{"common":{"save":0,"post_id":"6436","level":2,"total":10,"point":10,"point_extra":0},"segment":[{"id":"6479","mon_id":"1158767","chapter_id":"1158861","post_id":"6436","question":"<p>Cho tam gi&aacute;c ABC \u0111\u1ec1u c\u1ea1nh 3 . \u0110\u1eb3ng th\u1ee9c n&agrave;o sau \u0111&acirc;y l&agrave; \u0111&uacute;ng?<\/p>","options":["A. <span class=\"math-tex\">$\\overrightarrow{AB}=\\overrightarrow{AC}$<\/span>","B. <span class=\"math-tex\">$\\overrightarrow{AB}=3$<\/span>","C. <span class=\"math-tex\">$|\\overrightarrow{AB}|=3$<\/span>","D. <span class=\"math-tex\">$\\overrightarrow{AB}=AB$<\/span>"],"correct":"3","level":"2","hint":"<p>V&igrave; tam gi&aacute;c \u0111\u1ec1u n&ecirc;n &nbsp;<span class=\"math-tex\">$AB=|\\overrightarrow{AB}|=3$<\/span><\/p>","answer":"<p><span style=\"color:#27ae60;\"><strong>\u0110&aacute;p &aacute;n: C<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"147","test":"0","date":"2023-03-12 12:57:54","option_type":"math","len":0},{"id":"6480","mon_id":"1158767","chapter_id":"1158861","post_id":"6436","question":"<p>Cho tam gi&aacute;c MNP c&oacute; H l&agrave; tr\u1ef1c t&acirc;m v&agrave; O l&agrave; t&acirc;m \u0111\u01b0\u1eddng tr&ograve;n ngo\u1ea1i ti\u1ebfp. G\u1ecdi Q&nbsp; l&agrave; \u0111i\u1ec3m \u0111\u1ed1i<br \/>x\u1ee9ng v\u1edbi N&nbsp; qua O. Kh\u1eb3ng \u0111\u1ecbnh n&agrave;o sau \u0111&acirc;y \u0111&uacute;ng?<\/p>","options":["A. <span class=\"math-tex\">$\\overrightarrow{MH}=\\overrightarrow{QP}$<\/span>","B. <span class=\"math-tex\">$\\overrightarrow{MN}=\\overrightarrow{QP}$<\/span>","C. <span class=\"math-tex\">$\\overrightarrow{MQ}=\\overrightarrow{NP}$<\/span>","D. <span class=\"math-tex\">$\\overrightarrow{AO}=\\overrightarrow{AH}$<\/span>"],"correct":"1","level":"2","hint":"<p>&nbsp;&nbsp;<span class=\"svgedit\"><svg height=\"294\" width=\"302\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"296\" id=\"canvas_background\" width=\"304\" 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=\"294\" id=\"svg_1\" width=\"302\" x=\"0\" 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\" y=\"0\"><\/image> <\/g> <\/svg><\/span>&nbsp;<\/p><p>C&oacute; Q&nbsp; l&agrave; \u0111i\u1ec3m \u0111\u1ed1i x\u1ee9ng v\u1edbi N&nbsp; qua O&nbsp;<span class=\"math-tex\">$\\Rightarrow$<\/span>&nbsp;NQ&nbsp;l&agrave; \u0111\u01b0\u1eddng k&iacute;nh <span class=\"math-tex\">$\\Rightarrow QP\\bot NP;NQ\\bot MN$<\/span>&nbsp;.<br \/>L\u1ea1i c&oacute;:&nbsp;<span class=\"math-tex\">$MH\\bot NP \\Rightarrow MH\/\/QP^{(1)};PH \\bot MN\\Rightarrow PH\/\/MQ^{(2)}$<\/span><br \/>(1),(2)&nbsp;<span class=\"math-tex\">$\\Rightarrow MQPH$<\/span>&nbsp;l&agrave; h&igrave;nh b&igrave;nh h&agrave;nh&nbsp;<span class=\"math-tex\">$\\Rightarrow \\overrightarrow{MH}=\\overrightarrow{QP}$<\/span><\/p>","answer":"<p><span style=\"color:#27ae60;\"><strong>\u0110&aacute;p &aacute;n: A<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"147","test":"0","date":"2023-03-12 13:07:02","option_type":"math","len":0},{"id":"6481","mon_id":"1158767","chapter_id":"1158861","post_id":"6436","question":"<p>Cho <span class=\"math-tex\">$\\triangle ABC$<\/span>&nbsp; v\u1edbi \u0111i\u1ec3m M n\u1eb1m trong tam gi&aacute;c. G\u1ecdi &nbsp;<span class=\"math-tex\">$A&rsquo;,B&rsquo;,C&rsquo;$<\/span> l\u1ea7n l\u01b0\u1ee3t l&agrave; trung \u0111i\u1ec3m c\u1ee7a BC, CA, AB v&agrave; N, P, Q l\u1ea7n l\u01b0\u1ee3t l&agrave; c&aacute;c \u0111i\u1ec3m \u0111\u1ed1i x\u1ee9ng v\u1edbi M qua <span class=\"math-tex\">$A&rsquo;,B&rsquo;,C&rsquo;$<\/span>&nbsp;.Kh\u1eb3ng \u0111\u1ecbnh n&agrave;o sau \u0111&acirc;y \u0111&uacute;ng?<\/p>","options":["A. <span class=\"math-tex\">$\\overrightarrow{AM}=\\overrightarrow{PC}$<\/span> v&agrave; <span class=\"math-tex\">$\\overrightarrow{QB}=\\overrightarrow{NC}$<\/span>","B. <span class=\"math-tex\">$\\overrightarrow{AC}=\\overrightarrow{QN}$<\/span> v&agrave; <span class=\"math-tex\">$\\overrightarrow{AM}=\\overrightarrow{PC}$<\/span>","C. <span class=\"math-tex\">$\\overrightarrow{AB}=\\overrightarrow{CN}$<\/span> v&agrave; <span class=\"math-tex\">$\\overrightarrow{AP}=\\overrightarrow{QN}$<\/span> ","D. <span class=\"math-tex\">$\\overrightarrow{AB&rsquo;}=\\overrightarrow{BN}$<\/span> v&agrave; <span class=\"math-tex\">$\\overrightarrow{MN}=\\overrightarrow{BC}$<\/span> "],"correct":"2","level":"2","hint":"<p>&nbsp;<span class=\"svgedit\"><svg height=\"358\" width=\"367\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"360\" id=\"canvas_background\" width=\"369\" 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=\"358\" id=\"svg_1\" width=\"367\" x=\"0\" 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\" y=\"0\"><\/image> <\/g> <\/svg><\/span><br \/>Ta c&oacute; AMCP&nbsp;l&agrave; h&igrave;nh b&igrave;nh h&agrave;nh &nbsp;<span class=\"math-tex\">$\\Rightarrow \\overrightarrow{AM}=\\overrightarrow{PC}$<\/span><br \/>L\u1ea1i c&oacute; AQBM v&agrave; BMCN l&agrave; h&igrave;nh b&igrave;nh h&agrave;nh<br \/>&nbsp;<span class=\"math-tex\">$\\Rightarrow \\overrightarrow{NC}=\\overrightarrow{BM}=\\overrightarrow{QA};\\overrightarrow{NC}\/\/\\overrightarrow{BM}\/\/\\overrightarrow{QA}$<\/span><br \/>&nbsp;<span class=\"math-tex\">$\\Rightarrow AQNC$<\/span> l&agrave; h&igrave;nh b&igrave;nh h&agrave;nh <span class=\"math-tex\">$\u00a0\\Rightarrow\\overrightarrow{AC}=\\overrightarrow{QN}$<\/span>&nbsp;.<\/p>","answer":"<p><span style=\"color:#27ae60;\"><strong>\u0110&aacute;p &aacute;n: B.<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"147","test":"0","date":"2023-03-13 04:26:33","option_type":"math","len":0}]}