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HomeLớp 9Toán lớp 9 - Sách Kết nối tri thứcBài 16. Vị trí tương đối của đường thẳng và đường trònBài tập nâng cao
{"common":{"save":0,"post_id":"7938","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"8545","post_id":"7938","mon_id":"1159278","chapter_id":"1159329","question":"<p>M\u1ed9t th\u1ee7y th\u1ee7 \u0111ang \u1edf tr&ecirc;n c\u1ed9t bu\u1ed3m c\u1ee7a m\u1ed9t con t&agrave;u, c&aacute;ch m\u1eb7t n\u01b0\u1edbc bi\u1ec3n 10m. Bi\u1ebft b&aacute;n k&iacute;nh Tr&aacute;i&nbsp;\u0110\u1ea5t l&agrave; kho\u1ea3ng 6400km.&nbsp;T&iacute;nh t\u1ea7m nh&igrave;n xa t\u1ed1i \u0111a c\u1ee7a th\u1ee7y th\u1ee7 \u0111&oacute; (k\u1ebft qu\u1ea3 l&agrave;m tr&ograve;n \u0111\u1ebfn h&agrave;ng ph\u1ea7n tr\u0103m).<\/p>","options":["<strong>A.<\/strong> 11,32 km","<strong>B.<\/strong> 11,31 km","<strong>C.<\/strong> 11,3 km","<strong>D.<\/strong> 11,314 km"],"correct":"2","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong> 11,31 km.<\/span><\/p><p><span class=\"svgedit\"><svg height=\"280\" width=\"210\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"282\" id=\"canvas_background\" width=\"212\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" id=\"canvasGrid\"> <rect fill=\"url(#gridpattern)\" height=\"100%\" id=\"svg_14\" stroke-width=\"0\" width=\"100%\" x=\"0\" y=\"0\"><\/rect> <\/g> <\/g> <g> &lt;title&gt;&lt;\/title&gt; <ellipse cx=\"105\" cy=\"175.75\" fill=\"#fff\" id=\"svg_1\" rx=\"100\" ry=\"100\" stroke=\"#000\" stroke-width=\"1.5\"><\/ellipse> <ellipse cx=\"105\" cy=\"175.75\" fill=\"#000000\" id=\"svg_2\" rx=\"2\" ry=\"2\" stroke=\"#000\" stroke-width=\"1.5\"><\/ellipse> <path d=\"m155.8494,156.86728l0,-116.0566l-101.75956,116.0566l101.75956,0z\" fill=\"none\" id=\"svg_3\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"1.5\" transform=\"rotate(-41 104.96961975097662,98.838981628418) \"><\/path> <rect fill=\"none\" height=\"15\" id=\"svg_4\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"1.5\" transform=\"rotate(49 171,108.75) \" width=\"15\" x=\"163.5\" y=\"101.25\"><\/rect> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Times New Roman, Times, serif\" font-size=\"17\" font-weight=\"bold\" id=\"svg_5\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"89.5\" xml:space=\"preserve\" y=\"58.25\">h<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Times New Roman, Times, serif\" font-size=\"17\" font-weight=\"bold\" id=\"svg_6\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"88.5\" xml:space=\"preserve\" y=\"91.25\">B<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Times New Roman, Times, serif\" font-size=\"17\" font-weight=\"bold\" id=\"svg_7\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"95.5\" xml:space=\"preserve\" y=\"16.25\">A<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Times New Roman, Times, serif\" font-size=\"17\" font-weight=\"bold\" id=\"svg_8\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"182.5\" xml:space=\"preserve\" y=\"110.25\">C<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Times New Roman, Times, serif\" font-size=\"17\" font-weight=\"bold\" id=\"svg_9\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"88.5\" xml:space=\"preserve\" y=\"188.25\">O<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Times New Roman, Times, serif\" font-size=\"17\" font-weight=\"bold\" id=\"svg_10\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"143.5\" xml:space=\"preserve\" y=\"158.25\">R<\/text> <ellipse cx=\"105\" cy=\"76.25\" fill=\"none\" fill-opacity=\"null\" id=\"svg_11\" rx=\"2\" ry=\"2\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"1.5\"><\/ellipse> <ellipse cx=\"105\" cy=\"21.75\" fill=\"none\" fill-opacity=\"null\" id=\"svg_12\" rx=\"1.5\" ry=\"2\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"1.5\"><\/ellipse> <ellipse cx=\"180\" cy=\"108.25\" fill=\"#000000\" id=\"svg_13\" rx=\"2\" ry=\"2\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"1.5\"><\/ellipse> <\/g> <\/svg><\/span><\/p><p>Tr&ecirc;n h&igrave;nh b&ecirc;n, ta c&oacute; \u0111i\u1ec3m B bi\u1ec3u di\u1ec5n v\u1ecb tr&iacute; c\u1ee7a con t&agrave;u, \u0111i\u1ec3m A bi\u1ec3u di\u1ec5n v\u1ecb tr&iacute; c\u1ee7a th\u1ee7y th\u1ee7, \u0111i\u1ec3m&nbsp;C bi\u1ec3u di\u1ec5n \u0111i\u1ec3m xa nh\u1ea5t m&agrave; th\u1ee7y th\u1ee7 nh&igrave;n th\u1ea5y. Khi \u0111&oacute; \u0111\u1ed9 d&agrave;i \u0111o\u1ea1n th\u1eb3ng AC g\u1ecdi l&agrave; t\u1ea7m nh&igrave;n xa t\u1ed1i&nbsp;\u0111a t\u1eeb A.<br \/>\u0110\u1eb7t AB = h = 10 m = 0,01 km;&nbsp;OB = OC = R = 6400 km.<br \/>Ta t&iacute;nh AC theo R v&agrave; h.<br \/>Do AC&nbsp;l&agrave; ti\u1ebfp tuy\u1ebfn v\u1edbi (O ; R)&nbsp;t\u1ea1i C&nbsp;n&ecirc;n suy ra &nbsp;AC <span class=\"math-tex\">$\\bot$<\/span>&nbsp;OC t\u1ea1i C.<br \/>&Aacute;p d\u1ee5ng \u0111\u1ecbnh l&iacute; Pythagore trong tam gi&aacute;c ACO vu&ocirc;ng t\u1ea1i C ta c&oacute;:<br \/><span class=\"math-tex\">$AC^2=AO^2-OC^2=(R+h)^2-R^2=2Rh+h^2$<\/span>.<br \/>Suy ra&nbsp;&nbsp;<span class=\"math-tex\">$AC=\\sqrt{2Rh+h^2}=\\sqrt{2.6400.0,01+0,01^2}\\approx11,31$<\/span>&nbsp;km.<br \/>V\u1eady t\u1ea7m nh&igrave;n xa t\u1ed1i \u0111a c\u1ee7a th\u1ee7y th\u1ee7 kho\u1ea3ng 11,31 km.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2024-11-14 09:08:23","option_type":"txt","len":1},{"id":"8547","post_id":"7938","mon_id":"1159278","chapter_id":"1159329","question":"<p>Cho tam gi&aacute;c ABC&nbsp;c&acirc;n t\u1ea1i A&nbsp;n\u1ed9i ti\u1ebfp \u0111\u01b0\u1eddng tr&ograve;n t&acirc;m (O). V\u1ebd h&igrave;nh b&igrave;nh h&agrave;nh ABCD, ti\u1ebfp tuy\u1ebfn&nbsp;t\u1ea1i C c\u1ee7a \u0111\u01b0\u1eddng tr&ograve;n c\u1eaft \u0111\u01b0\u1eddng th\u1eb3ng AD t\u1ea1i N. Ba \u0111\u01b0\u1eddng th\u1eb3ng AC, BD, ON \u0111\u1ed3ng quy t\u1ea1i&nbsp;<\/p>","options":["<strong>A.<\/strong> trung \u0111i\u1ec3m c\u1ee7a ON.","<strong>B.<\/strong> \u0111i\u1ec3m O.","<strong>C.<\/strong> trung \u0111i\u1ec3m c\u1ee7a AC.","<strong>D.<\/strong> \u0111i\u1ec3m N."],"correct":"3","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong> trung \u0111i\u1ec3m c\u1ee7a AC.<\/span><\/p><p>V&igrave;&nbsp;tam gi&aacute;c ABC&nbsp;c&acirc;n t\u1ea1i A&nbsp;n&ecirc;n OA&nbsp;<span class=\"math-tex\">$\\bot$<\/span> BC (1).<\/p><p>T\u1ee9 gi&aacute;c ABCD&nbsp;l&agrave; h&igrave;nh b&igrave;nh h&agrave;nh suy ra AD \/\/ BC hay NA \/\/ BC (2).<\/p><p>T\u1eeb (1) v&agrave; (2)&nbsp;c&oacute; AN&nbsp;<span class=\"math-tex\">$\\bot$<\/span>&nbsp;OA t\u1ea1i A&nbsp;suy ra \u0111\u01b0\u1eddng th\u1eb3ng NA&nbsp;l&agrave; ti\u1ebfp tuy\u1ebfn c\u1ee7a \u0111\u01b0\u1eddng tr&ograve;n (O).<\/p><p>G\u1ecdi I l&agrave; giao \u0111i\u1ec3m c\u1ee7a AC v&agrave; BD.<\/p><p>Khi \u0111&oacute; c&oacute; I l&agrave; trung \u0111i\u1ec3m c\u1ee7a AC suy ra I &isin; ON&nbsp;(v&igrave; NA, NC l&agrave; ti\u1ebfp&nbsp;tuy\u1ebfn).<\/p><p>Hay AC, BD, ON \u0111\u1ed3ng quy t\u1ea1i I l&agrave; trung \u0111i\u1ec3m c\u1ee7a AC.<\/p><p><span class=\"svgedit\"><svg height=\"250\" width=\"320\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"252\" 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 height=\"248.00003\" id=\"svg_1\" stroke=\"null\" width=\"319\" x=\"0\" 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G\u1ecdi M l&agrave; trung \u0111i\u1ec3m c\u1ee7a BC. Ch\u1ecdn kh\u1eb3ng&nbsp;\u0111\u1ecbnh \u0111&uacute;ng.<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$\\widehat{EMO}=\\widehat{MCE}$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\widehat{EMO}=\\widehat{DMO}$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\widehat{EMO}=\\widehat{MEC}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\widehat{EMO}=\\widehat{EMB}$<\/span>"],"correct":"2","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong>&nbsp;<span class=\"math-tex\">$\\widehat{EMO}=\\widehat{DMO}$<\/span>.<\/span><\/p><p>G\u1ecdi O l&agrave; trung \u0111i\u1ec3m c\u1ee7a AH.<\/p><p>Tam gi&aacute;c&nbsp;DBC&nbsp;vu&ocirc;ng t\u1ea1i&nbsp;D&nbsp;c&oacute;&nbsp;DM&nbsp;l&agrave; \u0111\u01b0\u1eddng trung tuy\u1ebfn n&ecirc;n&nbsp;<span class=\"math-tex\">$MD=MB=\\dfrac{1}{2}BC$<\/span>.<\/p><p>Ta c&oacute;: <span class=\"math-tex\">$\\widehat{ODA}=\\widehat{OAD}$<\/span>&nbsp;( <span class=\"math-tex\">$\\triangle$<\/span>OAD&nbsp;c&acirc;n).<\/p><p>M&agrave; <span class=\"math-tex\">$\\widehat{OAD}=\\widehat{DBC}$<\/span>&nbsp; (ph\u1ee5 v\u1edbi <span class=\"math-tex\">$\\widehat{ACB}$<\/span>)&nbsp;v&agrave;&nbsp;<span class=\"math-tex\">$\\widehat{DBC}=\\widehat{BDM}$<\/span>&nbsp;(v&igrave; tam gi&aacute;c MBD&nbsp;c&acirc;n).<\/p><p>Do \u0111&oacute;:&nbsp;<span class=\"math-tex\">$\\widehat{ODA}=\\widehat{BDM}$<\/span>.<\/p><p>Ta c&oacute;:&nbsp;<span class=\"math-tex\">$\\widehat{ODA}+\\widehat{ODB}=90^0$<\/span>&nbsp;(BD&nbsp;<span class=\"math-tex\">$\\bot$<\/span> AC).<\/p><p>Suy ra&nbsp;<span class=\"math-tex\">$\\widehat{BDM}+\\widehat{ODB}=90^0$<\/span>&nbsp;(<span class=\"math-tex\">$\\widehat{ODA}=\\widehat{BDM}$<\/span>).<\/p><p>Hay <span class=\"math-tex\">$\u200b\u200b\\widehat{ODM}=90^0$<\/span> suy ra MD <span class=\"math-tex\">$\\bot$<\/span>&nbsp;OD.<\/p><p>V\u1eady MD l&agrave; ti\u1ebfp tuy\u1ebfn c\u1ee7a \u0111\u01b0\u1eddng tr&ograve;n \u0111\u01b0\u1eddng k&iacute;nh AH.<\/p><p>T\u01b0\u01a1ng t\u1ef1 ta ch\u1ee9ng minh \u0111\u01b0\u1ee3c ME l&agrave; ti\u1ebfp tuy\u1ebfn c\u1ee7a \u0111\u01b0\u1eddng tr&ograve;n \u0111\u01b0\u1eddng k&iacute;nh AH.<\/p><p>Khi \u0111&oacute; MO l&agrave; ph&acirc;n gi&aacute;c <span class=\"math-tex\">$\\widehat{EMD}$<\/span>&nbsp;(t&iacute;nh ch\u1ea5t hai ti\u1ebfp tuy\u1ebfn c\u1eaft nhau) hay&nbsp;<span style=\"color:#16a085;\"><span class=\"math-tex\">$\\widehat{EMO}=\\widehat{DMO}$<\/span>.<\/span><\/p><p><span class=\"svgedit\"><svg height=\"295\" width=\"330\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"297\" id=\"canvas_background\" width=\"332\" 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> 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