{"common":{"save":0,"post_id":"7068","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"5073","post_id":"7068","mon_id":"1158924","chapter_id":"1159156","question":"<p>Cho b\u1ed1n \u0111i\u1ec3m ABCD không \u0111\u1ed3ng ph\u1eb3ng. G\u1ecdi M, N l\u1ea7n l\u01b0\u1ee3t là trung \u0111i\u1ec3m c\u1ee7a AC và BC. Trên \u0111o\u1ea1n BD l\u1ea5y \u0111i\u1ec3m P sao cho BP = 2.PD. Giao \u0111i\u1ec3m c\u1ee7a \u0111\u01b0\u1eddng th\u1eb3ng CD và m\u1eb7t ph\u1eb3ng (MNP) là giao \u0111i\u1ec3m c\u1ee7a<\/p>","options":["<strong>A.<\/strong> CD và NP","<strong>B.<\/strong> CD và MN","<strong>C.<\/strong> CD và MP","<strong>D.<\/strong> CD và AP"],"correct":"1","level":"3","hint":"","answer":"<p><span class=\"svgedit\"><svg height=\"220\" width=\"250\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"222\" id=\"canvas_background\" width=\"252\" 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><title><\/title><image height=\"215\" id=\"svg_1\" width=\"239\" x=\"5.5\" 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AJfh2SKM844I9c0Tt97L7u278BNpIxG\/kMrvALi1OWyp\/qVDeHgKDn77LPTlerBvhPW4hnPe1haLSp42J12et+JsskHHnggfbZ37KySLfK4lrbeeusQrvS7Fc1QCi\/v6yCn+pWJi4DTgxpXZXhvaUFbbLFFrvFMFTxuXOuvv374zbWR6VctrsWMKumfL3vZy\/ouBNF\/yoZicFwZDKXw+gEHOdWvbM4777wQm8w7yJ83bqrKCLfaaqu+3qsbgTRCA7iymKzyujxDZjQEDreXv\/zlwSHV7+QMWoEeaZI\/ymLohFfCuKD3IKf6lQ1714UxDDOGMgGWqN8tWQUPBx2h3X\/\/\/QsZR8ORNHHixOApFwPuJubbCHFglVfyostkqIRXHuqSSy45dl0OM7t3WLzqbqyKQ4499th0pTkqcoT72MxismbVal1U5CQHsWnOrrw2AOEpoam8VPlOGSrh5QzYbLPN0kfjA+EVc+RdHxay5mqNikSo1HfccUconxOTtdPq7FmUt9rf63d3bYYkjoUXXrhlHW9RDI3w6jwgZFKWM6Bq+PzDYPfWwrHEyXTttdeGxyYhqlMWk\/VZ2LQ\/+clPChMsSJ3lRCuiwIOJQFsY1ASOoRBefW7VTJrwPq7IIGP3DttwbBe2Uaq0JnWyPNLdVvD0Am1F7FeyBB9JHm1n6nFTUJE0KIZCeOWosonGGRejdDte12Hg3nvvDRU81GIphjPPPPN03ROLRHKF7ps6WyjbK6KBPQ3CTaHToWBFUHnh1WmPukzlGmcIr+LvKtu98oGVCmosriexAWYrrLBCUC2znOOiowQEVUMGqnlRWorEEHYue3eQVFp4qcumuItzRp7PKiMARdqI3cIGZ9NSIaUF6kXshish\/\/rrr0\/mnHPO5OKLLw7n6lVMsIoUYN8N4Soq00tHSDekKhSLVFp4XRCOyPNwvsjguf3229OVwaGCx2hKFzJvscHgtfnXbFrljNttt1268rz24LGJEHkJl5uEhI6ywjTU8EmTJhWaBtoplRVesVy77iBtiqrh4tcv2HjIQWBsh9+FSqqwXSaVxmqNBEdiPnOnPvxjp1577bXDlLx+BUBxAieYm0QZg9myZnNVKYGspPCyb\/3wRXgIhx13\/jL7dFFDs6SGbAaP2G27SQpKBJtVQrGNFRcoku8FIRqtaE0jcAMpo5pJxZKbBEdVVaik8PIs+1EiM+LuL3ZadKhFPF0FTzaDZ9999+26IL0V2smoQqJud4P6Zj20lALqW1YWkoOqZsJVTnipZVSTPJPQR4ki7V6pipxiqmw4xtTpSrTvtBuEXbqbtEbeYP2OdZ3oFGWAMrN6mWfbK6qaXJODajjQjEoJr7u9C9NoxEhj2L0agh933HHpSn9karFsJ2qhMI\/kBp5+f6sbeJV5k7spYpdWKImjWTvZ+vfgcZlZZvfdd18IC8m\/rhqVEl7ZKlFdbg8vL4dPP3AEyn7KKnikDxKkbgU2w44rVNTL+6JFuGmbdlGLkA8tIEuvLBsah3JETdWrSGWEV2E9W66sViplQyjYjBLyW9mrVFfnEKRm6qpMJd9Vt5U3VE27o5skm1FzO2pxHiqo8j0qcC8xXN+N33\/uuedOrrzyyrCzah6n1lbcWLbWIDB3V7VQkRVO\/VAJ4fWDSzXTnnNU4UGfd955kwkTJrR0tBAC5xCuZkLO2eP76qTBGUGg+nldOywnkbEbvvNed9l6jAcxQLqfFrXeC9uS6q42Vh63VNC83mO3KEukzg+iWqhTKiG8QgacI6OMsRhyfB08t40QM51tttnCOUIyzXBBs3tb1cuyWdmR1D4xWaof9TTv5ALvxSiPPKYI+vxyoOUkq0gaFEJZbHee7SozcOFVYG6X4UUdZYREhDjsfLKS6qG6Gv\/IbtRytJ0H1u6pr1MtUvcIgDZB1Grx4HPPPbfwBAa7Ux7mjmvALq6gwTUxqIiDFkvDMPNqoMKr7QlHxYUXXpiujCZ2JxMdJOjbLQlnfV0yh5EmaJxI1OZ2KqhdlI3pYhdy0XZGaxc3BoLN4zsolbNTvHfzg+rxvk3rUxlUdDy7Hgkow7KZDFR4XdDD1B2iV6QPat9jp+RBpRbXdr6UwC9bSEohwfP\/7dqQsg+9jsR\/aaQ6TEoXLCvnljPNTt8L\/p0Uz1lmmSWMqmmEc9ZYY42QSlmWAN9zzz2lN5Hrh4EJL2cEu6KbwU3DikJ6Asl7aVcxpCtr5Uql5UgSsuFc4l0l6K0qh7yGdMXMhhajLRt\/XxinW2655ZbQoM73IdWzlWAyJdjsZYQPvQ8mDZV9WBiI8FKXXcDj0HcZVGBClpU2sqmoZlBaJkRC9bWb8XB20p2B1pLtvNRtO1lZarKEBaq9USCdosMiwXjJS16SrLzyyh2PAiHA8qCLFireeO+r02yyKjAQ4XXhjfqYklrYowTt7rvvDo\/ZVabO8QbPMcccL2QXUduc96UvfSk8boYMKP\/Oeexo6vYrXvGKUC9LSIqEY4qfQneTbpDYTwVm87fSKhoh1GVUZjMvfb9IDllggQVe+H2GhdKF1wxd6WajPqYkw27Ic6mXkgQMPPTQQyEBYdZZZ51uNKmdjPC2srnU0YoX77HHHsG+tYPzMLN3fa9qZYvCZ+Gj8HeEorqln5pbAsy2z1tbczPimXdDHDZKFV4CS10e5al+9dgJJbWLy2awbZXXCR0RZBAMbWPYgs3GlWa2rovNTpbdGAx+BsGWXFAUPNw0Bp0y2qHAQbvaPNVQOdhuXHmWivr+9IoeRkoVXg6OXms4hxXC66Kr76dk+kF9iR1PtJhpq8R7\/4Z6ncHWNa6jDAiiVMVWHm0hMJ0iJZtwSHWrIrdDWJGJkEehgF7Rw+w0LU14DWGibnFWRfLDbsgebBSXPPnkk8MFWgaElC3P+Wa6g37MRUDbMPKG0PVjo+qG4XocdBO5fihFeGXKCH+Mi3c5b+x0UvYaIWme3Suhvx6OMJ5oXSdd9L3ib7eyV722v8Hz7WZRdKzZ31O4QPh6KVrwnUlmOeCAA9KV4aQU4ZW3PE5T\/fJGiEnyQCNb2IXMibTLLrukKy\/iOc4sA7U0fmuljjeDbS0O3c4DLqOL2l8WPhtb33vrdqi28JxeYGUltBRF4cLLRhm3qX55ou6W4LYKzXAAasjeDHaovGnlbd32v1bQwMast9nZ5t0KTd5kO74El07zt01rEBbKs6XPoChUeMd1ql9euDg5+Nz8WrVgIVjNduYMF7ceTFOnTk1X2sNjLIWRvyKDwMrokqRRuz4opFGqwJId1a4uORubMyrmW6HCy+s4yFkuww6Hk\/I4uc+t4CzSc6pdCIXa7IbQCXZoN4TaifzaE4lXW\/e3qqJ2ZgLcrixRbrlrshG+FzawcxzrrbdeaIRIcyyrJ3S3NBReecdqNB2+FIF\/NpMay05\/fD+0HaO+eibSGZxEhKSTzvx+E0ImrtoNQiSNQjlez9\/lxXaOXZ\/PQlaX6qc8Om\/kzVNPPRXKKXfeeed0ZXqE1BT6N2tZa33++ecPYTdllEyRQw45JNys9PUatInQiIbCS2A5OVSuUDF8GFUr8lI7GWeYqSfjPNWvX+yS8n87jUH6rYRoOiUrx2wWi\/W8kj0Ip4jRZ4+rCqeZ665+nCf7XPmkhgjNuPHGG0N2W+0gNzcxn1liillLVWMG4XUHI7j1xcg+iP69rRwjGapAxn2qX9lI+pC91qzReSOyhAe\/VzuHT6ca16AhwKqWMnuclmDomZtUK+SHE179w2rxuXmmpWYWnTfeLTMIr+JoH+Kwww5LV57HbqpPUatUMl+UnZn6MqqN5IpGFlMvNlaWctntUDa\/N0+0uKf8aOEe+eedpEBWFQ36qMDi3EJo6667bsswGQHlzJMVVu+N95zxLmLYVbumZxBeagPh3W+\/\/ULLTSqTpG13L3egZnd261QWXkglXEceeWRwADhUg9RXk3B26Mjv72TnOZR+GRNZi11BZY6yrdpzqUf1F5kL0HrteQ423BVXXJGe9Tw+m\/X6c\/17w6tqYcPXv673wy6qt4dkGvkctef6nEcdddR0d28XBlvM9+McrW9cKDSc+swoThmJCY2+ryxXnF9C6MS52sM2+r6ESmqhmosT6x3Fs8yu9RvKYKJK1qLzZKPv1lp9ozZFFvXneu8+Y30Nr89a\/301u2YmT57c8DvIKrPge6Xmuo59Fo3aW+Fv6PNlx67Ha6kpZi\/3EicvkhmEl8EvOX6VVVYJ9Y0MeOEeFTCtkt55RH1Z2ZEZ\/zoBssV4nWu9k3YYqrnn3PWzw01ixx13TM96Hql\/EvuzNi\/ZYadR4F6L8Ib12vOyc48\/\/vj0rOfhzeWlbXRuveeWkNa\/rvfjhlbba8mPTYB8jtpzmRvsxtoL10VjjAZhFepgrrCvvG59Qz43MG1hvE7t69o1s77CBMaNU0zd79fo+6pPthDGI6j8GdlvJ2NLTNgOXMuUKVOafl+1lVC+A4Kb7ejZ4b1rNsA0y3AuZ5vvoPbc7JqpFV7XjL7QnVwzWRmmo9Zj3ghOVd+73l\/1eK+cVn6nqjGD8Ap4Z3cZX6yD0OnxSyBbOVA4qFzk7nQqX\/Qhokpnr1NPtt7oqKfROY5GNDrP0YhG5zka0eg8Rz2NzsmOerL1LDST1ay2OrfRAVVbtJ+sf1Wjox5eVgJAYNmFdncXc6NzUf962VFPo3Oyo55G52RHPY3OyY5ahHtES+zU7caUyEIj5I3ywE888cTwXL3WVgWmE17q33zzzddwoBKVj2rVaYaOu7\/XcVcfZvupLPgS+Aqymt9ecAG7+XbbspT5MEohPULYTdqkxBUCWt9uVn9tddfNwk+DZjrhzZxV9eEguzC11V29m2ZgLiZ2ElVLFwUe0ciMcLBQW\/udeuf7ZsPTkprB5n7wwQdn2KlGBdVMNJibb745XWmN78H35bpnVmn8z1MtSUNRB99BVZJR6plOeDlafAg2G5tPfJcjgK1CZe70C6nHbqJvsaA\/RwKHSuRF7BAEuNa+6xU3ADt4I481TzI\/houbaj1qsImZAOzdTiG8miDwJzjY5JKSOFzd5KrMdMLLQSFBg73gv9nBbugmftgMNZRej01dRRtiFBDSc5OsLdinLXHsccrwnNY+N0pQbwlgtxDg+mMYmMFhVfQHoYILu3Bo8eCNc\/okZ1HeebN+L57rzO7lBXaz1D7GzbmqKmC\/6KxBo6j6bpknMwhvWfAA8kb7ws2azfsmUXUE\/DlV8u7k4HsUpsky3DIbuNtSQHgtN1sCnx1U+6r9Vj7b4osvPla90TAw4YWLQHCfHcZWqU+MGGUkVIiDF7ETamVqt7WrEz5HL\/CBSAuUvMDp6PC6yhSLanPTLa4hZt44znUeqPBmcDRw7y+66KKh93Czyo9RQWKEEETeNyu7OWcjD7\/IQD89ngiF8jkdLr1PCfoOMVEVRlJl9c8aNMI8vXTTGAUqIbwZVGlZLlQgaZq97hhVhuOP574+M6wfqLL8CHo6+e44Bs35Oemkk9IzuscN1a4rxFcPu1JUolFGUplIhZWV1qpaaJSplPDCHf\/qq68O6XI8o4Oail4EPps0PummeWkXbgYyiQjTrrvuGtL5\/B12bz\/9iIWSsvlK9diB\/b0sLXMQaCInhCkjbFypnPBmSCaQ1aXMTcpgpz2Kqo7G6HmN1aDCKumT66s3dC3mIxmF0msZG7uZgNYXMlDNjapRgdNoPGdZaDygSH5UveedUFnhzZCVpYBB7i1bLvIiCiKYF42y3tiAwnG92tVy1AnvpEmTQkmdxAVFGAahcVwNMk7PRBDLdiMcZyovvKAGElx50gR52H40Kl4eXfllqnX6Or4zCQvtJuw3wr+liosNq1SSm67oRMadHX6Qu52cee2VYpeWIRHeDHYiFVpsWGnbsKhMqqyUx\/VTdCB9kge5mz5VUvwaOZzaIX2V46uXf1skHJg0APXHkSETXtgVOLF4UwmEhgFVxiAxYRVtVnpB+1wXq9RGSS21tbDtUCWjT1W3YRSaTTNn1SA55phjgspexQZ4g2DohDdDAoJ0PzuEwvWqtt2hftot3HS6gVahg4lCcMXm7dq\/NoKg+36mTZuWrnSGVMNGzqpBoihGiK2+u8c4M7TCm6FFqn69Ejx0xsg7V7gf2IouuF5KIe2WQiGqsXr9TJndW9+PrB2EXXuZVk3cy8RNyA1M9CHyIkMvvHCRuiNLsZSUP8gQRoYkBxdcfeudbuBF7nbHrqdXu7dKyLrj8R7nsFAjRkJ4M\/y4GrqJDbMP8\/Dw9gqhk4nUae0yO54zLu9aZ+pmL3ZvVeBV9v7zKEkdNUZKeDP0cpJdxDsrJlhlCKuqKl0bdI7M2xkjuYXdK6Fj2Mgaw+tuEZmRkRRe2Pl0u9TSk8pVVpqlcFan2WBiprynNAWTKfpVkRvhNX3+bu3eQSMsJClk++23T1ci9Yys8GaIrepDREC0R2GLFoXX1jK13cArCHuoLJIfXLR6b2fX3mWYEMeX395Nz7RxY+SFN4PHl+NG+Zi83yIQy9XfupNaV7ZoWTWxtA7phL0U5A8CKr40zFtuuSVdiTRibIQXVDEOEDm\/Ok3o95QXZuRKxmgWzhCHHlQYy99lPojfVh2hP8X\/NJNIa8ZKeDPEDc2woUpTKfNQpeVc65lcH85Qa2tsh+qfflu79gq7Vw\/tPfbYI12pLqYb6IwxirXceTOWwgsXtE4QWvAYEaKwu1fkHUvir5\/Xo6JHrNf8HyGsIu3tdmhpo0KoyuhBJdlGtCDSnrEV3gxCrOMEm9AM4l5Uad7l2naqHhuGZXAXR5F+yYPmvvvuq7Tdq\/ifJhTLPjtn7IU3QwGAHGmtX5TB9aO2qXWVk6yEripU2e5lahiM1u1k\/3EnCm8NdmFVSmKvEiZaeYOdywnVSMhdjFXr\/OH96rC4++67pyvVQQya6TJIs2IYicLbABeRGlz2lwT9RllPwhjCGRJBCHyVdtlmsHvFoauE707jvCp0ohw2ovC2gB2mpM\/sn9o0SymNiiA4qczcNVlR+V7VyezeqkypoLlQ5XutdR53ovC2gbp54YUXhovMeBbN4xQ9qHd1SPwYlumH7F5JKlWp0+Vj0MzOdxzpnii8HaIPlYttwoQJ4Zh77rnDFP48JvuVBSER367CvNnTTjstFB2M86yqfonC2wXmCmU77gILLDCU6XsXXHBByGAaZBKEUkl9yOKkyP6IwtsFLni7raR5RfbCSnZjHQ2HBQkQ4qnSOQcB1V1bIKZHpD+i8PYBh4sJCISYJ3cYOj1QnSdOnBj6fw0ClV083r02g4+8SBTePiEMWvDoNyXRoOqTDjO7l8ZQNmYKudHVp5FGeiMKb05QBxU5aAi+1157heqYqqIzBa9zmc42SSv+Zj89vSLTE4U3R+xqbErhD9Mdzj777PSZapHZvWXmXG+55Zaho0ckP6Lw\/g+OqGbeVwLJlu3GnvVvLr\/88lBRtN566yX3339\/+kw18P7YvWUllphHTF2WPx7Jj7EXXrW9ygLXXHPNhvnIEvmlSfbSwE1sWHpllmbZz7iTPCG8u+22WxieXTR2d2EhiS6RfBl74VXKp3WN2K3p\/PUo7ZOU0WsWFUGx89qBl1tuuZALXQWyrLEi7V4eZWNpYlioGMZeeE8\/\/fQguCasS7yoj9mKScoE4pDqB0KsQ6QWPJtssknImx4kPqc8Z\/nORXHwwQeHaqGqaByjxtgL70477ZTMNddcwS6beeaZw06boY2rogMtbvLCa2pHwys9derUgcU73UzsikX1irr66qtD1VVZTfbGkbEXXo4bg7uhkwZBzrKPjE2xKx9++OHhcV4QHKmVK664YqhOEv8cBHZGVVF54wa1zDLLNDRDIvkx1sL75JNPht7JG264YXjMuaJ1jc6S0FOJ8BY1bYC9ecopp4TJDooFTLovk2zmb95qreorTeQixTLWwisbinBSXzN4ha2xBTlaNI8ruvKF0Nr1CRJhtjOXgUQS9rzJDXkh7XLJJZdMnnjiiXQlUhRjLbynnnpqEFRDqDPkK+s\/JaGAs0VWUBkVOAT2mmuuCX+Tk6yMSYf+phDZlClT0pX+cMMTFhpUi9txY6yF124355xzBoGtRdUQoXaUEQutRZcOnSXsiPpNdTMJvxcOOeSQXFRc71tut9TQSDmMtfAuv\/zyYR5OPebjeI7wDiIX146o5nXTTTcNtbdFJjhwluVh9x544IGh6XycLVQeYyu8doqjjz66af6xSiEXJCEaFIRYwToB1kuriHY77F5hq34aC3iPYuRVGGo+Toz1zjssGIztRmLOrllIebZIdYPQ5nby5MnpSneYcCjUpq1NpFyi8A4JhEya5TrrrJN7mqUCeembvaCCSsZYpHyi8A4ZqpukWdrttt1221wmHV5\/\/fWh6qfbqfwnn3xySPcUL4+UTxTeIUUWk8ogXmlDzPopMCC0elObGdwpCjo0S69KocU4EoV3iKFKi1Hz8spT7jXZwutQf9nVncCjbOLgvvvum65EBkEU3hGAKi0zyy6sIR4nUrfIMltttdXSR60htKuuumrflVaR\/ojCO0JobyOphFeaXdwNd9xxR2gaUJ+wUo8RnMJC9957b7oSGRRReEcMKrDECx5pIaDaucGtoArru3XllVemKzMiB5uD6qyzzkpXIoMkCu+Iwgll0qFcYzXK7TKfCP3GG2+c7L\/\/\/unKjKhr3mKLLdJHkUEThXeEIZCPPPJIqNlVX9tu6rxUULZsIzy39NJLV7ql7bgRhXcMUBVlRhG1eIMNNkgef\/zx9Jnp0Qy9kd171113hbCQ+t9IdYjCO0boZrnPPvuEns3SLOV315LZvbWxWwULijTUOUeqRRTeMYMqzbO8+uqrh77SCjAyPCfVsbaP15577hliyGXUNEe6IwrvmEJQdb0QVtpmm21eSLM84YQTQh9rKEXUmKDMyQqRzonCO+aYYrDDDjsEW5cwP\/zww6GNzW233RYcVOecc056ZqRqROGNhF1YXrNJh1RkwqtQYfvtt0\/PiFSRKLyRF9BDWh\/rrAWQ4WCR6hKFNzIdZjNpPk94t9pqq3Q1UkWi8EamgwotvVLDdB08ItUlCm8kMqRE4Y1EhpQovJHIkBKFNxIZUqLwRiJDShTeSGRIicIbmQ79rzSyu+qqq8IUhaJnJUV6JwpvJKBcUBcNnTe00DHDyQwjJYL6OkeqRxTeSKjZ1e9K90mCKlHDYV1njUUWWSQmbFSQKLyRMHBNOqRh4\/UoC5wwYULIuopUiyi8Y47dVTlgs1lFhpppm9PtKJRI8UThHXM4pwY1hzjSH1F4xxyTFgjvpZdemq5EhoUovGOORnSEt5FHWd8qjdZjuKiaROEdc84777wgvBdddFG68iLnn39+8tKXvjS55JJL0pVIlYjCO+Zooq4JnVCRThoZukqaSWQ9DhSrJlF4I6GpuoQMc4gkZ2gJK1ljl112CXOAI9UkCm8kIC1y2rRpybnnnpvccMMNoatkpNpE4Y1EhpQovJHIMHLHHVF4I5Ghw8C3mWZK\/h8mr\/g\/t9R1WgAAAABJRU5ErkJggg==\" y=\"2.5\"><\/image> <line fill=\"none\" id=\"svg_3\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-width=\"1.5\" x1=\"117.5\" x2=\"82.5\" y1=\"108.25\" y2=\"160.25\"><\/line> <\/g> <\/svg><\/span><\/p><p>Ta có N ∈ BC, P ∈ BD suy ra NP ⊂ (BCD), suy ra NP, CD \u0111\u1ed3ng ph\u1eb3ng.<\/p><p>G\u1ecdi E là giao \u0111i\u1ec3m c\u1ee7a NP và CD. Mà NP ⊂ (MNP) nên CD ∩ (MNP) = E.<\/p><p>V\u1eady giao \u0111i\u1ec3m c\u1ee7a CD v\u1edbi m\u1eb7t ph\u1eb3ng (MNP) là giao \u0111i\u1ec3m E c\u1ee7a CD v\u1edbi NP.<\/p><p>Ch\u1ecdn <span style=\"color:#16a085;\"> <strong>A.<\/strong> CD và NP.<\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-01-01 04:05:08","option_type":"txt","len":2},{"id":"5075","post_id":"7068","mon_id":"1158924","chapter_id":"1159156","question":"<p>Cho t\u1ee9 di\u1ec7n ABCD. G\u1ecdi E, F l\u1ea7n l\u01b0\u1ee3t là trung \u0111i\u1ec3m c\u1ee7a AB và CD; G là tr\u1ecdng tâm tam giác BCD. Giao \u0111i\u1ec3m c\u1ee7a \u0111\u01b0\u1eddng th\u1eb3ng EG và m\u1eb7t ph\u1eb3ng (ACD) là<\/p>","options":["<strong>A.<\/strong> \u0111i\u1ec3m F.","<strong>B.<\/strong> giao \u0111i\u1ec3m c\u1ee7a \u0111\u01b0\u1eddng th\u1eb3ng EG và AF.","<strong>C.<\/strong> giao \u0111i\u1ec3m c\u1ee7a \u0111\u01b0\u1eddng th\u1eb3ng EG và AC.","<strong>D.<\/strong> giao \u0111i\u1ec3m c\u1ee7a \u0111\u01b0\u1eddng th\u1eb3ng EG và CD."],"correct":"2","level":"3","hint":"","answer":"<p><span class=\"svgedit\"><svg height=\"280\" width=\"240\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"282\" id=\"canvas_background\" width=\"242\" 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><title><\/title><image height=\"269\" id=\"svg_1\" width=\"221\" x=\"4.5\" 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\" y=\"3.5\"><\/image> <\/g> <\/svg><\/span><\/p><p>Vì G là tr\u1ecdng tâm tam giác BCD, F là trung \u0111i\u1ec3m c\u1ee7a CD nên G ∈ BF hay G ∈ (ABF). Ta có E là trung \u0111i\u1ec3m c\u1ee7a AB nên E ∈ (ABF). Do \u0111ó EG ⊂ (ABF), khi \u0111ó EG và AF \u0111\u1ed3ng ph\u1eb3ng.<\/p><p>G\u1ecdi M là giao \u0111i\u1ec3m c\u1ee7a EG và AF mà AF ⊂ (ACD), suy ra M là giao \u0111i\u1ec3m c\u1ee7a EG và m\u1eb7t ph\u1eb3ng (ACD).<\/p><p>Ch\u1ecdn <span style=\"color:#16a085;\"><strong>B.<\/strong> giao \u0111i\u1ec3m c\u1ee7a \u0111\u01b0\u1eddng th\u1eb3ng EG và AF.<\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-01-01 04:15:46","option_type":"txt","len":2},{"id":"5077","post_id":"7068","mon_id":"1158924","chapter_id":"1159156","question":"<p>Cho hình chóp S.ABCD có \u0111áy là hình bình hành ABCD. G\u1ecdi M là trung \u0111i\u1ec3m c\u1ee7a SC. G\u1ecdi I là giao \u0111i\u1ec3m c\u1ee7a AM v\u1edbi m\u1eb7t ph\u1eb3ng (SBD). M\u1ec7nh \u0111\u1ec1 nào d\u01b0\u1edbi \u0111ây là <strong>\u0111úng<\/strong>?<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$\\overrightarrow{IA}=-2\\overrightarrow{IM}$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\overrightarrow{IA}=-3\\overrightarrow{IM}$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\overrightarrow{IA}=2\\overrightarrow{IM}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$IA=2,5IM$<\/span>"],"correct":"1","level":"3","hint":"","answer":"<p><span class=\"svgedit\"><svg height=\"220\" width=\"280\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"222\" id=\"canvas_background\" width=\"282\" 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><title><\/title><image height=\"211\" id=\"svg_1\" width=\"270\" x=\"2\" 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\" y=\"3.5\"><\/image> <\/g> <\/svg><\/span><\/p><p>G\u1ecdi O là tâm hình bình hành ABCD. Suy ra O là trung \u0111i\u1ec3m c\u1ee7a AC và BD.<\/p><p>Trong m\u1eb7t ph\u1eb3ng (SAC), g\u1ecdi I là giao \u0111i\u1ec3m c\u1ee7a AM và SO mà SO ⊂ (SBD) nên I = AM ∩ (SBD).<\/p><p>Tam giác SAC có M, O l\u1ea7n l\u01b0\u1ee3t là trung \u0111i\u1ec3m c\u1ee7a SC, AC. <\/p><p>Mà I = AM ∩ SO suy ra I là tr\u1ecdng tâm tam giác SAC ⇒ AI = <span class=\"math-tex\">$\\dfrac{2}{3}$<\/span> AM và IA = 2.IM.<\/p><p>\u0110i\u1ec3m I n\u1eb1m gi\u1eefa A và M, suy ra <span class=\"math-tex\">$\\overrightarrow{IA}=-2\\overrightarrow{IM}$<\/span> .<\/p><p>Ch\u1ecdn <span style=\"color:#16a085;\"><strong>A.<\/strong> <span class=\"math-tex\">$\\overrightarrow{IA}=-2\\overrightarrow{IM}$<\/span>.<\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-01-01 04:26:54","option_type":"math","len":0}]}