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HomeLớp 12Toán lớp 12 - Sách Kết nối tri thứcBài 13. Ứng dụng hình học của tích phânBài tập nâng cao
{"common":{"save":0,"post_id":"8090","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"5945","post_id":"8090","mon_id":"1159285","chapter_id":"1159380","question":"<p>Tr\u01b0\u1eddng Nguy\u1ec5n V\u0103n Tr\u1ed7i mu\u1ed1n l&agrave;m m\u1ed9t c&aacute;i c\u1eeda&nbsp;nh&agrave; h&igrave;nh parabol c&oacute; chi\u1ec1u cao t\u1eeb m\u1eb7t \u0111\u1ea5t \u0111\u1ebfn \u0111\u1ec9nh l&agrave; 2,25&nbsp;m&eacute;t, chi\u1ec1u r\u1ed9ng ti\u1ebfp gi&aacute;p v\u1edbi m\u1eb7t \u0111\u1ea5t l&agrave; 3 m&eacute;t. Gi&aacute; l&agrave;m m\u1ed7i m&eacute;t vu&ocirc;ng l&agrave; 1 500 000 \u0111\u1ed3ng. V\u1eady s\u1ed1 ti\u1ec1n nh&agrave; tr\u01b0\u1eddng&nbsp;ph\u1ea3i tr\u1ea3 l&agrave;:<\/p>","options":["<strong>A.<\/strong> 33 750 000 \u0111\u1ed3ng","<strong>B.<\/strong> 3 750 000 \u0111\u1ed3ng","<strong>C.<\/strong> 12 750 000 \u0111\u1ed3ng","<strong>D.<\/strong> 6 750 000 \u0111\u1ed3ng"],"correct":"4","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>D.<\/strong> 6 750 000 \u0111\u1ed3ng.<\/span><\/p><p>G\u1ecdi ph\u01b0\u01a1ng tr&igrave;nh parabol (P):&nbsp;<span class=\"math-tex\">$y=ax^2+bx+c$<\/span>. Do t&iacute;nh \u0111\u1ed1i&nbsp;x\u1ee9ng c\u1ee7a parabol n&ecirc;n ta c&oacute; th\u1ec3 ch\u1ecdn h\u1ec7 tr\u1ee5c t\u1ecda \u0111\u1ed9 Oxy&nbsp;sao cho (P)&nbsp;c&oacute; \u0111\u1ec9nh I &isin; Oy (nh\u01b0 h&igrave;nh v\u1ebd).<\/p><p><span class=\"svgedit\"><svg height=\"256\" width=\"320\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"258\" id=\"canvas_background\" width=\"322\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" height=\"100%\" id=\"canvasGrid\" overflow=\"visible\" width=\"100%\" x=\"0\" y=\"0\"> <rect fill=\"url(#gridpattern)\" height=\"100%\" stroke-width=\"0\" width=\"100%\" x=\"0\" y=\"0\"><\/rect> <\/g> <\/g> <g> &lt;title&gt;&lt;\/title&gt; <image height=\"256.00001\" id=\"svg_1\" stroke=\"null\" width=\"320\" x=\"0.5\" 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fTK1wfdeOON8uabb2Y7mG818NowNdyrVy8aIyFZoDkSywBTRHULrOUZbaxJqBIjPaY2k35zWxkaVn7ypTm6lbF9kKTObyPJLctKTJmi2V4vVLZsWXUI\/+uvv9bepXU4efKk2lx0zz33KBMnhFyG5kgswaFDh9RIsXr16ldsrkmsX0p6pqfIoj0jDQ3KU\/nDHLNq+ub+0nFcA4mrmH3qtUyZMipPKdK7WSkdGxKlY9SI\/KmYxiaEXIbmSEwFZ+mweeXaa6+V4sWLZzOV8vXjZNDidpKxY7ChGXkrf5ujWzMyTbLntGZSMqlYtveTkJCgNutgY9FPP\/2kfQKEECtCcySmsX79enUMA8cjsppI6eRYtdN0\/mfDDM2noAqUOULY\/Zqxc7CkDKiW7b1hVIybgObNm6sSU4QQa0JzJAEFxwqQABsVH7KaBhRbNkrSN\/YzNBtfKJDmmFN1OyVle69QnTp1VOIAHLcghFgLmiMJGDi8v3r1aqlVq1Y2k8DZw8FL2huaii9lpjlCWDOtmnJVtvcOpaamypdffulV1QxCiH+hORK\/g7N+SKk2fvz47OcVw0KkfteKMm1DH0Mz8bXMNke3Ri7vJKVyrEciPd38+fMtfeyDECdBcyR+B2nMbr31VomPj9fNIDqhSIGPZBRUVjFHaPb2VKnZNlF\/LRDOdOIGwqy6kISQy9Acid\/AVCEOltesWTObCVRrXU6mruttaBr+lJXMEcIZyf4ZrSUm80bB\/Zqio6NVAnVMPyPXKSHEHGiOxC\/AGJEhJjY2Vg\/8EdFh0mdWC5m\/27e7UD2V1czRLWxCQrYd9+uCMIrs16+f9mkSQgINzZH4nIULF8rVV1+d7TB\/Yu0SrkP8B9MMDSIQsqo5Qkv2p0m\/uS311wYhuXq3bt20T5UQEkhojsRnYBpw2bJlkpSU\/dhC837JhoYQaFnZHN3CKLJUjuTmlStXlo8++sg2ScwJCQZojsQn\/Pzzz7JgwQI1YnQH9VJJ0TJsmf+PaHgqO5ijW417Zs8t27BhQ1m3bh3PRBISIGiOpND8+OOP8sADD2QL5qWTi8usLamGgd8s2ckcIdSkzPp6kVXnww8\/5EYdQgIAzZEUCiTSRlUHdwCHylRzpX8zCviB0vw9k2TChhmStma2rt4Lx0t0YtXM14hpy2jpOW9ctsfdmr93kuHfNEMw9OJZqn2gTuTUqVM5giTEz9AcSYGBMfbu3VtVw3cH7xap1f2aAs5TTd44QxqkvSeV+m7UldRrg8S1XCXFGy5TSuq5Ptvjbk3dPN3wb5qig2Nk\/OoeElsuSv+MS5QoISNHjtS+BUKIP6A5kgKxatUqadSokRQpcvmMHipRLN43yjjIB1jj1s+SqgM2SEL77V5rwoaZhn\/TNB1MU0Wds56HjIqKksGDB2vfBiHE19AciVeg7t\/atWuvKEY8YF5r48BuksavnynJqRukdKftl9UR5rdF4tt9ooSfsz2uadKGGYZ\/0wqq3uZyVh3cmDz44INy8eJF1mMkxMfQHInHIACjzFS1atnLMOFgv1Egt5rstiEnNyW3yJ68vHXr1rJjxw4e9SDEh9AcicfgKEFWY4wpU1SmrQ9M0nBfKFjMEUIKPvf7gDp06CDbtm2jQRLiI2iOxCOwxph1KjW2bFG1UcQocFtVvjBHbDZCPtT+Ga0kbWVnw+cESg17VJLImMtZiNq3by+ffvqp9o0RQgoDzZHky\/Lly6VGjRp6EMaI0W7GCBXGHGd+MkBaptaU6IRICQnP\/P2wEAmPCpEG3SuqChtGv+NvLT2QJkOXtpeisZff0\/XXXy\/79+\/XvjlCSEGhOZI8efXVV1VxYnee1KhSEQGrv+hrFcYc26fVV7+DUltxFaPVDYL771RvmygZOwcb\/p6\/tXR\/mvSc1lyZtfv13H333dq3RwgpKDRHkitvv\/22WmMMDQ1VQTc8KlTmf2ZORQ1fqKDmmLayizLErpMbq\/e\/cM9wVVmk98wU\/W\/1npFi+LuBEAyyfpcK+mvBuVNkLCKEFByaI7kC7EpFouuqVZFNxhVwsbZlFJjtpIKaI4yv7fC6ho9h3Q9\/C6M3o8cDqaybdIoVKyYjRoyQM2fOaN8qIcQbaI7kCo4ePSpDhw7VAy2UbnI6OF+ooOY4e1uqTN\/U3\/AxtzmaOXLMquRWZfX3V7JkSRk7dqz8+uuv2jdLCPEUmiPJBpKIDxo0SA+wIaEh0nl8Q1likcw3hVFh1hyNtHjvSDVaCy8WKuNWdzd8jhmqlaVwcnx8vIwfP54GSYiX0ByJDnKl9u3bVw+sMMaOY+qrNTajIGw3+doc8fsxpYtI\/c4VLPcZNdBGtBAMEiPI06dPa980ISQ\/aI5E8e2330qvXr2yVe\/vlDliDBZjhHxpjsghmzKgmpQoH2WJROs5he+tca\/L51IxxYrsRoQQz6A5EjVihDFGRkbqwbSHhZKI+0q+NEeU5IooFiqDFrUzfNwKgmnDvN3vNykpSaWZI4TkD82RyKOPPqoHUCh1fhvDYGt3+dIci8VFyPDlHQ0fs5Kmru8jUSUvv+fo6GgaJCEeQHN0MCiYu2TJEilf\/vIGjn4ZrQyDbDDIF+Y4Y3N\/lQBg+DLrG6NbeN9Fil+eLk9OTpatW7dqrYAQYgTN0aHgLOPGjRulQoXLh8cTqsTIkv1phgE2GFRYc0TKvKQGcYbGOObNrrJo78grrltFkz7oKaGRrveNM5ADBgxQ0+mEEGNojg7liy++kB49euhGEVcpWmZtMSdHaKBUGHNEknFkyUEmGtSuxNSzW92nNpHEuiVl5ifW\/vz6zm6pv\/fixYtLWlqa\/Pzzz1qLIIRkheboUFDiyB0ow4qGyMjXOhkG1GBSQc0xbVUXKRanbVZCDlMkHs+qzOtVUkrbIrWeO0cshOn0F198Uc6dO6e1CkKIG5qjA8m6ASc0IkT6zW0VdDtTjVQQc4ThwVASqhaXkuWjc1Xqwray7ID1p6SRzKFKShn9M6hUqZLs27dPaxmEEDc0R4cxbtw4iY2N1YNj1cxAidJHRoE02FSgkePBNFm0Z7jM2zU0TyH5t+HvW1AzPx4g5WqX0D+HG2+8Uc6ePau1EEIIoDk6hEuXLsmuXbukTp06elDEOplR8AxWFXZDTjApbVXXbIWSU1JS5K+\/\/tJaCyGE5ugQPv\/8c7nhhhv0YIidi0ZBM5hFc8yurpMbZasD+dJLLzHFHCEaNEcH8NNPP8nDDz8spUqVUkEQdRnH2bCSf2FFc7xSLVKr658Hptvnz5+vtRpCnA3NMcjBSGD69OkSFxenB0E7ZHbxh2iOVwrHTyo2SdA\/k1q1asnmzZu11kOIc6E5BjkffPCBXH311XrwS+mX7IidqUaiORpr7vZU\/UgK8uti+v3jjz\/WWhAhzoTmGMRs2bIlmzHWbJuodl4aBUgniOaYu\/DZuNcfYZBjxoyR33\/\/XWtJhDgPmmMQ07ZtW90IYkoXVZUkjAKjU0RzzFtT1mYaZKjrswkPD5enn35azpw5o7UmQpwFzTEIuXDhgjz++OO6CWDKrH9Ga8OA6CTRHPMWptuz1oDE+iN2ORPiRGiOQcj7778vV111lR7ksCPRKBg6TTTH\/DV9U3+VDcj9GXXr1k1+++03rWUR4hxojkHG7t275ZZbbtELF19VvYRhEHSiaI6eCanw3Bt0oPT0dK11EeIcaI5BBDZQjBgxQqKiLld\/R\/1BowDoRNEcPRPyybYcVFP\/nFDWbMOGDVorI8QZ0ByDiBUrVkjZsmX1oDZ0aXvD4OdU0Rw918LdwyWhaoz+WbVq1UqOHDmitTRCgh+aY5Cwd+9eady4sR7MUHfQKOg5WTRH7zR3+yB992pERIT069dPa22EBD80xyAA9fieeuopPehjvSh9o7OPbRiJ5ui9Bi1up39eCQkJMnfuXPnf\/\/6ntTxCgheaYxCwadMmPYDBGIcvc2Z6uPxEcyyY4ipF659Zx44d5eDBg1rLIyR4oTnaHBSqrVGjhh68arUvr+oLGgU5p4vmWEAdTJPQIq7PDEpLS2P2HBL00BxtzA8\/\/KDu5N1Bq1RStExb38c4wFE0x0JowLw2+vpj6dKl5c0332T9RxLU0BxtDM6fuc8zQn1mtTAMbJRLNMeCa9HekSppvfuza9q0qWzdulVriYQEHzRHm7J27VqpXbu2hIaGqmBVq12iCmBGgY1yieZYOE3b0EdiyxbVP78ePXpwcw4JWmiONuSbb75R06luYywWFyFLHFqGyhvRHAupg2lqdsJdvQPJyWfMmKG1SkKCC5qjzbh48aLMmTNHrfu4g7xhIKOuEM3RN6rftaL+GcbExMjGjRu11klI8EBztBHYAPHhhx9Kw4YN9eCUurCNYQCjrhTN0Teaur63FNU+R4wee\/fuLadPn9ZaKSHBAc3RRhw7dkz69OmjB\/fEuiU5neqFaI6+k9q96m6HiYmydOlSrZUSEhzQHG3CpUuXZPXq1RIfH+8KSmGZwf1dBndvRHP0rZCi0P1ZtmvXTr788kuttRJif2iONgHTVvXr19eDUcqAatyd6qVojr7V7O2p+tnHEiVKyMSJE5kcgAQNNEebgDON7qBevExRta3eKGBRuYvm6HuNebOrbpB16tSRzZs3ay2WEHtDc7QBCDjugA61TK1pGKiovEVz9L0wexFf5XJpK4we\/\/jjD63lEmJfaI4W5+zZs9lSxCVULW4YpKj8RXP0j7D2HRrp+kyhdevWMTkAsT00R4uzePFiiY2NdQWecBzdaGsYoKj8RXP0j1AYuW7H8vrn2qFDBzl69KjWggmxJzRHC\/PFF19Io0aN9KDTqGdlw+BEeSaao\/80fnUP\/ewjNGnSJK0VE2JPaI4W5bfffpPRo0dL8eLFXQEnc9Q4a0uqYWCiPBPN0b9qPbiW\/tmWK1dODh8+rLVmQuwHzdGivPPOO1K9enU92KS92dUwIFGei+boX2XsGCxlqmtLAJm66aabuPZIbAvN0YJg1Dh8+HAJCwtTQaZ0cqxhMKK8E83R\/xq2rL1+tKNUqVLyyiuvaK2aEHtBc7QYuNNesWKFHsCxC3D2Nk6n+kI0x8CobK0S+meMNfO9e\/dqrZsQ+0BztBhYp8F0lDu4pPSvxvypPhLNMXAK1UaP2Gk9efJkOX\/+vNbCCbEHNEeLMW7cOD14R8dHqgoIRsGH8l40x8Cpy6TLu6yvv\/562blzp9bCCbEHNEcL8dVXX0n58pfPi3Wd0tgw8FAFE80xsEq8ppT6nDF6fOSRR+SXX37RWjoh1ofmaCEGDx6sB+5SSdEyd\/sgw6BDFUw0x8AqbVUXfXNO2bJlWRSZ2Aqao0XYvXu3qqruDtwdx9Q3DDhUwUVzDKzm7x4mlZom6J\/3gw8+KCdPntRaPCHWhuZoEe655x49iCCALztoHHCogovmGHgNXnL5aEdoaChrPhLbQHO0AB9\/\/LEkJSXpQXvc6u6GgYYqnGiOgRcSA1TMMnq89957mRiA2AKao8mgiPEDDzwgRYsWVcGjUpMEwyBDFV40R3M0bnUPKRLrSmgBHTp0SGv9hFgXmqPJoLxP7dq19cAxdR2PbvhLNEfzVK\/T5ZmRW265haNHYnlojibyzTffqGmmqKgoFTRqty9vGFgo34jmaJ6mru8jYUVcn3tERISsX79e6wWEWBOao4ksW7ZMSpYsqQfruduZJs6fojmaq9odXGd4sTGndevW6lwvIVaF5mgS3333nfTs2VMP1I17VjEMKJTvRHM0VyiKnDWt3JNPPqn1BkKsB83RBLDesmbNGj1Io1bjtA19DAMK5TvRHM0XCna7P\/+WLVtycw6xLDRHE8BB6C5duuhBon7XirJo70jDYEL5TjRHa8g9eoyLi5MZM2bIhQsXtJ5BiHWgOZoAdqi6A3RY0RAZ9XpnwyBC+VY0R2uo3ch6+nfQvn172bdvn9YzCLEONEcTSElJ0YND415V1FqMURChfCuaozW0ZF+ahEW6vgNsSPvXv\/4l586d03oHIdaA5hhgVq1apQfn6IQiMmsLd6gGSjRHi+hgmnQa31D\/Htq2bcu0csRy0BwDTI0aNfSg0GpwLePgQflFNEfrKH1jP4ks7sqag3O+ixYtkosXL2q9hBDzoTkGkGHDhqkD0AgI4VEhsvRAmmHgoPwjmqOFdHCM9J55eXmhadOm8vvvv2s9hRDzoTkGCJSkyjpqbDeKJakCLZqjtTR7W6qUqR6rfx8vv\/yy1lsIMR+aY4DIyMiQhARXdYLQyBDDYEH5VzRH66nr5Mb691GvXj05ceKE1mMIMReaYwA4evSo3HzzzXoQ6DUjxTBQUP4VzdF6wugx7upo\/Tt57rnntF5DiLnQHAPAggULpHTp0qrzR8aEGQYJyv+iOVpT3adcHj3WqVNHvv32W63nEGIeNEc\/8\/XXX0uPHj30zj98WUfDAEH5XzRHa2r+Z8Mktqyrnil2rjLnKrECNEc\/s3LlSr0kVfGrisrCPTzwb5ZojtZV37ktJSTUVbGjcePGcvjwYa0HEWIONEc\/8sMPP8htt92mB+MmvavK0v08vmGWaI7WljvnaokSJdTokQWRiZnQHP0EOvaHH36oB2Kky5rEYGyqaI7WVkr\/avp3c8MNNzDnKjEVmqOfOH\/+vNxxxx16Z6\/fuQKnVE0WzdH6co8eS5UqJS+88ILWmwgJPDRHP3Hw4EFJSkpSHR3ZcEa+1skwGFCBE83R+uo4roH+\/QwaNEiOHz+u9ShCAgvN0U8MGTJE7+TV2yRy1GgB0Rytr4ydgyWiWKj6fhITE1VRcELMgOboB\/bs2SOxsa60WFhr5KjRGqI52kAH0qTzhMsVOwYPHiy\/\/vqr1rMICRw0Rz\/Qt29fvXNXbpagOrxhIKACKpqjPTR1XW8pWtL1PUVGRsrnn3+u9SxCAgfN0cd88sknejYcqMukRoYBgAq8aI72UMbOoVKpuSsPMdS\/f3+WsyIBh+boQ86cOSMDBgyQIkWKqE5dNDbcsPNT5ojmaB\/1z2glIWGu7wnixhwSaGiOPgTnGqtXr653aGT9MOr4lDmiOdpHGTsGS2L9Uvp3lZ6ervUyQgIDzdGHPProo3qquKiSEYadnjJPNEd7qc+sFvrosUKFCipPMSGBguboIw4cOCA33XSTHnjHv9vDsMNT5onmaC\/N3z1MylS7XAwZN59MKUcCBc3RR6CYsXvUWDIp2rCzU+aK5mg\/tUytqX9fycnJsn\/\/fq3HEeJfaI4+4IsvvpCOHTvqnXja+j6GHZ0yVzRHeypUm1rFzWdaWhpHjyQg0BwLyV9\/\/SWvvPKKHnDjK8eorehGnZwyVzRHe6r10Nr6d4ZyVjz3SAIBzbGQ\/Pzzz9KlSxe987ZIrS5L9o0y7OSUuaI52lfu0SNSyi1atEjrfYT4D5pjIcGhf3RYdNwiseEsS2Vh0Rztq17TU1QxZHxvPXv2VLVSCfEnNMdCct999+nBtnGvKrJ430jDzk2ZL5qjvVUkJkx9b2XKlJHly5drPZAQ\/0BzLCTuBOMh4SEyIKO1YaemrCGao72lsuZoo0fkL\/7++++1XkiI76E5FoJnnnlGD7RlkmO51mhx0RztrfSNffViyEjRuHbtWq0nEuJ7aI4F5Ny5cxIREaEH2l4zUgw7NGUd0RztrUV7Rkrdzq4C4tDUqVPl7NmzWo8kxLfQHAvIhAkTJCzMtQYSnRBp2Jkpa4nmaH8NW9ZeTymHPMY\/\/vij1iMJ8S00xwJw4sQJqVnzcuYObMQx6siUtURztL9mbO4vcZWi9e\/w3Xff1XolIb6F5lgAli5dqnbMoXOGFQ2RGR8PMOzIlLXkS3Ncsj9NJn3QU2ZtSTV8nPKfOo5poH+HzZo1Y8Yc4hdojl5y7Ngx6d69u4SHu4JslZQyhh2Ysp58YY74nXaj6kuxuEiJKV1E+s1tZfg8yn+avS1VSpQtqn+Pr732mtY7CfEdNEcv2bBhg9SrV0\/vmBw52Ee+MMeUAdUlfVM\/fd2r+5Qmhs+j\/KtaN7kSb6jvIPNmlaNH4mtojl4yduxYCQ0NVZ2yYuMEw45LWVM+mVY9kKb+W7ZWCVdgpjmaonGru0tIhOt7RELy7du3az2UEN9Ac\/QCpIpr0qSJHlyx7mTUcSlrypdrjuVojqbr6mvj1XeAXeNICsDRI\/ElNEcPuXjxosyaNUsPrDi+sVQbRVDW0+L942X2zikyY\/s0XcNeHyxRCaX073Dw8kHZHndrSebvGv3NrKI5mi+cLXZnzKlduzbzrRKfQnP0EKSquv322\/XAikTIRh2WsoamfZIurdJXSf20D3TVHPSWlGw0XYpWSlOqnvpmtsfdSt8yzfBvZhXN0RoqFudKxFGiRAl54oknOHokPoPm6AGo2bhy5UopVco16ihRPoobcSyucetnSdUBGySh\/XavNWHDTMO\/mVU0R2to5PJO+ujx+uuvlwMHDmi9lpDCQXP0gFOnTknnzp1VB4RaDarFKVWLi+boHIWGu\/plUlKS\/Pvf\/9Z6LSGFg+boAShoHBkZqTpgeNEQGfV6Z8NOSllHS\/aPk4zPJsvcXVN0jVyVKlHxWhWVTA1\/fUC2x91acmCc4d\/MKpqjddQ+rb76LrAxJzU1VY4fP671XEIKDs3RA0aMGKEH1Frtyxt2UMr64m7V4BRqqIZFur7TihUrynvvvaf1XEIKDs0xH5ARxx1MQyNCZNDidoYdlLK+aI7BqaX706Ry0wT9e8Wu8gsXLmg9mJCCQXPMh9GjR+udrmT5YtyIY2PRHINXKimAtjGnadOmcujQIa0HE1IwaI55gHI49eu71jOgzuMbGnZMyh6iOQav5u0aKlVauIoBQHPnzlVnkwkpKDTHPMDxjZiYGNXZMKWasXOwYcek7CFfmqP776T0TzZ8nAq8ekxrpo8e27VrJ3\/++afWkwnxHppjHtxyyy16QWNuxLG\/fGGOaau6SLM+yZJYt6SUTo6V5JZl1egxYwdvnMzW1HW9pXjpIuq7jY6OlvXr12s9mRDvoTnmwltvvaV2vrkDKfOo2l++MEecb128b1Q2qbZx0Pj5VAB1ME1S7q+mf79t2rRhxhxSYGiOBiAjzqRJkyQ21nUmrkRilHFnpGwlX06rUtZU6sK2erUO6OTJk1qvJsQ7aI4GHDx4UN11ujtY2koe+g8G0RydofJ1Surf8bBhwzh6JAWC5mjA8uXLpUKFCq4OFh5i2AEp+4nm6Az1mdlC35hTpkwZZswhBYLmmAMc+r\/33nv1ANq4VxXDDkjZTzRHZ2j2tlQpVtL1PWO3eUZGhta7CfEcmmMOPvroI6lbt64eQKes7WXYASn7ieboHNXpUF59x9htjl3nnFol3kJzzMLp06flqaeekogIrUZcYpQs3D3csPNR9hPN0TnK2DlUQrWp1eTkZFmzZo3WywnxDJpjFjClmrWgMXa+GXU8yp6iOTpLtdol6t\/1gAED5NKlS1pPJyR\/aI5Z2LJli96ZYsoUlfSN\/Qw7HWVP0RydpaHL2usbczp06CCHDx\/Wejoh+UNz1MDZxvHjx+uBs27H8pxSDTLRHJ2n0NBQ9V1XrVpV3njjDa23E5I\/NEeN8+fPXz6+ERYi\/TNaG3Y2yr6iOTpPqhCyNnocMmSI\/PLLL1qPJyRvaI4ar776qh404ypGy+ztLE0VbKI5Ok8oMefemNOwYUPZtm2b1uMJyRuao0ZSUpIeNDuOaWDY0Sh7i+boPC3cM1wvhBwVFaUKIZ89e1br9YTkDs0xk+3bt+sBMzwqM2i+y6AZjKI5OlN9Zl3OmHP33XfLzz\/\/rPV8QnKH5phJjx499ICZ3OIqww5G2V80R2dq2oY+EqOVsoJ27Nih9XxCcsfx5vjTTz9d3oiTqd4zUww7GGV\/0Rydq5YDa+rfe79+\/XjmkeSL481x4sSJqjAqOk1M6aKGHYsKDtEcnauspayqVKkiR48e1SIAIcY42hyx9nD99dfrwbLLpEaGHYsKDtEcnat5u4ZJ6aox+nc\/f\/58LQoQYoyjzfGVV16Rq6++2tVhwkNk7vZBhh2LCg7RHJ2t1kNr6999zZo1mYyc5ImjzfHvf\/+7hIe7gmWFRvGGHYoKHtEcna35nw2Tolm+\/8WLF2uRgJArcaw5bt26VZo3b653FKPORAWXaI5UpSauM48QjnVw9Ehyw5HmiDyqM2bM0DtJUkOOGp0gmiPVdXJj\/cwj8q2ePHlSiwqEZMeR5vjdd99J79699SDZM53HN5wgmiMFRZVw1WuNjY2V9PR0jh6JIY40x40bN0rp0qVVB4mIDpOZnzCPqhNEc6SgrMnI27ZtK7\/99psWGQi5jOPM8cyZM\/LYY4\/pAbJhj0qyeN9Iw05EBZdojhQ08+MBejJyTK2uWrVKiw6EXMZx5vj9999L2bJlVccIiwyRtJVdDDsQFXyiOVJuJdYpqdpAZGSkjB07llOr5AocZ44rV67Ug2Pp5FhV0sao81DBJ5oj5da8XUP10WOrVq1k165dWoQgxIXjzLFp06Z6cOw0jqWpnCSaI5VViXVK6G1hzpw5HD2SbDjKHJFP0d0ZIoqFStoqTqk6STRHKqs6T2iob8wZMGCAHDt2TIsUhDjMHO+44w49MFZvk2jYYajgFc2Ryqrpm\/pl3iS72kK5cuXkk08+0SIFIQ4yR2zEKVJEq+mWebeYuqitYYehglc0RyqrFu4ZLrXaJert4ZlnnpGzZ89qEYM4HceY4xNPPKHnUS1ZvphakDfqMFTwiuZI5dTQZe1V0QG0h8qVK3Nqleg4xhyz5lFt1ifZsKNQwS2aI5VTMzb3l\/hKrnqu0DvvvKNFDOJ0HGGOK1asUGsK7g6w9ECaYUehgls0R8pI9W4ur7eJ0aNHc9cqUQS9OV68eFFuu+02vfE36lnZsINQwS+aI2WkYcvaS1hRV5uATpw4oUUP4mSC3hy3b98uTZo00Rv+mDe7GnYQKvhFc6RyU\/l6row5UFpaGkePJPjNETvQihcvrhp98auKGnYMyhmiOVK5qeOYy8nIr7nmGm7MIcFtjji+0atXLz0YDpjX2rBjUM4QzZHKTXO3D5JwbWo1KipKpZkkziaozRENPC4uztXgS0TIkn3ciONk0RypvFT9BtemvbCwMLn11ls5tepwgtYc\/\/jjD5kwYYIeCBv1rCLLuEvV0aI5Unlp\/mfDJDQ0VLWNChUqyOrVq7VoQpxI0Jrj559\/LjVr1nQFwtAQmfQBA6HTRXOk8lPsVVGqbWCfwqRJk+TSpUtaRCFOIyjNEQ0ad33uIBhfOUZmb2NpKqeL5kjlp5HLO+mlrFq3bi0HDx7UogpxGkFpjqdPn5YePXroQbDntOaGHYFylmiOlCdyT61WrFhRli9frkUV4jSC0hz37NkjiYmuhMLR8ZEyZW0vw05AOUs0R8oTXXtHFb2NDB8+XO1fIM4jKM0RZxvdjbtCo3hZtHekYSegnCWaI+WJ0E7cU6vIybxt2zYtshAnEZTmmDWPavcpTQw7AOU80RwpT4Sb6RLli6k2UrRoUXn11Ve1yEKcRNCZIwqWuoNfbGKULN3P4xuUSzRHylOlLmyrZ8y588475YcfftAiDHEKQWeOnTp10oNfrfblDRs+5UzRHClPNX1Tf5Vu0t1WPv74Yy3CEKcQVOaIu7v4+Hi9QffPaGXY8ClniuZIeaqFu4dnK2U1ceJEuXDhghZpiBMIKnNMT09XeRHRmEslRRs2esq5ojlS3mjAvDYSEu5qK5UqVZI\/\/\/xTizTECQSNOR4\/flxuvvlmlRcRjbnH1GaGDZ5yrmiOlDeatSVV4itF6+3lP\/\/5jxZtiBMIGnNcu3atVK1aVW\/IGTsGGzZ4yrmiOVLeqn3a5VJWXbt2ZTJyBxE05vjQQw9JRESEasRJDeIMGzrlbNEcKW814d2eElHMlTGnWLFi8umnn2oRhwQ7QWGO33zzTbZdqkaNnKJojlRBVKKc68wj9PTTT3P06BCCwhxfeuklKVOmjGq8kTFhhg2comiOVEHUZVIjfWq1fPnycubMGS3ykGDG9uZ46tQpGTVqlB7wmvVJNmzgFEVzpAqiaev7SHhRV5spVaqUvPHGG1r0IcGM7c0RawBNmjRxBbywEJm7fZBhA6comiNVUFVpnqDaDPY13HXXXZxadQC2Nsfz58\/L\/PnzJTY2VjXcKillmGScylU0R6qgGre6u56MvH79+rJz504tCpFgxdbm+Ouvv8p9992nB7ue05rJsoPMpUoZi+ZIFUbhUa5dq6VLl5Y5c+Zw9Bjk2Noc9+\/fr7Lmo8EWjQ1n3UYqT9EcqcIIRdOxMQfFkAcPHkxzDHJsa45omBkZGXqgSxlQzbBBU5RbNEeqsIIxou00bNhQNmzYoEUjEozY1hwvXboktWvX1gNdr+kpho2ZotyiOVKFVdUWriNj0JQpU5iMPIixrTlu375db6TR8ZEydV1vw8ZMUW7RHKnCqu\/clvqZx759+8r333+vRSQSbNjWHNEw3UGuWV+ebaTyF82RKqyQjDw0wtV+qlSpIps3b9YiEgk2bGmOhw4dUjvG0EDRUEe93tmwIVNUVtEcqcJqyb40uW5gdb0NPfzwwyoRCQk+bGmO8+bN0xtnVMkIWbxvlGFDpqisojlSvtDQpe31M49NmzaVo0ePapGJBBO2NMdq1arpAa7NsLqGDZiicormSPlCaEfFSrraEXavYiaLBB+2M0fM8ZcrV84V4MJZgYPyXDRHyldqcf\/lG\/SBAwfyzGMQYjtzHDJkiBQpUkQ1yrI1Sxg2XIoyEs2R8pVGrewskdGuM481a9aUX375RYtQJFiwlTkeOXJEUlJS9OA2IKO1YcOlKCPRHClfKWPHYIm\/OlpvSy+\/\/LIWpUiwYCtzRANEPTU0xqhSEYaNlqJyE82R8qX+dm+y3pawMYdTq8GFbcwR0xapqakSGRmpGmOn8Q0NGyxF5SaaY3Ao7c2uMu6t7oaPBVI4QuY+8xgWFib79u3TohUJBmxjjjt27JDrrrtOD2w8vkF5K5qjvdV9ahOJiA5T350VEn8s3Z8m5euVVK8Hu1YfeOABjh6DCFuYIxocSsS4g1pivVKGjZWi8hLN0b7qn9FK+mWqdnvXskqjnpVl2UHj5wZS7UbX09PJ1apVi7lWgwhbmOOxY8ey1W1EkDNqqBSVl2iO9lePac2UGVnFHKHQcNeu1fj4eFmwYAFHj0GCLczxk08+0c82hkeFyIzN\/Q0bqV005s2uhtcp\/4rmaH9Z0RyrXXeVak+oLYujZjTH4MDy5nju3Dl55pln9IBWs12iLNwz3LCRWl1IO5Xc4iopFhdp+DjlX9Ec7S8rmuO0DX31dHLYF\/HFF19o0YvYGcubI3ap3nDDDXpAw7qDUQO1smZ+MkAVYy5RPkp\/H0bPo\/wrmqP9ZUVzhGJKF1VtKjY2VqZPn87RYxBgeXN89913pVixYqrhlUiMkvSN\/Qwbp5WFnbW4u0Qwdgdmo+dR\/hXN0f6yqjl2ntBIvS60K5TTO378uBbBiF2xvDmOHj1aD2b1OiVZqkMURO73YvQY5V\/RHO0vq5rjkv1p6jgH2lXLli3V0TNibyxtjlhvdAey0MgQGby4nWHDtJPc78foMcq\/ojnaX1Y1R7yWCo3i9bb17LPP8liHzbG0OS5evFhvbCXLF1Nrd4YN00Zyvx+jxyj\/iuZof1nWHDM1fnUPfWNO27Zt5fDhw1okI3bE0uZ4zTXX6IEspX81wwZpN7nfj9FjlH9Fc7S\/rGyO2FcQUcw1tVq2bFnZunWrFsmIHbGsOW7atEmiorTdneEhMmVtcBz8dwdmo8co\/4rmaH9Z2RxxxKxOB1cGHyg9PV0tDRF7YllzHDVqlERERKhGFlcp2rAxBlLzPxsmfWa1kJaDanqkNsNqG\/4dd8cxeozyr2iO9pfbHCs2TpB5O4caPsdMDVvWXk9G3qpVKzlx4oQW0YjdsKQ54hBt\/fr19SDW3wJ1GzFlElv28jlFT2T0d\/J6jPKvaI721qK9I6XeLUmu7y8sREa+2snweWZqxscDJD7zZh6vEUXZ33nnHS2qEbthSXNcvny5ni4OMmqEdlUwvie7iOZob1W7vqwkt8yununNDZ9rprJOrY4cOZIJAWyK5czx\/Pnzcvvtt+uNq3GvKoYN0K5yvy+jxyj\/iuZIBUKDFreTsEhXG4P++OMPLboRO2E5c8QOr8aNG+sNa9zqHoYN0K5yvy+jxyj\/iuZIBUKztqRKqSRXVi\/ohRde4OjRhljOHP\/5z39KTEyMalSx5aIMG5+d5e4wRo9R\/hXNkQqUWtyXrDYOoZ01aNCA5mhDLGWO3377rdxxxx168Epd1Naw4dlRg5e0V+nv3O+tfucKMmxZR8PnUv4RzZEKlKZt6KPvWsXN\/v\/93\/9pUY7YBUuZ4\/r166VGjRp68LJraSojzd2eqjJoDF7SThnl+Hd7ZF4bZPhcyj+iOVKBVHwl1wxYZGSkOprG0aO9sIw5YtF64sSJEhYWphpUwx6VZOn+NMNGR1EFEc2RCqQw8+VOJ9eiRQuao82wjDl+99130rlzZz1wjXzNemeYKHuL5kgFWu5KHYmJifLvf\/9bi3bEDljCHHFHhTl5d9BCUeCZH9s\/yThlLdEcqUCr6V1V9fbWq1cvOXPmjBb1iD+5dOmS\/Pjjj9pPBcMS5oizjSNGjNAbUeOeVVQ2DKPGRlEFFc3Rnhq2OkP6v7ZIUlfNlxnbpxk+x6pCG3NPraLO4549e7SoR\/zJn3\/+KWPHjpU1a9YU2CQtYY5Yb0QWexW0wkPUIVqjhmZFLd43Xga9OU\/az35dyW6d10miOdpTyQM2SEL77ZLY\/ZNMg5xn+BwrKzLG1ebKlCkjCxcu5NpjAPjtt9+kUqVK0rRpUxk3bpysXLlSTp06pT3qGZYwxwULFugB66rqJSTDggmFc9P8PZMkZcpq1XmhcetmGT6PMl8wx+jSOJztSmhPc7SH7G6O2J3uHj3iqNrXX3+tRT7iL3755Re1ubNo0aKSkJAgrVu3VjuGse7r6c2J6ea4+8tf5KabOurm2LxvsmEDs6pojvbQon3jpFPGJCnfdZTENh8jMY2GSce5kwyfS1lLdjfHebuGSmiYa2MOjqpt2LBBi37EX7jN0e0rSAIfHR0tHTp0kAEDBsiqVavyNckQHJ8wQ5OmzZG7\/vG2XNVxjsS1nyXFm6RJaHRJVfG\/SkoZ26hySpKUazNNN8cKLVIMn0eZq0opFVQ7yymj51LWUpl2b2j9a6OUb9nR8DlWFsprYblIBeqIWOnZs5dhTKR8p4cffljfKZxTqBN8ww03SJ8+feSTTz7J1SQzn3vlLwdC4WUaZQanuZLQdVGmFkt8pwwpmtzV8LlWV0TZPro5hoR4V9aKCozCSzdQbazC8E1Sa+ZXUn7QOonrOFdCoi9XUKCsqZj6C1TfKtlibabJlDF8jh0U02CIflNWrG5\/CQm7nH+VCrywz6VZs2Zyzz33yK+\/\/qpZ4mUyn2P8i\/5VZGZDGSplei6X6umHpNaMLyVp6Hop0WKShESWMni+teU2x7jWGzJ\/LnLF45T5imkwWBK6LJTK47Yrc6wwcpPEd8ygOdpAQWGOxcpl3oz9KzPmLZOyfVZl\/n+GRNcbkPmY8eiGCoxgkO3atZOffvpJs8TLhFx33XUSKOHFxMfHyzWNW0pih+mS2H+11Jz+hQpWlcdsl8TOc6Ve8\/aGv2tVNW\/eXJIaPKo6b\/EGSzPfo2ue2+i5lHlq3uY2NXJMTH1PKqVtkat6v555Bz9brru+reHzKevoqpQVqn+VbrNBatRrY\/gcKwsxIqp6TyndY4lUnbBLxTvEPjWtX62e4e9QhRM+86wmmFNxcXHSo0cPtRkU65NGhHz66afib73++uvSu3dvSUlJkddee03eePt9affAi2pKtfzg9ZnBapu6o2rcf4ksfOU9w79hVa1f\/1+5feRW1XlLtVwvvXrfLw0bNpS+ffsaPp8yRxs+2iEdhi9XU6nxneepKf1G\/V4yfC5lLTXu41qyqHjrdnly9gbD51hZGzdulAZ3v5jNHMunrlE3Zxkvrzb8HapwQlKZrBtysurOO+9UBfWRlS0v\/L5b9csvv5T27durBdCDBw+qa+cv\/CUvvbNPat4xX00vJHSZr0aNY+dulJOnz6nn2IXf\/\/hLHkg\/ojovtHr9d7Jv3z658cYb5amnntKeRczmr7\/+J+s3b5MWbbtKeEJ9pXc37NIeJVam5QOfq75V9bZdsnzdlWtDVgaH\/s+cuyD3T31P3ZhhxIj1bkzxY+R46vR57ZnmsHv3bu3\/goucu1Whbt26qeIWR48e1Z6VN341xyNHjihjbNKkiZw4cUK76uLCxUvy26mz8tSSLTJ5wUeyYef3cubsBe1R+5DTHDfsPKmuHzt2TNq2bStPP\/20+pmYz1dffSW33HKL3lm++OIL7ZHCsXbtWklPT1f6+OOPtavEV9jRHA8fPizDhg1T+aKRymzXoePS5N5FarSIWQsY43\/WH9aebR6bNm2SypUry9KlS4MqOUFWc7z++uvV+0SyGW\/wmzlevHhRZs6cKTfddFO+w1dfcPbsWZUV4bHHHpMxY8bIlClTZOvWrSo1nT\/JzRzBZ599JldffbXMmzdPdRBiLr40x+PHj6sK74MGDZLt27drV0WmTp0qdevWVW2P37lvsJM5Iu69\/\/778re\/\/U0yMjKyxZ\/9R36RZ1\/ZoXT8xGntqvl88MEHysSfeOIJOXfOXjN3uYHdpygy\/fbbbxfY9P1ijn\/99ZdqIHDs559\/3u8f+M8\/\/ywjR46UKlWqKDNKSnIVFcbmnxkzZvg12W9e5oh\/95lnnpHu3bvrU8rEPHxhjrj7xNko3PQ999xz2tXLoCO++uqrat0ZzyOFxy7miDi3ePFi9d2j33ubrsxM0Bdw7u\/ZZ5+VkycvxzAn4xdzxF31wIED5d577y10ZvT8QIPEyMy98wiZDxCcML9csmRJqVOnjmzevFl7tu\/JyxwBFoexEQl3ZadPW+du0Yn4whwxG4Kbr7lz52pXrgR\/F1NVyMRhdH6KeIddzHHLli3SuHFjNb2ecxkpNzCy3LlzpxL2Z5g5ctu1a5f07NlTLQV5OwUZjPjFHPFFI5cdTMrfYHQG88Mcf1a+\/\/57ZZjYsrt69Wrtqu\/JzxxhiI8\/\/rjqNPv379euEjMorDl++OGHUqFCBZWBIy9wZgrliTBzgr5ACocdzBEzBog32KWO5R1PePHFF+Xvf\/+7aifQrbfeqjbxmTlyW7FihUrW\/fLLLzt+WcDn5oi1v0mTJsntt9+e6\/mRQIC5\/9mzZ6u5f4ze\/MXps5fkhTd+kvufOKK07+srp3CxJoVMDK+88grXoUykMOaIXYfYXFazZs18d7u5zbF06dLyn\/\/8R7tKCsr\/7Tgpb248Ie998rt895O5uztzA30bswWelqT617\/+pQogo51A1157rWqTmO2aM2eOaZtjUOoJ6+iYccPymJPxuTnirglBBNOIZoLdorgrw7qQP6cq0IRP\/fmX\/HziohJ24ebkwoUL6mzNQw89ZOq0idMpjDk++eSTKsM\/ppzyCxpuc8S\/gdEBCX7KlSunNgN6YmqY5brrrrvUTTvaCoRKHSitVKpUKVVFwixzBNjZiRkSDC7MfB1m43NzxBoj7qDeeOMN7UrgwagRpUmwc9AqIzVMV6DB\/f7779oVEmgKao7YdYxlAtxNe\/I7+Hfq1aunitv6c9aCWAOM9MLDwz0eacFwjJ576NAhNcOEtmmmKeHfRr7RiIgIR890+dwccV6mUaNGKkAEGixu48zZiBEjVAPDtBY2Tvj7OIcnvPfee1KxYkXWcjORgpgjgsP8+fPV8\/v37692RufHtm3b1PPbtGnDyu9BDmJLtWrV1FphYQ0N+xM6deqk1rTNHrHhhhCG7+TyWj43x9GjR6u7bDPAbi\/M\/WM6FWfNEKCwrRq7yKwAFrrHjh2r\/UQCTUHMEcsEmA7H8z3ZYAYz\/ec\/\/6nqx+H3PN2cQezJRx99pNYOYSaFAXs1lixZouKnmXs1soL1dcRSs43a16Df59w3gN3FOTd1+twckeEcm3HMBAFq3bp1yowQ1KxyjILmaC4FMUfsesY5VU\/NEVP6SHyMWYJA7NYm5jJr1ixlIgU1EEyvIii\/9NJLKnYiVlnlGMXkyZNVceZgMUfsQ8HZ45tvvlkefPBBfXYTs0GPPvqodOnSJdvRQ5+bI6otWyFlGqY7sBkCiQDuuOMO9cGYDRIVIAE7MYfCmCMCIBJI5wfO2WLjDg5U43dJcIO1OXzXBTUQ5DbFlKz7Rh6bcRC3rGBIWB7AmV6rzLwVFpy\/x3u6\/\/771cYn+BR8AWeXMcOIfovMVm58bo7Fixe3zA49vFEscKelpVki6wOSFaB+GDGHwpgjEsl\/\/vnn2tXcwWY0bLzCzAUJftCeMH1eUDNDkghsxHnrrbekVatWql0iy5dVRmtlypRRmxuDZfQIUBgiOTlZDVSwBILNo+5KHlmzGgW1Oa5Zs0ZVA0EqOyt8uTDHqKgo7ScSaApijpj2QgpE3FXmd2ZxyJAhahMDMqRgepUEN6jwgB3MCxcu1K4UHLSzHTt2qM2MaJsI2laIWcFojtgHgKN1SDeKI1oYURpRYHPEArJRAAi0OeJLw9lBrClmPUOIOzIkIEfA8mSHYSCgOZpLQcwRIDMO7jTHjx9vuB6Ec6zYIY2pGqxbEGeAm25Mt2Pk5yuwJwFLU1h7tIIhIYZCwWSO8C7kvg0NDVXn4HN7bwUyR5gNFo+R8TwngTZHvBaUhsF2ahysxQFWDJuRgWLo0KE+ze0KAz5w4IDKeINUcN4mFqY5mktBzRHgTh7VxXFUyP29424faxZYM2rRooUKlsQ5+MMccWwIN1kYRVqB4cOHqz4TTOaIDZuYBYI54iYEZmmE1+YIM3rkkUekdu3ahhsOAm2OCFR4o4MHD1ZzyBDesC\/XfPBhogMgQOKsG\/4N\/Hv\/+Mc\/vNp2TXM0l8KYI6ZeMH2GESKOC+H8ItYpcK4X36sVNnyRwOJrc8SsBOILloKsYkbBaI6IA\/Cw8uXLq3VeDKaM8NocUQIKgQVz40ZYac3RV2DEiOlZbMxwV87GOZn77rtP7UD1NDDSHM2lMOboBt87DkZjvQnbwll1w\/5gsx5mg\/Cd5hQqVSDfqBEFNUfcaKE0FOKkuzg2bvIx24VKRlbKqhSM5ojB06JFi+Tuu+9WiWKwC92o5rBX5vjf\/\/5XmYHTzBEfJKpqYEotK8iJiOt5lS\/KCs3RXHxhjiT4wM0vzhpiVzviGgqlY2YASzTY7g\/DQt\/HDFJWCmqO2PWM\/NPYuY6E4zhagH8HcROjGKPUcgUFMRul07DkhDOZ3haeDwZzRJxGQWfcBCGlKM6UYn8K\/h9Tq5jKxqxQzvfosTl+8803assyvlinmSMaMap7GM1Np6amStu2beXbb7\/VruQOzdFcaI4kL3CTGxsbq2+GwYbDH374QcW9WrVqXXHOtaDmiDiCtogRItYWkV3nyJEjuY5QCwIMYdSoUaooN4wdI2MsC+Fcpjfnb4PBHLH5Bkk5rrnmGpWFyL2pDkc3kAMZR6+MSst5bI6464DDwnGDzRxxHhJ3ibkRGRmpplWNQOOpXr266ij5QXM0F5ojyQsYCUYSOXMxI9MRUsThrGtWk\/D1mqMvQTIKvF7UunW\/ZqRImzBhghpJeroUFAzmePDgQXVj8Prrr6ud5W4wE4AzjsuWLVN1gXOSrzniD2ADArIIuCtKBJs5YmoDmSCMwE7EmJgYWbBggXYlO5iOwXkZNMb8oDmaC82R5AZGcyg4jJFjTiNARR1s3sj5mFXNETvpYYzI0wpDzArWy5EQ\/8033\/TI8IJxzdFT8jVHDPeRYw93IAAGibsrfGBG2NEcMc\/v3miTE0\/MEYEWuxjzg+ZoLjRHkhvIUIObXExFZjUCmCY2zyCtW87KG2aZI14DTC+3fNHvvvuuijOINzlNbe\/evWoZCPHKk81kNMdcwBw4Cl5iOtUNjk1gmjEjI0O7kp1gW3OkOQYPNEeSGzgMjp2L2KzhBlNtr732mqSkpKgp15zlx8wyR8RlVMvAMaKcpoVlLyyBYY3UaKkHa6h9+\/aV2267zaPNOTTHXMBcLHY5YVoVdyPQwIEDfWaO+BLx4Xui6dOnq1GsGwQ292vyRtie7Q35mSMWu5HRAjvc8oPmaC40R2IERmE4u4w2gfU43Ogi3mB9Dv0aG3WwbpXTIMw0R2wSwuaSnK8JqdFgfthAmFvC8Mcff1wlTcEoMj8Qe2mOOcA0I6pZYJph0qRJujp06OAzc0TDw1kTT4SGmjWYwVizvi5PhYVZb0AWoLzMEa+rUqVKarE3P2iO5kJzJEZg12jLli3V6BD9GIXJ0e9R2ggVN5AVywgzp1UxJWq0u9VTc8TSGM7p5gfN0YAePXqoRoK7qqzCNmdfmSO21Ob8+7kJh2Sz5nI1eo4n8rY6B9YcULgW0xhGoPFgtyo+q\/ygOZoLzZEYsXLlSrXVH+cZ3fEBZw1xRhCbV5CxBm0nJ2aZY17QHH3HFeaID6Ffv37qDIgRyJDjpDVHgBRDyJ2Z8xAwQEmszp07az\/lDc3RXGiOxAjEtLCwMMOYh9kmGEnWOn9uvDFHmC6Wp3LOZOWnOXPmGBpzbsAccZYxN3NEfMcGy7p16+aaNi0rNEcNnO9BJgEk7DYyAjBu3Dg1ksqtynkwmiOqMiCX7Msvv6xdcYE1UNxxGiVgN4LmaC40R5ITHJZHIo\/69eurw\/g5gUHBHGESOc8\/emOOOFeItUtvhX0f3mS1wYYcbC5q0qSJ4dlt925VbsjJH90cMX2Isy8wgdwOxOMYB877IMDnljXebuaI9wRzw1rDl19+qV3NDhoc6n517dpVTbXgjgtbv3GWCOc\/PYXmaC40R5ITdw1FbMgxMgu3OWIw4Kv0cf4GmwRRdNuoDiPeL0aVDz74oEdFExxvjhjyv\/POO+oDw0FYnOv5+uuv1RPcIJCggXTs2FFNM2INDh+0OzGAG7uZI+4Wy5Urp6ZVMJ2cW+1H3Plhrh6NBR0GScdhdt5AczQXmiPJCW5yYX7YHJgzSwoShKOf41iE0aYcq5ojXg\/iNPJgY5o1K6tXr5aGDRt6tEcCON4csesJ2eezKmcdRNxV5XwOGkzO4q92M0c0nuXLl6vEs1jIxrRybqDzIKDivXuTn9ANzdFcaI4kK4hdKGAdHx+v1gOzgpk0nO\/GdCvW\/YzSi1nVHDHThelYDGIwoHFPB+MG\/4EHHlBLY55Wk+G0qg+x65ojcu5ht9q2bdu0K76H5mguNEeSFSynlClTRlXWcWcAA9jIgk0tMBcc4co5O+bGLHPE0g4SE+A1GiXMBjB+1JuFuSPxNjZQYlMhZvywzuopNEcfYrY54vzjtGnT1GK2N422W7duKuu+L8vF5ITmaC40R+ImPT1d7dpE0dtHH31UHVFD3ICwvwAGhOWmrMfHcmKWOSJZNqaCw8PDVUGE3JaCMILE\/hGUZsJ7xW5cjIi9geboQ8wwRxgapkWwCI0D+1BERIS6KxwzZowqUJsbKMGFtUZ30VF\/QnM0F5oj8SVmT6tizwf2PyDRuL+gOfoQM8wRtcp69uypTA4G9MILL6gp0quvvloFQYwis5YqMQuao7nQHIkvMdMckXQcuVURU5DcxF\/QHH1IoM0RDQNTIphTz7pojukDmCR2ouLMT9a8rGZBczQXmiPxJb4wR2SpQZyCsHkGmxzzW9pBYXUc03j++ec93lhTUGiOPiTQ5oiGgu3YRovM2IqN0SQCodEB30BDczQXmiPxJYU1R+yGbdq0qd4e4+LiVO5q5H\/Oy4zQjnEkw9\/GCGiOPiTQ5ohtyrnVNQNYbL\/uuuvkm2++0a6YB9Y\/kXqPmAPNkfiSwpgjSgEiicjTTz+tNtggZiKfNQoqwySxh8IKhkRz9CFmrDnmBhaqcSeG7dj+3IXqKUiwMGjQIO0nEmhojsSXFNQcUQMWpQDxX\/fuUeyKxUwXziFidunWW2+lOZqMz81x9OjR0rp1a+0nc0Hj7d+\/v9qRagUwhTJ27FjtJxJoaI7ElxTUHFFAGWcsjfJXY\/kHKTqRv5rmaC4+N0ccPEVttJxJegMNzv7gfM+KFSu0K+aCRl+jRg11voqYA82R+JLCrjkagbOJVapUsczI8dprr1V5Z2mOPgAHTVEOJbfE5IEAUxRIn4RsEJiqsAKoGZeUlJRrtg3if2iOxJegSDLMAybpK3BoH7lcEb+sYEg4K26UwNwJ+NwcYUbXXHONvPTSS9qVwIMvE9UyvEmT5G+QeQMj6py5aEngoDkSX4P29NBDD\/nMPLCBcNSoUZYxI5qjD0HKpdtvv12tPZoBkgSjnpkn5VgCBV4LpkmQ+d8KyQicCs2R+BpssENtRF+YB0pNIXmJFY6dAayLVqpUybH9xOfmiF2hqHKBTTl79uzRrgYGjBaxMxUGnZNVq1aZtmMV\/3bVqlVl3bp1jrwDswo0R+JrcHYZBc8L26+xR2LixInqzHZe+VwDCfKxYp+EU2OWz80RIFM85s1RFzJQ4NwQjBHlt3KCIs74os0wR4wacXfZpUsXlbCAmAfNkfgarDtiL0HWqh7egn0ImO3C2UYrzSyVLFlSLQfRHH0IvmzUDLvppptk7969fv1wcZeFWoxly5bVg15OIXv97t27td8IHHjfqA9ZrVq1K+rFkcBDcyT+oF69euqIVkHiHPYgIHXcv\/71L0uZECoUoQC8P0v4WR2\/mCNAjkCssyErjNE0p69A4WHM+Tdv3jxX3XnnnQUqTlxYMFWCQ70PPvhgQFI9kbyhORJ\/gJtz3IDnLBCfH6dOnVK\/ixm2nMaIn7\/88kvtp8CDbD0VKlQwPIvpFPxmjgBrbSgY+vLLL2tXnAOmcLEegaw4qA1HzIfmSPwBTCwxMVGGDRvm8egPyy0TJkyQgQMHqmUo3ORn1aJFi9SmRjNGk3g9WEfFGXErjWYDjV\/N8bfffpOnnnpKateurZLsOglUCcHdF43ROtAcib9YvHixymzjyZlHHDFLS0tTNWcxeDAScjCbMaWJGa4+ffqom3onjxqBX80RYP0Ru0hvuOEGVaU\/2Pn666\/VDQHWW1FnklgHmiPxFxhhjRgxQrp165bv9CoMFGkt77jjjlz1+OOPmzJqw029rxMb2BW\/myNA1QxMPQwZMkT69u0r3333nfZIcIHKH127dpWhQ4eqQEysBc2R+BPkcG7YsKEyybwyc2HAcOzYsTxltOve32CWq1OnTmrzoNnpP61AQMzRDXaW4q4K2eiDEeRYxJSJVc4pkezQHIk\/wUhv\/fr1Ur16dXnkkUf8WqHf12A3f7t27WTJkiWWqGBkBQJqjoSYCc2RBAIsp3Ts2FGmT59u+bPNSHSOzT84h\/388887egNOTmiOxDHQHEmgwNIRChmnpqZa2nCQ6BzrpO+99552hbihORLHQHMkgQZtzsqYeZbS6tAciWOgORJCPEPk\/wH5zpvqO5MrHgAAAABJRU5ErkJggg==\" y=\"0.5\"><\/image> <\/g> <\/svg><\/span><\/p><p>V&igrave; c&aacute;c \u0111i\u1ec3m&nbsp;<span class=\"math-tex\">$I\\bigg(0;\\dfrac{9}{4}\\bigg)$<\/span>,&nbsp;<span class=\"math-tex\">$A\\bigg(-\\dfrac{3}{2};0\\bigg)$<\/span>&nbsp;v&agrave;&nbsp;<span class=\"math-tex\">$B\\bigg(\\dfrac{3}{2};0\\bigg)$<\/span>&nbsp;\u0111\u1ec1u thu\u1ed9c (P) n&ecirc;n ta c&oacute; h\u1ec7<\/p><p><span class=\"math-tex\">$\\begin{cases}c=\\dfrac{9}{4}\\\\\\dfrac{9}{4}a-\\dfrac{3}{2}b+c=0\\\\\\dfrac{9}{4}a+\\dfrac{3}{2}b+c=0\\end{cases}$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$\\begin{cases}a=-1\\\\b=0\\\\c=\\dfrac{9}{4}\\end{cases}$<\/span>.<\/p><p>V\u1eady (P):&nbsp;<span class=\"math-tex\">$y=-x^2+\\dfrac{9}{4}$<\/span>.<\/p><p>D\u1ef1a v&agrave;o \u0111\u1ed3 th\u1ecb, di\u1ec7n t&iacute;ch c\u1eeda parabol l&agrave; di\u1ec7n t&iacute;ch h&igrave;nh ph\u1eb3ng gi\u1edfi h\u1ea1n b\u1edfi (P), tr\u1ee5c Ox, c&aacute;c \u0111\u01b0\u1eddng th\u1eb3ng x =&nbsp;<span class=\"math-tex\">$-\\dfrac{3}{2}$<\/span>&nbsp;v&agrave; x =&nbsp;<span class=\"math-tex\">$\\dfrac{3}{2}$<\/span>&nbsp;n&ecirc;n&nbsp;<span class=\"math-tex\">$S=\\displaystyle\\int\\limits_{-\\frac{3}{2}}^{\\frac{3}{2}}\\bigg(-x^2+\\dfrac{9}{4}\\bigg)dx$<\/span>&nbsp;<span class=\"math-tex\">$=2\\displaystyle\\int\\limits_{0}^{\\frac{3}{2}}\\bigg(-x^2+\\dfrac{9}{4}\\bigg)dx$<\/span>&nbsp;<span class=\"math-tex\">$=2\\bigg(-\\dfrac{x^3}{3}+\\dfrac{9}{4}x\\bigg)\\bigg|_0^\\frac{3}{2}$<\/span>&nbsp;<span class=\"math-tex\">$=\\dfrac{9}{2}$<\/span>&nbsp;m&sup2;.<\/p><p>S\u1ed1 ti\u1ec1n ph\u1ea3i tr\u1ea3 l&agrave;&nbsp;<span class=\"math-tex\">$\\dfrac{9}{2}$<\/span>&nbsp;. 1 500 000 = 6 750 000 \u0111\u1ed3ng.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-11-28 08:10:45","option_type":"txt","len":2},{"id":"5948","post_id":"8090","mon_id":"1159285","chapter_id":"1159380","question":"<p>Ch\u1ecb Minh Hi\u1ec1n mu\u1ed1n l&agrave;m m\u1ed9t c&aacute;i c\u1ed5ng h&igrave;nh parabol nh\u01b0 h&igrave;nh v\u1ebd b&ecirc;n d\u01b0\u1edbi. Chi\u1ec1u cao GH = 4 m, chi\u1ec1u&nbsp;r\u1ed9ng AB = 4 m,&nbsp;AC = BD = 0,9 m. Ch\u1ecb Minh Hi\u1ec1n l&agrave;m hai&nbsp;c&aacute;nh c\u1ed5ng khi \u0111&oacute;ng l\u1ea1i l&agrave; h&igrave;nh ch\u1eef nh\u1eadt CDEF t&ocirc; \u0111\u1eadm c&oacute;&nbsp;gi&aacute; l&agrave;<br \/>1 200 000 \u0111\u1ed3ng\/m&sup2;, c&ograve;n c&aacute;c ph\u1ea7n \u0111\u1ec3 tr\u1eafng l&agrave;m xi&ecirc;n&nbsp;hoa c&oacute; gi&aacute; l&agrave;<br \/>900 000&nbsp;\u0111\u1ed3ng\/m&sup2;. H\u1ecfi t\u1ed5ng s\u1ed1 ti\u1ec1n \u0111\u1ec3 l&agrave;m hai&nbsp;ph\u1ea7n n&oacute;i tr&ecirc;n g\u1ea7n nh\u1ea5t v\u1edbi s\u1ed1 ti\u1ec1n n&agrave;o d\u01b0\u1edbi \u0111&acirc;y?<\/p>","options":["<strong>A.<\/strong> 11 442 000 \u0111\u1ed3ng","<strong>B.<\/strong> 4 077 000 \u0111\u1ed3ng","<strong>C.<\/strong> 7 368 000 \u0111\u1ed3ng","<strong>D.<\/strong> 11 370 000 \u0111\u1ed3ng"],"correct":"1","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong> 11 442&nbsp;000 \u0111\u1ed3ng.<\/span><\/p><p>G\u1eafn h\u1ec7 tr\u1ee5c t\u1ecda \u0111\u1ed9 Oxy sao cho AB tr&ugrave;ng Ox , A tr&ugrave;ng&nbsp;O&nbsp;khi \u0111&oacute; parabol c&oacute; \u0111\u1ec9nh G(2 ; 4)&nbsp;v&agrave; \u0111i qua g\u1ed1c t\u1ecda \u0111\u1ed9.<\/p><p>Gi\u1ea3 s\u1eed ph\u01b0\u01a1ng tr&igrave;nh c\u1ee7a parabol c&oacute; d\u1ea1ng&nbsp;<span class=\"math-tex\">$y=ax^2+bx+c$<\/span>,&nbsp;<span class=\"math-tex\">$a\\ne0$<\/span>.<br \/>.<br \/>V&igrave; parabol c&oacute; \u0111\u1ec9nh l&agrave; G(2 ; 4)&nbsp;v&agrave; \u0111i qua \u0111i\u1ec3m O(0 ; 0)&nbsp;n&ecirc;n&nbsp;ta c&oacute;&nbsp;<\/p><p><span class=\"math-tex\">$\\begin{cases}c=0\\\\-\\dfrac{b}{2a}=2\\\\a.2^2+b.2+c=4\\end{cases}$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$\\begin{cases}a=-1\\\\b=4\\\\c=0\\end{cases}$<\/span><\/p><p>Suy ra ph\u01b0\u01a1ng tr&igrave;nh parabol l&agrave; <span class=\"math-tex\">$y=-x^2+4x$<\/span>.<\/p><p>Di\u1ec7n t&iacute;ch c\u1ee7a c\u1ea3 c\u1ed5ng l&agrave;&nbsp;<\/p><p>S =&nbsp;<span class=\"math-tex\">$\\displaystyle\\int\\limits_{0}^{4}(-x^2+4x)dx=\\bigg(-\\dfrac{x^3}{3}+2x^2\\bigg)\\bigg|_0^4=\\dfrac{32}{3}$<\/span>&nbsp;m&sup2;.<\/p><p>M\u1eb7t kh&aacute;c chi\u1ec1u cao CF = DE = f(0,9) = 2,79 m.<\/p><p>CD = 4&nbsp;&ndash; 2.0,9 = 2,2 m.<\/p><p>Di\u1ec7n t&iacute;ch hai c&aacute;nh c\u1ed5ng l&agrave; <span class=\"math-tex\">$S_{CDEF}=CD.CF = 6,138$<\/span>&nbsp;m&sup2;.<\/p><p>Di\u1ec7n t&iacute;ch ph\u1ea7n xi&ecirc;n hoa l&agrave;<\/p><p><span class=\"math-tex\">$S_{xh}=S-S_{CDEF}=\\dfrac{32}{3}-6,138=\\dfrac{6793}{1500}$<\/span>&nbsp;m&sup2;.<\/p><p>V\u1eady t\u1ed5ng s\u1ed1 ti\u1ec1n \u0111\u1ec3 l&agrave;m c\u1ed5ng l&agrave;&nbsp;<\/p><p><span class=\"math-tex\">$6,138.1\\;200\\;000+\\dfrac{6793}{1500}.900\\;000$<\/span>&nbsp;= 11 441 400&nbsp;\u0111\u1ed3ng.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-11-28 08:19:49","option_type":"txt","len":2},{"id":"5950","post_id":"8090","mon_id":"1159285","chapter_id":"1159380","question":"<p>M&ocirc;\u0323t ho\u0323a ti&ecirc;\u0301t hi\u0300nh ca\u0301nh b\u01b0\u01a1\u0301m nh\u01b0 hi\u0300nh ve\u0303 d\u01b0\u1edbi.&nbsp;Ph&acirc;\u0300n t&ocirc; \u0111&acirc;\u0323m \u0111\u01b0\u01a1\u0323c \u0111i\u0301nh \u0111a\u0301 v\u01a1\u0301i gia\u0301 tha\u0300nh 500 000\u0111\u1ed3ng\/m&sup2;. Ph&acirc;\u0300n&nbsp;co\u0300n la\u0323i \u0111\u01b0\u01a1\u0323c t&ocirc; ma\u0300u v\u01a1\u0301i gia\u0301 tha\u0300nh<br \/>250 000 \u0111\u1ed3ng\/m&sup2;.&nbsp;Cho AB = 4 dm; BC = 8 dm. Ho\u0309i \u0111&ecirc;\u0309 trang tri\u0301 1000 ho\u0323a ti&ecirc;\u0301t&nbsp;nh\u01b0 v&acirc;\u0323y c&acirc;\u0300n s&ocirc;\u0301 ti&ecirc;\u0300n g&acirc;\u0300n nh&acirc;\u0301t v\u01a1\u0301i s&ocirc;\u0301 na\u0300o sau \u0111&acirc;y?<\/p><p><span class=\"svgedit\"><svg height=\"300\" width=\"150\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"302\" id=\"canvas_background\" width=\"152\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" height=\"100%\" id=\"canvasGrid\" overflow=\"visible\" width=\"100%\" x=\"0\" y=\"0\"> <rect fill=\"url(#gridpattern)\" height=\"100%\" stroke-width=\"0\" width=\"100%\" x=\"0\" y=\"0\"><\/rect> <\/g> <\/g> <g>&lt;title&gt;&lt;\/title><image height=\"300\" id=\"svg_1\" stroke=\"null\" width=\"156.99999\" x=\"-1\" 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\" y=\"-1.00002\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["<strong>A.<\/strong> 105 660 667 \u0111\u1ed3ng","<strong>B.<\/strong> 106 666 667 \u0111\u1ed3ng","<strong>C.<\/strong> 107 665 667 \u0111\u1ed3ng","<strong>D.<\/strong> 108 665 667 \u0111\u1ed3ng"],"correct":"2","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong> 106 666 667 \u0111\u1ed3ng.<\/span><\/p><p>Vi\u0300 AB = 4 dm; BC = 8 dm n&ecirc;n A(&ndash;2 ; 4),&nbsp;B (2 ; 4), C(2 ; &ndash;4), D (&ndash;2 ; &ndash;4).<\/p><p>Parabol la\u0300: <span class=\"math-tex\">$y=x^2$<\/span> ho\u0103\u0323c <span class=\"math-tex\">$y=-x^2$<\/span>.<\/p><p><span class=\"svgedit\"><svg height=\"350\" width=\"185\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"352\" id=\"canvas_background\" width=\"187\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" id=\"canvasGrid\"> <rect fill=\"url(#gridpattern)\" height=\"100%\" id=\"svg_2\" stroke-width=\"0\" width=\"100%\" x=\"0\" y=\"0\"><\/rect> <\/g> <\/g> <g> &lt;title&gt;&lt;\/title&gt; <image height=\"348.99999\" id=\"svg_1\" stroke=\"null\" width=\"180.99999\" x=\"1\" 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\" y=\"0\"><\/image> <\/g> <\/svg><\/span><\/p><p>Di&ecirc;\u0323n ti\u0301ch ph&acirc;\u0300n t&ocirc; \u0111&acirc;\u0323m la\u0300&nbsp;<span class=\"math-tex\">$S_1=4\\displaystyle\\int\\limits_{0}^{2}x^2dx=4.\\dfrac{x^3}{3}\\bigg|_0^2=\\dfrac{32}{3}$<\/span>&nbsp;(dm&sup2;) =&nbsp;<span class=\"math-tex\">$\\dfrac{8}{75}$<\/span>&nbsp;(m&sup2;).<\/p><p>Di&ecirc;\u0323n ti\u0301ch hi\u0300nh ch\u01b0\u0303 nh&acirc;\u0323t la\u0300&nbsp;<span class=\"math-tex\">$S=4.8=32$<\/span>&nbsp;(dm&sup2;).<\/p><p>Di&ecirc;\u0323n ti\u0301ch ph&acirc;\u0300n tr\u0103\u0301ng la\u0300&nbsp;<span class=\"math-tex\">$S_2=S-S_1=32-\\dfrac{32}{3}=\\dfrac{64}{3}$<\/span>&nbsp;(dm&sup2;) =&nbsp;<span class=\"math-tex\">$\\dfrac{16}{75}$<\/span>&nbsp;(m&sup2;).<\/p><p>T&ocirc;\u0309ng chi phi\u0301 trang chi\u0301 la\u0300:&nbsp;<span class=\"math-tex\">$T=\\bigg(\\dfrac{8}{75}.500\\;000+\\dfrac{16}{75}.250\\;000\\bigg).1000$<\/span>&nbsp;= 106 666 667 \u0111\u1ed3ng.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-11-28 08:28:08","option_type":"txt","len":2}]}
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