INTRODUÇÃO AOS ESTUDOS NA EDUCAÇÃO A DISTÂNCIA
É sabido que no EAD, o estudante não possui um momento fixo para estudar, exceto em aulas ao vivo, e acaba sendo responsável pelo seu próprio fluxo de aprendizagem, o que torna esse aluno mais autônomo em relação ao estudante do presencial. Nesse contexto, para ter sucesso nos estudos, o aluno EAD precisa desenvolver/aperfeiçoar algumas habilidades. Diante do exposto, analise atentamente as figuras 01 e 02 a seguir.
FIGURA 1
![](data:image/jpeg;base64,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)
FIGURA 2
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAisAAAFSCAYAAAAza5+8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAI7VSURBVHhe7Z15tFXFne/7z7fWe2+99zrpxCQ+5wEVGsUBVIRmbqDhMRjHhoYwOOAQjWPUaAQZFQyjouKAMipEQJApzJPIJIpRZhLFqMFE0Qwdu975/M6pS+1T+46cq+bu73etWveevWsPVbt21Wf/6ldV/+ACffnll27NmjXu5ptvdjfddJP9VUgPP/7xj92dd97pfvKTn6Tuz2K49dZbLZA3hLQ4WQuUD8Itt9ySqTyh/iDdt912m+qSQuD5+3ckbX8WA+8FZYS/afu/snBLrt76ye32/49vGuBuvvH6fLihEG4c4H58263ultvzcaoaavLO+3LytefJ1xRuvPFGd8cdd7g33nijQCZ5JWDlr3/9q3vyySfdt771LXf88ce7E088UaGccMIJJ7j/+3//r/1N25/FcOqpp1rZOe6449xJJ52UGidrgTz57ne/64499lh38sknp8apq4E65Pvf/769J2n7sxZ4/j/4wQ/cd77zndT9WQynnHKK1aHUG2n7v/JwUu4dLQ68t/w98aur06hD/+mf/imT7Qtp5z2ZM2dOgUzySsDKn//8Z/fYY4+5f/u3f3Pbt293b731lnvzzTdrHDh+x44did9He85vQiAN69atc02bNnWjR482AqxKunx+EL5J+RA+o5oG0rNlyxZ32mmnuUmTJpUsfT6/wpAW75sYyINf/epXrnnz5m7UqFE1yhOOCdNeqnyt7cB9/vznP3ddu3Z18+bNK8l9h/nw95QXPnC/d999t2vRokXZ7+I4NQ2cy+dL2v5vYuCeCYMHD3bnnntu2e+0uOWFmqS7JtepKJTyfJyHevTBBx90nTt3dps2bar03D79pUzT1xVIA2n+l3/5F/fiiy9ab49XKqz06tWrsEUqT1ihOnTo4BYsWFDYIqGzzz7brV27tvBL+vjjj93/+3//z82dO7ewJTt69tlnXf/+/d3+/fsLW6QJEya4bt26FX5JaMqUKa5ly5aFXxJ67rnnXJ8+fQq/sifqzCrByr//+78XthydVq9e7a655hq74N/+9je7OF9b/F9b+q//+i9LB39rU3/4wx/cv/7rv7pf/vKXVb7W+vXrDXCwyGDiqs18qKqwCuFTsHfv3sKWmot8/+d//mezJpRCu3btsrJ4wQUX2NfoJZdc4tq3b29fEX8v+s1vfmOWSsp+dcUzueeee9z555/vzjzzTNe9e3e3aNGiWi/bpdITTzzhfvSjH7lf//rXhS011zvvvGN9+I0aNXJnnXWWu+KKK9yKFSsKeyvWf/7nf9rHxTdBv/jFL6wiLqUOHTrkBg4clMuX+ubv8MEHHxT2/H3omWeesS/p6orn+tJLL1n90KVLF7dx48bCnvJF3gwZMsTNnv3Lwpaj06effmoA+thjjyca1qPRX/7yF3PH+I//+A/3pz/9qbA1XR999JFZL9u3/1f3wAMP5N61dwp7jk75dvQvX0tdQ5p9nfmVwQoXq1+/vl2QymLEiBFWqGpacfzxj390gwYNcs8//3xqwSBjuSYQ8d577xW21o6qCyuHPzvs2rZta/B21113uUsvvdT97ne/K+z9+rRy5Up72en2O1qVGlawSkydOtXdfvvt5veA4xVfHH9PlXFNYYWKl/LSrl07N378ePfCCy9YQ8T7RNdjqSpGr8mTJ1sl/uGHHxa2HL1KBSu+K61Tp05u4sSJdq9YbLDiUV9VJtJFxV9R2r744gv3yCOPWF7XpmoDVngnGjdu4h56aLC76qqr3Lhx4wp7qi+67HCM/ipVU1ihu4QPGOrTAQMGWN0aio/BWbNmGfDzfNG+ffvclVde6X6Re4dKoU8++cTeS0D664CVPXv2mD/cgAHXW7qoy5cuXVrYWzORjhkzZtiHIfXXV62vBVYoKHwJIQoO/fY00h5W2MbXI6GyB83+qVOnuW7duue+st4tbI1Ff9f9999vYOMFFLz77rvu8OHDhS1Hr+rCCoUaBzsq288++8ysBiG0cW87392ZCjA8l927d1cbbsjfzz//vPDriPgiIc8BuuXLl7uLL77Y+gu9+FrYtWu3pbE6KjWskK88923btrmLLrrIXkK2+fxmH+mgAqrMSkWaKDdpDRYVGfnLV0qpVRNY4X4uv/xyd2Wu4cGi4N8NytCjjz7qmjRp4ubPn2/bKhPH7Ny5M/E+pIl3BmtF2GVD+fTlpCYqBaz89re/tbygTgrvjWeFlZbGasmSJYWt6SLvx44da+XTiwoxbAh4J+n+vuGGGwpb8uL94V0tFcTVBqzwEXjeeefZPR48eNC9//77hT35d4g8pHyH6S9P1P9YfkPReNIo1tYHYE1hZdmyZe7UU0+zDy7qKtIYavPmzfZxTB3tRRnq0bOnGz1mjJUhjvEgE8qnmfxME9Ys3g3Od/vtt9mIJv+eUr9yXuqlqrQNxaoOrFA2sbq+9tprdi/cB+9E2FaQN9R9v//97wtbjoh79tcgH/z9vv766/Z+kU4v7uuLL+L7qax9otzQ/laWFi/ifSNg5Yc//KFlCJX4VVdd7erVq+fOOOMMqyjZxj1AdT//+YNGq2QAFcldd99tIwuOOeYY60q59dZb3datW93bb79tw51GjhxpX+EbNmywB0bGUtk+9NBD9jXKNXgJFy5caPdztKourFCAhw8f7ho0aOBuv+32xIuPab9Zs2Z2n3wtYs4jzQj/j9atW9v9AwJ8UT788MPWCJFP06dNs4fL/WCBOHDggDXuP/3pPdYPzDmpzDy00HABjJyPfaSB81KY0MwZMw0M2A+lc71puWtUBfR4dqWEFS+eMS8glZIXL+Z/9PwPu0/fLeAbdqxvDz440CwQWGF45uTvaaedbvGHDh1a1nhT4WHBwDGYstqjRw9rZLHqlEI1gRXuiWc+O6hkvSjXPLOf/vSn9kx4p3xjDcw9/vjjZV9DTz/9tDs/9wwZcUEaee5ADmUR0zXvEHHG5Cruxo0bu29/+9vm7Eh5Ii/JU47lmXIs7xgVeFVVClih7HHvixcvLmw5Ip4RJvB7773Xyj91ly97L7/8st0v5QGfCP5HPAfSRV1w8cVH6gPyjVFbjGLzjRv5yTvENsofviZHa+6vDVjhA61Vq1bW4Ie+UZT9W2/9iTv99Hr2jmCZoj7h/vEnwgJDl+p9991nVgqsefXrN3D/83/+T6tjEA6PpJty4LtbKCN//OOntr8UqimsAGfAJeWTfPV1FG3N9OnT7V0nLRdeeKG1JZQDQA7r00W5D7SGDRtaQ9+mTZtElyJ5wTt2+umnGwT2zMENZQxxbgYQcCx1+TnnnGNWP6axQNSvlEmOPfOMM92Pev/I/e6D6n1kVhdWeLb+Y5P3k3vybgZYZHFeJp1s551EgBqWKMoE9f0tt9yaq//Odf379be2AvcAhg8DK9Qv/E8+nnNOo0TPBu2tb5/Ik36547FkAj60BxxHO0M7z7tUFX/GrwVWMCn+j//xP6zPncBQRkxVVDIUsnbt/jWXEUvdq6++ajfHwyFz8KH4zne+ay8RmUqjw4tC/yQE2b//NTb8jwqJiv1//a//ZZnOHDE4vJL5UCQPigfEy8C+23KQwIOjQB2tqgsriEJAnlx1Ze5lyd0j5A+R0lBQ2EkfQ13xAuf8pB2rx7XXXutWrVpl+3kxeejADubPO3OFAasBXwAcC6hQUInHs6TSoSGmm+fLL//LKh5eJipp8h5fECpjCj1xLjj/Ast3RjtxPCZGrg8cVabaghVeRBoXrECIAnz11Ve7Tv/WyfKTCpQhfvgE0RBjeeA3FTLpIL9omNlPJUBlRd7zxUlFxUtL+QD+qGQoS+FX/NGoJrBCeQXq+bpJE453QCRfbjR8vuuC5wVs8Sxp3Clj/lkCrP/9v/93N3DgQIN4jmNoJBXvqlWrXfv2HSzt5BllCSsD5ZBnCUyT/7w75d1TmkoBK8OGDbPnwVdsmq677jp3/fXXW15QbwEdaNCgh3LHdbayAvzT4PCeUu/4jxbeg8svvyJXtv+Qa+TnWYVOPUMDvj1X5jCD9+7d2/KPrhbqL96fyqx4Fak2YIV0UafxbLl/GlbeRRoNGhj8M2688SZ73tNzZRxRb9EQA/HcD3XIu+/utDrZDxvlw4c6mXJAI/Pyy3Ny9fgFZVacUqmmsIJoSzie95hnw2/qShpOoArwwBpJmmhX+PjlfaSBpz4lLuWHfKC+Jc0dO3a0+mVt7rnz3lKn8RHJc+d9oPEdlTsn9QkfoN/LfUTT1cS5KYPUR3xYzZ0z17Vp3cbKKPVSVVUTWOHDHfERRj5QzqgvuW/ukTLMhw35Qhoo4wwTpn2gjOAPd+edd7lTTj7F0gGoA+jAHflHG/V8rj3FEECbShzaWPKNuoh8xDhBXnEc5YN2m7oYIwLlh3jsq6xu/VpgBZhgzDTn5EsOcy6VBhlFxTj/lSOmbDKHRpOvBPoAqUgAFwrQv+UaJV48Lyq/s885O/cSzraKlAaVh0GB4MuRl4nKjYoGsvMJpnEis5566qmjqnBQTWDFi4cFcdPPygOFTCFUHiYFLQ8WX1qFQVqwLHiRDzxIzkHasKZgheErisJHoSXf+dIiveQJ3U8L5i/InefXRsDhVwQNtK+gKeB0s/HCItLF88JXpCqWhq8KVvjqxwpCZUO5olGeOXOm0TxfV7yQVNze8kDlwReiFwDBPhpmGiQA2Is8BaiLTco1VU1ghedOhck7kSYqFvwKeDeIF8IK7+7+ffvtmfG+ecjk2WChYOgslSG+MJQ/KjfK2j333Osuu+wyg2DymbJN2fDiGlg0q/Jl5FUKWOEcXJf3o1hUaqSXZ+Z9ETys4HDaseO/WdpovLGm8D/g3bdvX4tDfpFOrIq8Q4AeDRflfsyYsWZ5Ce+dPCe/q9PwFKs2YMWL8j9p0tOWbuoV6r+BAx+08sQ7wrW9RZH0khf/+I//WPacqROJw7tGGaFu5T3z7x2iGxtopbEqlY4GVrwol7wXgCm+R9SppAHRqFK38mypE/lY+dnPfmb7EB94pJnGlrqLjz5vaUaUfRpo6kCGFIfASqNMueGjgLaLD8OwrNI+sK287qQ01QRWSAPiufABynvAvZIngCjimXNOPnKxotEWvPHGdgP4n/3sPnvOtMvcK8+edoH8AlaoS6hDaHeAdiwvixYtNnDjHrz4KKKeof6kjvEWTURdiIWF9qkifS2wwsPnIfNgeQDcOA+WxodMWRGY9WkwaGz5cqPyoRsDURiorHj5vKhQeWE8rGCO40VFwAoUCKz07Pkf7v77HyhLMBU3LwUN3FcJK1RuNIwUeu+nQmHii5EuCe4JuKASC31HeFikxZv1EaZb4lFoKHTACg0vsAKUACu+saOgIQoI2zg3/3sKR+QXZE1jDmXzIocOrLzkdLOl9XcW66uCFeCNeyb/IXtMvl5UxpQN0ov4qsBKkWZN4xl0zn19b8+9sF74blD+wxfwaFQTWKFS5EsRa1BxZYVFAIDFpE258g64iHLNvf/mwG/MWgRo+u5ExAcAsMJz4ms5fKeAO95NPhB4frxzWK28aFC89bKqKgWscCxA6c3soXjuNMJUfh5WqL8Q6SHfEQ0J5Zp6AECj0UI+TYA6+/r162d5jmjwMO+HX4H04fNeHU3dUWpYwUJI+rAgINLCc+edBUaaNr3ErLMjR40sa7wR7zPP+7/9t/9mH29ePDMaO0TdwLsUwjx5Tvn7umEFUCcv+WpHvCdAKc+ZOpXy60VdzXOlUeZ9xGoSfvxSN/CsSRtdHrRNod+P70qhLQJyAF8v2hTKDc8AAABMeAZenI96ubZhxbcbPD+sKcAEsMK9+jaHc1EvYB3hmQIab775lhkHBg9+yOpXAIZ7xTKLVYQ2xIMvx1M30SVIuaN8UN+HZYH3j7znvgBG4Na3j+QV5581a7b9Lk9c5yuHFb58yTjECw6skHkkjq+btrmKduWKldaVQ+V5WY7eKCTAyt13/9RulAqZBoevZcAAeuUlpH+d38AKme6/GF555RX7GiBTJ0+ebJlDHxuZy3nr58Dm7aOoPL2qAyvsx4zMg+UB0BjwclKhUqgobN/+9j/Zy0KecV4KPoWGAkPlCsTRHw2YUZkAFDS2VET4NpBHnJ8Xj3viHN5CwgtE483zpSBB2yuWrzBTJY09pEzh4l7ISxpsrDtUYvgJASxfdzcQjRLlBPEyQ/r/8A//YF9SfFVhFSA/qFD4IgCUEV8cdEHyQpImngMvwrq169zB9w9a/pE+Knvgl7yiQQobqaNRTWAF8byoIKkksITxbPAtIX8px75/nq88AtME0Aj6SoWyQj5QYWGJomKnG4gG18NK+NVDPtLY8yHAufFRoaxgsaQSI594lymXVVUpYIU6gMaCcok5nfshL2iQ2EYDRXopnzRUgCkmae6dvEAAmrescA4/aoTyzbMGfqnQiU9XASKdfEDQ5cZ+fGcYkYaV7psEKzxbnj8NG/niJ52jvuDjg3eExhnIJG0exoBdPoR4j2hUeG8Q9T91AqL+oJsMoKPepbueMkX96uOXQjWBFcoo9RT1I2njY5A6grLiLQR85fMRRmOLPxKgSttD2WA/7zvPmTJBHUGa+MjluZOftBm+ziXw3GlvTjnlVHPYpj7hGpybfKe+5r3hedBFRH5hZejd+0dlwFAVVQdW8FEBHrB+3HHHndbe8d5xr7wH1GfcI/UgcfhYpfufOpU82LZtu1lhaYuot/OglrSsUGYBW9wYaHfoYqeskV/kuW+f+LihfqL8kM8AP/mK5W7Tps2Wz4Du7t0V+719LbDCw6JgeOjgAZAwflMoeBhUgIAImUHG8yWIU+ywXOPrza1QNA6FVN4klnPygkGtPBAaZv8FSYNGBURhJnOp1HgpKWx8rVL4vqwELqqi6nYDEZ+Gg0qfQnDTTTcbmJEXABZ+FVQC3Csvobdk0GjxRUyh4CUCHqh8OB8VNPlJnrAfKOOl4Hzkrf864LjFi/IOiry8NEoUKu6Dl4uvc54H98KXCvH/+Z8b2j3xsvE8uF5lqi1YoULmPmmovDDTUmbIMwJ5QuWBhY3GwE/WR5o8vPFSn332OdaX7fOXLwgabho+KkzKCOb+0Jp1NKoprFDZkI/4jlCB0J2KsyBgRcXonWqpqAE18p3reCdkngWNMRYpYJhGljhY5qgM+RrkffSiIuNr3Dt+A298oXNs06YXW7706dO37Au+KioFrCDSwlccIOLz4n//7/9t90eDzDvNO0iekAe86zTCr23IWwSGDh2WS9tNVhb4Asa/AFGJcn+AOnUNEAjMIX5jxaLcUDZ4R7Dm3XDDjd8oWOE+aZwBCqzY1I2+rPH+Y3lt0OCfc/vOtkaU8sIzpt4grVgBeHf4AkZADHmHyFMabMoXeeotwDyHqnQLV1U17Qaiq4F00CBSzr1jJ+V7cu5DlTqR9gV4I88BchpYGmfyibq4Qf0Glnf+feLZAhqUI9/wcizWPcoPZZFyTVkgv/25aWfYT36SX7RpXJv31X80VlXVgRWeJfX/hbm0AtsAGPeIaAuAOFwfKMPkEc/5L3/5q33UUr/z4U454EOI+pXnSx7RrlJnAGA44QO55C1tMefxrgnUs9Sf5PW/5PICoKd80B5jQKCu4vlQfniX+PAinyrS1wIr3LD/QqXg07iG5jXoCyIj+K4H4pEhvAwhBNDvBh1Cwph8aQQ8kHANnyj/2x9LBtOIUQBL5YeAqgsriPzgXuiGKe5W4Z7p64RYSQPi3imAmCjp8qESgeIZsePTS15xPv91iLgOhdjDHvnlv8QRz4B8pCKiMJKXvCCI8wIC5Bfn5Dw8i6pU0JSf2oAV7o17JD9CcV+kAZNmaIqkcvDwing+27e/aff2wAM/j85D/pD3fG3wJUGeVudLqCLVFFa8eA5UfJdddrl95fPlRMUTzpzMNXiHwvcAkW+AHpUQZZ900s1DflAGQmsZ5ZGy4MsM4p0kbylf5Cl5XFnlGapUsOIFuFPx8R4AcVgEeTf8iB7STh6QF+SJ10cffWxpQ1TEBERlSvkmn8gT0uf3IbYB8TwDGiHy4ODBo5vjp9SwgrhP0s07zXMO31Vfb1K+faPJe0p8b40mb3y9TL0W5h0ij3zdxD7ekaMBtmLVFFaQrwN4d8M6jvuj3PHs+EtZ5tlSvnnOpIn0ALT79sVW1LA+Jn/4TT4j6gbKA/v9uakzvHz9ijUq3F5VVQdWSA/PnPsJ21avMB/CNoJrUB/wl3zh/adeZBvH0AZRXjg/9QRpJP3s452gDBEHGGtG+1SwXjJalw9en1eUMV/+OHdVVC1Y4YtVqlhUAtC2942oLVHosSpROV9zzbVu+vQZ9py+ieJFAAi8b8k3SXT7/OhHfSw/v0pRKfLl5rulqisPj1R6vPhUgFSg1YGGr0tUuABW6Kx4NKLcYwWhgaICBUqopKlw/15ElwRfrNIR8fXv/WSkPIBgFaXO/6aXbeoj2ic+qnHPmD5t+lG3T6SZOrNSWMFMhGWFxhhS5a9CMkCUfF0AK/iZ0IjURl5hHaBRgkj5enjrrR25L58/2vXT4n+dgfTToNIlw1c/L1xavK8r8GXEaCjuMW1/bQSeE181vHiY1/naSItXUaAM8PLybhL4svFfPmnxvymBSgbHXyoxyi73nhavOoEyFuYF16CcfdPzwgeeP/34wAq/s16/kn6eHW0OsMIzpbynxc1KIE+wcuAsTzcn9dU3tZzE7dNbZpk7mveRtJJm/4FXLqzwZYxlhXlLMDfTX83cAwrJQL6QP9/73vfMD8JvK45XisB56fvEXwcQoO8vLd7XHbhPuivwq8D7HQtLWryvK3A/X0f+0WXD8FC6LMiftDiVBfLWl6/w/29yIN2M7qPbkneE32nxqhOK0/73kA9h4PnTp/9//s//sd9/b/dfG4H3kikrqDcoI1nPE59+6gvqjW96O8y9lbJ94nw4ATOPWrE1OgErfLUAK3j74iRD3zDOQgrJQN8czmp4WuOkpLy6zNJPAOBwfmZkRlq8LAXyg3JCZYyjHhbLtHh1MfD8ccSjssWZkXcmLV6WAs8fB3ogjt+qMy43Z3/eDebKoowoTy639oQ5fmhfLr20e6beHd+28o4wMtb7vqBUnxUOol9YIT1gpmPkEiMkGIGD2SotXtYCDl6QNfNekEdpcbIWcKjGERsnQpxb0+LUxUBacSalgca5T+UhnyeMWGG0Ytr+LAbKBSPUGLGiMpIPOPTi2+SnEshSvpBW0kydWSUHW/rKpIqF5zQ+K+HEWVkXFIypm2FvUl6MPGBoH6PGsiaGPPbt27da6wnVdTE/B1MRSEfEB58cbJPi4wZ/r7CxzopIM3XmVzp0uS6rJkOX67ooP/RBl3ro8t+zjnbo8t+zSj10uS6oNoYu/73raIYu10XhjlHVoct1UdUauixYqVyClViClViCFcFKKMFKLMFKUoKVrwBW6G9i2u800xWmYKY6ZwhnOO8C8yQwzp7prP2kRVUV1+FcnBNTIoUe0zNDp7wACSal4doMM/aTQ7GdybI4hkyhP7k6EqzEEqzEEqwIVkIJVmIJVpISrNQyrOAcQwanAQegwlh69gEXTHON4yEByGA7s+sBGsWzJ1YkIIFx2TjkEKgUWSPHwwpzMDAD56yXZhXm2Xg7dx9PmCMoDSrrH3BtZj9kTgjGeVdVgpVYgpVYghXBSijBSizBSlKClVqEFSZFA0BYCyicwhvRqLMvdLJjul6W7qeQ+mn2EVYW4AXIqIloJFnrhUmzEJPWTJo0qcyagrCysG4E3tZYghDxOY51M6p6bcFKLMFKLMGKYCWUYCWWYCUpwUotwgqz13FyVr2l4GEhIcMRw3oBhlBABIvjET8UADB+woRqr8tCgphGne6g0DoCRGHRCc/HKJ5hw4bZirMhmOzavdvAgzyoigQrsQQrsQQrgpVQgpVYgpWkBCu1BCvAAZAwM3divyAWviBM6OK7fICVsEGnoR82bLhVZuHNYOkohgvuCX8S9mG1SQMZLDWAj1/MDiDBysP1eejhA6eLCFhhlVkPJtwbsBKuWFmZBCuxBCuxBCuClVCClViClaQEK7UEK3TjUCmFVgr8VzgP/iR07WBpCRt0LB5MjgSYhNuBEo7zQMKNsnAZ4AP0sGhg2G2EOBf+JuGKjnTr+NVVubcQQLDqjBgxwrqhvPUHsWQ2k5kJVmouwUoswYpgJZRgJZZgJSnBSi3BCrAwd+5cgxKv3bv3uEmTnrb/OSf7WeTIC2dXumEYoePhgwYfh1ugxPucsA0rCdCB1YQupRAwSAjXfeGFKYlEeQEmrF4JPKEyh9tZs6zS8F1Gf/nzX9zcOXNtNdu086RJsBJLsBJLsCJYCSVYiSVYSUqwUkuwwslYgZjjAI0pU6aaxYTROYy+YcQN+9nG/qlTp1pcIGXv3n021fLMmTMNOJ544slqDSEmUTjG7t61KwEMdPUAEe+9/75ZZvw1nn/+BeuSojtpe2EEENuBphdy+8Ihz5VJsBJLsBJLsCJYCSVYiSVYSUqwUosOtjTW+KvgO8KoH0AFYdnAIlK8H3jxojJnO904xV08lYmEAB5fFiwxXlhm8J3xVhgsOf4aWGkQ9xRu1zwrRy/BSizBimAllGAllmAlKcFKLcJKFiVYiSVYiSVYEayEEqzEEqwkJVgRrJRU+Op4WJHy4iUTrCSFFTHrsPLOO+8UtkiClViClaQYYOJhhTY5ayLNVYaVHj16FLZI5QnnXGCFEUpSXrxkwMry5csLWyS6RDt16mRO3VkTFW6fPn0Sy2tkXUxG2aVLl8IvCbHcimDliBgIwsCQXr16lbkyZEmkmTqzQlghEl9DHTt2tAZnxYoV9lchGVatWuXmz5/vmjdvbnO2LFu2LPN5tXLlSrdkyRJXv359q5CZayctXpYCeQKktGzZ0iZBXL9+fWq8uhhI609/+lPXtWtX98ILL9iaYWnxshTIk1tvvdW1atXKfme9ziD91KX33Xefa9y4sZUR1aP5epR3p3PnzjaAhG1pcetiIK0MyqHOpO4MXSwSsOLNTyeddJLr0KGDQYtCHDBRYVU5/fTTXdOmTZVXhQANH3vsse7iiy+2Fy0tTtZC+/bt3SmnnGKVMeb/tDh1MfD8SfMZZ5zhWrRoYWUjLV6WAhaVRo0aWf2atj+LgXLSpEkTqzdURvKB9oR359RTT7V2hvYmLV5dDKS1bdu2lvbiXouoG4iZYClALO6nUH7gKwnT5dixY21+mLQ4WQtbtmyxxolJANP2ZzHgv8NXAjMmp+2vy2HgwIHu0ksvdfPmzUvdn7XAXFN8Mbdu3Tp1fxYDecIEoTTOafuzGLZu3eoGDRpkVkmWskmLU5fDpk2brM5kMthKfVZw7JEqFl1mEDDdQdIRNWzY0BaElPJiIkPgP4u+Tfgi9OvXLzG7dNbF3E7dunUr/JIQy7XQOElHxNxfOKdnVdSZGg1UImnocizKj0YDJaWhyxq6HEqjgWJpNFBSfAhr6LKGLpdMgpVYgpVYghXBSijBSizBSlKClVqElcOfHTa/DdbWITCvArPXhuKiBw4csFljwxvAqZdZZJmPoqaNPonbsGFDuZUi12DmXGa1DfWnP/3ZpuP3qzVXR4KVWIKVWIIVwUoowUoswUpSgpVahJVP//ipOcVs2bLV/BXob2NdIC+mxH8il/kvvzzHzZ4929YJYoFC+vPHjRvvXnnlFffiSy/Z2HLAojoCilhvaN269W7BggU2FM4vhIgOHvzA+om5BusATZ482a5BP/qECRPsGI7Hmac61xasxBKsxBKsCFZCCVZiCVaSEqzUIqxwQi5AJmOpePiRR8pWNGZxwCWLlxhEfPzx720FZMAGMAEetm17w9blAVwYYw1UhLBRmTj20Ud/4Q4f/twaBgDEP+DDhw+b8xYe58RjfSLGcHM/FAYsQIAUFh8WWdy5c2cicyqSYCWWYCWWYEWwEkqwEkuwkpRg5SvwWaHhZ9jqjh07Cluc+/3vf++efeZZ99fcA/DCGjJo0EN2rVDEBTaqY+EgYdOmTcsd95gNDwWEPDwwJT7XYEZAL6Bl1KhR7uGHH05kBEOmGNlDQamKBCuxBCuxBCuClVCClViClaQEK7UMK1hSsE6Ew1axbDD3xqRJkxINOg09M79SmYXbAQnmeakOrOBvAnhMnz7djRs3Lvd3hqUD/xRWceahhw+c7ieuDdgQD3EPu/fssRnz/LbKJFiJJViJJVgRrIQSrMQSrCQlWKlFWCFzgZTQ74OLsC4KE0IVwwoWj6FDK4cVzkFFx3TdzNkADL333hEnWWBo1qzZ5h9Dd9OHH35o81ng5Lt27Vpz3OWhhwBCPA8r3orCPezavdv8aQQrNZdgJZZgRbASSrASS7CSlGClFmEF6wbdN0CIFw04mY4/yPPPP1/mw4Jo6OkGAkzCLhrOg/OthxXOQZcRI4Wo9LGWMILHi26niROfSPi40A1EY8lxBj+PPZ44BoCakEvjyJEjy2CFDNn4+utu6dKlVbbqCFZiCVZiCVYEK6EEK7EEK0kJVmoRVvbs2WsOs6FowPFBwbrB9MFACL9xcsVSguWDwMghIAeooXLD36Wqjf9f//oXaxjpvgGGOAfQxPBorgtQsJ9E8//+wv533nnXvfzyy+7VV1+143CsxdICLFX12oKVWIKVWIIVwUoowUoswUpSgpVaghUaakbyFFdIbMciAqhgPeEvFhaC38ZDee2116yLh+HDjNqpbsOPDwpdUJwDvxWWo/fnBShIOHOw+P3cJ9fA8rI6dxwvyosvvuR2795dOGPVJFiJJViJJVgRrIQSrMQSrCQlWKlFywonDE/qRZcKMOGFVQWn17Bx5zi6ZmoyMZsX1+Ec+Kx44Zviu4cAo+L9iPSyneHU1ZVgJZZgJZZgRbASSrASS7CSlGClFmElixKsxBKsxBKsCFZCCVZiCVaSEqxUA1Z69OhR2CKVJ3xdgBV8X6S8sHABK8uWLStskegK5cVjpFzWRIXbp08fm3xRymv06NGClSLRRS9YOSJ6AvAB7dWrl4FL1kSaBSslFD4v7du3z+TS/+WJlwxYWb58eWGLxAi2Tp06mRN41kSFC6zgwC7lNWbMGNelS5fCLwkxyKJFixaFXxLuC0z3AaxUdXRqXRJpps6sEFaIxNfQmWeeaSYoMkshPVx99dWufv36rkOHDqn7sxh69+7tjj/+eNexY0f7Py1O1gLl5IwzznBt2rSxLpG0OHUx8PxbtWrlzjnnHNe9e/fUOFkLPP9mzZq5evXqpe7PYiBP2rZt60466aTU/VkMPXv2dC1btnQNGjQww0GW6lLSSp151llnWa9F6GKRgBXML3wNNW3a1OYhYTgvU9MrJAP9zkOHDnWNGzd2119/vfIqF0j/I488Yg3zzTffbLMJp8XLUiBPBg0aZOWkf//+ZrVMi1cXA1ME8MEDsNxzzz1mUUiLl6XA87/qqqtckyZN7LfqjEetXAAsDRs2tP+VJ4/ajOy8O82bN3cjRoyw9iYtbl0MpJVJWy+88ELrtSgXVugGYqI2XihG8SiUHxjZ1K5dO5tVl5FHaXGyFpikj0qH+WtwkkqLk7VAFwiWJhbU5P1Ki1MXA2lltXO+lpiqQOUhnycAfefOnVP3ZzXgiE3DrDKSDwzeAPaxqjCxaVqcuhxIM3Umfn7yWSmBmOpfPitJ0deKz8qKFSsKWyT5rMhnJZR8VmLJZyUpGmjvs4IfYNZEmiv1WfGwoqHLlUtDl2NRfjR0OSkNXdbQ5VAauhxLQ5eT0tBlzbNSUglWYglWYglWBCuhBCuxBCtJCVZqGVaYHRazL9PmF88Ui5hvgn57fDz27dtX2OpsmnvWCqJ/itltqytAgWn6mcYfcMBvolisysw1MMWzPpHXli1b3OTJk60rh6HI1ZFgJZZgJZZgRbASSrASS7CSlGClFmEFhxggBPB44403DADCiwAnOO6yn4UKgRYmiuJ/JgRi0cHt27cb7OC4WlXRt8UaQDNnvmjn4Npcx6/+jA/F5s2by+5t+/Y3bZVmpvZfuXKle+WVV9yePXvMAZB044dSVQlWYglWYglWBCuhBCuxBCtJCVZqEVZo/FlVmYvw/yOPjCxblwdw4KLhLJY43PHSUkixuCAafIAFkKmqUxHnfuqpSWWAwznWrVvv5s+fn/v/Sxul8/TTTwfXcG7Tpk12DRzdvAWI+WUYwbJ+/foqX1uwEkuwEkuwIlgJJViJJVhJSrBSi7ACmKxevdqOu/HGG93y5UdGg7BIIJ7NobBgMP8E1woFfDDcsaqz9mHRYYhXCAuACRYaEknXDhAVAggAwzhu5kYJt+/atcsmoSEPqiLBSizBSizBimAllGAllmAlKcFKLcIKKxfT/bJhwwaDFvxDgAa6ZvBFAVbCBp2Gftiw4VaZhTeDPwlwEcIKQAHcEMKVlBFjsoEFP1QWeGGyNnxQFi9ebADCQw8fuIcVJt/xYMK97dq9282ePVuwchQSrMQSrAhWQglWYglWkhKs1BKsABFLlixxGzduLGxx5osCsGDZwI+kGFawoAwdMtTAJNwObDyWgx4PK9zouzt3ms8J5wMmQp8WjsWhli4c7pvZ/q655hrr3qE7ikCFGQII9zR8+HCbLY9C4bUzBzaAh2Cl5hKsxBKsCFZCCVZiCVaSEqzUIqxgxQBKvKigfdcP1g+6V9599137jbC6ABb4k3z00ceFrflRO4wm8t0zQMDhzz83QMF6w2ihNJgAQBgRNHz4CLdmzZrC1vx2HjpggUi4d7gFVrCyIOAIPxdGB4WZU5EEK7EEK7EEK4KVUIKVWIKVpAQrtQQrnOzAgQPmsDpv3jwbHkyXEJU0TrVLly51+/fvN98SoAXrCNdgP900Y8eOteO4MbZjFalu4w/cLF36K7do0WI7lsRyTmYPpaJknRp+z5w50ypQupsAE/xj2D5lylT37DPPGnhVVYKVWIKVWIIVwUoowUoswUpSgpVa9FnxwIL1hIqJ/xHdPQADjbmHl3A/2/FrYTsB60lNBKwwPNrDBn4tBw78xtLDNRiezHW5P9+NRByGM2PNYXTSRx99ZNurKsFKLMFKLMGKYCWUYCWWYCUpwUotwkoWJViJJViJJVgRrIQSrMQSrCQlWBGslFSClViClViCFcFKKMFKLMFKUoKVasCKVl2uXJ9++qnBCn44Ul44KgMry5YtK2yR6NrkxWMIf9ZEhcuqy6FzfdY1evRorbpcJGYxF6wcEW4NzBXGqsuAS9ZEmqsEKzjHAitEwmLAX4VkQAyz7tChgzkM4/+S9bwi/YyuOvvss8ssK2nxshQQ/ll+uXOUFq8uBsTUBMAKfmEoLV6WAsKyAqzwW3VG3iLNqNCWLVva/2nxshQQlgVAH1jxI1bT4tbFgEhz586dK4YVvoyBle9+97vuwgsvdBdffLG76KKLFIpC06ZNXZMmTdxxxx3nGjZsaNuynlekv1mzZu5b3/qWa9CggeVRWrwsBfKE8IMf/MCdeeaZ7pJLLkmNVxcDz580H3/88a5Ro0YqD7nA+3H66ae7Y445xn6rzrjY3on69etbvUEZUZ7k03/WWWe573//+5lrh0lr48aN3bHHHmsji0MlYAXzC7DSokULsxj4ocYKycAMuawvRKbee++9ti3reUX66eo4+eSTbSkFJupLi5elQDnhqxGwvfPOO20+orR4dTEsWrTIlt5o166dTR3AoqFp8bIUeP79+/e3BojfqjNednPnznW33HKLfeBQRvABTIublUCdgUXh5ptvdq1atbI5wdiWFrcuBtJKmqkzaU/Ktax4nxUce6SKxWR37du3t3lapLww62JpWrVqVWGLxCzKmDSphLMmQK1v3742RYCUF/NKde3atfBLQs8//7x9IEtHhNNx7969E411VkSaK+0G0migqos5ZORgmxSWOTnYJsVszVl2sGU0ULjietaFg61GAyUlB9ukcMfAwRajAW1y1kSaqzwaSLBSuTR0ORblR0OXk9LQZQ1dDqWhy7E0dDkpDV3WPCsllWAllmAllmBFsBJKsBJLsJKUYKXEsMJw3XXr1lkfLE65/B+K/Rs2bDDnuscee9ytXr26bPuyZctzx413Eyc+YQsL1kSMRWfxxG3btpUliPvHg5h7YiFF1iQKRSEALsaOHWdmtj179tp2zG5+O4WE6fkrk2AllmAllmBFsBJKsBJLsJKUYKWEsAJwAAqskIzzHJURntyvvfaa7afxZhXkF55/wfbTZ71gwatuxYoVBjU4pbJ9x44dtrggx1e3wecetm7daqMOSBAOr4DD+vXr7dzbt2+3B45vCfKrP69du9b2v/nmmwYsB98/aPfDfbGd+2Z+CBY7rEiClViClViCFcFKKMFKLMFKUoKVEsLKxx9/bEN3w8X/WEiQxh8BCIDMBwc/sN+ImTxHjBhhcWjovQAECivwUR2RCCpBhgOiP376qRs3frxBidfy5cvLRqZ89tlnZuXhr9eaNWsMVKhAwhWXOYZjKTTlSbASS7ASS7AiWAklWIklWElKsFJCWPnwww/d5MmTE2DwwQcfuIcfftj+B2YYthiK6ekHDx5sXUahPvnkEzdhwgTr1qmOSAQzYy5ZssR+c/7Hcuf2gAFA7Nq1qwwmgBHSRhr9fgCLdFCBhMfRDUR3UkUFRbASS7ASS7AiWAklWIklWElKsFJCWAEs8BUBMg4ePOh27txpE4FhNaFrh8IHrISNOFAydOgwq8DCGwBs6HbxsMIxWGzoZtqyZYt114TWEK80WAGEQhjBaoMFaNrUaVZhch0PWOzfu3evwQrDCX2h8McJVqovwUoswYpgJZRgJZZgJSnBSokdbL2DKzOVAik/+clPzLoCNOAvgoNr2IjTuA8eMsQ9ngOGUPiGcM0QVrDc4I/iYYVzFivVspI7T2gheTtXSQITNBicE5gJoQTLCzDzi1+MLoMcxMJr+LeE24olWIklWIklWBGshBKsxBKsJCVYKTGseNFlMn78eHNc9SKzcXz1I4AQ0AEsTJ8xo6zyAlCIs2DBgsRN4b/CvfgQ7vPysOJ9VoAVLD1YahAWFGZGBEgQ3UDsZ0ZRRIZMmzbNRiNNmPCYwQziegAM91gRhAhWYpF3gpWkBCuClVCClViClaQEK7UAK8THGXVhDkwADBptoAT4oCuHRh9AAFJeeOEFs6LQbcSMhWzjWowGSuvmqUwkAhABkvifgEWEc3JuAAqQwdmXNQdoNIhPV5DfP3/+Ahu2vDcHXGzz2xnZxPaKJFiJJViJJVgRrIQSrMQSrCQlWKkFWAFQAJDDn+dH0tBoAwfeesE+LC/4hvhtiO4ithEqGyJckXioLCcdwgJzqzB/CufGukJiGYlE2hBL9vt7Onw4v/w2Sm4/MjKoPAlWYglWYglWBCuhBCuxBCtJCVZqqRsoqxKsxBKsxBKsCFZCCVZiCVaSEqwIVkoqwUoswUoswYpgJZRgJZZgJSnBSjVgpUePHoUtUnnCz6Z9+/Zuzpw5hS0SDtPAChPqSXnRBdmpUycbCp81MUqwT58+5ksm5cU0CV26dCn8ktBzzz3nWrRoUfgl4V7BaNpevXpV6jtZF0WaqTMrhBWIDgdUIm7cuNG9/vrr9lchGTZt2uSWLVtmXwOjRo2yZQbS4mUpUFZwdj7rrLOsDDEPT1q8LAXKyfz5813Lli1t9macz9Pi1cXA9AX333+/6969u3vppZdsGoK0eFkK5Mmdd97pWrdunbo/i4HRmA8++KBr3Lixykgu+HqUdwcLHKNls9QOk1bS3KpVK/vAC3stErAC0WC6PfHEE81q0KFDB4WU0LFjR9euXTt32mmnuaZNm6bGyWIAcn/wgx+4iy++2HXu3Dk1TpYC5YSuwpNPPtldcMEFmcoT0kqa69WrZ1CPWTctXpYCFpVGjRq5E044IXV/FgN1RpMmTazeUBnJB9re888/3+oN6g/qkbR4dTGQ1rZt27pTTz3V5jorF1boBmL4LgfwVahQfmBRxmbNmrlHH33UaDAtTtYCq2zTOGFZSdufxcCkiTTWWFbS9tflwNdht27d7AspbX/WAlYELCtY2tL2ZzGQJwMHDjSwTdufxUA9+sADDxjws8BuWpy6HLAs0S2IRbZSnxX6yqSKhRUKEmROGemIGjZsmJggMOtikkIqnblz5xa2ZEfMp9SvXz+bTkDKi3mnADjpiJiPC4CTjgg/Hvy9sirqTI0GKpE0GiiWRgPF0mggjQYKpdFAsTQaKCmNBtLQ5ZJKsBJLsBJLsCJYCSVYiSVYSUqw8hXACl0jFQ21Ymhr2n62+YUMj0Y1gQauHWaIFwWmovMJVmIJVmIJVgQroQQrsQQrSQlWSggrv/3tb22tH38iprzHiY7KiTBjxoxEA87FWZ+HB0CYNm26bfeLDT711CTbjvdvTQRwMHx4/fr1icRxXRZU3L17dwQUhw4dsntlPPvEiU/YcCnisBQATsaTcvdEXrD6cxqMCFZiCVZiCVYEK6EEK7EEK0kJVkoIK0x0RYNOI03G4rHM4n9+vR/mIPGOp4AE3s04GLJv3759tvghN8JIiVU5SGAbiwzy2y9MWB0xiQ5j9LlmaKEhPcAK8xuE5wSupk6dasdwbVZvBpp27tzpnn76affGG2+4/fv2u7feessqXNY7KpZgJZZgJZZgRbASSrASS7CSlGClhLDy4YcfWuOOWIhw8uTJiZWTvXUCffLJJ7Y/bPA/+eSQGzx4sA1x/UvQLcSKzFRwaV1FFYkEvfPOO7bKcggrPHTgB+gIE/3pp5+6sWPH2n6vLVu32lAphpiG51i4cKHBC0AUSrASS7ASS7AiWAklWIklWElKsFJCWGEFZQ8rgAtdKaE++ugjq6ho9N9///1oP+AydOhQg5VQgA3XrwmsUCGmwcqaNWsMVgAKAucGNIApLCyI7fv277eXhsrEFxDOxax6WI7C8yLBSizBSizBimAllGAllmAlKcFKLcEKYEJhCxts5pYYP368TfBCNwxdK+F+Gvphw4ZZZRZux48EgPGwwo3SPYTFY/r06bYOzwcHP7B9oaoCK4hMWPjqQrPCACv4zCDuYe++fTYvRDGs4AsjWKmaBCuxBCuClVCClViClaQEK7UMK2FjzjYmP6JB37Nnj+0PrSVYVgYNGlTWVeRFlxLH+bhAAF02+JXs3bPXHdh/wP3pi/jhVQVWiPPl3740SxCB6/iCwHU4HsfgkSNHWj4gzrV82XJzslU3UOUSrMQSrAhWQglWYglWkhKslBhWmGEP0aAzksZXxlwIPw8C0HH48Odu7dp1bubMmbafB7FkyRIbHbRgwas5wFhi2+mSwYKCFaO6jT8JwkkWK04xrHBvLCDHOQncH/41WFFwvEXAExYdzgHE7M4BFgKeHn30Fzn4+th+hxKsxBKsxBKsCFZCCVZiCVaSEqyUEFZoqFkbxzfSgAZwQtcPxy9dutT8T7BI4JzK/kWLFxsIsB+oOHz4sFlNGEXEcVhZli9fbg+quuI+GE7NSr+hBQRwoaI8cOCA/SYTuDYOwASGW3NtQIX1fTiW80ydNs2NGzfelrh/Iwc0aTAiWIklWIklWBGshBKsxBKsJCVYKSGscALv7+HFb+YzYXiyd1zFYgGQIG6A/XQLhSOHPvvs07LjuH5NBZgUHw9E8OC9tYX7povKAxG+NfjEsHZJCByADNs95KRJsBJLsBJLsCJYCSVYiSVYSUqwUkJYkQQraRKsxBKsCFZCCVZiCVaSEqwIVkoqrEYeVqS8eMmAFSYFlPKiWzHrsMLoOykvwUoswUpS+Hp6WCnuLciCSHOVYaVHjx6FLVJ5oiurffv2NpxayovuNmAFfyYpL+YZ6tSpk/lHZU34fLHMPTNDS3mNGTPGdenSpfBLQgzWaNGiReGXRAPN3GS9evVKDBjJikgzdWaFsOLNT23atLGIVLCM0FFIBqwpDN1u2rSpu/fee5VXuUD6Gfp95pln2rB0IC4tXpYCI96odC655BJ39913u3nz5qXGq4uBtN58882uY8eONls070xavCwF8uS6666z8qA6I19nUC5uvfVWd+6559r/Wc8T6gzq0R//+MeuXbt2btq0abYtLW5dDKSVpXB4RygPoYtFAla8+emMM86wriDMUD179lQoCuTLlVdeaQ0zXUFYorKeVz79xx13nFmcMP8Xx8la8OWkXr16rnXr1q5v376p8epiwKLSsmVL17BhQ9e1a1f7SkyLl6XQr18/q4RPP/101RmF0Lt3b9eqVSt3wgknqIzkAmWCthdL01lnneWuvvrqTJUTX2fCICxsXC6s0A3EEGL6VJlzBMc4hfTANPz0szIcW3mVD8xbQyFjDpu0/VkMdIlRGY8ePdp8N9Li1NXw0EMPuR/+8Ie2wGja/qwFnj+WWCzXafuzGpjNvEmTJqn7shioR1k7r1u3bjYdR1qcuhxIM3UmlpZKfVagG6likVcdOnRw8+fPL2yREF/SzBos5cVQ+c6dO2fStwnHSawJzEAt5cW8TliapCN64YUXzAonHREffFinsyrqzCo52Go0UOXS0OVYlB8NXU5KQ5c1dDmURgPF0migpDR0WUOXSyrBSizBSizBimAllGAllmAlKcFKCWHlL3/5q3vvvfeiRppMfu+991Mbb85N98DatWvtf6/PDh+2fn1WN67pMC2ux/T9rOUTXpuZaen3Yn2gtHvCRM+cICwJEO4nbWyvqJIVrMQSrMQSrAhWQglWYglWkhKslBBWDhz4jRWw8ESIqfRfeGFKtEIxqxxz3g0bNrhVq1bZ/AtMdc+EWWzHWZV1gZ6Y+IRBR3UF5HDulStXlt3Tu+++a/1+rLgMDAEtQBYiDk5MjO9nTSBWa2YoMtfesOE1N2PGTNu+YMF8yzAKT7EEK7EEK7EEK4KVUIKVWIKVpAQrJYQVLA9URMWwwnYyOYQVJk9jsUJggptg3SAWOOQ6jCHfsWOHPRziYXVhnHUx7FQm4nPOV1991e4JeMFS4x37sKBMmPBY2XpGQAnAxPo/XBtwYpgUKz6PGTPW7d27z4ZxHzx40IAHa1GxBCuxBCuxBCuClVCClViClaQEKyWEFSwleHAXwwpQgLUihA1A4Omnn05sA1gGDhxo1wrFSs0MBQYUqiPug2GBWEgAFeAhtNAAKXjhe1hhcUV+h9dhls0pU6a4kSNHlm3nPFiCNm3aFAGUYCWWYCWWYEWwEkqwEkuwkpRgpYSw8rvf/c66TYphBYgBVmi82ceqxVg4gJWwQaehHzZseGSdOXTokJs4cWKNYIUK0cNKKM7F8GICkPTmm2/afTGfjF8dmnvDCoMVhcrEFxDORRcVFpfi8wpWYglWYglWBCuhBCuxBCtJCVa+QlhhO4FuIRr7YlhhEcChQ4cbmITbgRUgwsMK52DCNc7JtOV0G3HOYhEvDVboWpoyZapbunSpWVo4Lz4s+MpwHW9pQXtTYAVryoYcbK1fv16wUgUJVmIJVgQroQQrsQQrSQlWSgwrkydPTpwIASs0+L7LhP10DTHXP91BXkAJ68cAKzwYLyDiySefKgMDIACw2bt3rznvMronBAyvNFjhOCCJ2fDCB85+QIP1SkIoAUiYafORRx6xfEDAzS9fftl8W4qBRLASS7ASS7AiWAklWIklWElKsFJCWPnggw8MSophBYgBENgOADAih4AT7bhx4+wvw4SBFCBi8+bNZuEgDn4hxAFKqtv4cz0sMAsXLrTr/ud//tUtWbLELDJ0+7AP4AB0GOXD/QM2+N3s3r3bhjbjw4JD7S9n5xdcA5CwyHB/WGiKJViJJViJJVgRrIQSrMQSrCQlWCkhrHAyGv9ihduBBipqum34H2AAIBYtWmTQgrByAC9sAwyAlpoKePBdRF9++TerIBmBRMDnxFtY2A58AC5btmyxEUQrV65y+/cfsGPZBzjh48LoJJb4T4MRwUoswUoswYpgJZRgJZZgJSnBSglhparyFhYvGnhCsQ4d+sRG6JRSXBsgwVeFwP9ABYAUwgUTyXlHWy+OpduqooIiWIklWIklWBGshBKsxBKsJCVY+RpgpS5LsBJLsBJLsCJYCSVYiSVYSUqwIlgpqXDgBVaYTE7Ki5cMWGGpAikvnMZ58fCDypqocIEV5kCS8ho9erRgpUj4PwpWjoiBHUxaCqzQJmdNpLnKsNKzZ8/CFqk80a3Uvn17N2/evMIWCQtTw4YNbdkDKS+cuVnuHAtc1sR0A3379jUndikvRiF27dq18EtCTIPRokWLwi8JYW3q3bt3orHOikgzdWaFsALRMSrm+OOPd1dffbVZWBTi0KNHD3f55Ze7k046ybVu3To1ThYD+fKtb33LtWnTxv5Pi5O1QDk54YQTXPPmze0jIC1OXQw8/6ZNm7rTTjvNderUKVNpLy/wpdy4cWN33HHHpe7PYqBcNGvWzH3nO99RnVEIV111lbv44ovdySef7K688spM5Qtp9XUm1ujQxSIBK5jx6WfmhXr44Ydt6nnmHVFIhlGjRrmHHnrINWrUyPXv39/yKi1elgJlZcSIh92JJ57oBgwYYF+QafGyFCgnDz74oJUTukP4EEiLVxcD0xDwwXPJJZe4u+66y3w10uJlKbCUyGWXXWblIW1/FgPlAmCpV6+eykguUI8OHz489+78u7vwwgvdsGHDMtUOk9YhQ4a4c88919YJLBdW6AZiXhEqGZxcCHR3KCQD+YJ5H5+VmTNn2miirOcV6cfpmG4g5rsBfNPiZSmQJwzl79ixo02MmKU8Ia00zr169bJpA6hb0uJlKZAnVMaYuPmtOiPfxuDbhM8KZUR58ifzh/TuGKyXl6U8Ia2k2fv5VeqzgilGqlgMh8ZnZc6cOYUtEsPUcbBdsWJFYYvEPD10g8yaNauwJTvCSbBPnz62SKiU15gxY1yXLl0KvyTE5J3yWTkiGmj8vQB9PyN7lkSaqTM1GqhE0tDlWJQfDV1OSkOXNXQ5lIYux9LQ5aSwwGnosoYul0yClViClViCFcFKKMFKLMFKUoKVEsIKfUtMjR820ixiyOKGM2bMdB99dGTRQi8adxp25iVhIUMvjnvxxZdsenu6Vmoi7oNz4kfiE8c27vGFF6bYys9pQMH6PzNmzLDGNZxpl+UAWOF5zZo1hS2xBCuxBCuxBCuClVCClViClaQEKyWEFSpgv2AhYgFDHHOZ/Il1dSh8IXjQb895WQcov/9ZW8cHWHjiiSfdW2+95TZseM0eUAgyVRVDrgESfCV8Hx8JptHcvn27mz59uk3O5UUcFjTEORYwAUqefvoZm/KfOULmzp1raxkxuRmOkWkFRrASS7ASS7AiWAklWIklWElKsFJCWAE+cJ7zjTTWEW+FwEKxfPlyt2rVKvvNwoBYU7Zu3Wq///a3L3MA8aYNbWQyIL/wIcDx2muv2Q1W16mIawJCjELxx5JIgIK/eBUDH/5+ASkq0n379pX9ZnI37vkXvxhdtiAiXslYiw4cOBABiWAllmAllmBFsBJKsBJLsJKUYKWEsIIlBdDwJwIW/P9caNmvlpnlArFQIFaYsEEHDgYOHGTXCgUAjBs/3sClOuLaWHUWL16cAB3OM/Hxie7+++83aPLCgsKcFxQKL2bZJE0jR44quz7nBcKw2oTdREiwEkuwEkuwIlgJJViJJVhJSrBSi7Dixe/169e7yc9NtrHiDFmkW6UYVmjohw0bbpVZeA66gCZOnFgjWKFCLIYVAIPtU6ZMsX0Ay4YNG9yePXus2wrfG8S97d23z9aooDLxBYRzASrr1q2LrD2ClViClViCFcFKKMFKLMFKUoKVWoYVLoCvB/OO0C1EA068LVu2RLACyAwdOtTAJNwOrAARoWUDJ1mcXbke3Tl0QRWrPFjx4n6eyF2L62JB4RwhrCBghfH+jz76aFkBAXbomgLABCuVS7ASS7AiWAklWIklWElKsFJiWMGXw58ICJiTAxUadRrxUPh94Mjq/UDQRx995AYPHmyVGbO/euFDQsH1YAAE0GWzf/9+c8bFdyQEDK8QVvifdGAN8XH5DRj535yTyZlCKMFfZcmSJTblL/ER0ESGYYkpBhLBSizBSizBimAllGAllmAlKcFKCWGFIcJ0mfhGGsi47bbb3KJFi8zHA2jBeoHTK6NxcKJlrRgcb2nImIabCox9ONpyDKAxbtx4q9yr2/iTIBxovYMtv998803zS+GaDE8GmIAURgwBTnRPUSCAGqxB/A9ELVjwau7leda6ixhSjVUoDZAEK7EEK7EEK4KVUIKVWIKVpAQrJYQV4mHl8MKyAnAAH4z6YTgwXToHDx40KwwXxH9l7dq1bvXq1WXTb2PRADI4dm0OGvbs2WvbqytgARDhWh4cgBbug2uyNgkWHiwlXBtrDmkAaIAWnIG95Yd9pAOo2bx5s3UhpUmwEkuwEkuwIlgJJViJJVhJSrBSQlgpTwCCD2kNODeRlvlYLv6ce0C1Ia5XEUwAJ9xvsRixFGZUsQQrsQQrsQQrgpVQgpVYgpWkBCtfAaxkSYKVWIKVWIIVwUoowUoswUpSghXBSklF1xewwoR3Ul68ZMAKM/9KeTFzMi8eI9myJipcYIU5kKS8Ro8eLVgpEv6PgpUjwl2BSVeBFdrkrIk0VxlWyCSpYtF11b59e5v5VsoLC1PDhg3LZi+W8iPnOnfubBa4rAnn9L59+9poOikvBhR07dq18EtCTEvRokWLwi8JYW3q3bt3Jq32AAp1ZoWwAtExxPeUU05xl156qbvssssUygndunVzp59+umvZsmXq/iyGyy+/3H3ve99zrVq1St2fxUA5Ofnkk90ll1xi+ZMWp66Gpk2bujPPPNOgPm1/1sIVV1zhGjdu7E466aTU/VkM5Anvxg9+8IPU/VkMtL0XX3yxO+2001z37t1T49TlAMyfeuqp0QdeAlYw4wMrTZo0sb5V5iLhr0IyMAx72LBhrlGjRu7aa6+1ieQw76bFzUqgrIwaNcqdeOKJ7qabbrJJ99LiZSlQTh566CErJ1gY8OFIi1cXA/UI3ck0RPfcc49NI5AWL0uBbjEq43POOcd+Z71+pc7E0tSrVy9Xr149KyOqR/P1aI8ePdxFF11k835Rj6TFrYuBtI4YMcKde+65btasWQnLUmo30NVXX21WFkbJ8FchGcgX5mRp166d+SIAeWnxshTIE5YzaNCggc23g/kuLV6WAnnCZIYdO3a0lb+zlCeklbqEhogpApimIC1elgJ5MnLkSDNx81v1az4P8M9o3ry5ykgukB+MROVjD2BhSo4slRPSSpqpM6vks0ImSRWLhhnzNhPKSXlR0HCwZSI+KS8mR+zUqZN9JWRNNEJ9+vQpm1dJcvbl3KVLl8IvCbHMiXxWjghomzRpkoE+DXjWRJqpMzUaqETS0OVYlB8NXU5KQ5c1dDkUpm6NBkpKQ5eT0tBlDV0uqQQrsQQrsQQrgpVQgpVYgpWkBCslhBXWBnrllVfKTsRfpqjHQQqTHvtDYdZav36DmbYYzui7Ceg2oGFj+zPPPmsrHNdEnCe/DtGbicQhEr5gwYJotWYKxKzZs91TuWszzp/VmBFDklnlGRM229NWeUaClViClViCFcFKKMFKLMFKUoKVEsIK6+jQmPsT0cfEuj5M/rRp0yb3wgsvJECGNXrYxoKGVFwLXn3V1t5Zt36dmzt3rm1/86233MyZL9paQdVt/IEh1iTCsRNwCcUcD/SbA1NeZAa+JmvWrHU7c9dmH8BEulj0cOPGjdbPDgAxqiFcGdpLsBJLsBJLsCJYCSVYiSVYSUqwUkJYYaIrJvLxJ6KxBhgQ1pGpU6eW7WMBQSwVfqFA9P7BgzY8adJTk6zR99q9e48V3GLgqExcC1AqhhUSjVf1449PdO+++24ZVOBtPHbcOHOS9WIxRSZ44758ASH+7NmzDaDCTEOClViClViCFcFKKMFKLMFKUoKVWoQVBKwsXrzY3X777W7Dhg2Frc59/PHHZrUIBSQMHjzEQCIUADB+/IRqe0BzH1SIXN/DCveDxQSLzq9+tcwsLB4quD7ppMsHsX3f/v3W7cOcKeQD4lzA1/r16yOAEqzEEqzEEqwIVkIJVmIJVpISrNQyrNBg46tCw86cEsShSwhrBX4qYVwaeiZVozILt//+97+3bhcPK5yT87z++usGDZs3b05YYrzSYIV4QNLBgwfNarJv3z4bv063E3G5Tggre3P7gRUqE19APKysW7dOsFIFCVZiCVYEK6EEK7EEK0kJVmoBVnwjjRUjbMzXrl1rDRbwQUUFNIQNOt0wQ4YMcROLLCt0GeGkG8IKAIQPCRAE/FQGK747im4hrgGA3HffffaXTGBhOe6/2LKCgy1pYvbAEFYAHa7vz+slWIklWIklWBGshBKsxBKsJCVYKTGsTJ48uayRBgBmzpxp/3MORgpt27bNfv/tb1/mIGKJW7lypf1GzGhJRTZzxgxzvkXc1OrVq9z8+fMTYAAwcPOABX/Dm/diG34loc8KVhQaCirKKVOmGHT4+8VhlnSSDgQcTZs61aCEGSZZURlxvQkTJph1phhIBCuxBCuxBCuClVCClViClaQEKyWEFfxQXn755bJGmsadEz/xxJO5TH7KRtpgPcEasmHDaxbfDwcm4IDLdPVAANaMpyc9bccxGsiDQnXEfeCTApAUW0AQ3UdcC0j55exfut/+5rc2AonuKaw+VKoMb6aQAE8UFO6TrqJly5alApJgJZZgJZZgRbASSrASS7CSlGClhLCC9aK4OwY4Ybgv3SnsowEHSAAVxF/2AwmAgxf/s23Xrt1lcWsi7h1rSjE48BtIwXrCfR84cKCsAODHkr/2LjvWC/Dx90rBSZNgJZZgJZZgRbASSrASS7CSlGClhLAiCVbSJFiJJVgRrIQSrMQSrCQlWBGslFR0V3lYkfLiJQNW6DqT8sKfK+uwgrO7lJdgJZZgJSl6ATys0CZnTaS5yrDSs2fPwhapPNG1xKrLDIWW8qJgNWzYMOFMnXUxmo0VRLMItfiD9e3bt2wpC8m5sWPHatXlIjFYQ6suHxGWevwpe/funeqDWddFmitddRmiw6n0oosuspdq3LhxCimB4dWPPPKIO++889wNN9ygvCoElr8/6aST3C233GLQmxYna2Ho0KFWTq655hqbBDEtTl0MpJUvQ76Y77//fhtVlxYvS4G69corr7TykLY/i4FygfXtzDPPVBkphNGjR7tevXq5pk2bmiUuLU5dDkwfcv7559vs8aGLRQJWMOPTyJx++unu+uuvt4Z4wIABCkXhxhtvdP369bN8wqSrvBpQlv5jjjnGvhwBluI4WQuUEywLp512muvQoYO79dZbU+PVxUBa27Zta92CV199tbv55ptT42Up/OQnPzF4O+WUU+y36owbrFzQnX7sscfa/8qTG9x1113n2rRpYwDHRw71SFrcuhhIa//+/a3OnDVrVvmwQjcQdEtjs3fvXoVyAqOIWOSQiod+eUYPpcXLWmD9pXr16tm8Nvv370+Nk6VAOWH4fqtWrcwal6U8Ia1YlS677DK3dOlSy4u0eFkK5AlWJhqitP1ZDJQLrNSNGzdWGSkE6lFmeO/evbs5p2cpX0graabOrJLPCuZbqWLhsczXMhPgSUeEz8rq1asLv6QPP/zQde7c2eYlyprod8cCSSUk5YWZu2vXroVfEmL9tpYtWxZ+SYgZ1+key6qoMzUaqETS0OVYlB8NXU5KQ5c1dDmURgPF0migpDR0WUOXSyrBSizBSizBimAllGAllmAlKcFKCWGFExC3PH322WepDTgz1GIWLxZr9LDo4dGI63FP/rr8ZWFEZqGlwQgTHeq9996z2XdDMXSK+TH8QodpEqzEEqzEEqwIVkIJVmIJVpISrJQQVqiAGRtfDABkMisf0wcZ7gNennvuOVvscPr06bnC+WzZlP08lJdeeslNnTbNHDNrMq6cIdevvfaarfbsjwc06DNnccMtW7ZE9wqMMJQQj+Pnn3/B1gbinoAb7gkIod9wxYoVqfckWIklWIklWBGshBKsxBKsJCVYKSGs0NAzj0IxALAWEN7uOJH5BhxooMEHYjiOAFQACDgdbtiwwawbrNlDnCVLllQbWIjPYoUAhz8Wr2IACatN8QNnQjdgi5WhWZsI72sgyq8GvX37dpvMi5WcWdAwzeojWIklWIklWBGshBKsxBKsJCVYKSGs0JVTbD2hK2XO3Lk2TBFI8Pto6PkdZjpxBw4cZNcKG3pg57EcBGEpqY64FsAB7PA/52TI6PDhw+2hAyZAixfXZyI3LCleb731lpsxY4Z7+OGHE7BEerZu3RoBlGAllmAllmBFsBJKsBJLsJKUYKWEsELD//zzzydORPcJ3TgAB/sAAVYyZvViumPCBp11dYYNG26VWbj90KFDZrGpCaxQIQIrHkCACeY/AWKwunAPWHmAJ+6R62BhQdzDvv377aWhMvEFhHNt3LjRrVu3LgE2SLASS7ASS7AiWAklWIklWElKsFKLsELjP2LECOvCWb58uVk0gAJAgd/FsEJDz6Q3abCCH4mHFc4P7GDxAISYfpdum2KlwUoozkc3D/DCHCCsVVIMK3v37TMflWJYwRdGsFI1CVZiCVYEK6EEK7EEK0kJVmoRVv74x0/d/PnzzZGVvwMHDrTGHBjwviNhpue7gR50EyY8VtiSF6OFuL6HFSAAKwyTSgEazACZNkKnMljh2sAKfiiMEOI648aNt/Qijt/+5pvmbPvIIyPLtnMfOOjiyxJmGhKsxBKsxBKsCFZCCVZiCVaSEqyUEFZo9EO/FBprMhiQACwmTnzczoV1BbChKwXrCnEYGYSlBCvMsmXL7H/8QYhLHPxDqtv4cx84wy5cuND+BzJw6gUyuCesKTx8uqWwzAAsM2bMtOsjHHzxYcHiwouDNQUBSFQuWHyKJViJJViJJVgRrIQSrMQSrCQlWCkhrGAZAUDSGunPP//Cvf7665bhVFJ0BfE/I4CAEQLdKlwLkKCbiKXk6YLhnMWOrFUR9wEUcT0SR2DU0as5eMERmMYTwOKa3AeWFeAI59knn3rKupi89QTnYaxDT+QKCyBFN1RaOgUrsQQrsQQrgpVQgpVYgpWkBCslhBUaZzI0TV9+md9HHLqBvF8IF8VygbUi7KohLs65dBcdTaMP5HDe8BxYRDgv1hzEPiDDX5/twAgNSigsL+/mtr///vuFLbEEK7EEK7EEK4KVUIKVWIKVpAQrJYQVSbCSJsFKLMGKYCWUYCWWYCUpwYpgpaTC8dfDipQXL5lgJSm6I7MOK++8805hiyRYiSVYSQqfSw8rtMlZE2muMqz07NmzsEUqT3RvtW/f3s2bN6+wRaJgNWzY0K1cubKwRcJXqlOnTpmEWnzR+vbta92/Ul448nfp0qXwS0JM2tmiRYvCLwlLPb6dvXv3rpEP59+7SDN1ZoWwAtExz0nTpk3tL19GCnGAeseMGePOP/98d/PNNyuvCoG5a04++WR3xx13WEOVFidrYeTIke6CCy5wAwYMsC/ItDh1MVDZ9unTx7Vs2dINGjRI5SEXeP5YrSkPafuzGFjOpH///q5+/fr2f1qcrAUMBkB+s2bN3Pjx4629SYtXFwNpZbke3hHmVQtdLBKwghmfjDrttNOsAF177bXummuuUSgK119/vZm3Tz/9dDNXsS3reUX6Cd/97ndd586d3Y033pgaL0uB/ODr6NRTT3Xt2rUzsE2LVxfDTTfd5Fq1auUaNGjgrrjiCnfDDTekxstS+PGPf2wNEEDPb9UZ1xrEt23b1h177LH2v/LkWmt7W7du7erVq2fQQnuTFrcuBtLKRw4Mwrxn5cKK7waiT5UROgrpAbM2E+DRz4o1gRFFafGyFpjrhheMCQPJo7Q4WQtr1qwx6wLmf0bCpcWpi4G0Dh482P3whz+0iRVVHvJ5ct9991lDlLY/i4FyweznjRs3VhkpBOrRIUOGuG7dutmadVnKF9JKmqkzq+SzgmOPVLHIqw4dOrhXXnmlsEVC+KwwCZ+UF/P2YGmaM2dOYUt2RLdHv379bKJIKS/M+jRC0hExFxaNk3REzDuG9T6ros7UaKASSUOXY1F+NBooKQ1d1tDlUBoNFEujgZLS0GUNXS6pBCuxBCuxBCuClVCClViClaQEKyWEFYYW0ViHYgr+tevWudc3bUpdbJAGnb44Kq6wcf/P3LmY6h6/j6MRI5mYkbYYHEg40+uHifbiPt94441oBlvSsm3bNht2Wp4EK7EEK7EEK4KVUIKVWIKVpAQrJYQVKmD61PyJaNxZT2f9hg0GJJwn1Ce5hp01eFhokHgMUWOeko8++siux6KGc+fOdU9Pyi92WF0BKuvXrzdfiXBcOvDCkEnWDSoWzjxPPvmUNax4Hc96aZZdG3AibX6RxQULFqSu5CxYiSVYiSVYEayEEqzEEqwkJVgpIawwKyfx/Il+98Hv3JjRY9yBAwcMHEKx0vHixYttFWQWD8TKAdQwD8OLL77kNm/ebGvx4Ii4fNlyg5nqToRDfM4TggUJBjaAmGIBSgAJYPKHP/zR7puM2bJlq6UL4GKGWjyTgR3urViClViClViCFcFKKMFKLMFKUoKVEsIKjTce3L6RBlaGDh3qZkyfYQUvnMEUQGHbfwYQA8A8+OCDbsKExwpb8mLhQa5fDDyViQSxujNQ5EGHIaPMcTFhwgQ3ZcrURFcPliAmngktJlSo06dNc488/EgCllgVmmHKxQAlWIklWIklWBGshBKsxBKsJCVYKSGs0K3CXBr+RMAF1gkCPiDMPMd6IEDN9u3bzYoSNug09MOGDbfKLNwOrDBvSU1ghQoRWEF0/zzwwAPu5V++bBCD/wldT4DT/v373cGDB+06fkVo7mFfbvuzuZeGysQXEGBm48aNbt26dVFXkGAllmAllmBFsBJKsBJLsJKUYKUWYaVY+/bts+4TnGbXrl0bwQpdLFWBFc4PbEyfPt0sOfiWABrFKoYVupWYkOrzw3kYQVh72E+3EMBSDCt7c/dM11AxrLz22mt2jGClcglWYglWBCuhBCuxBCtJCVa+QljBeXXKlCl2PuCCuFg7vIAVuoG4VngOzss6Ox5WgACgwM/8yeRSaSONimGF89PN48/NebZu3Wr7uQ9ghv0UCkQ8/FVefnmOG/nIyLLtAAp+MFiJioFEsBJLsBJLsCJYCSVYiSVYSUqwUkJYYUgvVgjfSGP9wJl1//4Dbs2atblzPO7ef/99995771nXEN0wnBdwIQ7HYnHBr4SCyqggnFmJs2PHjmo3/iQIp1hGG/E/sMOMoS+//LJ1/dAVxXTn3A/WHq7HfgL7cbRlP/c2dcpUgxqsPJte3+TGjR1nYFIswUoswUoswYpgJZRgJZZgJSnBSglhBQdZAMQLSwa+HXPnzrOGCgsIDTgAglUEeNi0aZObOXNmDmpmljmscr0NGzYY6NDFA1TUpOHnGA88/nhgAhiaNm2amzdvnu3DUsKoIfbZvDA5YGI/971z57t2LPCyatUqN3XqVLfw1YVlaSmWYCWWYCWWYEWwEkqwEkuwkpRgpYSwQuNc7MPBNrpxwu4eMp1zemHZwOJSLCr0iiZgq4pIVJgwBCRh2WG4tBd+Kj6e3//RR0f2I7qa2E53UXkSrMQSrMQSrAhWQglWYglWkhKslBBWJMFKmgQrsQQrgpVQgpVYgpWkBCuClZKKri9gBb8YKS9eMmCF2X+lvJhAkRfvpZdeKmzJjqhwgRUc1KW8BCux8GEUrBwRFn+m2gBWwp6JrIg0VxlWyCSpYpFXHTp0sBl3pSNq2LChLXsg5cVcQyx3jjN31sQXc79+/czvS8pr/PjxrmvXroVfEmJaipYtWxZ+SQiAA/SzKurMCmEFomPo8JlnnumuvfZad9111ymkhOuvv9717dvXnXXWWfaVlBYni4F8OfbYY12XLl3s/7Q4WQt9+vRxZ5xxhoHtgAEDUuPUxcDzb9u2rTvnnHPcVVddpfKQCzfccINr0aKFq1evXur+LAbKBRbqE044QWWkEK655hp7d+rXr+/69++fqXwhrbStMAiTy4YuFglYwYyPZeXss892P//5z93AgQPtr0IyDBo0yN1zzz2uQYMGrmfPnraNeWOK42Up+LICrPBFwPILxXGyFsiTu+66yyqdK6+80g0fPjw1Xl0MpLV79+6ucePG7uabb7ZJGtPiZSmMGDHCvhj5yOF31usM0v/QQw+5yy67zJ100klWRlSPDnT333+/u/TSS12jRo3cz372s0y1w6T13nvvtbaVrvNyYYWuDdbSofDgk8HwXv4qJAP5guNk69atbfI7nG3T4mUpkCcMH6ciZqg4w9vT4mUpkCfM/8OX4+TJkzOVJ6R1zJgxrkePHu7111+3UYJp8bIUyJNhw4aZlS1tfxYD7wgfyE2bNlUZyQVfjzLvFxZJupHZlha3LgbSSpqpM6vks4K1QKpYDIFu3769mzt3bmGLRMHCZyVcyDLrYiLETp06mUkza2LJDUy6zD4t5UUjJJ+VpAB5usekvLAmsEQNC/EWL6CbBZFm6kyNBiqRNHQ5FuVHQ5eT0tBlDV0OpdFAsTR0OSkNXdbQ5ZJKsBJLsBJLsCJYCSVYiSVYSUqwUkJYoaHeuPG1qJFmO1PYhxfwYqVjhqhNmz7d1hLyoiJjoUOm4mdOipoIsxHn90MkuT5T9zONP9Pp41fC/4x2CrV+/Qa79qxZs62/DJEm5gnBNMlwU/IkTYKVWIKVWIIVwUoowUoswUpSgpUSwgpT5j/zzLOJE33yyR+sn401eIq1b98+y3wmhwIiABMWLCQAMMALqyIztvzgwXg6/srE1P8cTyMJuAAPrPHDvRBYx2jIkCFlKzZTGJYvX24LH3Jt1ipiEh6OeXXBq27lipW2nfWOnn76mdQCI1iJJViJJVgRrIQSrMQSrCQlWCkhrORXXX6u7ER4ueNAyCgQGvFQWCwYghRWWKx8zEv73HPPWWXuBVSwgGDxukOVifsAfBYtWpR6LPfFoob+fvE6J52sZYTYDrgsWbLEPfLII2VrApEfU6ZMTSyQ6CVYiSVYiSVYEayEEqzEEqwkJVgpIazQyNN94htpIAPvXbz/n3/+BdvnoQFrBdtDATfMVcK1QgE248aNj7prKhMJokJcvHhxAlb4f8XyFTlYmpV46B5WSC8iHXv37TN4GjVqlBUWhJVm/fr17rXXXosgSLASS7ASS7AiWAklWIklWElKsFILsIJo+LGG4ONBdw9+IytW5AGB7hUAgu6h8KI09MOGDbfKLNwO2DCDbggr3BOWjkOHDtlxaSCTBisABHNc8CL4VZfpBvJdP48//nhZt5CHFbqhqEx8AeFcgMq6desEK1WQYCWWYEWwEkqwEkuwkpRgpZZghQlcAIywMQc6xo0bZ5AAMBRbVrCgMMMpx4UCSri+BxJudPfuPbZY4KxZs2wdng9/96HtC5UGK3krzbjEuiRYSnDipRsrhBUUWlZ8AfGWlQ0bNghWqiDBSizBimAllGAllmAlKcFKiWEFSwpixjlgIlxZdd++/eawigAP9ocVFhU4U09TSIEdL/xOGL3jwQAIoMvovffes2Nw7P3zn+LROR5W8FkBMDh+/br1ObhZUIiRlJ9dk7+IY1599VWbzOzhhx+2fECcB4A5cOBABCSClViClViCFcFKKMFKLMFKUoKVEsIKgMEoHhppTkaFjKWCUT5Tp04zSwqzVjLN9qZNm6yxx4rihxLzINiG4yrX46YYXgzgcO7qNv7cA7C0dOlSO5bZZemaAihCsZ0ZZ7GubNq0OXfPE+2en3tuci49U8waw9Br7pXtvETcm/dhCSVYiSVYiSVYEayEEqzEEqwkJVgpIaxgLfEjaRCNNf4qAAMVk+96ATxY56B4/549e2w/YmQQPiTsY66Umojz06XjR/FgKWGa82JhKeHeiEucX//6ncI9vVNm4SFt3KO/V3/OYglWYglWYglWBCuhBCuxBCtJCVZKCCuSYCVNgpVYghXBSijBSizBSlKCFcFKSSVYiSVYiSVYEayEEqzEEqwkJVipBqywrLtUsXAsZtVlpuSX8qKbDVhhdmApL5zDmYOI0WxZExVunz59rJtXymv06NGuS5cuhV8SYhCDVl0+IlwU8Pvs1atX6lQddV2kuUqrLuMoe9lll5mvCUOP+auQDMz5gnNw69atbVQU/jtZzyvST8Ncv359m80YmEuLl6XAEP433njDtWvXzuYawsE7LV5dDIy0YxqAq6++2uYpwhKZFi9LgefPsh8dOnSw36pf83Xp2LFj3cUXX2z+gWlxshR8PYoF7oorrjDLLPVIWty6GEgraabOrBBWIBpg5Xvf+55r1qyZ0S7mOYVkIF/InxNOOMGde+65ZduK42UpkP6WLVu6b3/7265Ro0YGcmnxshTIk+bNm7tjjz3WLE5t2rRJjVcXA8+fNPOONG7c2LVq1So1XpZC27Zt3Zlnnum+//3v22/Vr/ly0rBhQ6s3VEaO1BkNGjSweiNr7TBpbdq0qTvuuOMia3QCVugrA1YoNK+88opbsGCB/VVIBvKFoc0XXnihe+CBB8q2FcfLUiD9dImdcsopbtiwYSo7uUAeMHniRRdd5O69995M5QlpvfXWW62rlKkAmMcoLV6WAnly3XXXmRXB/y6Ok6VA+ikXt99+uzv77LPtfyb+TIublUAeMC8Z7w4fN1ips1ZvkGbeEdYUDP1BU31WevfuXdgilSf6FTt27GjT90tHRKXDrL9SXpi58VHgRcya6CK95pprzKwr5UX92r1798IvCTH3Fh/I0hHxkdO3b9/Cr+wJJ3SNBiqRNBoolkYDxdJoII0GCqXRQLE0GigpjQbS0OWSSrASS7ASS7AiWAklWIklWElKsFKLsMIJ//rXv1gm46RLF8k3pQFnVEqY4KqqsvsXrMQSrMQSrAhWQglWYglWkhKslBBWWFBwxoyZZY00U9uzJhB9j6yzwzm2b99u+xAAg+PMhAmPmQMvDkSIh8INsY2waOEi215dcX7WIGItIp84EgxI0PfHmkPh8gDos88+c88++2zZtTkW4WPAGHe24RjIqtFpMCJYiSVYiSVYEayEEqzEEqwkJVgpIaywECDx/IlYa2f37j227s7Gja+7++9/oAwOAInNmzebh+9bb71lKyvTmM2bN8/+svgg25iPgm1AQ3Ubfyw5wApA5FdsBiZGjhxpaw+99tprlnAKAWK+A0bzbNiwwa7NsZMnP2/rFz3//GS7ByDl9dz2J5540qwzxRKsxBKsxBKsCFZCCVZiCVaSEqyUEFb8qsvhiRC/AYawscJSgXWDyV68+H/w4MFWmYUPAwjCCuKBo6riusySuXjx4rJjAQxmiwSCAKU1a9aU3S+rK48ZM6YMXtDGHKD8cvYv3fDhwxPXZxTHm2++aUAUSrASS7ASS7AiWAklWIklWElKsFJCWMFqAoCEJ8KCsmrVKhsbjaXFiy4iulVCARJDhw61bpZQAADX51zVEfdBhRjCCkAyZMhQu85dd91l1hOggrjso5snvM/9Bw64Z5951j366KNlBYRzbdy40WbgLAYowUoswUoswYpgJZRgJZZgJSnBSi3DCt0tZLC3oJDhW7dudfPnL7CpxsO4NPTDhg23yizczrEAjIcV9tE14yeUWrJkiU3JWyzieVjhfxI7d948637ivrCuYAni2IWLFlncEFaAjb256+DDQmUSwgpdSIKVqkmwEkuwIlgJJViJJVhJSrBSi7DCegZYTwALL7pNgI+33/51BCtYVgYNGmTXCsXaEOPGjS+DFSAAKNi1a5dBx549e8zfpFghrCDOP2HChARgADv4ofz2vffs/tnvCwLXeTd3/qlTp9p6JuQDIg0rV650W7ZsUTdQFSRYiSVYEayEEqzEEqwkJVgpIax88MEHtlKmb6T3799vi1EViwt98cXnbsWKFW7OnLm2jWMAAEYOzZ07N/f/KtvOA+L38uUrqt34cx1AhNlkORagwUri4YnfWFK4b8Qia8CVXw0WCwu+MoxgIh34ziC6i/B7wUenWIKVWIKVWIIVwUoowUoswUpSgpUSwgoWEG/FQFTIq1evTjTaZDjdMHQFYemYN+8VOzcVGFYOGnucb2ns/TDhRYsW1ejhcN0DBw6YXwqJI/Cbrh+uR1i7dq1BCffN0GvuecaMGbnrPmHX5v6x6DCiCauRPw6flTDDvAQrsQQrsQQrgpVQgpVYgpWkBCslhBW6RAAQLzK3OFO5CN1AAAliXhNG1WABAXa82M+QZio0LB41FaABjITgALAwNPmdd96xe+aeWH7b3yv/v/XWkf1eWGQ4zlte0iRYiSVYiSVYEayEEqzEEqwkJVgpIaxIgpU0CVZiCVYEK6EEK7EEK0kJVgQrJZVgJZZgJZZgRbASSrASS7CSlGClGrDSs2fPwhapPJGh7du3t1l3pSNq2LChzbcj5cXIs06dOhnUZk2MAmSZe0bxSXmNGzfOde3atfBLQvgItmjRovBLQgBc7969M/khTJqpMyuEFYiOr6GmTZuWOb0qxIE84gupcePG7uabb1ZeFQKge+qpp7rbb7/dRlelxclaePjhh62cDBgwwEagpcWpi4G09unTx7Vq1coNHDjQvhTT4mUpAG89evRwTZo0Sd2fxUC56N+/v1lkVUbygWk1gPzmzZsb3KbFqcuBEbm8I8W9FglYwUmVAtOgQQMrQNddd5279tprFYrC9ddfbxUxLxgmXbZlPa98+k888UT7crzxxhujOFkL5AndIPXr13cdO3Z0N910U2q8uhhIK92k5513nrvqqqsM1tLiZSnwYQO8nXXWWfZbdcZ1Vi46dOjgTjnlFPtfeXKdtb3t2rUzK3W/fv0ylSek1betLHhcLqxgWcFKQGPDSBgmYlNIDwzLxnRJfimv8oERVFTEmHX9RH5ZDwyJb926tX0hZSlPSOuQIUPc5ZdfblMSqDzsdLt373Y/+9nPXNu2bVP3ZzFQLkaMGOEuvPBClZFCoB7l3enevbuNoE2LU5cDaW7Tpo0t3VOpzwqOPVLFIq/4ImDOGOmI+BqggZbyYkLBzp0721dC1kS/O1+GzF0k5SWflVjMh9WyZcvCLwkxqSlW2ayKOlOjgUokjQaKpdFAsTQaSKOBQmk0UCyNBkpKo4E0dLmkEqzEEqzEEqwIVkIJVmIJVpISrJQQVjgZpt2wkT782Wdu1uzZNpQ3bbFBZrxl9WSmu6eh9/r97w+5+fPnWwPnV0GurrgPZsXF5B4mjiGT3A9T7acBBTPc0o2zZs2axHHMaDsvt50Vl8uTYCWWYCWWYEWwEkqwEkuwkpRgpYSwQgXMQob+RDTcc+bOdVu3bbMGnjV3wouwgCBDkrZte8PW2qE/jm379x/IPZSnbLr99evX23BXFg+srlhdmfOyQCLgwLX5PXPmTDs3PhSTJ0+2QoCYWp+VlNmPMw+wwn6WBABsABy2L1++3E2fPt3ypViClViClViCFcFKKMFKLMFKUoKVEsIKa+oAFv5EgMf48ePtfywcw4cPL1trBwBgNWXggTYdsAAUHs9dZ8qUqW7HjrctHg8IUJg9e7bFqY64FgsmYrlBrDFERekd+wAgPIsBEITlh8KA9zniHufMmWPQMnr0GLO4INY2eiYHVqzCXAwkgpVYgpVYghXBSijBSizBSlKClRLCCt0teHD7EwEXWC9uuOEGd++995pFwosGn8mQwgYdWBj44IM2+U0ooGJcDnqY76U64j7ouvErQXOesWPHJa4JqCxYsMD+B2aAq/A6u/fssSG3I0eOLNvOeQGYTa9vSix0iAQrsQQrsQQrgpVQgpVYgpWkBCslhBWmEKdh9430Rx99ZPON0H0yd+68XOF7Ngc0H9m8AmvWrI1ghYZ+2LDhVpmFN8MKzI9PnFgjWKFCBFa4DjDCw/bTfGM5wdrDvWDhYVVl7tf71nDM3tw2XhoqE19AfPcSFp9ia49gJZZgJZZgRbASSrASS7CSlGClFmAFceIVK1a4ZYE1ZePG193MmS+6gwcPuq1bt0WwguVj2LBhVpmF2w1WchARWjbefvtt83Gh22nKlCnWJVOsEFawgPCbLiDiM+33qFGjbFY8oAqAev/9gwlYQQAMfjiPPvpoWQHhXPjg4E8jWKlcgpVYghXBSijBSizBSlKClVqCFawYjOYBArw+/vhjOw8CTHC4xa/Fi66hQYMGmdPtF18ceRj4igA2HgyAAAAGYMFRlq4erlesEFZCqKChwD/m5z//uVu+fEVha97SMmbMGCsUiOvQ3bNw4UKbTdHDErCCrwtpKwYSwUoswUoswYpgJZRgJZZgJSnBSglhBfCggNFIczKmm6fxxwLBiBysIPiIMG0wAcjAR4TuFFbknZirxIAPnGKxcGzYsMEtW7bMrr1///5qN/7cA9fBwTaEFbZzXiCEcwIhXP/999+37aTh9ddft+MAJyCMocz44zCdPrOOYplJAyTBSizBSizBimAllGAllmAlKcFKCWGFeH7EDAIQgA8afsADSwgXoRsIsMFCAUzg/7Fu3Tr3Vu5/xPY33njDjiHUtFIDFrCW4PgbggP3yTWx7iDuk7UHgA8yZNu2bebHsmnTJoMkxHmAKByGARbAJg1GBCuxBCuxBCuClVCClViClaQEKyWElfLE8YTyxL60zGeb75IppYCI0NKSpsOHPzdoKhbQUhGECFZiCVZiCVYEK6EEK7EEK0kJVr4CWMmSBCuxBCuxBCuClVCClViClaQEK4KVkoquJWAli6vplideMmAFfyApL0av8eLhqJ01UeECK/isSXmNHj1asFIkRnsKVo4I30r8PoEV2uSsiTRXCVZweO3Vq1dhi1SeWMeoY8eONreMlBcF65xzzjF/HykvnLZpnLIItYzs69+/f9l8R5Jz48aNc927dy/8khAjS1u3bl34JSEAjuk2wsY6KyLNXbp0qRhWIDosK8ccc4yRbsuWLV2LFi0UikKrVq1cs2bN3PHHH+/OPfdc25b1vCL9VDj/+I//6Bo1amR5lBYvS4E84T36wQ9+4Bo0aJCpPCGtpPmEE05wTZo0sbKRFi9LoU2bNu6MM86w+pXfqjNaWp40bNjQffvb37YyozzJp593h3qjefPmmcoT0krbeuyxx7pZs2YVyCSvBKxgxgdWLrzwQhuyS18iX0cKycCihwzFplG+5ZZblFe5QPox+wNwd955p5s6dWpqvCwFvo7wUaCcsBQFi2KmxauLgbTyZQisDRkyxL6e0+JlKbBwKl3slAd+q854xurSa665xtWrV8/KSNbzhDoDXy/enaZNm9qUGmxLi1sXA2mldwcjAF3noT9oqs+KuoEqF2DXoUMHmxBPOiK+kphgT8qLWZM7d+5sC2VmTTQ8/fr1s9mhpbz4yOnWrVvhl4SY14ovaumIaLTx98qqqDPlYFsiycE2lhxsY8nBVg62oeRgG4uGWQ62RyQH2yo62ApWqiYNXY5F+dHQ5aQ0dFlDl0Np6HIsLHCClSPS0GUNXS6pBCuxBCuxBCuClVCClViClaQEKyWEFaa1f/XVhWUn4i+rE+MMhPmKqfNDsZ+p+Km82O99GtjOWkJsnzTpaVt0sLrCZMbaPtw352adIsTMtXTR4KzDasrh8gCI/XPnzrX9mCH9dPvkAZn0+GOPm/MXaU2TYCWWYCWWYEWwEkqwEkuwkpRgpYSwQj88FRGNNIF1gaZMmeK2b99uwMHcI6y3g9hPnzWe3uxn3Z0FCxbYXBwADo6HbCf+zJkvGmxUtfEHODgfQ5z8GkOAxyeffGLXYNFCtnMdRux8+umndhyZwYKFgBL7WT+IF4Z1jPAtYP0iv51Cw5wqxRKsxBKsxBKsCFZCCVZiCVaSEqyUEFaY6AqrAwIMGKbKgn9eTAIFHCAAgWGMoWXjvffecyNGjLA4v//97wtbXQ5Udrpnn3uu0vV8vFjTh3vhHhDHTZs2ze3evduNnzDBff7557YdLV261Cw6gAXr/owdO7YMXhDgwsie4cOHlxUQ4pJhVLZhpiHBSizBSizBimAllGAllmAlKcFKiWEFSwliaOYzzzxrGewFgDz88MP2/6FDh6x7JhSwMHjwYOuCCcUIG4b20bVTEwEQE8ZPsAaCijK8p127dhlYICwlpDOEErqBsMo8+uijlg8I+MEqs379+gigBCuxBCuxBCuClVCClViClaQEK7UAKzTSgMWWLZvNX4XuoV07d7nhw0cYdOCnQpcQk72EF6WhHzZsuFVm4XYgh/N4WOH8wBBdPZs3b7buIoAmTR9//LH5vWzetNnOz7lDGMHaQ1cVEzPRLQUo+e4d9u/dt89ghcrEH+dhhW4hwUrlEqzEEqwIVkIJVmIJVpISrNQCrPgTARcbc2CyePFi6x668cabrNuHeACG7xLyovtl8OAhBiahzDIyYUIEK/iPACxvvvlmousGEQf44LrEQcQBRryFhDg7d+403xZ8YvBNeSy3PwEze/damkaNGpWAlbVr1xqw0OUUSrASS7ASS7AiWAklWIklWElKsFILPivhiRDWCxbqwv/DC/BYuHChNfpeOOQCJfiXhBNGEYcROiEY8D/3ReAhFl8Ta8wLU6aYn4oXsDJ+/ITcvkP2G+hglkRfaWJRwafFj/Rh/4wZM8xBd+TIkWXWG65HfuBjUwwkgpVYgpVYghXBSijBSizBSlKClRLCCl0us2fPTjTSHAtszJ+/wBp/IIXGnxE1WEfogsF3BSsL/2PdoNsI6GEb+wAG7yxbFZEQ/EkefPBBSxiOvsADsEIF6a+HBYfRQUAIMMR12c8+v5/RQWQSVhx+sx3rDNaiYkBCgpVYgpVYghXBSijBSizBSlKClRLCCjASjuJBWEAAEN9Nw0UOHjxoVhjEPrpxsKpQgXvRXcT2HTt2lMWtqoAEwAnnWSw0VIr87y0z7777Ttk1Dx8+bNux/vhRQnQN+f04/Xq9/fbbZdvJkzQJVmIJVmIJVgQroQQrsQQrSQlWSggrkmAlTYKVWIIVwUoowUoswUpSghXBSkklWIklWIklWBGshBKsxBKsJCVYqQas9OzZs7BFKk90JbVv3958YKS8KFgNGzZMOFhnXXSFdurUyXy8sib8vvr27Wtds1JeTEbZpUuXwi8J4bfYokWLwi+Jj1+m++jdu3disElWRJqpMyuEFYgOp9IOHTqY4yoOsvxVSAaGMjMj7iWXXGKT3zEPS9bzijxhCYXTTz/d5thhXpy0eFkK5AnzDDVr1swNHTrUhtanxauLgWU37r33XmuYmcGaOZfS4mUp8Pxvu+02syLwO+t1hh+A8cADD7hzzz3Xyojq0ddsmZj77rvPdezY0T782JYWty4G0rpixQrXvHlzW/om7LVIwAojeDDdnnTSSVbJdOvWzXXt2lWhKJAvkN9pp51mmUpepcXLWiBfvve971me/PCHP0yNk7XQuXNnd/LJJ7uLLrrIXXbZZalx6mIgrU2aNHH16tVzbdq0cZdeemlqvCyFK664wp133nnuhBNOUJ1RCJQL3o3vf//7KiO5QB1KNyHvzimnnGL1R5baYdJKFxBpLx5xnGpZoXsDooPwFNIDKz03bdrUDRs2THlVCMuWLTPLyujRo1P3ZzHwwmFZeeihh1L31+Vw9913W2XLHEdp+7MYbrnlFoN51RlHAlYELCtp+7IY8Pnj3cGyggU/LU5dDkuWLLE6E8tKpT4rvXr1KmyRyhPDt+kuA1qkI8JnhW4xKS+G+POlRHdQ1vTcc8+5/v37JxYxzbqoX/l6lI6I+bFatWpV+CUh/Hj69OlT+JU9UWdqNFCJpNFAsTQaKJZGA2k0UCiNBoql0UBJaTSQhi6XVIKVWIKVWIIVwUoowUoswUpSgpUSwsq+ffvdO++8W/h1REyVX9F0+ew7dCi/Xk8oTOXlraZcFZEgZp1lGv1isa+i4V+sD+RntPUCPn6X205+lCfBSizBSizBimAllGAllmAlKcFKCWCFKenpe2f9n0WL8iss01AzlT1OdDgTzpw501Yv9isnI2CA9YBY9Zgb8Cs2MzU/48lp8Dlu+rTp1W74ASDmc8C5k/V9WAMIfxJEohctWmSLHBafl/kvWDtozpw51mfKYotAzb59++x8c+bOtfStWbMmFXYEK7EEK7EEK4KVUIKVWIKVpAQrJYAVFiScPPl5W+eHNXnygDDfPNtxNN2/f7/bu3eveTB7h0LOuXrV6hzgzDcQIDCOetr06RZn1erV5oDHmj2cY/ny5VWeCAcgYj4PGkcsNpyDCtJbaUg08MLihGGiWXUZuGKMP40JawABLFhnJj01yW3atMmsNBxHoUmzBglWYglWYglWBCuhBCuxBCtJCVZKACvAAZDihXWCSdEobBzrRZwJEybY/1g+GBUAIHhhURk4cKBdK2zogSGGTodWmYpEQgAJnyAeMlYb3xXFb0amACNhorn+mDFjyiwwiIULse6MGDEiEZdVl4GWYoASrMQSrMQSrAhWQglWYglWkhKslNjBFj8TIAQYoLCFAjqoqOg2wtJCV08oLB/MT0KcsKEHMqoDK8V699137Xjvg8JDpxsHWOE6JJz7BqbCeOzDKkQ6qEx8AQFmsL6QxhBskGAllmAllmBFsBJKsBJLsJKUYKWEsAKA4Nexbds2a/gpbGGDnbesPOZ27NhhXT7ASrifhn7YsOFWmYU3g5Vk4sSJZbDCvp07d5rFg24awODgwQ9sX7GYppk4dAX5a4Ww4n8zJTw+LMWwsnffPvfss89GsML0v4KVqkmwEkuwIlgJJViJJVhJSrBSAlihK4TuEqDAV0CACY18aA3BejFu3DjrbsFHhf08AC8sLnQD+a4iL45jXRl/LiAAa8s777xj/iSAC868obhn/FJwpMU6EiqEFRJN4BpYfsblruPvieu89dYOy5yRj4y0cyIABf8b0hxmGhKsxBKsxBKsCFZCCVZiCVaSEqyUAFYAE6wkQAOiMSdjsTwwcgbIoBHnIjRYgAbHYPVgP+cHYBgV9OrChTatLv9zHt+txGJWVW38SQgruuKngv8M4h788dwb0/cCG2wjPs7B3Ne0adPMygKAvf/+QYMkupEoJCzCRlwsSFQu3FuxBCuxBCuxBCuClVCClViClaQEKyWAFSwSrPsyd+5cm7efv1gzODndPUADo2zWrl1rUII15N133rXz+v0EAOKL3DFYSbBcACkcl9bdUpFIyPbt220IMsOmSRwjjLz1BRABrN577z37TSHA0gJAMb8KzrNce8aMGQYoeXB53yw1bAekip1zvQQrsQQrsQQrgpVQgpVYgpWkBCslgBVAgsoXnw8ClgegBNHQ012DpcMDB909BOT3Aw9hlxEPhsosbS6UqggwYegzx3Ntup1C4OFa/jcJxy/GXx9HX669f/8+++0FzLA9bZI5L8FKLMFKLMGKYCWUYCWWYCUpwUoJHWwlwUqaBCuxBCuClVCClViClaQEK4KVkkqwEkuwEkuwIlgJJViJJVhJSrBSDVghk6SKRVdShw4dzL9FOqKGDRuaz5KUF12KnTt3Nv+urIlRgP369YtG6WVZOPJ369at8EtCLMXSsmXLwi8J4TMJ6GdV1JkVwoonurPPPtvddtttCuWE22+/3d18883WMF9xxRWpcbIaTjjhBHfVVVdZHqXtz1q44YYbzNrUvXt3d8cdd6TGqYuB50+F07hxY9enT59Mpb28cOedd7r27du7Bg0apO7PYqBcdOnSxZ122mmqMwrh1ltvtXfn3HPPdbfcckum8iVsW4t7LSJYYbK3Jk2auHvuucfdd9997t5771UoCj/72c/sJTv//PNdz549lVe5QPp/+tOfutNPP9317t3bPfjgg6nxshTIk5/85CfuvPPOM4AbNGhQary6GJhH6Yc//KG75JJL3IABA9wDDzyQGi9L4aGHHrKGmfLAb9UZ97n777/fXX755QZw/K88uc/dfffd9u5cdNFF7q677rL2Ji1uXQykFai/4IILbJHhcmGFbiBmdr3yyittbhFGzvBXIRnIF0YdtWvXzoZcY+rPel6Rfua6gYgpZPj0pMXLUiBPmOOH7kLMulnKE9LKNAfAPLNAM7dRWrwsBb/MSKdOney36oxDFpgctHnz5lZGlCeHbC4w1q67+uqrbSqNLOUJaSXNHTt2tOlRKvVZ6dGjR2GLVJ6Yqh+TbhZ9EcoTBYsuD1bhlvKi4qFxYh6grAkrLV1ATCsg5TV27FizrkhHxIShLVq0KPySsCYw+WqvXr1syo+siTRTZ2o0UImk0UCxNBoolkYDaTRQKI0GiqXRQElpNJCGLpdUgpVYgpVYghXBSijBSizBSlKClRLBClPXY6LCdPfGG28UtuZFf9PWrVtTG29mmWWqfdbkCc3CzGrLuVhZ2U+LXx1xrU2bNpnJmQUW8R9BJJLuCLYznX7xAoiIvnSuPXvWrLKZeNHy5cvNxwDfCwpOmgQrsQQrsQQrgpVQgpVYgpWkBCslgBXWBqIC2rZtm9u4caM5wOBo6sX09DTyxf1svznwGwMc4Aaw4CZYN4jAGHucEAGH559/wfr4qyoSQkWIkyv3xIKJABFgwoKIwAbXXL9+vV3HgwdzpAAyr776ql2b43hhgC1Wb162bJltZ60i0pNWYAQrsQQrsQQrgpVQgpVYgpWkBCslgBWsD0CFl4cNf0JAAygJYSW/yvJsWxDQi8qLkQJYNULYYTHBadOmV3kxQ67DhFNYbRAPmYmoGJXCCsrAByLxE8ZPMKdYxHpFpNODEecBXFhU8ZFHHik7jvwAhPbs2RMBiWAllmAllmBFsBJKsBJLsJKUYKXEPisABRaLhQsXljXWrGRcbFmh4X/qqUmFX3lh+WDOCa4ViqF948aNSyx0WJG4bpgYzsswuE8++UNy+2eHrZL44osv7DewQjzS67U3B03c+6hRo8osMKSDNAJoxQAlWIklWIklWBGshBKsxBKsJCVYKSGs0DivXr3arA5+VWXkYYX9AMfWbdsMZrC2hBeloWe+ASqzcDvjrCdOnJiAFSABCCFgGQlBKBQJnD59ulu8eHHinNwfFhy6dDiebh6sLswn4+GF+wVWsMpQmfgCwrUBFY4VrFQuwUoswYpgJZRgJZZgJSnBSolgBWhgzohXX10YOcSGsMJFfpf7jcMtTq6hsKAMHTrUwCQUkwJxfQ8rnINuHrpoXnnlFbdkyRLzmykW3TnP5YCENWk8gCCO5X7Wr99gkANw7Nq1y7qJQlhBoWXFFxCOwZ+FIFipXIKVWIIVwUoowUoswUpSgpUSwAqQATjgJOv9P0IBK1gnQusH56RBZ9SPF464I0aMMItLCB87duR9YDwYAAFYRqjwAQ+OK354+MTgVBv6xCBGBXGutIqSe8dnxqeB62ABWr58hd2X7wYiozg31y4GEsFKLMFKLMGKYCWUYCWWYCUpwUoJYAVH1uuvv95NnTrNnGZ/+cuXE8OQgRUKHo031hEsEowaorF/Ipf5M2bMtCHKTz31lDmtAjBYVxhVxLBj4AWrR1Ubf6Bo1apV7o477rRzzJz5ollg8JN5+eWX3aBBD7nZs39p1wWyAJt58+ZZA8J9cW2sRFhUAJs//OGPbuXKVVbJsp374X49vIQSrMQSrMQSrAhWQglWYglWkhKslABW6DZhxA6Q8fbbvzbfD7puvMhk5vVHgATdRB4+duWgZuvWbWXHezGiiK4iAgBTHXFeuoC4FypEzrVr125LLIBEl8+vf829vm3n5v64Z7qyuL/t27e7zZs327BnPzKIOAx39tv9yKBiCVZiCVZiCVYEK6EEK7EEK0kJVkroYCsJVtIkWIklWBGshBKsxBKsJCVYEayUVIKVWIKVWIIVwUoowUoswUpSghXBSkmF/wuwgm+MlBd+SsAKyxVIedEVyouHT1XWRIULrND1KuWFY79gJSkGZQhWjogBJvh1AiuAS9ZEmiuFFU90PXv2tFE4+HbQKCskA747NEIdO3a0dYcYJZX1vCL9jMA677zz3IIFC6wspcXLUmC0Gf5ZNE44kOMnlRavLgbSysSLffr0MX80vpbS4mUpkCcjR4503bp1s99ZrzNoY3hHaHNat25tZYRtaXGzEigTzDeG0aB3795Wp5JHaXHrYiCtjBCmzmSQS7mwAtFhuj322GNds2bNjHYV4tCiRQt3ySWXuJNOOsmdf/75rnnz5qnxshZatWrlvvvd77pGjRpZ5ZMWJ0uBcsLf448/3jVs2NC1adMmilNXA8//7LPPdqecfIpr3Lixa9myZWq8LIW2bdu6+vXrW/2atj+LgTrjnLPPsXpDZSQfaE+oL4477jj739cjWQi+bT3xxBMjF4vIsgLRASoM2VUoPzDc+YILLnB333136v4sBmYQBuAeeOCB1P1ZDMA/5eS2225L3V+Xw4ABAwzQ8NNI25/FgKUJeEvbl8WAqf+mm24yiEvbn8WAFZZ3h4abKTXS4tTlwMz4vCN0nZcLK95nhX5mqXLRDcT0/dIR8TUdLnaZddFF2KVLFzd//vzCluyICRWvueaaaKbrLIu5nbp37174JSE+crDESUdEg92vX7/Cr+yJOlMOtiWSRgPF0migWBoNpNFAoTQaKJZGAyXlfUc1GkiwUhIJVmIJVmIJVgQroQQrsQQrSQlWSggrnIAMLRYOusUL/n1V4n7ChHmRptqQYCWWYCWWYEWwEkqwEkuwkpRgpQSwQiauWbPG+qJxApo1a5Zt5zh8N9hGKO6fZ/4N1ubBKZUx9X5uEs7HOSZPnpzbN9ktXrzEtldHDCOeNm2a9XvijMR6RIh7evHFl2w75y+GFoaIsT1/7edsen3E8gHcI9tZGyhcGiCUYCWWYCWWYEWwEkqwEkuwkpRgpQSwwvjnxx9/3O3YscPW25n/yivu9Y0brUJmEhsqJdbVwaN3586ddgyWFuZZwLOXtXgIgA1zcTB5GP+/+eabFgeI2bRpc5UbfyCIBQnnzp1rE0+xGjT3AcAwpwH3yT1xP6zK7BP+p9x+IGn16tW5a79l5wBOWKgR4Fm/fr3dE+DD+Rj7XyzBSizBSizBimAllGAllmAlKcFKCWCF/TToXu/99rdmfcBKwYKFXixWuHjxYvufRh3PZia38WLSm8GDB1tlFj4MKvYnn5pU5a4kgISVnv05OA7Y4PxeLFDIdX6bu1cPFZ/+8Y9uzJgxVii8GMHy8stz3PDhw+28XoAQoBNuQ4KVWIKVWIIVwUoowUoswUpSgpUSO9gCKHSxsDJxKLpRnnzyqTKo+d3vfucmTZpk/3sxU93QoUNtGF8oAGBC7vpYTGoirgWEeEsI8IJV5Y477kjAFNfHQoQFxotVmnlpHn30Fwn4weqybt26CKAEK7EEK7EEK4KVUIKVWIKVpAQrJYSVQ4cOmd/K0qW/SpwMWHj66WfKGne6UhYuXGjWlzAeDf2wYcOsMgu3YxEBYDyssG/Pnj1uzpw5NvUuXUdYUtJEPAo93Uz+nPwFQugewpeG69KQ0mUUwgqwsXffPvNVoTIJYQWLi2ClahKsxBKsCFZCCVZiCVaSEqyUCFb2FRp1HFJ9NwqNNY6oAMy2bW+wxbbh40IXyqQcrIQNOpaPQYMG2bVCAQDjx48vgxWOAYx2vLXDwIdKr9h/hO4ZfEvwQcFHBZHAsCuI8wEnWFSw+GBlYd0S0ou4zq5duwxoRo0aVbadc69atcq6tdQNVLkEK7EEK4KVUIKVWIKVpAQrJYAVunhYuM87z3oBFPilADKhaMS5MI608+bNK2x15tiKbwkOtfyPAAriLFu2LHGDlen999+30UD4pHhxrrVr17rXX3/dfnN/VBIskoT4i+OsTwfppqsKJ1+6kTgn+vTTz2yVVPxeiiVYiSVYiSVYEayEEqzEEqwkJVgpAaxgkXjwwQfNioG/Cn/37t1rXS2sB8NvwIFuG7bjz/LGG9ttynG2AQRP5womUAJA4HRL9w7dRJMmPW3dPKEfSWUiIXTxsJIpvilcGwDCnwbAeOmlWfYiYPFhlBKQsnTpUksHYEVmcG3irFixwiAHgJk6dZrdKxYkuoDS4EmwEkuwEkuwIlgJJViJJVhJSrBSAlghE+nuobuF7h3+p9EGMKiQ/HZ8QthON5AfBUQXDPCCT0nYRcN+ttPNkzZEuCIBCVh7AIzwnrx/CT40QIqfK4WE0w3kgYiGhGtzXOiTgv/L1q3bbHh2eRKsxBKsxBKsCFZCCVZiCVaSEqyU0MFWEqykSbASS7AiWAklWIklWElKsCJYKakEK7EEK7EEK4KVUIKVWIKVpAQr1YAVMkmqWORVhw4d3CuvvFLYIqGGDRuWOU1Lzobad+7cuWyJiSyJRohl7vFfk/IaN26c69q1a+GXhBic0bJly8IvCeEvCehnVdSZlcIKo1/OP/98yyzWzFGIA1PzA3UNGjRwP/7xj5VXhYCz8jHHHGOT8FEBpcXJUqCc8D5RTgYMGGBD49Pi1cXAaD8q26ZNm7ohQ4aoPOQCAwCuuuoqKw9p+7MYGPwA0J588skqI4XA4I7evXu7xo0bm4XFr1+XhUBaschioWfkcdhrkYAVnEwZndOlSxd3zTXXuOuuu85de+21CkWBfCF/rr76atenT5+ybcXxshRI//XXX+8uvfRSe9H4Py1eloLPkyuuuMKslQBLWry6GEgr5YDGmXdE5SGfJz179nSXXXaZ/VadkX8/KCfdu3e3/5Un+fT36tXLyknW2mHSCrxSHlauXFkgk7wSsOJH1/gRPwrlB0YKMWqIkU9p+7MYfJ6o/BwJ5MXu3bszmSeM0mOyRcpF2v4sBuoL8iRtXxYDZUN5kgw+T3h/svrukP7i0cEJWJEkSZIkSfqmSbAiSZIkSdI3WM79f0fkHXUj+QKYAAAAAElFTkSuQmCC)
Tanto a figura 01, quanto a figura 02, retratam uma dessas habilidades. Enquanto a primeira satiriza a sua ausência, a segunda traz um instrumento que permite, no dia a dia, tornar essa habilidade mais presente em cada um de nós, estudantes. Sobre qual habilidade este enunciado se refere?
comunicar-se adequadamente com os colegas.
ter gosto por leituras diversas.
planejar as atividades de estudo.
ter capacidade de concentração.
ser curioso e buscar, sempre, novas conhecimentos e experiências.
Analise as sentenças abaixo:
1. O aprendizado é uma das marcas da sociedade da informação e do conhecimento.
2. Os aprendizes virtuais devem ser capazes de pesquisar e avaliar fontes de informação, transformando-as em conhecimento.
A respeito dessas duas assertivas, assinale a resposta CORRETA:
A primeira assertiva é verdadeira e a segunda é falsa.
A primeira assertiva é falsa e a segunda é verdadeira.
As duas assertivas são falsas.
As duas assertivas são verdadeiras e a segunda justifica a primeira.
As duas assertivas são verdadeiras e a segunda não justifica a primeira.
Quando um aluno opta por fazer um curso superior a distância, deve assumir alguns comportamentos que facilitarão sua vida acadêmica.
Assinale a alternativa que apresenta dois destes comportamentos enfatizados no material de estudo.
paciência e reversibilidade.
agilidade e independência.
paciência e disciplina.
desatenção e sensibilidade.
acuidade e distração.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
Os alunos de cursos on-line não devem deixar para a última hora a postagem de atividades avaliativas.
PORQUE
Podem ocorrer problemas técnicos e/ou falhas na conexão com a internet, impedindo o envio de suas atividades.
É correto afirmar que...
as duas são verdadeiras e a segunda não explica a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são verdadeiras e a segunda explica a primeira.
a primeira é falsa e a segunda é verdadeira.
as duas são falsas.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
A mediação dos estudos “on-line” é feita por meio da tecnologia.
PORTANTO
Problemas técnicos, falta de energia elétrica e falhas na conexão com a internet são inadmissíveis.
É correto afirmar que...
as duas são verdadeiras e a segunda não complementa a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são falsas.
as duas são verdadeiras e a segunda complementa a primeira.
a primeira é falsa e a segunda é verdadeira.
Estudando sobre a EAD, você certamente descobriu que há uma grande diferença entre estar a distância e estar distante. Segundo essa ideia, a proximidade do aluno com os estudos vai depender muito do quanto ele esteja envolvido com o material de estudo e as atividades propostas. Das ações a seguir, quais são aquelas que indicam o envolvimento do aluno com o seu curso?
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
II. Sanar suas dúvidas em relação ao conteúdo, por meio das ferramentas disponíveis no AVA.
III. Realizar as atividades avaliativas, respeitando os prazos definidos no material.
IV. Organizar um espaço adequado para fazer suas leituras e responder as atividades avaliativas.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
comunicar-se adequadamente com os colegas.
ter gosto por leituras diversas.
planejar as atividades de estudo.
ter capacidade de concentração.
ser curioso e buscar, sempre, novas conhecimentos e experiências.
Analise as sentenças abaixo:
1. O aprendizado é uma das marcas da sociedade da informação e do conhecimento.
2. Os aprendizes virtuais devem ser capazes de pesquisar e avaliar fontes de informação, transformando-as em conhecimento.
A respeito dessas duas assertivas, assinale a resposta CORRETA:
A primeira assertiva é verdadeira e a segunda é falsa.
A primeira assertiva é falsa e a segunda é verdadeira.
As duas assertivas são falsas.
As duas assertivas são verdadeiras e a segunda justifica a primeira.
As duas assertivas são verdadeiras e a segunda não justifica a primeira.
Quando um aluno opta por fazer um curso superior a distância, deve assumir alguns comportamentos que facilitarão sua vida acadêmica.
Assinale a alternativa que apresenta dois destes comportamentos enfatizados no material de estudo.
paciência e reversibilidade.
agilidade e independência.
paciência e disciplina.
desatenção e sensibilidade.
acuidade e distração.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
Os alunos de cursos on-line não devem deixar para a última hora a postagem de atividades avaliativas.
PORQUE
Podem ocorrer problemas técnicos e/ou falhas na conexão com a internet, impedindo o envio de suas atividades.
É correto afirmar que...
as duas são verdadeiras e a segunda não explica a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são verdadeiras e a segunda explica a primeira.
a primeira é falsa e a segunda é verdadeira.
as duas são falsas.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
A mediação dos estudos “on-line” é feita por meio da tecnologia.
PORTANTO
Problemas técnicos, falta de energia elétrica e falhas na conexão com a internet são inadmissíveis.
É correto afirmar que...
as duas são verdadeiras e a segunda não complementa a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são falsas.
as duas são verdadeiras e a segunda complementa a primeira.
a primeira é falsa e a segunda é verdadeira.
Estudando sobre a EAD, você certamente descobriu que há uma grande diferença entre estar a distância e estar distante. Segundo essa ideia, a proximidade do aluno com os estudos vai depender muito do quanto ele esteja envolvido com o material de estudo e as atividades propostas. Das ações a seguir, quais são aquelas que indicam o envolvimento do aluno com o seu curso?
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
II. Sanar suas dúvidas em relação ao conteúdo, por meio das ferramentas disponíveis no AVA.
III. Realizar as atividades avaliativas, respeitando os prazos definidos no material.
IV. Organizar um espaço adequado para fazer suas leituras e responder as atividades avaliativas.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
A primeira assertiva é verdadeira e a segunda é falsa.
A primeira assertiva é falsa e a segunda é verdadeira.
As duas assertivas são falsas.
As duas assertivas são verdadeiras e a segunda justifica a primeira.
As duas assertivas são verdadeiras e a segunda não justifica a primeira.
Quando um aluno opta por fazer um curso superior a distância, deve assumir alguns comportamentos que facilitarão sua vida acadêmica.
Assinale a alternativa que apresenta dois destes comportamentos enfatizados no material de estudo.
paciência e reversibilidade.
agilidade e independência.
paciência e disciplina.
desatenção e sensibilidade.
acuidade e distração.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
Os alunos de cursos on-line não devem deixar para a última hora a postagem de atividades avaliativas.
PORQUE
Podem ocorrer problemas técnicos e/ou falhas na conexão com a internet, impedindo o envio de suas atividades.
É correto afirmar que...
as duas são verdadeiras e a segunda não explica a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são verdadeiras e a segunda explica a primeira.
a primeira é falsa e a segunda é verdadeira.
as duas são falsas.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
A mediação dos estudos “on-line” é feita por meio da tecnologia.
PORTANTO
Problemas técnicos, falta de energia elétrica e falhas na conexão com a internet são inadmissíveis.
É correto afirmar que...
as duas são verdadeiras e a segunda não complementa a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são falsas.
as duas são verdadeiras e a segunda complementa a primeira.
a primeira é falsa e a segunda é verdadeira.
Estudando sobre a EAD, você certamente descobriu que há uma grande diferença entre estar a distância e estar distante. Segundo essa ideia, a proximidade do aluno com os estudos vai depender muito do quanto ele esteja envolvido com o material de estudo e as atividades propostas. Das ações a seguir, quais são aquelas que indicam o envolvimento do aluno com o seu curso?
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
II. Sanar suas dúvidas em relação ao conteúdo, por meio das ferramentas disponíveis no AVA.
III. Realizar as atividades avaliativas, respeitando os prazos definidos no material.
IV. Organizar um espaço adequado para fazer suas leituras e responder as atividades avaliativas.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
Assinale a alternativa que apresenta dois destes comportamentos enfatizados no material de estudo.
paciência e reversibilidade.
agilidade e independência.
paciência e disciplina.
desatenção e sensibilidade.
acuidade e distração.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
Os alunos de cursos on-line não devem deixar para a última hora a postagem de atividades avaliativas.
PORQUE
Podem ocorrer problemas técnicos e/ou falhas na conexão com a internet, impedindo o envio de suas atividades.
É correto afirmar que...
as duas são verdadeiras e a segunda não explica a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são verdadeiras e a segunda explica a primeira.
a primeira é falsa e a segunda é verdadeira.
as duas são falsas.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
A mediação dos estudos “on-line” é feita por meio da tecnologia.
PORTANTO
Problemas técnicos, falta de energia elétrica e falhas na conexão com a internet são inadmissíveis.
É correto afirmar que...
as duas são verdadeiras e a segunda não complementa a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são falsas.
as duas são verdadeiras e a segunda complementa a primeira.
a primeira é falsa e a segunda é verdadeira.
Estudando sobre a EAD, você certamente descobriu que há uma grande diferença entre estar a distância e estar distante. Segundo essa ideia, a proximidade do aluno com os estudos vai depender muito do quanto ele esteja envolvido com o material de estudo e as atividades propostas. Das ações a seguir, quais são aquelas que indicam o envolvimento do aluno com o seu curso?
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
II. Sanar suas dúvidas em relação ao conteúdo, por meio das ferramentas disponíveis no AVA.
III. Realizar as atividades avaliativas, respeitando os prazos definidos no material.
IV. Organizar um espaço adequado para fazer suas leituras e responder as atividades avaliativas.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
as duas são verdadeiras e a segunda não explica a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são verdadeiras e a segunda explica a primeira.
a primeira é falsa e a segunda é verdadeira.
as duas são falsas.
Tendo em vista o que está estudando na disciplina “Introdução aos Estudos na Educação a Distância”, considere as asserções a seguir.
A mediação dos estudos “on-line” é feita por meio da tecnologia.
PORTANTO
Problemas técnicos, falta de energia elétrica e falhas na conexão com a internet são inadmissíveis.
É correto afirmar que...
as duas são verdadeiras e a segunda não complementa a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são falsas.
as duas são verdadeiras e a segunda complementa a primeira.
a primeira é falsa e a segunda é verdadeira.
Estudando sobre a EAD, você certamente descobriu que há uma grande diferença entre estar a distância e estar distante. Segundo essa ideia, a proximidade do aluno com os estudos vai depender muito do quanto ele esteja envolvido com o material de estudo e as atividades propostas. Das ações a seguir, quais são aquelas que indicam o envolvimento do aluno com o seu curso?
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
II. Sanar suas dúvidas em relação ao conteúdo, por meio das ferramentas disponíveis no AVA.
III. Realizar as atividades avaliativas, respeitando os prazos definidos no material.
IV. Organizar um espaço adequado para fazer suas leituras e responder as atividades avaliativas.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
as duas são verdadeiras e a segunda não complementa a primeira.
a primeira é verdadeira e a segunda é falsa.
as duas são falsas.
as duas são verdadeiras e a segunda complementa a primeira.
a primeira é falsa e a segunda é verdadeira.
Estudando sobre a EAD, você certamente descobriu que há uma grande diferença entre estar a distância e estar distante. Segundo essa ideia, a proximidade do aluno com os estudos vai depender muito do quanto ele esteja envolvido com o material de estudo e as atividades propostas. Das ações a seguir, quais são aquelas que indicam o envolvimento do aluno com o seu curso?
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
II. Sanar suas dúvidas em relação ao conteúdo, por meio das ferramentas disponíveis no AVA.
III. Realizar as atividades avaliativas, respeitando os prazos definidos no material.
IV. Organizar um espaço adequado para fazer suas leituras e responder as atividades avaliativas.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
I. Realizar todas as leituras indicadas no material de estudo, obrigatórias e complementares.
Assinale a alternativa que apresenta todas as ações que estão corretas.
I, II, III e IV.
I, II e IV.
II e III.
I, II e III.
I, III e IV.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
50% dos alunos da EAD estudam e trabalham.
75% dos alunos estão matriculados em universidades públicas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
Os cursos de licenciatura ainda são os mais procurados.
Um terço da população matriculada em cursos a distância são mulheres.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
0% das instituições EAD, possuem AVA próprio.
Os cursos de engenharia são os mais procurados.
75% dos alunos matriculados na EAD somente estudam.
O número de ingressantes na EAD vem diminuindo progressivamente.
Mais da metade do público matriculado em EAD, é composto por mulheres.
Assinale a alternativa correta.
Você não está sozinho(a) ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
A maior parte dos alunos da EAD, está acima de 40 anos.
20% dos alunos da EAD estudam e trabalham.
Um quarto da população matriculada em cursos a distância é composto por homens.
40% dos alunos estão matriculados em universidades públicas.
A maior concentração de instituições EAD está na região sudeste.
Assinale a alternativa correta.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.
Você não se encontra só ao fazer a opção por um curso a distância. Segundo o censo de 2016, feito pelo INEP (Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira), existem mais de 1 milhão e meio de matriculados em cursos a distância. De acordo com este censo, podemos afirmar que:
75% dos alunos da EAD estão matriculados em universidades privadas.
A maior parte dos alunos da EAD, está entre 18 e 25 anos.
50% dos alunos da EAD estudam e trabalham.
Um terço da população matriculada em cursos a distância é composto por mulheres.
A maior concentração de instituições EAD, está na região nordeste.