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{"common":{"save":0,"post_id":"8307","level":2,"total":10,"point":10,"point_extra":0},"segment":[{"id":"6146","post_id":"8307","mon_id":"1159285","chapter_id":"1159382","question":"<p>Trong kh&ocirc;ng gian Oxyz cho m\u1eb7t c\u1ea7u&nbsp;<span class=\"math-tex\">$(S):x^2+y^2+z^2-2x-4y-6z=0$<\/span>. \u0110\u01b0\u1eddng tr&ograve;n giao tuy\u1ebfn&nbsp;c\u1ee7a (S) v\u1edbi m\u1eb7t ph\u1eb3ng (Oxy) c&oacute; b&aacute;n k&iacute;nh l&agrave;<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$3$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\sqrt{5}$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\sqrt{6}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\sqrt{14}$<\/span>"],"correct":"2","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong>&nbsp;<span class=\"math-tex\">$\\sqrt{5}$<\/span>.<\/span><\/p><p>M\u1eb7t c\u1ea7u (S) c&oacute; t&acirc;m <span class=\"math-tex\">$I(1;2;3)$<\/span> v&agrave; b&aacute;n k&iacute;nh&nbsp;<span class=\"math-tex\">$R=\\sqrt{1+4+9}=\\sqrt{14}$<\/span>.<\/p><p>Kho\u1ea3ng c&aacute;ch t\u1eeb t&acirc;m I&nbsp;\u0111\u1ebfn m\u1eb7t ph\u1eb3ng (Oxy) l&agrave; <span class=\"math-tex\">$d=3$<\/span>.<\/p><p>Suy ra b&aacute;n k&iacute;nh \u0111\u01b0\u1eddng tr&ograve;n giao tuy\u1ebfn c\u1ea7n t&igrave;m l&agrave;&nbsp;<span class=\"math-tex\">$r=\\sqrt{R^2-d^2}=\\sqrt{14-9}=\\sqrt{5}$<\/span>.<\/p><p><span class=\"svgedit\"><svg height=\"200\" width=\"320\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"202\" 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=\"200\" id=\"svg_1\" 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\" y=\"2\"><\/image> <rect fill=\"#ffffff\" height=\"13\" id=\"svg_2\" stroke-width=\"1.5\" width=\"8\" x=\"177\" y=\"75\"><\/rect> <rect fill=\"#ffffff\" height=\"13\" id=\"svg_3\" stroke-width=\"1.5\" width=\"14\" x=\"201\" y=\"97\"><\/rect> <rect fill=\"#ffffff\" height=\"14\" id=\"svg_4\" stroke-width=\"1.5\" width=\"14\" x=\"156\" y=\"138\"><\/rect> <text fill=\"#000000\" font-family=\"Times New Roman, Times, serif\" font-size=\"18\" font-weight=\"bold\" id=\"svg_5\" stroke-width=\"0\" text-anchor=\"start\" x=\"180\" xml:space=\"preserve\" y=\"89\">I<\/text> <text fill=\"#000000\" font-family=\"Times New Roman, Times, serif\" font-size=\"18\" font-weight=\"bold\" id=\"svg_6\" stroke-width=\"0\" text-anchor=\"start\" x=\"157\" xml:space=\"preserve\" y=\"150\">H<\/text> <text fill=\"#000000\" font-family=\"Times New Roman, Times, serif\" font-size=\"18\" font-weight=\"bold\" id=\"svg_7\" stroke-width=\"0\" text-anchor=\"start\" x=\"210\" xml:space=\"preserve\" y=\"114\">R<\/text> <text fill=\"#000000\" font-family=\"Times New Roman, Times, serif\" font-size=\"18\" font-weight=\"bold\" id=\"svg_8\" stroke-width=\"0\" text-anchor=\"start\" x=\"161\" xml:space=\"preserve\" y=\"113\">d<\/text> <text fill=\"#000000\" font-family=\"Times New Roman, Times, serif\" font-size=\"18\" font-weight=\"bold\" id=\"svg_9\" stroke-width=\"0\" text-anchor=\"start\" x=\"199\" xml:space=\"preserve\" y=\"157\">r<\/text> <\/g> <\/svg><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2025-01-06 09:08:36","option_type":"math","len":0},{"id":"6148","post_id":"8307","mon_id":"1159285","chapter_id":"1159382","question":"<p>Trong kh&ocirc;ng gian Oxyz, cho m\u1eb7t c\u1ea7u (S)&nbsp;t&acirc;m&nbsp;<span class=\"math-tex\">$I(a;b;c)$<\/span>&nbsp;v&agrave; b&aacute;n k&iacute;nh b\u1eb1ng 1, ti\u1ebfp x&uacute;c m\u1eb7t ph\u1eb3ng (Oxz). Kh\u1eb3ng&nbsp;\u0111\u1ecbnh n&agrave;o&nbsp;sau \u0111&acirc;y lu&ocirc;n \u0111&uacute;ng?<\/p>","options":["<strong>A.<\/strong> |a| = 1","<strong>B.<\/strong> a + b + c = 1","<strong>C.<\/strong> |b| = 1","<strong>D.<\/strong> |c| = 1"],"correct":"3","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong> |b| = 1.<\/span><\/p><p>Ph\u01b0\u01a1ng tr&igrave;nh m\u1eb7t ph\u1eb3ng (Oxz) l&agrave; y = 0.<\/p><p>V&igrave; m\u1eb7t c\u1ea7u (S)&nbsp;t&acirc;m&nbsp;<span class=\"math-tex\">$I(a;b;c)$<\/span>&nbsp;v&agrave; b&aacute;n k&iacute;nh b\u1eb1ng 1&nbsp;ti\u1ebfp x&uacute;c v\u1edbi (Oxz)&nbsp;n&ecirc;n ta c&oacute;&nbsp;<span class=\"math-tex\">$d(I;(Oxz))=1$<\/span>&nbsp;hay&nbsp;<span class=\"math-tex\">$|b|=1$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2025-01-06 09:21:18","option_type":"txt","len":2},{"id":"6149","post_id":"8307","mon_id":"1159285","chapter_id":"1159382","question":"<p>Trong kh&ocirc;ng gian Oxyz, cho m\u1eb7t c\u1ea7u<br \/>(S):&nbsp;<span class=\"math-tex\">$(x-2)^2+(y+1)^2+(z+2)^2=4$<\/span>&nbsp;v&agrave; m\u1eb7t ph\u1eb3ng<br \/>(P):&nbsp;<span class=\"math-tex\">$4x-3y-m=0$<\/span>. T&igrave;m t\u1ea5t c\u1ea3 c&aacute;c gi&aacute; tr\u1ecb th\u1ef1c c\u1ee7a tham s\u1ed1&nbsp;m&nbsp;\u0111\u1ec3 m\u1eb7t ph\u1eb3ng (P)&nbsp;v&agrave; m\u1eb7t c\u1ea7u (S)&nbsp;c&oacute; \u0111&uacute;ng 1&nbsp;\u0111i\u1ec3m&nbsp;chung.<\/p>","options":["<strong>A.<\/strong> m = 1 ho\u1eb7c m = 9","<strong>B.<\/strong> m = &ndash;1 ho\u1eb7c m = &ndash;21","<strong>C.<\/strong> m = 1 ho\u1eb7c m = 21","<strong>D.<\/strong> m = &ndash;9 ho\u1eb7c m = 31"],"correct":"3","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong> m = 1 ho\u1eb7c m = 21.<\/span><\/p><p>Ta c&oacute; m\u1eb7t c\u1ea7u (S) c&oacute;&nbsp;t&acirc;m <span class=\"math-tex\">$I(2;-1;-2)$<\/span>&nbsp;v&agrave;&nbsp;b&aacute;n k&iacute;nh R = 2.<\/p><p>M\u1eb7t ph\u1eb3ng (P) v&agrave; m\u1eb7t c\u1ea7u (S) c&oacute; \u0111&uacute;ng 1 \u0111i\u1ec3m chung&nbsp;khi v&agrave; ch\u1ec9 khi m\u1eb7t ph\u1eb3ng (P)&nbsp;ti\u1ebfp x&uacute;c v\u1edbi m\u1eb7t c\u1ea7u (S)&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$d(I;(P))=R$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$\\dfrac{|4.2+3.1-m|}{\\sqrt{4^2+3^2}}=2$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$|11-m|=10$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$m=1$<\/span>&nbsp;ho\u1eb7c&nbsp;<span class=\"math-tex\">$m=21$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2025-01-06 09:29:20","option_type":"txt","len":2}]}
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