{"common":{"save":0,"post_id":"7416","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"5728","post_id":"7416","mon_id":"1158924","chapter_id":"1159174","question":"<p>Cho h&igrave;nh h\u1ed9p ch\u1eef nh\u1eadt ABCD.A&#39;B&#39;C&#39;D&#39; c&oacute; AA&#39; = 3a, AB = 2a, AD = a. G\u1ecdi &beta; l&agrave; g&oacute;c gi\u1eefa hai&nbsp;\u0111\u01b0\u1eddng th\u1eb3ng B&#39;C v&agrave; BD. H&atilde;y ch\u1ecdn kh\u1eb3ng \u0111\u1ecbnh <strong>\u0111&uacute;ng <\/strong>trong c&aacute;c kh\u1eb3ng \u0111\u1ecbnh sau \u0111&acirc;y.<\/p>","options":["<strong>A. <\/strong><span class=\"math-tex\">$\\sin\\beta=\\dfrac{7}{5\\sqrt{2}}$<\/span>","<strong>B. <\/strong><span class=\"math-tex\">$\\sin\\beta=\\dfrac{1}{5\\sqrt{2}}$<\/span>","<strong>C. <\/strong><span class=\"math-tex\">$\\sin\\beta=\\dfrac{1}{5}$<\/span>","<strong>D. <\/strong><span class=\"math-tex\">$\\sin\\beta=\\dfrac{\\sqrt{24}}{5}$<\/span>"],"correct":"1","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.&nbsp;<\/strong><span class=\"math-tex\">$\\sin\\beta=\\dfrac{7}{5\\sqrt{2}}$<\/span><\/span><\/p><p>A&#39;D =&nbsp;<span class=\"math-tex\">$\\sqrt{A^\\prime A^2+AD^2}=\\sqrt{9a^2+a^2}=a\\sqrt{10}$<\/span><\/p><p>A&#39;B =&nbsp;<span class=\"math-tex\">$\\sqrt{A^\\prime A^2+AB^2}=\\sqrt{9a^2+4a^2}=a\\sqrt{13}$<\/span><\/p><p>BD =&nbsp;<span class=\"math-tex\">$\\sqrt{AB^2+AD^2}=\\sqrt{4a^2+a^2}=a\\sqrt{5}$<\/span><\/p><p>Ta c&oacute;&nbsp;<span class=\"math-tex\">$\\cos\\widehat{A^\\prime DB}$<\/span>&nbsp;=&nbsp;<span class=\"math-tex\">$\\dfrac{A^\\prime D^2+BD^2-A^\\prime B^2}{2.A^\\prime D.BD}$<\/span>&nbsp;=&nbsp;<span class=\"math-tex\">$\\dfrac{10a^2+5a^2-13a^2}{2.a\\sqrt{10}.a\\sqrt{5}}$<\/span>&nbsp;=&nbsp;<span class=\"math-tex\">$\\dfrac{1}{5\\sqrt{2}} &gt; 0$<\/span><\/p><p>Suy ra g&oacute;c A&#39;DB l&agrave; g&oacute;c nh\u1ecdn.<\/p><p>Ta c&oacute;: B&#39;C \/\/ A&#39;D n&ecirc;n g&oacute;c gi\u1eefa B&#39;C v&agrave; BD b\u1eb1ng g&oacute;c gi\u1eefa A&#39;D v&agrave; BD v&agrave; b\u1eb1ng&nbsp;<span class=\"math-tex\">$\\widehat{A^\\prime DB}=\\beta$<\/span>.<\/p><p>Do \u0111&oacute;&nbsp;<span class=\"math-tex\">$\\sin\\beta=\\sqrt{1-\\cos^2\\beta}=\\dfrac{7}{5\\sqrt{2}}$<\/span><\/p><p><span class=\"svgedit\"><svg height=\"275\" width=\"290\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" 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text-anchor=\"start\" x=\"1.89999\" xml:space=\"preserve\" y=\"82.85\">D&#39;<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_14\" stroke=\"#ffffff\" stroke-width=\"0\" text-anchor=\"start\" x=\"51.89999\" xml:space=\"preserve\" y=\"194.84999\">A<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_15\" stroke=\"#ffffff\" stroke-width=\"0\" text-anchor=\"start\" x=\"267.89999\" xml:space=\"preserve\" y=\"196.84999\">B<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_16\" stroke=\"#ffffff\" stroke-width=\"0\" text-anchor=\"start\" x=\"216.89999\" xml:space=\"preserve\" y=\"267.84999\">C<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_17\" stroke=\"#ffffff\" stroke-width=\"0\" text-anchor=\"start\" x=\"6.89999\" xml:space=\"preserve\" y=\"267.84999\">D<\/text> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_18\" stroke=\"#ff0000\" stroke-linecap=\"null\" stroke-linejoin=\"null\" stroke-width=\"1.5\" x1=\"261.89999\" x2=\"216.89999\" y1=\"31.85\" y2=\"250.84999\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_19\" stroke=\"#ff0000\" stroke-dasharray=\"5,5\" stroke-linecap=\"null\" stroke-linejoin=\"null\" stroke-width=\"1.5\" x1=\"73.89999\" x2=\"28.89999\" y1=\"32.85\" y2=\"251.84999\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_20\" stroke=\"#ff0000\" stroke-dasharray=\"5,5\" stroke-linecap=\"null\" stroke-linejoin=\"null\" stroke-width=\"1.5\" x1=\"26.89999\" x2=\"262.89999\" y1=\"252.84999\" y2=\"195.84999\"><\/line> <text fill=\"#ff0000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"30\" id=\"svg_21\" stroke=\"#ff0000\" stroke-width=\"0\" text-anchor=\"start\" transform=\"rotate(-44.177978515625 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Kho\u1ea3ng c&aacute;ch&nbsp;t\u1eeb \u0111i\u1ec3m B&nbsp;\u0111\u1ebfn m\u1eb7t ph\u1eb3ng (SCD) b\u1eb1ng<\/p>","options":["<strong>A. <\/strong><span class=\"math-tex\">$\\dfrac{3}{2}$<\/span>","<strong>B. <\/strong>3","<strong>C. <\/strong>2","<strong>D. <\/strong><span class=\"math-tex\">$\\sqrt{3}$<\/span>"],"correct":"2","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#1abc9c;\"><\/span><span style=\"color:#16a085;\"><strong>B.&nbsp;<\/strong>3<\/span><\/p><p>+ G\u1ecdi O = AC&nbsp;&cap; BD; H l&agrave; trung \u0111i\u1ec3m c\u1ee7a CD.<\/p><p>&nbsp; &nbsp;Ta c&oacute;: SO&nbsp;&perp; (ABCD).<\/p><p>&nbsp; &nbsp;&Aacute;p d\u1ee5ng c&ocirc;ng th\u1ee9c t\u1ec9 s\u1ed1 kho\u1ea3ng c&aacute;ch ta c&oacute;&nbsp;<span class=\"math-tex\">$\\dfrac{d(B;(SCD))}{d(O; (SCD))}=\\dfrac{BD}{OD}=2$<\/span><\/p><p>&nbsp; &nbsp;Suy ra d(B; (SCD)) = 2d(O; (SCD)).<\/p><p>+ K\u1ebb OK&nbsp;&perp; SH, v\u1edbi K&nbsp;&isin; SH.<\/p><p>&nbsp; &nbsp;V&igrave; CD&nbsp;&perp; SO, CD&nbsp;&perp; OH n&ecirc;n CD&nbsp;&perp; (SOH). Suy ra CD&nbsp;&perp; OK&nbsp;&sub; (SOH)<\/p><p>&nbsp; &nbsp;Ta c&oacute;: OK&nbsp;&perp; SH, OK&nbsp;&perp; CD suy ra OK&nbsp;&perp; (SCD).<\/p><p>&nbsp; &nbsp;Do \u0111&oacute; d(O; (SCD)) = OK.<\/p><p>+ T\u1eeb gi\u1ea3&nbsp;thi\u1ebft ta c&oacute; ((SCD), (ABCD)) = 30&deg; suy ra (SH, OH) =&nbsp;<span class=\"math-tex\">$\\widehat{SHO}=30^o$<\/span>.<\/p><p>&nbsp; &nbsp;Ta c&oacute; OH =&nbsp;<span class=\"math-tex\">$\\dfrac{1}{2}BC=3$<\/span>; SO = OH . tan30&deg; =&nbsp;<span class=\"math-tex\">$\\sqrt{3}$<\/span><\/p><p>+ V\u1eady&nbsp;d(B; (SCD)) = 2d(O; (SCD)) = 2 . OK = 2 .&nbsp;<span class=\"math-tex\">$\\dfrac{SO . OH}{\\sqrt{SO^2+OH^2}}$<\/span>&nbsp;= 2 .&nbsp;<span class=\"math-tex\">$\\dfrac{3 . \\sqrt{3}}{\\sqrt{9+3}}$<\/span>&nbsp;= 3 (\u0111v\u0111d)<\/p><p><span class=\"svgedit\"><svg height=\"265\" width=\"400\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"267\" id=\"canvas_background\" width=\"402\" 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><image height=\"265\" id=\"svg_1\" width=\"398\" x=\"2\" 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QjmDkCKnoS+AhiP\/3u4jef\/\/9yROQI5Ez6ZVuhAO51zCbPAd4B\/IkKqJmGvXeKzyiU045JQmbv++9BsGgCOEIRoqKKf0IebK4X8uY92IhlydRbTQbuhUO4TRejbyCvMhsEJ7zXgnnbLe0nY4rrrgiiRMhvfzyy2PGVTAQQjiCkUE0dIaLx+uA7naP7unwN4S8JK176bFopVvh8P533XXXZNE\/9NBDzUd745lnnskOOuig5G3NtDPhbCBGEvAmA+s7IdKRNA\/6JYQjGAkWSJ3hrGHjwr\/73e8OZNGU3xDTN858tnmSboUDwkE8htnkOXIMQfQ9yEcMOmQF38MPfvCDtKeHvMdee+01aw8pCBDCEYwE3oDqKVbwbCqfyqQX4bjvvvtSGOiEE06YdaiJYNrNULiOEJURsoLv3GfzOjwl3fmD9nCCySCEIxg6urn1V7B+zzzzzMotXqeffnoK6XRjlUu+f+ADH0hWfD99J\/pGDHIU9upmW9rZYlCkiivioVy334GLwWQSwhEMFfOa8pj+vHnzKhlvVypLELoVNPtzmKvVb46mdd+OsrwO+GxnnHFGyi3ZHErXeRD0QghHMDTE2s1SEp6yIVEZ8fxRYBEWrrrnnnuaj8wOoqqyjKiee+65AxtHUoTEvtfQXe+QE4oZV0G3hHAEQ8OWr6p7VDw98MADzUcHg\/CXnQJH0ej27W9\/O4V+5Dn6RZiK96LMV1NkmSgkkNSXzyEeNpvqJ9wWTA4hHMFQ0POQ75mtmmrQfOMb30hVQ4Oa\/dQLBMtCb2R6vxA+neS8DrmIsr0A4Th7nfAAha7233\/\/2JI2mJEQjqB0xP5tXmRhEtaZzZj06bC4SrYraVXlNGxY6V\/84hdTsn+2W9u2onPeAEUiq0x5GCjX9ZpCbvmugkHQiRCOoFQs6sccc0wSDUnkMsZ9C+kIgUkqa6jrF2E0AiSU0w0WemEei+6gNp1S7UQIjUof1oh0c7103TtXKryE4KJcNygihCMoFTvdaZCzEBm+N2iEdi644IK02AnxDAKltd5vL1Nrr7322pT0P\/7445uP9AfROvroo1PISmnwsBZwJcjHHXdc+j5tNiWsGAMSg3ZCOIJSsNjcfffdKWksGf7II480fzJYeBj77LNPEqdBWea9NADm8HoktYV7uvVUZkL4yOLt7\/JAhiUeSoH1sthVUI\/K9ddfHxVXwQKEcASlYCE1\/E+1jsqdQY4Nb0X3s5DObCfUFjEb4dCPYmSIhd57GgSEQtKf+B5wwAEDyZ90i9e+4YYbsu222y55HzraY1fBICeEIxg4vIB8TLowS5nNbMJUcgu8m0ExG+GAHA4LfZANdb67L3zhCynxPuzR6PpINCXyeLy+jasGkUMK6k8IRzBQhGmUkRINpZ1leRo5kthyAYMsIZ2tcJj063PbU2SQeQHlsgZBWsDLyBPNxOOPP57KdXk+dhe042EkzSebEI5gYBAJHcgWT+W3P\/nJT5o\/KReL2CAXstkKx2OPPZa8H2GzQe57QYyFioSMjjjiiJHkG5xLHof3oF9FziWS5pNLCEcwECzct99+e2ryk1StcynnbIVDaMeQQrmdQXsGrHz5E9+t73kU6FcxX4xhoPz5jjvuaP4kmDRCOIKBoAfg05\/+dKpuuvTSS5uP1pOTTz45jTk3sbZXbFcrpPPoo482HxkcdjRk8ct5jHI\/ja997Wtpy1x5Dwn0QVWRBfUhhCPoG9a13gcLiTLOMpPhVcfeIsJVQnaDRigwb9AzLHJUEAqVcrwfAmIaQGxJO1mEcAR9YRERvrBY7rvvvrOy0ntFCKzMybH9YLMklVXKZ8tAolrIyjiS2W6NOwiI2IMPPji\/4sq5N649mAxCOIJZY\/G+5JJL0iImrv\/kk082f1Iucg\/yEIPqFB8kvC+761lQy6go8zfPOeec5HVUYbFW8aXLXt5DObKNouqa2wq6J4QjmDUqayRJNeBJhg8LcXULlfLXqiFkc8ghhyQPrIw8ByTKlcfybITGRlndRCR++MMfpu59uR0DEh966KHmT4NxJYQjmBXCJEaJ8DaMMh+mlSmfIrY+qA7tQWIRlzwmbJoTy8IwReKk7HmUifIcjYE2ofKe9JxoHAzGlxCOoGeEY1iWLEwD8YbZV6B6y+sSj7LyKQ8\/\/HAaZz7baqGbb745jVpR\/VSmN\/CVr3wlCRShqkJPhbCZijTDHoXqbrzxxokulBhnQjiCnrCYEgsJUXtQ9DJBdhCcdtppKb4vzl9Wgny2fRw5PCEhPBtLzfZvdIPNsYSseH3ChlXAPC3l2LwOIUyiFknz8SOEI+iJq666KvVqWBiHLRo8DPtTWJRU9JRFv8Jhoyrv08I5yBla7fAyjK0n4t5zVbZ9JehyXqq\/iPyhhx6ahkAG40MIR9AVFilzoSxSusOHmQzPuf\/++9Nrq+IZ9C6CrfQrHMj3tGB9l5n\/MbHWKHfhIZN0qxCyypEkV20nnKb\/pEzvKxguIRxBV5jDJCzC22DljiJ2LSEvVMXrKZNBCMddd92VEsXDmC1F0AmH86PiqkqoLJs7d24S0T322CPlj6Jct\/6EcAQzosRUuSXLUWPbKDf10cdQRn9EK4MQDnF93pkigrKrnngZhiA6P4SqaggxGuGiqMH3SlRDPOpNCEcwLTwL26FalFQyTcJoiUEIB4wgN5ZDU1zZqHT7\/Oc\/n7wcIb2qLcxyHOZ4SeSruLrnnntKNwCC8gjhCDoiyXnFFVcky1leYVid4aNmUMJhXpWF\/JZbbmk+Uh6EIi8D5uVUMZ\/ACJGH0f+jedH3ExtD1ZMQjqAjEuCqpyxGdrWblPCChf66667r27tSIks4bDQ1DCzMSqQJva76Ks7z8p5uvfXW5HnIl51wwgmlFjoE5RDCERTy05\/+NFXrSGqaCTVK0VBmahGvm3AJUQnLfPzjHx9atZMGSWXASmFHOQRxJh544IE0hl\/eQyOjHRwnxTAZB0I4goVQ4mlgnZtasnWUFiEL1b7lhx9+eCVHjEyHpLA8B69Ds96wuPjii5PgK4GtoteRQ9hUXOX5s0ceeSTEoyaEcAQLoDPczCE3s0Vv2E1+7VhcPvnJT6aQWd1yLEJH+jkIx7XXXtt8tHwI\/957752E\/\/rrr28+Wk0k9b1X19uOO+44VIENZk8IRzAf4RQLnMSlcRlGZo8S1qd5R3IsYvdVam7rFrv2ieWbmDtMa1qexnnU2\/Hzn\/+8+Wg1cV7NuDK4UpjNgMTIe1SbEI5gPjp9Wff5zTvqsAHvR\/0\/a1Ryvo4YjaLb3QI+zLEbem3kDiTKzYsaRcNmL3i\/djVkJMgL6biPct3qEsIRJISktttuu2QdqyiqQqxZwlRiWaJ3tpNqZ4OSUSPRB7HQS+wT449+9KND36fCwEGLMEvenhlVh7gxWHhKOuH1D9XRy5wEQjiCFBMXChITVzpalSa\/2267LeUHTj311OYjw2FQfRw5+++\/f1oICfKw8ZpKX414r0v4x0h7FVc8Tfk2BkRQLUI4JhyLyYknnpg8DZsCKcOtChY7oYvvf\/\/7zUeGw6CF4+qrr04CaM7WsKuceE2qqyzCmjnrULXEyzAbTXGG6jBb5A6j+z7onhCOCUfymWgIaVStokVZKQ+orA2bOjFo4ZCcJhzmfY2iU9oQRKNP6la15LvKRU+4sm7l2ONMCMeEwvJUNZVXstiKNJhi0MIB48XlkEZV3nzMMcekUKS8wTDzRf0iT5PvKuj7c51G3mP0hHBMKPojdt1111R1Yze9Oi0mZVOGcBitIewyqp365LF23nnn5HkYglgnTBq+7LLLkpGjWML\/V7mxcRII4ZhA3IgHHXRQCgFMysTbXihDOL75zW+mcBWRHhVES85I4rlufRK8DN6GRlChVR7UKMf7TzohHBOGksczzjgjhS14HFXZbrRKGE8uHzBI4Xj88cdTdZPNjEaVoBb2yacCELC6hXx8b\/by0JzKezvqqKOSJxUMnxCOCYJ7r0chH5P+gx\/8oPmT6mBxGHXjl33ClQLzzAaFklJDI4lH2Rs7TYd5UKx2+QKVS3XEZ8hHqqi4iqT58AnhmCC+973vpQVDuMJo6yqWZqr62WWXXVJoZ5wgQjYyEq6yb8aocM41N+Y9EnUN95hxdfDBB6fPIfQ27JLtSSeEY0JQzaMunrdx5plnVja56L1ZDG644YbmI+NBvmCzkk866aTmo6NBuNJmT3IF9lypK3pUjFVhCG2\/\/fapcTAqroZDCMcEoB5eMtyiJS5c1RlA3pf4tREd49jwJbmrMkhuaZBhsNlgPww78cnl1DlPIMmvyspIFzPBLr\/88kiaD4EQjjGHZ6GJLq+gqvL4BonPPIQy6oW1DH7yk5+kxVq4cNSNeMqvjXz3fdvvpM6Wumtc6NWMKzmkc889N8p1SyaEY4yxGMgVqN1XXvrwww83f1I93OgHHHBAavQa5t4VRfB8hHMGnQPy91Rs8Tpuv\/325qOjw\/4mREyyXG9HFXNevSCHZwoxz1q5blRclUcIxxhjIqqOZYuxMEmVFwZbnopTW8RGbY2fd955aa5UGaXKrGELm9cYtZXvejC\/itdhEOM49POouJozZ878z1SnESt1IoRjTLHoEQ2L1IUXXlh5a5JnJMzAIh91mKGMBsAcY15UVs2bN68S4Tje1X777Zf6IsZh7Izr3Gwwpc+ufd3yVd\/Iqo6EcIwh+URUN44S0GFuIDQb3Ow2apI0HmWpak6ZwsHLMFBSCenTTz\/dfHS06Ofg6TnK+MyjQIJcrkzFlVls99xzT+U3s6oTIRxjBgtSGIT1rh9CQrYOEA9TcKswM6tM4YD+A6WwVWnAVJkkNMfrOPzww8emKkmnvNCgUK2iBOPtI2k+GEI4xgy7zEm+Kk0MF312lC0cSkaFq6rU5KjPRxm0a0eF0rjAkDIFQP8SAbGNbvR69E8IxxghGS4MQjSUtgazo2zhEBriER555JHNR6qBcCFPyAZao9g3pEyIoQoygu17j4qr\/gjhGBPs3Lf77runcAOrKsakz56yhUMvjaStEeFVCp0IF8oLEA\/VVuOE79mGVsp1fT6l31Xa7bJuhHCMAZJ+mrgkw1UljZu1OGzKFg6xd538rF9Tc6uEfVp07wvrjFv3PmHkabhHlOs6x3XJAVaNEI6aI1571VVXJU9DMrxOLrhyVLOGLr300kolZJXMyhWVtWeFc3bWWWclob\/kkkuaj1YDlrniCjkBZbrjaITkAxJ9\/3qHhHUj79EbIRw1hgVlz3Cd4Xo26jYh1OKsBFTYZhxHjEyHfIIRGXPnzq3coiWU9rnPfS6Vsl533XVjuagSj9NPPz2FrYQMGV\/up6A7QjhqjCRrHlYwpqNON7ib9KKLLkpWHwt30rCHBNEk+FWcH\/bggw+mcyNsN66hTxVXKtzcPwREbtBjwcyEcNQUPQ95x++JJ55Yu\/p0cX6b8AiJTOJYCB6W0KIquKruAW6fdOJRx90Cu4VQ8NpVXBEPI+9jV8yZCeGoIWLvSgqJxiGHHFK7\/aMhKSnE9sUvfnFiQwSm0xJOFUxV\/A4kx+0UqXTYGPZxxXdvACjvyj1l6kJZhRHjQghHDRHaYQnajKeuTX7nn39+qiqqwpTYUeGz+w5UxFVR\/C2oCheI22677Za83HHmZz\/7WephUXFlUGJUXHUmhKNGuJENorNpjREKdm+ro7UuPCC2X9UNm4T+jjjiiNIXSrOqWLjKQ6saHjHnzCIqD2C\/+nGvPtJBv88++6Sw1U477ZSm7dbxHiubEI4aYZFVgeSiFpet6wUtv6Ec8vjjj6\/kKO+y+zhaEQoyhK\/KPROKMIwisZBaWMcd1+cZZ5yRqsrkPtxrkTRfkBCOmiCUIVwgtDEOyUqfp6q5mWEKx9lnn53OaVUT5DmGBQrh2Hp4EnBtfv3rX08eIdG0Pe24e1u9EMJRA1TgfPWrX003rn0couqjXIYpHMZ9O69nnnlm85FqwtPwvRC5e++9d9beLg9Tot3gwZtuuim7++67s+9+97sLNIAKj\/k5S99\/5R5G5V3rYxEWludhsMVUhilCOCoOK8c4aBVIulyNhAjKZZjCYedDOSsNd1XGdZhvtuX7me2cJ3mj66+\/Ptt8882zFVdcMY1x14PUumcModh6662ToBr3LlQ2yrAscbdXjPcj9+X9TTohHBXH+Auusnhr1eYajSvDFI5f\/epX8yt5ql61ZCaaRLnwjebNfkI36667bva6172usPnxhhtuSH9frqEKEC0elxyPakbfwaR7HiEcFUY5oMoj3oYRFXVHk2IdkozDFA6xdOW4QkC33HJL89HqIonPQ5I0fvLJJ5uP9gYDaPnll09FATkWZ983wRCiqiLEQt+UCjM7OD766KO1a7wdFCEcFcVNtPfeeyfrToXHOOzK9p3vfCc7+eSTK11BBE2J9qweVgWRxKsYetX25+iE3g7XJU9pNtuxXnzxxdnSSy+dnXrqqc1Hpiq3iMZsxWhYyC+6hnkexv3IwYwyjDYqQjgqCKvcADYX5x577FEZl71f7IFgsF9VtkzthGIESdxhLQgqqljfSnOrWJ7cDkEVrhFeE1bqlT333DNbbLHF0sZj4GF86Utfqs0eMu5P3f7uT9cz8Zg0QjgqhsVKWIo7rGdjXOrmfQ5WtWY3jW\/Bs\/g+hMZMaRX+qDqu0TxRLmTTiwcpp+PafulLX5qsd0MGV1555WzTTTetXbWg7yDfVXDSKq5COCqGUscPfehDaSExoXRcuOCCC5KFJjwRzVQLYiHWrawAoqrx\/XZ4ZTajYgzwjrsNWfEy1l9\/\/fR7RucIUfFeVFiprqoT8htKiU1BcO6UzE+KeIRwVAjJcOEKN5U48Lg0HLmZlJuqDlO3HyyMPAfLVT6rLglX3oMQm\/PabZn4HXfckS255JILhKb8naWWWioVJcwmZzJKiL5qODkxhpHrfFyiBNMRwlERLK5f\/vKXU9LRrnjjVK0hhm98uP2eW+v1g2cxWl7OwKj5OuW0rrnmmhR6MnCzm\/yMznMVVe2LK4Np9dVXT30tdURvhxwe8SAiNlUbVo5sFIRwVAAXmEYnosH9Hyd3lwAaq+GGsl1qHbBwOwfD9Pi8liodMXO709UF3gKxI3rGksz0nRGZLbfccqFrXF5vhRVWSA2BdcW2zcJ2IgZyP+PsXYdwVABTR3M3t+qlqr2ijFjslyjWxYXfa6+9kgU87Pdr8KMFuG4bW1kgVRfpOZqpYm6ZZZZJlYLteS6Lrs\/+ghe8oNal5wwlkx7kPIik6qtxCTm3EsIxQnga5vZ84hOfSE1+t95661i6tz5TneK+w2wAbIUBIc9h\/+s6YWHkKVj4TTxuz1Pw4BR9sMb\/5E\/+JIW19PS0Drk0IUGV1hJLLJHtvvvuqUmwrgsuUZToN+OKoNp7Zhz6sFoJ4RghFlMVJVxbZYlRbVQNRiUc9n5gpe6\/\/\/7NR+qDkmI5LIu\/0tTWcJvk8ZVXXpn29CYeqqksrK2LqaS5QY9+7r+Epc6WuvfOKJTv8J3I7dQpBDkTIRwjRIdyXkkzju5sXRmVcHg9ITILTd2qi2Bkymtf+tLsfcssk73vbW\/LHml4EZOOSknbIfDGND7WdcfOdkI4RoAa+FNOOSVdTBKL4rtBdRiVcKhKMguJMVHHPb7vvvPO7Ngllsj+uMgi2W2LL56deNxxzZ9MNvKW8jrymMJwTzzxRO1D0iEcQ4ZnYUyDnMbHPvaxWnQKTxqjEg7XhjCPBUZYp2482BC7XVZdNbulIRx7LLVUdtrJJzd\/EgjlHXPMMWn3zh133DHlM+tcch\/CMWTUqX\/4wx9OeQ0JwXFMhoNVdfTRR6e9DOoWhhuVcOBb3\/pWSqhKINdtYXGer7jssmzLjTbKNnrd67JD582rzfypYSCno+yeYaBx0pSAut7\/IRxDRDLcTH+leiaMjituBl6Vz2mURt1uDo2YOptHMVPrxz\/+cfJElbbWtRmOWEgKs64lvYNnYQzYklZDrPtDUUwdBlu2E8IxJDRKqdNnbbDEx2XibREWDiPCxerruHDYXEgScxQWv8o6\/Tws0rvuuqv5aLXgWSiXnW7PeJ6mmWsaGsclITxITNRVhWY9OPHEE9P6UCdCOIaAG+3CCy9M4SndweO+Z7hkvwXDwlG3MFUVyMMZ9qeooremz4Sw6TvpBFFhICkAOfTQQ2sdzy8D55X46vVwrn1H0wlx1QjhKBkXiLg1t1T4YRL2DDc+grehJj\/oHRNXfX+a6qrSOOY6Vlp62GGHJTFgGJhTNR0m4RoVL6fHe6pbyHIYMLKERYX1bIxlI6s6fE8hHCVjNLp4JsvizjvvbD463ti50MRUyf+gd4T6VN3tsssuldmH3FiRXXfdNYmGkSyu65m8SQug8RssaotiHWP5w0BjoIor363ckFLsqotHCEeJqMrR\/OPGMehvEtx18Ww3APGoyqJXR0wUIL6jqOxqhTgYXqgpkRdkpEgvlVJ+n0XtmtA9HhRjbdBRb60QBnz44YebP6kmIRwlocmPFeFCMG65rslw46F7yckIy5kMWmeh\/OlPf5rCMqMcASPMZ6EedYL89ttvT+XB5qnZM2Q234lF8KMf\/WjyolSNBZ2RPxLas25UueIqhKMkNHCJWxorUreKiRzloG9729vSFpndIsFncVCZVFeMtjceYpSzhe677760eBx77LHNR0YDA4jHIXwyWyF1TZiUkG8bMM4Vhf3Cm7vpppvmb5ClUKKKSfMQjhLQ2OOm1yFa12S4EIOS2uc85zlpltYkMcoGwBxjKlj5ktCjZhCVcQwJ\/SmKRMy0Cjojv8FoU1hgHZk7d25P4cFhEMIxQJxwoZ3tt98+ueUshzpUSBTBa5DUX2655VK8fZKognDwUvMhmMJmZeM6lZ8q83pVbccLdz1F\/mtmlOuacSU\/pLigSkZoCMcAcTM40VxyneF1nHCaY7S3z\/CKV7wi9Z5MElUQDmEhjWEWDZsBlYlQiE5\/C3qZwxVzL9ZnilLt7uB56vGwpqhqe+yxx5o\/GS0hHAOES+mmEM8dhHs\/KuyVcOqppyaLZ6211sre+MY3Nn8yGVRBOOA8lL0\/hwIGlVKaU3k3GlXLhCe7ww47pBCM\/UeCmXGObLtMPHhsSpxHHckI4RgAmrRMNSUawgt12u2uHYulUe\/gQb32ta\/NXv7yl6d\/T8fNN9+cxouMw05nVREOfTAqbIymGHRox2Jkm1chEIu4MSff\/va3mz8tD697wQUXpEVQyfa4T1EYFHIcynXliExk0LXf772mAEPhi2o5\/1XB53Af80A1onZ6jRCOPuFZ+NKdTJ3hrPS65jXc1BdffHHafQ0+x8Ybb5ytuuqq2TPPPJMeK8JF7bPL7YzDnulVEQ7VR75TpawPPfRQ89H+cZ6Fv1j+jB17gPAEhnXdEkFCZRFkPdfZOx8m7jNrTb4lrZEu092XM6F03tDVRRddNLUMyMk6iIZqLt5up36sEI4+MTIgr36oe6e08lMXY2tuZvPNN89WXHHFacMKLBRhjnEptRQa+vznP1+JkmKTeoUnZhrv0QtKxV2vwlMEhJAMG9eT98CbCq+je4i7dYahRvQt7P2UjROORRZZZKH+Gq8j9\/WqV70qiUg7IRx9oAolt5xY6nXG4nHggQem5j0LZ3686U1vylZYYYXkthbh98xUsgiN86j4UcECJMoS5YMqtiDuZk7de++9I7X25QKJh88WXkdvqN40koZ46MxXcdWrx8iT2HLLLZM4dELYeqONNlrob4dwzBKeRj4m\/atf\/Wr2m9\/8pvmTenLdddelBJyu6dbDhkLLLrtsR4tXqahwili8MF0wWFxn8gEaEgd5jQl7DCs01QnXjtlMxpkQsaA3WiuuGHy+w17OqfDn2muvPT+nWcSZZ56ZernahT2EYxb4Ei+55JL5J6zu4RmLk6R+0UXHTV166aVT8r8IMVexUGXIo16IxhX5Fo2Ao+xkL4v8PlIKHCGr3tHZryqO56HBspdBqoxB9\/Z0+bOjjjoqhbLaGxBDOGaBSaEsbP0NrPI6o2qCx+QzFSF5ueSSS6aLsx0xUBeWUIo9lINy+MpXvpI8217KV50bmykdccQRyTCoKowuRgevQ6VQhKx6RwhTX4w1SdJccpugzIRw5WqrrTbtd\/6Zz3wmiUuEqvrEOGlVLnUfk+5i4YaqBtPkx6JtrYgiKEaNsGRcOO94xztSLqOViy+8MPvzLbbI3t+46dstkmBwGGFDnM8\/\/\/zmI9NjMeYhOrdmHhlUWGXsQeF9qvIadSVbXbGw5xVXIgB77r57dtgBB0w7ZVdektBMFymQ49xkk01COPrBRT1OY9J1J1vwHSzU9ovDzz2e\/7w1OXvGqadme7\/oRdmFSyyRbf7\/\/l9a1IqOTpaPyZ9Fz3dofCsK\/0nmTfd7xnZ7n+0oWRQSKfodh208W2GhCwv96Ec\/Knx+ftx\/\/\/2F1hrPwL7SRb\/j6BQa+N73vlf4fFOWNWHuvPPOzWcuCGHJn8vyZL1vuOGG6dCnUTSyxDk1AqT1ddqPTjX8PIOi5ztYu0XnwPc53TngdWy77bYpb9iK31N4UvQ7jk5bE0sWFz0\/PySXixZMnfP6TIp+x9HJ63MtFD0\/PzqF4Xj0Rc93uNaLKvtMzCUSRb8zb968bP3118\/es+SS2TWLLZb92eqrL1QxlbPSSislr6MTrpvFGn9DRKKdEI4ucaOdcMIJKR7r5PTbfFNXLJRPPPFE9o6NN84eX2SR7I+NY\/PGxWVh23rrrZNl3Hp0issrYW5\/bn5YIIssT5Ypz6jodxxKFIsE52c\/+1maHVb0Ow417K3kfRwWyKLn54eqoKKJsarLXCdFv+NgdBShwavo+SpfNGHy+ooWIIvuNttskyzD\/9cQ8VVWWSVbY401sk033TSFL4oa+\/ydffbZp\/D18qNTiEssvej5Dt9d0Tl49NFHpz0HLGWJcv9PyPNF3e+xitufnx\/KlYvId6HsdBD2IuFQqszLLvodR6fKQZMWip6fH50Wb+XIRc93GHJZVOLv3jB+RKm8ayN\/PuH12Morr5yd0rgns8a9uVdDQDT4taNKcplllklj3Isg\/q6d17\/+9ekctBPC0SXUnAto97O6jknvF9aP8JWQwps22ij7m6WWyvZ47nOzDRueh0XLheZ70kWeHwS3CJZi6\/NaD7H5ImG2IAkPFv2Ow8+KFnJej8Wo6Hcc7R5ALhzc\/KLn54fO66LFxyJhAmzR7zgIbxGEsej5rHill+985ztT01Y7GjZVXb31rW9N54HVzmvzu57\/9NNPN5\/5LLxH1nX7a7UeRZ4DhL6Knu\/QjVx0DgjVdOdARZBkrXtMiXseNvV78mdFv+PoFIqxuBY9Pz94k0XnTmXgdOeukwDYJrfo+fnRaV8NucWi5zvcI7mh4N5znomAkDEx3WyzzZLwKNnWj0N4Ccef\/dmfZVsvu2y2z\/Oel\/1Vw\/soes+MjVe\/+tUdvz9GjGpKr1fkVYdwdIELiRViwXRzTxouHIu5xdT3oCFNstzo5\/sbFzPrTozaz3gSQi51piqd461cdNFFyYvptD+HEIrr03kqutHrgNCvhjahYJ+3rp9jkBAk16J8hPPf7g3ptSIyjLb8Z0p0H2t4Cfc2roVO4s+DJTxFHqzQJ1Eh2EXiihCOafClsUZVT1F4vQ6TeDFbrFy0igI0CbJU2\/M7QlKqf2w+Q1j8Tl09syoKB4tcqIc1XuSNOR88sk43el0QV3edueeKcjPjgnVE7o3xJRzVKV\/G03Atqm4S7VAlxwtgIPCwiQQvTRPyfvvtl\/7OdPBwbMwld7HVVlulv+HgmfJshf6EfGeaWxbCMQ1uRMlFSm5q6KA6d+sGN1ifR6cQUo7vywVo4XWh17VUuYrCYQHhzcnxjHujpSIHxoccTFHYq64wrizI8iQKHnR8y+fJGRHLorAuMZHIJzB57kjUw+\/7Pd6ZNUr4sBtDTXRAsYE8m2KFPCwm2e579\/7y15mOEI5pkDTl+jlJdbfk+sFn78XTIi6sxbp+Z1UUDohLK0DQlFn3ir7pkJNhXbv3yt6LZJjYi8RC3xpu4in4rHIKM+0vTkQl9f2OvyEKIJfVKRxVJiEcBVB+dfBOrGF3dW\/y6wYWrWRc2Zvj1yHUV0XhENZgWWrY2mKLLVKl2DgjpCI8LG8jkV1FGEbOi\/enKEByX+VlpxJhuQM5HE2zwk2qlbqJYuQFArrrrUm8zpNOOqljxeIwCOFow8XA7ZNs0kClbG2cvQ2Wq4uS1SM\/wWUtC9VN3GQJvyojLKk5sirzx4gEa5W38eIXvziVaRZVSo0TFlT9A6xqlXxVClnxpoV5nBPhJmOHci\/Awm7CdBEM0l4MM98BARUmdm\/qz\/G35URG4WW0EsLRhiYzis6lzPelGFdsOCWO7LO64N0AqnPKEko5EtUh4tcW56rGr33+qhgLSinFvy1KjBnlluLik1AS7vrI957oVAY7CngUEtLuGYcF3eKucXBQizqBkagmnF5DzlDpbFU89hCOFiyk+bROscRxxIIo0abfwkJENFTqaAQqO\/nPrReftxh4XVUgbrQ6hK+GjUWT9\/eRj3wkLVKsb9enUAfrdpwrjlrxHRAOU5q7Sdr2Ci\/A98oLlhh2H6gI9HoafYtEwPPlJPSlCFMN8r7hXfLK3ZuMLP07GlHdO1UihKOJOCKFZ9nZkGhcLToLklg5S0bJI5dbs9WwFm83ohJn9ef5e9CtW+VBfKPAYqTyhciKh+cLB0+NBap0chLwud2PPrMy0kFfp0ZuyGkpQWUw5l6E0JBrdFghIR6Ge1FHOMEgHIzXqu6oGcLRwMXopDlhblQbNI0zKjFUihHLUYVk3JCsNtY0sVbBVjWratRYTNrPEQ+N4NrudVLwmXkdFnfd+r3gOlO+2unaUqnWKhRKZb0GT2RYxpQkuVBUXinl3MqvVSVcWkQIRwNNM+LILswqxVL7ZboLrwoXpfeQex9CBBGymhmhDGMmFG4MyxquAkKcwpt2CyzKjfFYhZvy0SWSyETBRIPpPDTjX1j1wy5v5lESDA19cn6EUZ6k09icqjHxwsGaUaXiAtMIMy6IvdrRr2ikQNVQbdXN\/gHDIp\/FNIz3RDwtIN2WnLKc8\/4ijWGTgvyGeVzu0\/buaN+hiIGwZ2vSmiEoj2YYZdGgvlGhjFY5rZJv71N4yvVWJ497ooWDlSIJxkU87rjjSk8ODwOWE4vLDcaS0Q1aZ0bhheQx72H0cdx1113zvd1uhMoimU9wFeobd3xeC62ScRa5IY466Nu9LQlkj0ts65dw7lw7ft9RBawv7sc8l+K\/3ncdPIx2JlY4nERiIaYoWVz3ZHhrk5DPZCFi1dQ5X6OiZvfdd09jTIY5xn4YDYDKvlnJzpXKKUMju60aMnQz7zgeB2OnFYJATOUaVJKpcvQdWWiNDTdfyf\/zIlo\/u8W3qqFOnoQQmvPlszAUfDZ7htSViRUOFybF77T3Q13gYVhY586dm+KkEvw6U8ehzNU58pkcBigOqwS1bOGwYBgWySNkJQtT9JKvkOy1+AjNKK2uI52aKxkIzjdxkNPQOW5MvEkO5iwpgVVxVJcpzHovvH\/Jd2E0VVyGhNY9PzWRwuHic2EaEtZpHn1d4CmxPn0eN5nPUxXXvF98DjdZHgu2YBDJsilTOIymyM+XMKmegF5hLEiQEw\/fTx3gYdk3Qrc1wSMKnRZPBoNmUZZ6UajJz31\/\/lZVPS7vnQGXe0vOlYbicSkAmTjhUGrnpmPtuQCHXU1RBipG1PdXZUTGoCGOQjlCOm5ClShluvllCYfPIfQm\/3TyySf31dBmJpJrWDVaFQ0FC7rrUiKfd0AonDtevn8rP52tt2TxNeqDd60KqUrIx8hj7LjjjunzmsagH6PsGXDDZqKEQ\/JRgs1FbKvHKlXy9APxGxdLphMWInN7lFgKZcjnlEWZHsdjjz02kGGSYuYWJsngUYQ9iJXiEuGiojyanINeIfeayQSaa0265UmoBhN27Od9K+NWDSmXV4UueiE2SXmGAUEXzTDvjIEzDsZpOxMlHLZcdLMRj7ohZyG5Nq5eRS8QjTIrUYaRHO8X3otrWbhrGCXXhMIEZYl5iV3hJpVdhEFlUJHXIzxVxpgQOP+KW7yHgw88cKSLs8\/p3vRenBMTteuc+O6GiRAOlo0BZE4q66cuTX5uDoLBchMXL9vSrjuDCtnkG930I9JG8Ze9oO+0005pV8BBjf3v5LXyKlj3ebjJtUg4iJYkv5zh0D3exrl+6vbbs09ttFH2kTXXzO7pIF5l4bU0D4pc+D54GQwOu4SWadRUhbEXDidYiIPr6OSKidYhrKObVVzfpF6WzG677ZZcYdZNUIzkqzH4ozy\/XlvC2qKqe7nMMJJyawu5aqPZIPwnzCN0pjPb+PIijHDXfMfCz3eJ06Utnl\/K5+Ol3HuvE5o13L7mg23cd1+Wffaz2W1vfnP27le+MvvCrrsOLY\/g+9BcK48h+c07lWuqsoc6aMZeOFQ3sI7cYNdff33z0WpjAcxHJRA7G\/ePIo5dJ1jdbuL8+xpV6ILFmVdNiXeXKfTyBV5HT0M3EIoHH3wwed+S1kpE\/X5+SFwPVHR5bA1vOdt776xhmnP9mz9oolu+YRxl++2XNZSo+WCDE07IGm906v8bBt9CKMN973uzxpvOstNPz+Ydckh6\/777smF4Su57Pcl5xkHRlq\/jzlgLB8vAzesEq0KpA4Ru++23TxVExjqr2Q9mRqGDTmrfnZCKJLrS12EILq\/WDCmLiNe2sFicy35t3gJPWuVOvuATB2JVtJjJUfBcLXpCXMq33R+G6knk8lwGJrh2p9t3X29S9UaW7b9\/1vhyxF+nfq4MfqedJGtS2CmbO1cbfdZwGbOGKT\/1HE2f22zDjZv6t+cpP24YVdmHPpRll12W\/rY92CXJCWGvQxC7QeJbKa3vyVrCqBOik6CfhLBUEWMrHJJy6qiFefZtXMCj3GaxV4Q6VM2MS9XXsLDoWTjU91vATTqWH7JglgkrnlDxeJSZOnfDWFAIhIV\/s802S13oQk0WNJtzFfV3WAB5szryzXuy4DKuSnmvvIktt8waK+7Uv886K8uWWsrI36l\/N7yb7Nxzp\/4fhhA2vsP02GGHTT12\/vlZdtxxU\/8P1Vtz5mSNm3pKNJri6P1rEPT9+\/yDDFmZIeZ6ykvBTZnQSzTp9+ZYCgcL0LwmYQvdmuNe4RAsDOs5D\/exysuwRGHhzWcPMVBY\/MPg6quvTt7DBhtskK288srZRhttlN6Dg1Us5l4pjIHfZJOp\/\/cdNd5z1jpU9Pbbs2yLLaZyGryTa6+dClm1IgfT+HzCU+0QUbkGXkenPb97gfgQ4ryBzzRiOcY65EeHwVgKB2tLp2YVO2uJGu\/Hja2JycITDB7fszCfZkELei8VTixKi0S3ViUjRSXWIGLd3rf3qvJPKEQIrAhVX8JNZjetueaa6b+8DsUB+isqs8CpYGx8P9mnPjXlheCxx7Js+eXVVU\/9Gxr53vSmqdCV997uBcmB8FJ23XUqeV6A0KTKw9mWKOf3JqNDhZRohXCeZs1x2m5hEIydcFgsVCKxAi+\/\/PLmo9VAKEU3rQoV74\/7K8wRlIfwTK\/VLr32cVik+wn3ECgeEbFSKSUcotSW4WPRKkLTnXCThDCvWoiskj0+chz33JNlBx44lfOA\/MZyyy0sHG98I9eh+UALPJS99sqy978\/yxS4NBb4Iiz8cpnClAokesVwRd+9SIUCB82VqsdG2SNSVcZKOFhaYr4shbJLIXtFea3GQ26v92coYXgbo8VCU0Qn4ej0\/H5gyeYhtfxwfQiRsHYl2adDMQVDyWGRqxSt35fE9\/Ofn2VXXGHKY5atsMKCwiG8JJTF42hH1IBo7LyzDb+bDxbjPiOivkc5nG7g1ckL5d+9fb673R9lUhkb4WDxacZxw4n9lp0Q7RZJevsn8C7EngmbBCVLOBgdFhUhjaINdNqFg2BYlCXahbFmCgN5vlCJRcx4DU2bvN\/21wHj4dBDD03hNBauPgleqM7wboVKQliIRld3ZeBBfOIT5v1P\/VsJLS\/jgAOmQlFrrZU1vpSpn+G226bEoT2x7Tsgno37uuF+LShGBTg3wobWgb333jt9j0V4HtG2j3k+S8v14PufxPLaXhkb4RDfdfMYk+6GrQqSbCxHvSRGMxC0MizXoDckl4UkWPu8PzvE5eelVTiEKXRGG4xpcbF1aZEnayEymdjCo5rPCAqWq0WJwaDC65FHHmk++1n8fZ6ycNVsrwvhKpayprTKhFVuvDFrfPhn8xF6LHgcebPivHlZwwWf+n+cc06WHX30lKi0Is8ksd7wBpL4dIGQnX088nB1u9ATdYMHeSbOqRJu5835jnuzO8ZCOMR6uZmShbpaqwa3N2ZMVQ8LeT7FVDWO\/JOFNxcOIQyLsYXfwszjmC78yWLNwx15uEl\/gQS97WjLmttk9IXXtU3qsLqnZ8T13hDQTK6h8f6SN0EcWml8Xyn\/4eef+9yz3kkrigMaIpA8jh7ySIxHwuH7z+89omB8inObnyfnJkLGvVN74ZBUlEhkOXBRh1E\/X4TQUxWmdAa9wQM0boNnIMmso\/rdW2+dveMtb8k+1Vh0Nt9882ybbbZJSVPlmX7eaQMhlXKSszwAHowS0ZnCWoOA2Emky3NUql+J9f7QQ1OltuZptVvzQkIa\/owP6WTpyzU0zkMSlh4RIt7s7W\/P5jQ8vwvPOy+FBIk5A1N4j8EZHsbsqLVwEAkXANGwQ9worC0XHvHy+nIrdWo0DKaw8MoryDO8Zs01szMWXzw7b7HFsvWWXTZ7yUtekq2zzjrZeuutl73mNa\/JXvva16YQRxFEQp6i03HZZZcV5rYYHPJzRb\/jEFYpwiZQ+XOI2\/rrrz8\/V+IQYitCyW7+nKLDglqE\/E7R8\/NDPqcIOb2i5+dHp\/uWoB87d2527Otfnx3b+Hytv6PTvajqTRjK3jSes9cee2Qff+ELs280zuXBSy+dbbzRRinHqHoq90Kcs1bxaBX6ItGvTChwxNRWOJxssWQup\/LWUZxQwqWeXqyc2ysBXrW+kWBBXDcWBNdL++57HnvNuutmf1xkkXSs0zhe9KIXZa94xSuy1zcWr3e84x3zQxydyMNURYdkbVHI0jVjd8Oi33HsqnehAAn7\/DlveMMb5jcC5o91KuWVa8ufU3QQuCLMxCp6fn4I9RWRT3DodHSa58WLelfjO3\/Xaqtl72qId+vvyBna26QdZcr5WJU\/bYj9vEUXzf7QOI+3NsRjr8bj7Q2apv4yDBZtPG+VVVZJHonxIhLkwlgEeZHG7y\/bMCIYqMaOBDUVDgu2TWFcHOb0FF1AZSImqulLIt5FLLl2+umnRx6jYhAIVTUmB8h9SYCaOMzQkNNw3tqt3VMaPz+qIRRHLr989tkPfjAVXUikO9+tRyfan9d6mNJc1FnOSzUGpOh3HPIjRbCu8+e4\/t72trel\/oP8sU4egF6n\/DlFR6f5aEb8Fz0\/PzqFanlzRc\/Pj055I30t11x+eXbNccdl15xzzgK\/o4KsqGKKF5Lvu\/P6DTfM3vOyl2UnLrVUdlhDRL7VYYqwENYSSyxRWJXmXn\/Oc56TRCTCWs9SS+EwCyivVnFTDdPbkIiUBJV4U8VlIRKqGlVuJegM6\/Oggw5KxkU+CZbQs+6FLOQs2juMnce777gj+8ebbsp+3bIwyVkI1VQ1VMF7steM67KsJHyVsaibFqxCzrnmHdhw6vbGObuhITQP3n9\/oWgLHfJsnve85xWGzPTRrLDCCsl4CJ6ldsLBhRRjtgBIhg8bF5qQlFJLFlgwXCwQebiJpaoyyk1dZH3yAImGhUGIgaWq2qZXy5GYKK9lqKisquLCrJyX5UwceTaTgnPJK7A1LbGwLjjnhL4beElvfvObk+AW4V5fd911hx7VqDq1Eg6Lg5tDToGlX5S8Gga8jkm06kaJG5zFb5SEaaVKZnl8FkoLRqdKJ\/Hzfr0Elqq9XPQGEA8Lk7BGZUpfG1hAJdHF6I0tGXfc+4wAiXDlta4BHhdjspeQMS9FbkPZdTvO74orrphtscUWXc8tmxRqIxysyzw5x\/oruzPcRdOt1RKUD8FQLpuHmzTu2duZAcHjGOT1IPSo6EFSVy4tr\/N\/6qmnUi4hD1MSsCqVYKsWEqaZM2fOWHc\/5zlORQMEg0dJNGfjTRrHLr\/h78mDtR7nn39+tuSSS6acWLAgtREOEysl\/iwenZJ+g4Al4++zKo3jDs9i8OShJp4A65DVpyPbd672vgiVR8JNOoEluweda\/CehB4tRPvvv39ahLxHm0NtuummKa+WYwqrEAYB4\/1asKuAhkXXrKa3cdxKwPnQnZ\/PonKuXBP9NPC55lTNMRIYIa0HEV588cVrs3PoMKmFcLAAVcCwMs39KQMeDcGQUCNQmoQOPvjgtCVpMDgkcS+99NIUk3bTWnhbk9Zu4GHj3OujcH0pxWzn2muvzdZee+20bWgOD0e5q8q6qozcJn5CeK5dYb1xgYchlyW\/5LMxHiXBnQ9i0g+vfvWr0ziZ9sS5f2uoXGqppdJImGBBKi8cbkoLjPCA0sheXdFuIA424lfTbQETAnHjVSmGXSfyEtiiKhZWvblNvmc3pgZOYQbDBqfbf6IseC66wTX4EY2i60vY541vfGPaaa81BOT\/harKuCZnCwH03Qqz9LuoVgHehM8kj+FzEUbRh069H71gFNBzn\/vc5F20n0PXIU\/z7W9\/e\/ORoJVKC4eElIWFRao2u4yJsnYLk1B0UYpbD2pDnknAwsQaVDuv5p63RgycL1VnRZ29ziEPsirfMe9nueWWS13K08F4WX311bsOk\/puRiEohNn371x06o+oAwSdMZGXUbtHieEgjTnhUYlx1247uudf+tKXJoMyWJjKCocbT3yZpyEJVlYyXB2\/v+8CiV2+esONl3sPbm4VR\/prVLeofiu7gKFfWLPvfOc7sw033HDGRZ7Fu+qqqy6Q6+iExe2www5Ls6v6ib\/PBkKeJ8jr2JDKWJTzMrBRDsOWrYzGTk2J\/bDlllumMS1Ff5tBITHOyAkWprLCwR0VzzRaoOzKFW5peBkLYtEXupGM7iSoYvwscSKhUUrMWSxa6M\/eE1UK4RTB0rQ4dBrNkeNzbLzxxtlqq63WcY5TK0aBCHvK34jFF41TLxPzqojHsMN+\/cBQ5C2JMKiS4mH4HK7BMkLGru\/ll18+ldoWhVQJ76te9aoojulAJYXDJjsSYEJHncYt9IIb30JWZjVWnXHTupGItaS1iiEehIM30WnIXt0RThPjVqkzHQyXl73sZdkaa6zRdbGE38lH0vgeec\/DMk70NnjNSm3s1AH3pu9FniEfX89rNaDRdVkGXsM+7Xo0XvziF6f92om9NUK+y7wvoqJj3HRkYb9gQSonHG44CTAnV411vzebKh5D21RlsWTaB9tNCm5QYYwiL8ACo5KsNdy0xx57JE\/CFFJJ63GEtamqZqYQpbDFC17wglTq2gsWIjvMKY9lQds6WH\/AoEuJ22G583aEeKoMY0U4L98ky94oyrFjwnT1qZRwuKGMJ3eTcVmLttrsFrFS9ddEyE2k1JLl3D6baFyRGCXCXH0Jf0PaCHFRByxryz4SmuyEmzQ+is0XufDjhKGAG2ywQerZ6ITvy8L2\/Oc\/Py3IvUKsjasQdrE48kLKTlrziizCDKWyRWo2+E54t2a+iSy4P1VOmchQxfcbLExlhIMlzLpl9UpWz\/bm4t6yIJXU8lpY0OLMun7HHRVLKk+M787HcTh8D8TYYL+qJ6yHiUXL\/hrTXRsaD1\/4whemHoJ+IMJCSGX1IbWiHPpLX\/pSOvdVmrGU35s2xXJNElL\/X6dcTDBFJYSDlcECcSFJtvZzsdukhgWjGstF6UZl4YwDFh8lrjyCIm\/AYwoKHKxko1lU9wiX6Etx04ZF9yz6gmzUZOx3Eapt7MHBeq+Tp2qBzvs5eJGjxv0nbykMJWnv\/mTY2SmxyAMOqk8lhEMMXQ6CcNiXoJ\/FTRUED8PfqXvHp\/yOMJKQm8ofn0upq9JQN2IRYui+T81NmqTGPdzUD74fC5mcTnsilphIjMr1FPWjDBJls91Ua\/WCTZUYT\/vss09pSeZucA0Lke6www5JyJRvyznyfIvybUE9GLlwCEmpbnFR2e6xl4t8XC88winkxDLLw01EVbgpz9cMotosmNpEyQLr+xWWEmeXZ\/M9d9Oz0S+uYQP2vJ7eBSI1iOuaYWGEC29pFAUhDBbXaN7nIyxoam9MYxgPRioc3H\/lnxZE\/+02pMS9ZVkXdXxWHULpRpZoFT4qmsBr4bB3hGFuwk0WMuWcnm+UR9nJ1UlEr4UtVR3Kc4dlpXsd+2cI3bgPdtppp+Qt9xsak+9i5SutHrQ3Mx3uTeFi9zMx5NHNmzcvjb0fpecTDJaRCQcXNo\/DStp2Wx\/PklIm6oZQNdLt740Ki7z+EaEDFpfEteS\/0RysMF5WUWjOwqEqSjhlXHI0QWd4GvIRrmul0aqw5Pr68T5U0ikO4dEMwztn1CgB9hnyxDcDL5roxo+RCYcZUfmky26S4SpF7IWQVwlZeFlqVbBivIdOeRnhj9ZwEytMxRNvwn4OrMFIWAc5vB3TElwrrpN+Rnqb9eS6M4erLOODIBEGpe4Ez70plKo\/I\/Jr48tIhINQuDlcYDfddFPz0WL0EwhJ5XkQMVt7RY+ykY8XoYSQS+7G9n70QRQh8SmprZzT+A5CEonBYDoYSUrTGRcMrNnCWxX+cv2VkVvwPt2\/+b2p0ZFxFw1848\/QhePnP\/95Wvx5GhrTZvIYuLqeyzuxQHOHRxG68T7lGISWhJvcLLlLzqqTYO3U5V6HuU1BtXCNC1X2k89yzQmLqhob5LBF7829oOKMV+Qw8FIFYHgZk8FQhYNLaxaMhVYFSTfTOy3YLCbJtbIWX3\/X67joLf5FoSM3S97VnoeblMbKW7iJBrE\/QBB0g2u123vB9el+67Qney94Xd6EHKP7wEGYFBaEYTRZDE04XFhKTFnmPI72UcZ+PqxYv9dhgSm9VHIpHqtPQs27Hgl7WLfj\/QkzaVrSJ8FNj5slGDauXTsS6kJXGDLTNWhEuTASb70feD8q+4w5JxhG+bgXOnnZwXgzNOEw7VJOQ1LbjPvWC14Fke5mOYBhoJt8t912S+WK3pMbi1XmhlAOWSQcQVAFGCyGJQqRWrztd84T6IRGUL0UruvZIDfC4PP7KrT0hqj+kuMLw2lyGYpwSIZblIV3WhvXhH9UFVnALdysmX4Sa6wx4SY17C5sN00RvIw8b+Lm420YBhhlg0EdcG3LL+ThIlVTnfJo7ifDBN1fvdxb7iWetQS93xUpEKolXEFQunC4yPOBg6ecckqyYAjGfffdl5qEWE6s\/oMPPrjnxis3ioQcd1zDXD6Wg1fj7+65557NZy4IgeD1RLgpqCvuIf0ZZpK5txhAjLL25LR\/K+jwHI2FMyEZb9zK0UcfnXJ5jCt5ScZWJL6DnFKFw6LsouXiSoYLSVnoJdc077mYP\/vZz6aFfzYj1F3IrCkXd17d5P9ZY8pj67CRTRDMFl6BXKFtj91jQlJFI+KFgInATBN+NSF6Tj4mxL0pFBaeeNBOacLBc+AFWNBdgHlZofyBi1Ip65VXXpkeyyE0ebjJ6AKVIOKrREciux1WF2uIR6N+XOluzMIJJhGFG51mQek3YlC5D4um0RIGk4KFkt2bQsYS4f2UAgfjTUfhkEC2aKvPtp+0Sg4HMXBRGaHRyUuwoPs5K0eVUusOcvIPFnn9GHmYyH\/NbiIkLn7JPxcvD8Jh3o3kehFeK8JNQTB1HxWhgtAe6Br0WqsZlZC7z\/UlMfD0e\/BeGGlxTwXT0VE45BuEgRZddNEkHpLYDklkru8666yTfl7Ui2E2E8FgvRAbiztYMI72i9K\/8zgsoSAawk1eV1yW5xF9EkHQO+49RSLuJwaYniPwUMzDMiZEoYi5VvoxIo8RdMO0oSoleEsssUThpE7DzFZeeeUFdjRTtXH4QQdl22yxRbbWmmsm8eAmn3XWWWnKq4vULH7hqPaDKPFmeCIu3qLnxBFHHL0d+i9ULQpVbbDeetkun\/70\/CZcFVmS6+698DCCXugoHCz8zTbbLO3LXAQLxQb+eaUG0ZjzvvdlFzaEZt+Gl7Lyc5+brbTSStn666+ftufccMMNsze84Q3pIlY+GEcccZR\/yA9usskm2WrLL58d27gvv7zYYtmfrr562mlTKDoS38Fs6CgcPIU1G17D8ccf33zkWXgga621VtpWU7ktuLn7NMQhW2SR7DuNY72ll87WWGONJBwbb7xxtummmyYh2mqrrebnLuKII47yD\/fdixr3o3vzF43jzSuuGNsIB33RUTjUiC+zzDJpKCE3VpWUeCnPQpKNcLSOQxdemrPzztleyy2XfXKVVbLjjzoq5UniiCOO0R9zbDncuC8\/vNJK2SnHHtu8axfEPS4HqfJKEUtrT1XkPoJWOgrHIYcckq3ecGnzpPidd96ZptlqrlPWVzSjxmOqqSTQ40ILgmqhJ8ORF6vkuFc1+ClGOaph8GnMtVeMEt2nnnoqbZ6meCUIcgqFg4ex7bbbJpEwSK31UBbL\/VXCFwRBvSEa7mXJcxWQilOEopXwasxlQMpP2v41CHIKhYOLukrDrdVvUYRKjMUWWyztwBcEQT1RALPNNttkb3nLW5JRWIQc55JLLpkiDkGQUygcQk0rrrhix5Ed5uIQDqGrIAjqB6\/C9gbrrrvuQlsctEIw1l577QXyHUFQKBxz5szJNthggzRXqh1btqqQev7znz+\/oioIgnphGsTyyy+fwlPTobpSTjMIWllIOOQ3lNFqDlJZ0YqKC0PQXHCS4EEQ1A9luErtldPPNJHB\/vjTeSTBZLKAcFx\/\/fVpVs0iiyySxn\/o5HbYIe\/ss89OY8rN5fdYEAT1xM59RglJirdXWAVBNywgHObwq5rSDW62PzfVoRzXjBt7aAhVxXiCIKgvpknr0dI5HgSzoTDHEQTB+GKGnOKXmfIb+rJ+8YtfNP8VBM8SwhEEE4biF3PkhKanw1YHwloRYQjaCeEIggnjxhtvTFWRF154YfORYuyiWbSjYBCEcATBBLLllltmu+yyS+GOgEJURoxEg2\/QiRCOIJhADCi1sdPcuXPTaBGbPSm7vfnmm1MFpW2Yg6ATIRxBMIHIW2jgtZunEvyDDz44O\/fcc5OXkU\/EDoJOhHAEQRAEPRHCEQRBEPRECEcQBEHQA1n2\/wFlSdoDw162BAAAAABJRU5ErkJggg==\" y=\"0.5\"><\/image> <\/g> <\/svg><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-05-24 04:58:13","option_type":"math","len":0},{"id":"5731","post_id":"7416","mon_id":"1158924","chapter_id":"1159174","question":"<p>Cho h&igrave;nh l\u1eadp ph\u01b0\u01a1ng ABCD.A&#39;B&#39;C&#39;D&#39;&nbsp;c&oacute; c\u1ea1nh b\u1eb1ng a (tham kh\u1ea3o h&igrave;nh v\u1ebd). Kho\u1ea3ng c&aacute;ch gi\u1eefa&nbsp;\u0111\u01b0\u1eddng th\u1eb3ng B&#39;D&#39;&nbsp;v&agrave; m\u1eb7t ph\u1eb3ng (C&#39;BD) b\u1eb1ng<\/p>","options":["<strong>A. <\/strong><span class=\"math-tex\">$\\dfrac{a}{2}$<\/span>","<strong>B. <\/strong><span class=\"math-tex\">$\\dfrac{a\\sqrt{3}}{2}$<\/span>","<strong>C. <\/strong><span class=\"math-tex\">$\\dfrac{a\\sqrt{3}}{3}$<\/span>","<strong>D. <\/strong><span class=\"math-tex\">$\\dfrac{a\\sqrt{2}}{2}$<\/span>"],"correct":"3","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.&nbsp;<\/strong><span class=\"math-tex\">$\\dfrac{a\\sqrt{3}}{3}$<\/span><\/span><\/p><p>Ta c&oacute; B&#39;D&#39; \/\/ BD suy ra B&#39;D&#39; \/\/ (C&#39;BD).<\/p><p>Suy ra d(B&#39;D&#39;; (C&#39;BD)) = d(B&#39;; (C&#39;BD)) = d(C; (C&#39;BD)).<\/p><p>G\u1ecdi O = AC&nbsp;&cap; BD. K\u1ebb CH&nbsp;&perp; C&#39;O v\u1edbi H&nbsp;&isin; C&#39;O.<\/p><p>Ta c&oacute;: CH&nbsp;&perp; C&#39;O v&agrave; CH&nbsp;&perp;BD (do BD&nbsp;&perp; AC, BD&nbsp;&perp; CC&#39; n&ecirc;n BD&nbsp;&perp; (OCC&#39;))<\/p><p>suy ra CH&nbsp;&perp; (C&#39;BD).<\/p><p>Suy ra d(C; (C&#39;BD)) = CH =&nbsp;<span class=\"math-tex\">$\\dfrac{C^\\prime C .CO}{\\sqrt{C^\\prime C^2+CO^2}}$<\/span>&nbsp;=&nbsp;<span class=\"math-tex\">$\\dfrac{a .\\dfrac{a\\sqrt{2}}{2}}{\\sqrt{a^2+\\dfrac{a^2}{2}}}$<\/span>&nbsp;=&nbsp;<span class=\"math-tex\">$\\dfrac{a\\sqrt{3}}{3}$<\/span><\/p><p>V\u1eady&nbsp;d(B&#39;D&#39;; (C&#39;BD)) =&nbsp;<span class=\"math-tex\">$\\dfrac{a\\sqrt{3}}{3}$<\/span><\/p><p><span class=\"svgedit\"><svg height=\"248\" width=\"324\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"250\" id=\"canvas_background\" width=\"326\" 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=\"248\" id=\"svg_1\" width=\"324\" x=\"0\" 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\" 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