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HomeLớp 12Toán lớp 12 - Sách Kết nối tri thứcBài 6. Vectơ trong không gianBài tập trung bình
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class=\"math-tex\">$\\overrightarrow{a}+\\overrightarrow{d}=\\overrightarrow{b}+\\overrightarrow{c}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\overrightarrow{a}+\\overrightarrow{c}=\\overrightarrow{b}+\\overrightarrow{d}$<\/span>"],"correct":"4","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>D.<\/strong>&nbsp;<span class=\"math-tex\">$\\overrightarrow{a}+\\overrightarrow{c}=\\overrightarrow{b}+\\overrightarrow{d}$<\/span>.<\/span><\/p><p><span class=\"svgedit\"><svg height=\"270\" width=\"320\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"272\" 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><image 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\" y=\"0.5\"><\/image> <\/g> <\/svg><\/span><\/p><p>G\u1ecdi O l&agrave; t&acirc;m c\u1ee7a h&igrave;nh b&igrave;nh h&agrave;nh ABCD. Ta ph&acirc;n t&iacute;ch nh\u01b0 sau:<\/p><p><span class=\"math-tex\">$\\overrightarrow{SA}+\\overrightarrow{SC}=2\\overrightarrow{SO}$<\/span>&nbsp;;&nbsp;<span class=\"math-tex\">$\\overrightarrow{SB}+\\overrightarrow{SD}=2\\overrightarrow{SO}$<\/span>&nbsp;(do t&iacute;nh ch\u1ea5t \u0111\u01b0\u1eddng trung tuy\u1ebfn).<\/p><p>&rArr;&nbsp;<span class=\"math-tex\">$\\overrightarrow{SA}+\\overrightarrow{SC}=\\overrightarrow{SB}+\\overrightarrow{SD}$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$\\overrightarrow{a}+\\overrightarrow{c}=\\overrightarrow{b}+\\overrightarrow{d}$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-09-01 02:12:17","option_type":"math","len":0},{"id":"5574","post_id":"7581","mon_id":"1159285","chapter_id":"1159392","question":"<p>Cho t\u1ee9 di\u1ec7n ABCD. G\u1ecdi P, Q l&agrave; trung \u0111i\u1ec3m c\u1ee7a AB v&agrave; CD. Ch\u1ecdn kh\u1eb3ng \u0111\u1ecbnh \u0111&uacute;ng?<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$\\overrightarrow{PQ}=\\dfrac{1}{2}(\\overrightarrow{BC}+\\overrightarrow{AD})$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\overrightarrow{PQ}=\\dfrac{1}{2}(\\overrightarrow{BC}-\\overrightarrow{AD})$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\overrightarrow{PQ}=\\overrightarrow{BC}+\\overrightarrow{AD}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\overrightarrow{PQ}=\\dfrac{1}{4}(\\overrightarrow{BC}+\\overrightarrow{AD})$<\/span>"],"correct":"1","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong>&nbsp;<span class=\"math-tex\">$\\overrightarrow{PQ}=\\dfrac{1}{2}(\\overrightarrow{BC}+\\overrightarrow{AD})$<\/span>.<\/span><\/p><p><span class=\"math-tex\">$\\overrightarrow{PQ}=\\overrightarrow{PB}+\\overrightarrow{BC}+\\overrightarrow{CQ}$<\/span>&nbsp;;&nbsp;<span class=\"math-tex\">$\\overrightarrow{PQ}=\\overrightarrow{PA}+\\overrightarrow{AD}+\\overrightarrow{DQ}$<\/span><\/p><p>&rArr;&nbsp;<span class=\"math-tex\">$2\\overrightarrow{PQ}=(\\overrightarrow{PA}+\\overrightarrow{PB})+\\overrightarrow{BC}+\\overrightarrow{AD}+(\\overrightarrow{CQ}+\\overrightarrow{DQ})=\\overrightarrow{BC}+\\overrightarrow{AD}$<\/span><\/p><p>&rArr;&nbsp;<span class=\"math-tex\">$\\overrightarrow{PQ}=\\dfrac{1}{2}(\\overrightarrow{BC}+\\overrightarrow{AD})$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-09-01 02:25:35","option_type":"math","len":0},{"id":"5577","post_id":"7581","mon_id":"1159285","chapter_id":"1159392","question":"<p>Cho t\u1ee9 di\u1ec7n ABCD. G\u1ecdi M v&agrave; N l\u1ea7n l\u01b0\u1ee3t l&agrave; trung \u0111i\u1ec3m c\u1ee7a AB v&agrave; CD. T&igrave;m gi&aacute; tr\u1ecb c\u1ee7a k th&iacute;ch&nbsp;h\u1ee3p \u0111i\u1ec1n v&agrave;o \u0111\u1eb3ng th\u1ee9c vect\u01a1:&nbsp;<span class=\"math-tex\">$\\overrightarrow{MN}=k(\\overrightarrow{AC}+\\overrightarrow{BD})$<\/span>.<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$\\dfrac{1}{3}$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\dfrac{1}{2}$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\dfrac{1}{4}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\dfrac{1}{5}$<\/span>"],"correct":"2","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong>&nbsp;<span class=\"math-tex\">$\\dfrac{1}{2}$<\/span>.<\/span><\/p><p><span class=\"math-tex\">$\\overrightarrow{MN}=\\dfrac{1}{2}(\\overrightarrow{MC}+\\overrightarrow{MD})=\\dfrac{1}{2}(\\overrightarrow{MA}+\\overrightarrow{AC}+\\overrightarrow{MB}+\\overrightarrow{BD})$<\/span><\/p><p>M&agrave;&nbsp;<span class=\"math-tex\">$\\overrightarrow{MA}+\\overrightarrow{MB}=\\overrightarrow{0}$<\/span>&nbsp;v&igrave; M l&agrave; trung \u0111i\u1ec3m c\u1ee7a AB<\/p><p>&rArr;&nbsp;<span class=\"math-tex\">$\\overrightarrow{MN}=\\dfrac{1}{2}(\\overrightarrow{AC}+\\overrightarrow{BD})$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-09-01 02:32:26","option_type":"math","len":0}]}
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