVHCrIDO3ZYazLuhjwKZ2tNzHLEt75q/PxXqsltCSGbJ2KPZ1IJcH1bunqQ3zTNfNQqdK24yb7ZnzdRDPXGFjKCKyMkENW+j1bdJOnOzHtvmpam5qNqzvtK0iUorXA4ZZd7KuvQ1z/slqHu0szAIXVHSfZLObkJnBLuwydzUTZPF7jSN4JYPIpnt1wH3fhw2aAUsHN6ItiuYr2P5ySLfiUYqJt9NbNsf54h71/XPez2ItetY/b/b1kY4je9/tCdW78sBnI/Twg9hEzW/MFdPs246A8Rfhrp0n1PDXVtZ82oNRPh70lpZiq3ruEpdfV93w+v1ybpC5JXv77SZ3s7uMc1lwyYfLKaiqqd+d+NORc1KKosQqy+ULQXFy0n0Q1y7jRKpu/0qQA8dXttXhrnmoa5nr5GSoBclLfsYZ3UYklSjytQo3gYBMlLA0OaDtyV2G6g0r9GCFws3LenyxTeH4FCXZCc4v/uMiHvjiByHa8MUKRGSRbwyFiNMJ0DeCgssNC5Ky+j2CLDcUDSLSBixB6SE4sPniDgeUMgwhYka9udBsnkC/jwgqM75iYGP8xIrTPIpVBbMQhcZ0RxhJbyGlWhqXoPZAGlXRfE3KovMy1KQ/zmpNlQIT5D53tL6cK3GMwuRk+lglPrGNeEd6m6U4laow1eaUwAHTE2pTqy/OKYXGMg4rTrZK98zJNpzB5ZqMsxkQoegJbLANWmopQhGdcTLA0ZMruZPM4pwxNrsR0i5lxUYUBaeZzQyMNL2TzDJuc5XPLCYzt/keWW7RIL6cJXFo47UI2cZrxFpmCNmSTW4eRzSt/oyjLMkpFq8QE5KdpIoO7ZiwfhpUIRjSg1mgZxUtKoY/pTyoRPGFJnE+hYSimqhGqQiiuc3SolABZ9dOttGSmvSkKE2pSlfK0pa69KUwjalMZ0rTmtr0pjjNqU53ytOe+vSnQA2qUIdK1KIa9ahITWpSX8fUpjr1qVCNqlSnStWqWvWqWM2qVrfK1a569atgDatYx0rWspr1rGhNq1rXyta2uvWtcI2rXOdK17ra9a54zate98rXvvr1r4ANrGAHS9jCGvawiE2sYhfL2MY69rGQjaxkJ0vZylr2spjNrGY3y9nOevazoA2taEdL2tKa9rSoTa1qV8va1rr2tbCN/q1sZ0vb2tr2trjNrW53y9ve+va3wA2ucIdL3OIa97jITa5yl8vc5jr3udCNrnSnS93qWve62M2udrfL3e5697vgDa94x0ve8pr3vOhNr3rXy972uve98I2vfOdL3/ra9774za9+98vf/vr3vwAOsIAHTOACG/jACE6wghfM4AY7+MEQjrCEJ0zhClv4whjOsIY3zOEOe/jDIA6xiEdM4hKb+MQoTrGKV8ziFrv4xTCOsYxnTOMa2/jGOM6xjnfM4x77+MdADrKQh0zkIhv5yEhOspKXzOQmO/nJUI6ylKdM5Spb+cpYzrKWt8zlLnv5y2AOs5jHTOYym/nMaE6ztJrXzOYvA+DNcI6znOdM5zrb+c54zrOe98znPvv5z4AOtKAHTehCG/rQiE60ohfN6EY7+tGQjrSkJ03pSlv60pjOtKY3zelOe/rToA61qEdN6lKb+tSoTrWqV83qVrv61bCOtaxnTeta2/rWuM61rnfN6177+tfADrawh03sYhv72MhOtrKXzexmO/vZ0I62tKdN7Wpb+9rYzra2t83tbnv72+AOt7jHTe5ym/vc6E63utUdEAAh+QQFgAHYACw6AMsAzAAdAAAI/gCxCRxIsKDBgwgTKlzIsKHDhxANyuhipQuJiAUnVry4kKLHilZkrBiJsaTJkyghruiS8mCgWTBXoHwZc+EKmDhz5gx0oKXPn0ATrpyFKKhARDhlnkRaU+FNnVBhslJqtKrViDJwFjXKdBbVkl2/HnwaNerVs2gVWtFalaZXlCNXyGBIdpbAuCu75GSZtm9fvTADVQ3rF1tdhF0FE7SCKFDjxmIHrnSMqLGVsSAvr2DsOBDfg10oI+oSWXKXx6SxWQFJ9aNY14YZa634NXTlx1ZKu0yK7XTnzwxXU9QtOSdCwEQHymBVdm7GsrOcF4eJaEVXthmZQ1VcEHlOGW6p/uYUO95wWb7Wyz7iuLCrbJ2IejIk7NT4bpjooTcV6LbsV7LX6fSffsCpBt0jvAlUHkHl1ZXTZdgECFVD/ZXFnULh2WRfd1pxdJ1HXW1lnlaibTgiToFU5N2FiXm0IDYHaAcTSAGKl+BADQaCIHWNzZVVYHglNp9OIPUHoUL0CaWfTs79uF96MDnnVnWSCXlXTo9QdZhATop4Indr3YiNgDiKOeaNYSY3EHLSKdhYgffth01/Q8o51pLUUeVWgVakKANH3z2H03QzEnTAhm4dedSgi+In6H4vKngjcl6myQqcDnVV4KFmGpQkQg7qB2GgaplYZqEn2lXQhpH2liCp/gze2OqLaXoZ6pvEGeRWm43OgilBGdaH4m0WnmmnQbUe5N6VjMYK06lL8tWqsW9JaueLyF3oalmjNfRpr4oq22lBW+o63rQcBhZnfs1CCy2B1lbrrLyzToodQV3IuB1DwRKkaXvjElSuQTvO0l+u26pZ0L+pGsQqTl18JLFSsDILqZm03ltQn/4BHKW5jmIYMKGqissjxBl5ZkVPA0OrVMvUDvTtuo/Si7G91Nl02l4L7enwyL0iDLPMKE7JXoQoU1sgco+Q/POz/KFYUCApriAfclPNa3PIXGIr9UAVOSbWskhq9VWaJSfUL6imgr1XXfFF3ax3n/X3Gcwb1nWk8nfzPvKEXPrK2xUrWlOV7AEXuaWtjLyCnCeXVpZ9LLkPSvweoxXuS7R+trZt4nWPPbgYty/2RyyZFqPsoIo61bkkwkhPLjCePPcKlZeGSfi106u2G3tU2iZ8rpjcIveV5mibxS9Ol1esNtCpLqltvvCt7FKA3VLue8wb3/6rDCHKFCmUUhtP0HI5ibhZVL96OqiDVHoLfai3B9L4XXjRlX9VcYmEEbpxacgB9keu/rUkgIVJoAKV86YCDW2BEIygBIMjuoFMaYIYzKAGB8KpYVXGeRsMoQjTkrzbjfCEKDwL+dLXvhS68IUlwcufYEhDgwQEACH5BAWYAdgALLMAOACMAA4AAAj+ALEJHEhQ4KNEiQQm2vGloMOHCB89nEixosWLFiNi3IitzI6PX76USTgwUYQICb9E2MFxoMoILWPKbPnoZMOZE3ec3HmyTMmTKVfKfImzqNGCPY8W1LkjkcidPh2WEaq0qtWrMZkOfKQzgkSuN1U29fiFJLYvTRV+VNtwIUuBaBMe/MhQotS02B6h/crwbJmyW9Gunfj3r92zOySivYmYpNOQZQ4j/phQ60+U2EzCPMtzp12gcE+GZqm5YU2v2LrylCxQ503NCU1+5EmyBk/GW23vxAv6ZcKpb6d2JqlaqGWFNjOL5gz05U3QzEe3Pqk3QtjEyjEvtY4cs2brmln+Tr2QF6FDphJdCwT9yDZL27FtItRJHnbmylQHJtcsEDhJleRhA51w/VF1WlcTJbddVPZpZpdW9iWonUkBQhceVS/Zxd9puB2XV1L8cfZWdAJqR5SILu3E2Fyq4Tbda6CFiOJpK5l1WWebQZfaTsTlZ19Xde04YnY+hShWijmauNyRoZ00Ylc1OHced9nFtxmKmb1E5WUMiSTSetqVmJSQl8mlJUvHtbdciAROVyGVCHZkoJPUVQlmVARZJpyVKQ6545X6hUnQgDzV0ORAwknmW1de8thdkzv8pSCPWkonYmkfoiaci3+O5KiMRyYyEol51nhfVND1pFmR8mlmqFNkEsFWnKOPMteZXVqutKRQpwWF2QU4ciocnd4tJydLuW55425gWpnecrOi9p2TWXopkmROMfiFXnSZxW1aX2ZZZLh6jeoUSLA+5FFd6WZb0pff4uWQW+jCNepfjon0H114ThZkQAAh+QQFCADYACw8AKsABgABAAAIBwBZ0Ro4MCAAIfkEBQgA2AAsPACrABEAAQAACAsAd9EaSLCgwVIBAQAh+QQFCADYACxMAKsACwABAAAICABpCRxIkFZAACH5BAUIANgALDsAqwAnAAEAAAgPAD3RGkiwoMGDCBPSYhUQACH5BAUIANgALGEAqwALAAEAAAgIAGkJHEhwV0AAIfkEBQgA2AAsOwCrADwAAQAACBAAaQkcSLCgwYMIEyokyCogACH5BAUIANgALDoAqwBHAAEAAAgSAEvRGkiwoMGDCBMqXMiQoKeAACH5BAUIANgALDoAqwBRAAEAAAgSAHfRGkiwoMGDCBMqXMiw4cCAACH5BAUIANgALDkAqwBdAAEAAAgUAFnRGkiwoMGDCBMqXMiwocNSAQEAIfkEBQgA2AAsOQCrAGcAAQAACBUAS9EaSLCgwYMIEypcyLChw4W7AgIAIfkEBQgA2AAsOQCrAHIAAQAACBUAaQkcSLCgwYMIEypcyLChQ4SsAgIAIfkEBQgA2AAsOACrAH0AAQAACBcAS9EaSLCgwYMIEypcyLChw4cQCZYKCAAh+QQFCADYACw4AKsAhwABAAAIFwB30RpIsKDBgwgTKlzIsKHDhxAd7goIACH5BAUIANgALDcAqwCTAAEAAAgYAFnRGkiwoMGDCBMqXMiwocOHECMqZBUQACH5BAUIANgALDcAqgCeAAMAAAhXAFmVYiWQYMGDAxEaTMiQYEOHEBUelPgwIcWIFitiXLhR4kWPGkFCxEarpMmTKFOqXMmypcuXMGPKnEnz5MCQDz/mxBlRZ0+eE4Fm7LiT6E+jQY2WwhYQACH5BAUIANgALDYAqgCpAAMAAAhGALEJHEiwoMGDCBMqXMiwocOHECMSZMWqFEWLFSli80Sro8ePIEOKHEmypMmTKFOqXMkypTCNEmPKnEmzpk2DFylm3MkqIAAh+QQFCADYACw2AKoAtAADAAAIRgCxCRxIsKDBgwgTKlzIsKHDhxAjNmRFsVTFixSx7aLFsaPHjyBDihxJsqTJkyhTqlzJMiQriTBjypxJs6ZMi6xw4syJLSAAIfkEBQgA2AAsNQCqAL8AAwAACGEAsbFiha2gwYMIEypcyLChw4cQI0qcSLEiwlIDMWYcSLAUrY8gQ4ocSbKkyZMoU6pcybKly5cvS2HTSJNjTVY3NeLcuLOnzpw8fwYdShRoUaI+jyq9mbSpUKc8oTbtySogACH5BAUIANgALDUAqgDJAAMAAAhiALFhK8WqoECCrBAiTFhQYcOHEB0ynDhRosSKESFi3LjQYsaPHkF+5Dgy5EWTBwtuZOWJlsuXMGPKnEmzps2bOHPq3Mmzp8+fNlkJHEq0qNGjSJMqXcq0qdOnUKNKnWqSVUAAIfkEBQgA2AAsRgCBALgAXAAACP4APZXCRrCgwYMIEypcyLChw4cQI0qcSLEhrYEVM2rcyLGjx4/YLoIcSbKkyZMHaXlCybKly5cJRcKcSbMmR5U2c+rcqVAmz59AZ+IMSrSoSZ9GkyrNiHSp06cMh0KdSrVg06pYlUrNytXo1a5gd34NS5bm1rJohWJMy/bl2LZwQZ6NS/fj27p4Kc7Ny3fi3b6AF/4NTNjg3sKIDa9NzFhx48dWV0J+PHgy3sOW+1bOHHcz57aYP9f1LBot6dJkQ6MGvXj1Zcmu856OnXU27aqqb4e1rRsqLWGlWLEKLpy48eLIkx8fnpy58+XEnytvDn269erXrUvfHh37cu7avcQXxzar92vznWGjT8t7fdL27ovmjj8VPn2g9u/znK9/af7+OfEHoFetDUjVfwYKpV6C9RXIoFMIPtiSgBKK5WCFXi2I4XtsbPgULR166B8SIvoXYolenYgiUbSQuKJ8Kr74U4syshhjjTqBiCN+Lu4o1o0+mgVkkDDRSGSAQx45YY9KCpVkkyfpCKVQTE454ZNWjiRllkty6RKFXlakkhVhokTLHAeUGSWWampkZJskbQmnXGzOOdEuddoZESvYBKLnRwEBACH5BAUIANgALEYAfQADAGAAAAg5AFlhw0arFEFPBA3SGogNIUNsBhsOjPiwosWLGDNq3Mixo8ePIEOKHEmyJElIAwGo7GIF26xZXQICACH5BAUIANgALEYAegACAGAAAAgtAEuxolWKlieC2DxhK5UQm0OGCh1KnEixosWLGDNq3Mixo8ePIDlCwgagJICAACH5BAUIANgALEYAdgADAGIAAAg4AFlhw0arFEFPBA0WHIgQm0FsDR8OnEixosWLGDNq3Mixo8ePIEOKHEmypMmKwkrJsCJjBYCXAQEAIfkEBQgA2AAsRgBzAAMAZAAACDEAS7HCRqsUQU8EDWJbyLChw4cQI0qcSLGixYsYM2rcyLGjx48gSz3BNgsRyVkMSQQEACH5BAUIANgALEYAcAACAGQAAAgmAD2VojVwoCdsCBMqXMiwocOHECNKnEixosWLGCuyQSIDwKwVAQEAIfkEBQgA2AAsRgBsAAIAZgAACCcAWWGjVYqWJ4IGsSlcyLChw4cQI0qcSLGixYsYM2rMiIQEgI8AAgIAIfkEBQgA2AAsRgBpAAIAZwAACCYAPZWiNXCgJ2wIEypcyLChw4cQI0qcSLGixYsYMyJEQgKARwABAQAh+QQFCADYACxGAGUAAgBpAAAILQBZYaNVipYngrSwYfOkEFuphQ4bSpxIsaLFixgzatzIsaPHjyA5QkICoKTJgAAh+QQFCADYACxGAGIAAgBpAAAILwBLsaJVipYngtg8YSuVEJtDhgodSpxIsaLFixgzatzIsaPHjyBDcoTEhgSAkwEBACH5BAUIANgALEYAXwACAGsAAAgrAD2VojVwoCdsCEthO6gQocOHECNKnEixosWLGDNq3Mixo0dsSEgAGDkyIAAh+QQFCADYACxGAFsAAgBtAAAILABZYaNVipYngrSwYfOkEFuphQ0jSpxIsaLFixgzatzIsaPHjyApkgBAkmRAACH5BAUIANgALEYAWAACAG4AAAgmAHeVojXQE0FsCBMqXMiwocOHECNKnEixosWLGDNSREICgMePAQEAIfkEBQgA2AAsRgBUAAIAbwAACCsAS7GiVYqWJ4IGsSkshc2TwocQI0qcSLGixYsYM2rcyLGjx48XkQAYOTIgACH5BAUIANgALEYAUQACAHAAAAgrAEuxolWKlieC2DxhK4WtocOHECNKnEixosWLGDNq3Mixo8eNbJAAGAkgIAAh+QQFCADYACxGAE4AAgBxAAAIKABplRJIy5NAbAgTKlzIsKHDhxAjSpxIsaLFixgzakToKdmsWQAABAQAIfkEBQgA2AAsRgBKAAIAcwAACCoAS7GiVYqWJ4LYPGFbyLChw4cQI0qcSLGixYsYM2rcyLEjw2SsZokUGRAAIfkEBQgA2AAsRgBHAAIAdAAACC0Ad5Wi5YnWwFLYPGFDqBAhtocQI0qcSLGixYsYM2rcyLGjx48gPe7CNqukyYAAIfkEBbgA2AAsRwCsAAEAAQAACAQAhQUEACH5BAXIANgALAQAOAA7AQ8AAAj+ALEJHEiwoMGDCBMqXPgo0aNZECNKnEixosWLGDNq3Mixo8ePIEOKHNkRW6KTBxs6XMiypUtsOyJ8IUmzps2bOHPq3KnxS4SfXwom+hlhx8ujSAfGnMmzqdOnUKNKrRiTaEGiRZNqdbl0qtevYMOKjRizaqKBQ4tmZanyEVq3bwU2FLhS7km4BmOWwdZwrN+/gANvLFtWadHCdLHuFVgG69m0ho3CjFBmKbYvVX8uLljWp2bBoEOL9tr550CgiBvL/HKBskmgmINCFog4c9bOZvNiJZpotO/fwEkW/vnYNGKgAn0a9SzUNO21VTfXxYacM/HXlINr386dYmHlk4PbFn70c8eXyqbJFz2bOELk50GFJlIdn6Dl5zu669/vu7DqtHsVltZu7l1G1AXFFTiZZPfR1ZpiutVXFn8UVujXcVjhx9d1B81XQ1ZpwVWbTASV51B19pGIn4UsthgVYp5BtxaKfNWYnGlpyVYefGj9BBeNz0XgVo4uFmkkTogNyB6M5WG2w3IXfIEZiERlxqCKG6724GaGlUfUQ0eGKeZHiFG31oJyxYjcgBzGuENjV3IZYw0NGsYaUWWMqeeeGGl10l1o/Skfe2wButCfhG6l6KKMNuroo5BGymhAACH5BAXwAdgALDIAUwAaACsAAAiOALEJHEhwoDBaCBMqpOWpoEOBpUp5SuaplDBsuyQmK/Wwo8ePIEOKHEmypMmTKFOqXMmypcuXMGPKnEmzps2bOHPSZMWR5S6GLC/R6qnyJ9GUPxuyKsrwIMKjI4Ui/IlwaUmqHFk9NWl04M9dJoU2FPjzEtehA4WCvVoVm1a0bKcmtErSqEKoJVnxpFsyIAAh+QQFYAHYACwEADgA+QAPAAAI/gBnCRxIsKDBgwgTKlzIsKHDhxAjSkyUCJvFixgzasRG8dHGjyBDitQosaTJkygNUqyo8VHHkTBjjowQgaXMi492RPhysydMl188phxKtOjBMjQj7MiYKGkEn1Bj0rTp89HUkYmCRt346IvOpF+Mih178otTjxfNJt3K9uPVrYl2lJm5sy3Gr0q/kt3Ll6FanTwtWlVKE6NLioZZJkJ7kSrHlz3fflycGKtHxE2VUg6JWLBjjjR3KN7Rt7TpgWrVNqapmiPenWgB61yK7csFmhcq2nYaWGNmmnMtSvYtGbBFtRFyW2y6Qy1Sp7TjgvX4nKVOx2odn97O9/lg6zuf/h9X6pW1xddLnxPmCbh8TY3Pv+wOPjzj4OhXv8qnedlphDJfXdAcNveVt9R92CBF212FZcTdg2KpNhtoNbXm0kUTYqMfhkp5xhFj5mUUolm01ZfRVxaJlxl4PGUm2kUhatghhctNZWJoJEGoY0qqiSdea56VUcOMGRJo4mPPBYdTaF8A2OCRq71nXGZNGkghVTHOVuVbeC2IEY4O7ihmSeJhA9yQPJUpHXTn1VXjexj9BhZT/q1lJpwgsfZdbXV2mJmI/8HYJ0vI9fZlgxiNqShErek05HuNKlWGdLTppOSeh4o2mKFG4nnoZycmN0hyKSIap6l39hZjRreBmVF2p2EuKqtCrf12wXhP3QlepW4KN+Nh/HWqpKCGogVllCGuaBiNmXLoJVqZJdlSaKPNai1CZd7pZqTNfcWroX8BVuCGrzK5w7m+ggposG3u5NWAfzKYF4XNeVWDr+xFcK9GyDl17b8EAakWWmryRmSvBL6mG3QIC9avm8em5apr/lUUL7K0qYdjwYHC519YAIcc0WGMibQSY4dhdbJdca4cUsqNuVxVZwEBACH5BAXAANgALDEATAAKAA4AAAhHALEJFFiqFKuB2ErtosWQ1q6DpRo6ZHiwYamBnlhFpHURYUKGHREKY+hR4EJaJbF5AllyY0iEFjFe3CiR1kFsrGpeankTW0AAIfkEBXgA2AAsMgBvAAkADwAACBUAZwkcSLCgwYMIEypcyLChw4cPAwIAIfkEBcgA2AAsbQA4AM8ADwAACP4AZwkcSLCgwYMIEypcyLChw4cQI0qcSLGiRYdfduz4YjCRxh0XQx5MlDHCRosZNZbBxhIbyY9fWrqEKbOmTZaPPn5MxFKkT4SJIgiNkIjgo6FEf4rcgVQox4kXmu7A2TRCTJdCmRK9yRVr1ZhKwwoMOvSpwC9Ii4qliFZomURlIpSZSJZn20fY4hIlKRQv05hor3atWfcR2alrlR4WSjCrUJ44v5SRTNCjxqsezWbEJvBkRp4vNao1OJTwRKZTWT7GlpWqVdZbg6YeLLMuy7acE/uEXFcgbNteh4KcdTTtLLTDZzn1jS31l+JIc1derjDlxxqzW/5t6RS2YLfN5f6GF0ybJXCt0nVfrIu6s0ngWQUK5Rx4VqJEj443H3hbftbnmRHH2gUdubVQVFVBpl1f2OT0HniqvbbYVuW1dNgONbyXnnoV1UVWfo/ZRtZA9WmVH4n7+XdVfAe1ZZBgIuklFXDembfTTffdh1dtVYnHYUi9OUWWVzzJGJ19Zam1knQQPlZZSkO9aKBIbZnkVHFL1mhYjgq2ZCR5RBqm1Wg/UsTbcVaaRCQ2bUnmploeWagfk6/9NpCCGvVUEFlmIaRVU+WB112EK1UJoYU6dblmgxkmVyZdqxkJ2mofJvRIo2z2hWSdTp6VooukzVdbQTolOphtUaVWHF4kuflchZYWrsZSqo922OkFs5q32qUm5ZfjcWqhlulrCK6YlHsgORjBQTJ+IZlVdL0FV2vD3ocerKf+V4ZWc9UK6bFXYSarkQb+6SR0jhk7GrmMHWTulBGRJRxkyg61I7ZcyYsUWN5K9IhkJ/77aoOSKWjZZawmeudl9w1cMEHbikYZUClN7K91YIa2g6L42uTmZF9A1u/IJJdcZkAAIfkEBVAC2AAsRQAtACkAUgAACP4AAZAQCKAUK0SBDiYMhAghK4YPGzIUtAqRIESHBLHK6BAhgGsgQwIY+XGWyZMmH6FcyXLlR5HXRoIEEABAS5YqZ+XUeTLny5khZ74c2TOlUZ4rd856OStk06BCY9q8aVQpz58gocUMiS3oR5nYsD0SG7Zs2bFksWGFeU1rTGhqgQLAJstsWrR21860FrTr1qDRPoZ1ZDfsWLRYW4H0C7Xx1o+tzhoujJUvyGiMQ1q+JuvvyLKI7B6Oe43VAZmNN19T/FfqXNFhIz96WRjbirmOoX79PBlb5LIvf0sOexszYKBCX/cm+7LucrN/o7GFWRgv7bTPwwoG2TkkK6GsBv5Lxj0cLV7gUKWLBGt27PXhz+vm9qzc/HXZtccK94vNMm5rX1EG0n7D4ZfWd9Pt9htii2GHVivnFbZYW5cJlRd3ktWFV4TMqddYgMw1CJ9ZhNUGQHel6XbWdRGal19ZjvklCwC/vUcWh2YlYhdICGZFknLBpbVggbC1glVm16CX5IhpLSmWhjDOF5N2GJYXlnPY2TVjY6yQROWS52EJZm8RegXTXPfdWJaB8FkXEoozkTYkltW9GBaP10TznZc2Pjdae0Le6dhnLDZZW3ZXksZVg9fROaRvWWKjo5shubVYoYdGqKOEevEoJ4yTbUgmfBVi02OSfcLGpHnOQWWNYv4kuTYqpC3SFamlXqEm4pqJMrljZoz9KOywxBarq2s/atUUVcyy5F1W60kFqIOHPpdbrE1VK+pd7Smm2nrNaWfqrL0ZKFxfui0GoVp2botdp2zlhWidZr3U5ZHvIQaoi1ky+G1XpJlY7bRXelgpoSK6qNyoHM6HcGkEK8fmZCXSlieKaDaI41x0PlIXgdB6xW6fmzpX34hGNgbra5iGKm5Zm06GrooB0zriwst1yldX7g1IsLzWclbpY0BiiOMj+OHcc6lA1bvrWIQhnXNva2E117ot//wyY9JthubCNvIbMcCbdaUeAGx4AmWf5/1JllTq+bXzR6XUskt4s6nb9u6LsGqW55mm6lJLKaRhebStgk7YGm9hdUJLzXuP9XFYViQZ8kz3Oum05jjeids1qvnFOL+0GYhWaKg+u/hj3IaIWZbhpV6hmXtOWW1JTrbaGnfHdcU4tV925lusSAL2EV/sEby05Y0ZnOfxuP1e65cgfRsUroAvN1rSUPU980dbgujr5n7/5DtyXhK8KelQnV99ur9rPd41sxjcNWty4dw6uT9ZL5Vr+4mQcGq1FunoSnoM89OFtMKazqQPUuPbm8tWQIIVrCAGK5DBAKllOAi2aWAgDKEIw0KKEZoQhJ84oQprU8IVujAsKXyhCgMCACH5BAUIANgALKgAOQCUAA0AAAhIAGcJHEiwoMGDCBMqXMiwocOHECNKnEixosWLGDNq3Mixo8ePIEOKHEmypMmTKFOqXMmypcuXMGPKnEmzps2bOHPq3MmzZ8iAACH5BAVQANgALEUALQApAIAAAAj+AJEIHEiwoMGDCBMqXMiwocOHECNKnPhwlsWLGDNq3Mixo8ePIEOKHEmypMmTKFOqXMmypcuXMGPKnEmzps2bOHPq3Mmz56xdpXbS8iQ0qE5aRnMOLSqU6NGkOJE2Zfr0KK2rV53SFEYLqKdkUGcurUpWqdaoYW1KPXr25lqzVJWmrTlWbtyobdXOpVkXLc1Swh5hfBsTGy1s2C72LbzrcGLCMll5QjwLstq8dPeKxcxXs0zLdDmL9RwTNF/Rn0nDXKz3rlvUpVW7REy7tu3buHPnnqy7t2/dpX4LH46NN/HjuIMjX868ufPn0KNLn069uvXr2LNr3869u/fv4MMfix9Pvrz58+jTq1/Pvr379/Djy59Pv779+/hrG+ceEAAh+QQF+ADYACzVADkAOQAQAAAI/gC/7Bi4owbBRNgSKlzIsKHDhxATXohAsSLFLxEzatyILZHHHRQ9JnrEsaRJhl8ootyBTSDCRAIHIlwIc0eZmTVlPsy5Y2bClBEYUgQZ4csjixcVEh3aEmkEnwqBWvRZRuXCijuMJrKJ7VHKCwmrFq2JrUzPjiBZMjT7Mm1UqwqZOgSa0C1Eu3cjqG0a9OpTmgInWk3KcOvSvTQHYn3bN+7fhImwEk1ImLFBvJYV76Xr12dKtZzxkpyIERtmiUXr6mUs9LHp1Y8mvx4rEBvFMh3l+sUdeXVYuJRdi0XqeLHUxQyXIu/4pXTUmwvNymyu0OtQhF4HfoGJu2FMo1+6Ep/MCJLk+PMcBYZEz5687vYBAQAh+QQFCADYACxHAFQAFAAKAAAIRAB37aJFC5vBgwgTYiuFjZVAhgojejpYaiDEiBgXPsyYseKuixwRsipFSxjIkAc9CWSFUqEnWp5YtjzIShjMmSKFPQoIACH5BAUIANgALEkAVAAXAA4AAAhcALHtwkawoMGDCEsRZIWwoUNstHYxfEgRmydaniZWbMhKGK1Ss0KKHDmyYaldu0CSXPmwFC1hKleGrHhRGCuZszZa/KhRp0FWuz765BhR4dCDLiUeRYpx6U9sAQEAIfkEBQgA2AAsSgBWABsADwAACGgAWWHD5mmgwYMIEyJkJQxbqVkQI0qcSBHhLmwCFWrciI0WRo4gDxb0RLFkxI2sLj40ORFkqV27WLE8GdITLWGIQoZkVTBZTp0cU+5a2RKowVI3MxrVaLPgUo0paZV6CnUXLaVUD74MCAAh+QQFCADYACxKAFUAIQAVAAAIfABpCcNGsKDBgwgTFpzlieCshxAjSpxIcVbBXQozakRYateuUhtDavRUsSTFhKwGghTJsuBKVi1jYhMoU2YpmDVDeixlUmLMUgJx5hyJjWTPnKwwrhyaseMuoUwTAjXqMyq2lLSWWj3IitbTrQk9eSUJ9mDDshyx9VxrMiAAIfkEBQgA2AAsRwBUACkAGAAACLEAsQkUJrCgwYMIEyoU6AlbQ0+zIkqcSLGixYulBLIimHGhx48FGxYsRUsYK5AoE3Y06IlWqZMpYypktWvXSpkeRaqkteuiz5+zbiZsWQqoUYkoS9UsevRnTJKeWDW9KHOjy6kVcWKjuUsq1ohaGZb8OiusRqJYzRZkRWtrU7UsSz6CW1XYVad0DSq95NVi3oOsktHylGzr3480abU9DFKpYsYgWy6GvHAjJKGUDyotFRAAIfkEBQgA2AAsSwBVACsAGwAACJsAS2EbSLCgwYMIEx7ctUuhw4cQCc6aSLGixYsYM1IcyEqixo8gLxYUiK1jxJMQTXpCydIhq4YtY7qUSbOkx5A4J0ZkWLNmKVore8oUho2kUJalGJo8ilKgp5wYab4sCrWiUKVMWwKtmrVhqVLCHmWFaHTsSU+00ppN2RDmWoc/PS19m1AYLboPk+4qi9dg3Ll9CzLkG3hgUlYBAQAh+QQFCADYACxHAFQANAAfAAAIyQCxCdwlsKDBgwgTKlxosBQ2h8JYMZxIsaKnWRg90arIsWNDg6x20ZLoseTCixhTQkRksiVFVhodumxZKqVNjCF3kZzZEeVNm56wBeVJFCQ2WjKLMvzJdBa2XZd2KkXYtKkwWkOn8syZVKtLiFKVVh2bEanXrSLDziTLdtbKszOvdoXrMafajm3zYnToKZmnu3QXAg5csRTBknoTp9S4kXBdqHMdTwQ7UbFloI0ld9y1K7JmhaWwfq7ISu7ol7R0np4serVgYaUCAgAh+QQFCADYACxIAFQAOAAjAAAItgA90aKFraDBgwgTKlzIkCGrXbsaSpxIkWEpbMJYVdzI8eCsjx89YbvYsWRJjbs0mlyZEKTLWRdFspxJkSTNmwgvRsTJ8aXPkDyDGny4y6ZQmkaP3hRGUClOiE5pskoatarVq1izdrx4SWvHZB5/ivXptWzDgU3NSuyqtiJElW0ZivQ09qdWonEn0vIEN29CYSP9Liz1VrDCmGL9PsTW13DBUrQyOkYokKrhh7QaO4ZsWTArVgEBACH5BAUIANgALEcAVAA+ACcAAAj+AHftwuYJm8GDCBMqXMiwocODBQWWmkWxosWLGDNq3MiRYimDpQSy6kiypMmLBQ2yKkWrFKuHMGPKPPgRISuRJ3PqtMiQpTBEM4MKNZhSISthLXcqJVmTIStawl4OnUoV20panpZqvSjz5q6JW7UG9Qm0qtmgSMGGzTk15KWRa01W9YQ1bkmzXtXazXgWm0+4e7n2xXbpa2DBg0PuAhx4MEK6WUsJe+S48kGvRS1rZjlQs2dWdGnR8qzZK2OlpBNedZm6sumlrReS3Rmb4a6kbGsvfBr1pO6GdFn/rpqX5HCHfzkefxh84/KHT63yff6QpXDqM01jF/p3e9BLLb0HZxcoviurgAAh+QQFCADYACxHAFQARAAqAAAI/gCxeaJFC5vBgwgTKlzIsKHDhqWwsdq1i9XDixgzXvQ0q2MpWsIQaRxJ8mKpjh1ZDYxYsqVLgShRlqJo8aXNjDFjDvR0syfEnDEnVvRJ9CBHoDpp8SxKFGlOVsJosWRq0ynQmUOpak3I6uPUrWAtZgWL0arZj0vJbhX6Va1Cs3Bnoa3pNmHcuBTb1vUZ8RLdvT5ZJVMKmClbvVTvKpZJa1fhoioJFty6uLJHx2Ata16pVbNmoYk9byb8OHDe0nyxCfvbUrTrjpxR38T68rXtWTtl32Sr22ZET6wd3h7e8XTvlxTLEl8e+3jJiZOdl4wYUnrJqHqXa8+JNbj1h552DKX9jlGod/IMS7EKCAAh+QQFCADYACxOAFgAQgApAAAIyQBZ0cJGsKDBgwgTKlzIsCG2XQ4jSpxIsaLFixgzapS4C+LGjxZpeQJJUqKwkigd7rqUsuVBVsmwlXJJsyAtVjVzztrJs6fPn0CDCt1ZEefNnC5peUSacKhTT7tmMi0pFefUq1grLs36kZZXrmDDHpQqdiPZsmizenLK1idTVh3TXqR1Uq7Fs3Yd0rWatyHftkDFWuXbtyFdRIX9JpZYKu5ihiNLsU3ckfBjhCKFPoYb9bLCUiI9KxRGC69omSstn05W+vTLXZ4CAgAh+QQFCADYACxHAFQATgAxAAAI/gB37cImDJvBgwgTKlzIsKHDhww9YfNEq9SsixgzatzIsaPHjyA5ljLISiCrkChTqlw5S+JBip5Yypy5ciRCVgUt0tzJMyPDUiYhCh1KFKJLhaxKVezJVKZNhqxo7WJVtKrVqwqVxmzK9ePQkrt0dh2LsahSYYiwql0rVNhSsl2vAr1Ela3duy9pbYXLcy3Yp3gDYz3Ll+ZdVhLFFk4ZGOhUwZCvwpwVufJXgUcta44oENvAzaBvCoMUujTCs3VNg6b6dnHZ0lEfqw6t1TXl2X9n06YlLLVuy4nh/r7J2/dwyImPaxYIWHljvc4r5+wbPesuutUFu1WsMjvUgca9NKut3V081Jzm7doMn75oXe4b2z90zF7+0Mkc7UMEq38wLWz19efQdgJWRV+BZlWEIFFJBQQAIfkEBQgA2AAsRwBUAFQANQAACP4AsXmiRQubwYMIEypcyLChw4cQDZbCxmrXLlYRM2rcyPGgp1kgS9Hy1LGkSZMTD1akhfGky5cMP4KcOVEYIpg4cc7cOesStpQ5g3IsxXMnNosthSp9KLPozIEkl0o1WfHi1KsHnToVGRWr14dVgX4dq3Cip6RkXWpdC1IYLbFp05badQltXLLJCt69W9XuXodsAxsV+DdtS7iFr6b0m1iq28ZjJxLUC3mqSIKVr1aFLLhzYJWZr1oM7dUmaceUTwvFuEu11Nauhc6FHTtnSs+4B2dmWVtpbs+nGfceTrz4Rlo+jStPjHR5yYGInUccLb3jyNzVj/7MfvxSZ+4GhSQZ/AyeYvPyTN+iB3t+PUORpt0zvLQruvyf7e8jHChcPitWAQEAIfkEBQgA2AAsRwBUAFkAOAAACP4AsQncJbCgwYMIEypcyLChQ4WesJWiJeyhxYsYMy4sVTAiR40gQ4pcSIvgyJMoQ5ZilbKlS4Wsdpl8SbMmLU+zcurcybOnz59AgwoN2pBVxY81k6JEqrSpSJYSnUrV+BHq1KsXh2rdynUryJi7rGIdq/Bm17NovY6cSbYtQopu4x5kKnds1bpuI2KbhbetzL5uS2JjC9ipMEiF7cJNfFVv2sdEsS5mLNUj5Ms63RIUSzkpR5yY08qNSYtzZ5sVTzfVq1ppqb+tY8tOCHv2S7Ohfao2bXsp4d4njwJ3eWk4SlYfQxvHVnq5c7xgn4v8LD0kQbrVLdK6xDU7Qq3ewySPjAj6p3iD0c9rF6Zb/cHi2N2/FcZbvkDktOLbvy+z/v6VAQEAIfkEBQgA2AAsSABUAF4APAAACP4AS9Giha2gwYMIEypcyLChw4cQZ83yRCsZxIsYM2rUyOrSLlYbQ4ocyVCiSYqlQJJcyXIkq127SrWcSTOhyZuzBHqqybMnQlbCaMn0SVQjzqOldl0qyrQlUKFNoyo8SnUWyKVSs2KrWjXoTq1gH778GJYo17M6y6pVOHboWpZn4+bE9vWt3aBu7apNekml3rKskkH9u1epX8IN5SrGGXQXYsC7BhJ8bHOxZZMCB1LWyspTzM1aZQoDrRUlaalJySK+zLrqzryniYIUdnht69tUX8du2nY3U5l1ffd8Kjxq7aa4k8fFRut4cZqOpSqffjb485qsaEW/XhM4d54wzUlSHx/3q/PvImHCRs/y/Eby8BWzB696vsv19kOmdp+/v///AAYo4IDzpZZYfAiOZx2BD03G4EW0LPhgQr1N2FBaFjL0FH8WghQQACH5BAUIANgALEcAVABkAEAAAAj+AHftwjYQm8GDCBMqXMiwocOHECMiLIWtFK1SrCRq3Mixo0RPBlkJuzirpMmTKFOqXMmypcuXMEsmLCUwps2bOHO+XOiJpM6fQIOqZMiK1q6MHpMqXarR0y5PQqNKtfmQlUCkTLNqzdoT6tSvYGVGtLqL4tazaDda9Bq27U+OIn26nRvTI81LdPO6VLpLrt6/YpPSPJq2sGGGPUsB/qu1KDZWi+metag4clu0VmlBPsz5sEVhZjuL3srqUkWCo1MztbjLtOrXSUdWtvxW9GCssHN/9Eu7rmrHkHv7fr1WOEzdZIMbX6nbYPHlQ5s/FjgbemDpa3FL356QuvVZ3CeeXoUeHiErysvLz7yqXv1zy+0Vkq3OOL7C9/XtJ5wPWD/Dz/n5t19ieQnY0G1zGegQgZcp2FBRwig3lYMPMTghhQ4ldyGGDuEHFIcQ8RcUiBF5iBOJY8lWG4oQ3aUdi2ipeBOMGhWFF1U0NkULW3vlWON4PfqoI0ZCniVidEWqtSNzScLlHUpN2tValFnFFRqVgrX2IpYbOXUll3BhExAAIfkEBQgA2AAsTwBZAGEAPgAACP4AS+3aha2gwYMIEypcyLChw4cQD7IqRatUxIsYM2rESGujx48gL1oMSbKkyZMoU6pcyfIjq5YwU9Ly9DKmzZADb+rcyZPnxJ5AMQoLSpShp6JIFeZMyvToUaZJl0JN6ong1KA1rya9NKur169gw4odS7asWZVDtSLlarat27dtWw4dqbauXZZ07+qklVWvTriAA4v16bfnTK2CE4tNW7ixY4g18z5OObLvZJWSL6e0rPnk084opYI+SUvYo9EmWTFGXVKgVdawtZaOTfJoZtoYK+PeXXQgZ94RZyr+CpuVaOAisdFEnnHgbeYMLV6CvhEwdWy/ryf8rL07ae7eGRxmD1/wMPmFx88bFHhpfHhhFdUnZFXavXdPngICACH5BAUIANgALEgAVABtAEYAAAj+AD3RooWtoMGDCBMqXMiwocOHECMWZLVrl8SLGDNq3DirYylsnjaKHElSJKuCH0uqXMny4Edhj1rKnKmRlcCUNHPq7MizJ7aKOoPO7Em04yVaOIUq1Ulx18mlUGmWIhi1qsyKT61qRVi0a8+PIbeKrVkx6dizD6eGRcu2ISthVNsG9Uq3aEFhWeXKrMu356VdZvXqLYVVMMu+iHneNMy4KWPGAv/GfYy2qUXKFxNrJho2L+axTT1/Fgt2dNuyptGCFT16s2u6cAOntlp4Nmlssm0vPem09evfdafqFut4uNbSxqs+zT0WuHPEBdcm3x17etWKMdE+3574KHPrMk+O4m3OvXxfgeCh8mYt1Lz7vt/Ttzw5WX5O5PZ1os5/H9v4ne8FqNli/OW0yyU5CaigZtUVONNJCLa04ISJweUgTcVd2JJA0mlYUoYeqoRfiCvFR2JEKbHHEIUsOndiSweq+GJEyeA2I0kH3jgSejpuBGKPF4XUIZAR7UekRFMJc+RFNiG1JJLYPQnRW7QEBAAh+QQFCADYACxIAFQAcwBKAAAI/gB3YROIraDBgwgTKlzIsKHDhxAjKixFq5TEixgzaty4kJUwbKw4ihxJciRFYSFLqlzJMuElbKVmyZxJs6bNmzhz6tzJs6fPWQtpoWxJtKjIkBWNKl0akZXQlEyjSi3IiqKnn1izat36M+IuglPDRqV1lavZs2h1XvQIUqxbo1bTyp27VSNbi2/zriz1Va/fkp5g0h1MuCZJp0P/KtboqWLhx3JXsvoKdbFliI1L4b3MueFXimA7izZodbTpg5MFQl7dk2lc1rBvShW4+bRpWm1tm/a0K2Zs2G757qqs+zJS378L+6VcfLTFssnnKk7d3DnZ6GmNf6xdfbHFS9i5soq+250z30vEy/sV5jh8a9up06vPaxG5e9nNJ+ee//f5fZvqscWfd0IhMuBfl/R2oF8nybegVIHZ99uDVD1FoVtIBXahWPFtKNZzHoZFXYhTvaYciah9hmJU3xG2okK0vSiVgzIeVpCEddWokFP76djSdeL5yFBfQhIFJFZFNtRhkipRBJ5PTD60XZQl4UUjlRJFiCVJFm7JUWb4eQkRc2JqVFqZGaXGHZoQncmmRB6VEhAAIfkEBQgA2AAsSABUAHgATgAACP4APdGiha2gwYMIEypcyLChw4cQI0JktWuXxIsYM2rc6HCWx1LYPHEcSbKkSYMUd4E8ybKlS4UgRb6cSdNkxZU1c+pE6LGnz4Iydwqt6bOox120cA5detKoUWwVWTGdKrQUQapYc0bNyvWh068ePe0K2rUsya1m04JdOytm2rcapWJTCreuQ7d28zq8qbcvTGzCHvkdbFAgXcJ5S1VE3JKt46+XQjIeXNHiZI6PMzsVeLlvSrmd65INXXcx6bpWR5/uKvfwamyaYzsG+vqtsKS10+6KXFu278fYaIHO3XXX8Mu/kzsWS9ws2uZY8UKnmnJ6VtfWl17NTlU1d52mv38zFYbIrvLz5y0eF79zPfuZnN+3l08/u2Ws6PPr91i/v///AAYo4IAEFpgddibtp+CCm91nIEeKOfigRt5NGJeFG1WI4YZCacjhQtV9iBEt5Iko0SUSmtgQgiq2OBKLLh4kEowxFuRejThG9FyOMtLiYYys3HYjjlbR2CIrrAQEACH5BAUIANgALEcAVAB+AFEAAAj+ALHRGoitoMGDCBMqXMiwocOHECNKLOiJlbCBpSZq3Mixo0eGGbGVGriL1ceTKFOqLGiR4MqXMGOCJGlSps2bKi8N9ISzp8+NpXYNrPmzqFGFnnYeXco0KEamUIsmpXUpqlWcrITSCnm168uRtEp6HZuSlc6tZNN+BCtWrduJZpW+nQsxKLa2dPMuPMtTr1+Edndx/euX1dS+2BAR1stqIC3Ei/VO3RX5b1bHtCrrZUtU89u4aD3T5Sx6bsvQpd2STu32LOu3bAe/9np4dlqntDrbvjpVmOLdXS+jBm4VbFXiV4XLRr50NXOmoJc/L+p8+lG+1ptSxpv9p2G53YusNg4rPbzNw7rN2xw/XP1NsL7d91Quv2f1+jCj439Pc7/M7+35p9J9AqaEXYFfaZUegh6xAhZkDJ7EXnkRAjVQfBVKeBaFGUpEYIdwXRQgiBN9SCJEoEF4oofbLbjiQxu6+OJM5M2oUW02SpTVXRzmeBCAwsjo449aDRmRiUYapF+SDSHJZIpMNtlflHs9RaVCYOV2JVLgbWkQbkIy2dtvXrKkVY9JwlfmjzoFBAAh+QQFCADYACxIAFQAgwBVAAAI/gB3YcPmaaDBgwgTKlzIsKHDhxAjSlw4qyDBiRgzatzIMeMuWrRKdRxJsqTJhSKxCUN0sqXLlxBZfQwJs6bNmil3sbrJs2dHVsIGpvRJtOjDnDuNKl1qkNUlplChIo1KteOsq1izan16sapXmzO/in2Z0uLYsyNZgaSFti02rXDjYrXI1a1diTtBDr3Lt+HUvoAVOgUZWKncw4j/PirMmKtAxpBLrSUM+SXiy5frVob8eO/mkZhDI7Zo9nPfzqYBp1yZmq9Myq3v/o3d9jVb2nZn4x4LVOjutrp/ix5OPCvX0r/Fzky6u7jz4qSTow2L+7l14nSl857pWXvU4N6Z8+alufm6eefgwy+9BFv994GPA5+f//y4+6oCd3W/XzQ6f/Go/bdUdgIuJYxeaNGn4HyrMVegT7bt96BN6U0IU2/YSFjUghwqaJBOUXUo4nyaWWiUfkuNqOJ5/pnYE3VErSijeQS6eFOEPc2o43UplWjjS+Np+GNJOQ1pE1DtGelShRvt6CR97NGCnFVPVsljfkJKZOWW1rWoZEvMZekQl2Q+R5qDX5oEI0ZltoneQD6mmRZ3crbEZJ0YOeUbnkTChyafGrFikZiAHgWfhG4mCuVAUxaaJ5aOduQJSI1GGpFaCFqqkWS0sKZpnuzF9+lEpZQSEAAh+QQFCADYACxRAFoArQBTAAAI/gB3YRtIsKDBgwgTKlzIsKHDhxAjSpxIsaLFixgzatzIsaPHjyBDihxJsqTJkyhTqlzJsqXLlzBjypxJs6bNmzhz6txZ8hLPnzUFAh1KtKhRkj6PKl3KtKnTpyhZQZ2KMSnVq1izsvQkVatXhaW+in0oDNHYs2jTql3Ltq3bs13fjhUq96rVunjzEvWkF2rYvlkvzRpMuLDhw4gTK17MuLHjx5ABS55MubLlyyNZCcO8lBYtbHE5Qx5NujFnpX9PYyvNuvVhgnxVAxUaWjbO0GZt60xdW3fOzb510g1OnHjv4jmPI395d/nN4c5jJo0dXaZnWsqrq4xNXfvL695pl5YN/xI6+fNuNQ9MjV6lZ9DtVarHxj6+Sd72U1p1zb//a8m71JffSNwNeJKABmZGEHAJnpRdgxAaZV6EClL40YMWalTKexi65N+HIIbYWHMZdlQKbSV6xJ2I/jn3HoIpWuSJZyTGaFEpwngGo40T5UiLMKWwwkqQQhJpZJFIJnnkkEky6WSHPJa4JJFOTtmklVUKmSUrAQEAIfkEBVgA2AAsjABpAAkACgAACEEAsWFjVcpTMlYCsdFayNCTQFq7SpUStjBhwlILSwlk5anUroUIPy4UKTHjQJAYdwnESKsUq5GXGCL0RFLYLlYBAQAh+QQFeADYACzVADkAOQAQAAAIMwBnCRxIsKDBgwgTKlzIsKHDhxAjSpxIsaLFixgzatzIsaPHjyBDihxJsqTJkyhTqkwYEAAh+QQF4AHYACzNADkASgANAAAI/gAffdmxIxG2gwgH7viCsKHDhxAjSpwI8UuEixEclsGYkaLHjyAjWsRoEOEOjiFTqqS4MYLFHQgTXTzZ8WCiL2W+PGqosODBgTuxJVpos+BQhkIJEiz5cKhSgyNbBn050iTHCCVpzjx4sWRVbC8xgr2K9eFIjjcvYrtQFtvFnGqxtTS48YLQrkJL4pUb9+wXhmV8PqoRAaZGwYQXqq0qM4LAuCeRus346KJkrm2/zo140rDEzi3vYn05tiNZvDQXBt37lXRDpxg9vyYY++tMvKEnL8SJ0+DjrZNL5nZ9sKVLtrKLY/yCvDXHnV8jTxxp0PJBmsplW8fW+eH2zl8rT293XvZRojJCdYqu3vXsz8IN34pOHnx+bu6s4z7SKrZx7Pex9QWfVVfRd1ZsN0l2E3oHCcRgekr5BJZS6mEj0FJgIbWgQwrphNNDF6qGU0AAIfkEBQgA2AAs8wDLABMAFwAACJwAAQgcuMKKlS4HrazAxpDhQAAyEDWciA3RQocCu8zayLHjxoYCrVAc2fAANgArOkp8SHEloo4kA3W82FDGQ5YND068+dCKTYGBGiLiSRRAxy5FeXa0kvTm0aYPn0IVKHWqRIZXSR4cKJKkV4sUZZBMyXEFAJkcxU4ku/GRwBWPjq6Yq/HoSQBWsnqteJPm16Jd9DY0O3Ds3MMjAwIAIfkEBZAB2AAsAAAAAEAB6AAACP4AAQgcSLCgwYMIEypcyLChw4cQI0qcSLGixYsYM2rcyLGjx48gQ4ocSbKkyZMoU6pcybKly5cwY8qcSbOmzZs4c+rcybOnz59AgwodSrSo0aNIkypdyrSp06dQo0qdSrWq1atYs2rdyrWr169gw4odS7as2bNo06pdy7at27dw48qdS7eu3bt48+rdy7ev37+AAwseTLiw4cOIEytezLix48eQI0ueTLmy5cuYM2vezLmz58+gQ4seTbq06dOoU6tezbq169ewY8ueTbu27du4c+vezbu379/AgwsfTry48ePIkytfzry58+fQo0ufTr269evYs2vfzr279+/gw/6LH0++vPnz6NOrX8++vfv38OPLn0+/vv37+PPr38+/v///AAYo4IAEFmjggQgmqOCCDDbo4IMQRijhhBRWaOGFGGao4YYcdujhhyCGKOKIJJZo4okopqjiiiy26OKLMMYo44w01mjjjTjmqOOOPPbo449ABinkkEQWaeSRSCap5JJMNunkk1BGKeWUVFZp5ZVYZqnlllwqhc2XYIYp5phklmnmmWimqeaabLbp5ptwxinnnHTWaeedeOap55589unnn4AGKuighBZq6KGIJqrooow26uijkEYq6aSUVmrppZhmqummnHbq6aeghirqqKSWauqpqKaq6qqsturqqy2wxirrrLTWauutnnap66689urrr8AGK+ywxBZr7LHIJqvsssw26+yz0Eb7X0AAOw==" style="display: block; margin-left: auto; margin-right: auto;" /></p>]]></text>
    </hint>
  </question>
 </quiz>
