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HomeLớp 9Toán lớp 9 - Sách Kết nối tri thứcBài 14. Cung và dây của một đường trònBài tập nâng cao
{"common":{"save":0,"post_id":"7914","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"8280","post_id":"7914","mon_id":"1159278","chapter_id":"1159329","question":"<p>T\u1ee9 gi&aacute;c l\u1ed3i ABCD&nbsp;c&oacute; <span class=\"math-tex\">$\\widehat{BAC}=\\widehat{BDC}=90^o$<\/span>. Ch\u1ecdn \u0111&aacute;p &aacute;n&nbsp;<strong>\u0111&uacute;ng<\/strong>:<\/p>","options":["<strong>A.<\/strong> AD &gt; BC","<strong>B.<\/strong> AD &lt; BC","<strong>C.<\/strong> AD = BC","<strong>D.<\/strong> AD = 2.BC"],"correct":"2","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong>&nbsp;AD &lt; BC<\/span><\/p><p>G\u1ecdi O l&agrave; trung \u0111i\u1ec3m c\u1ee7a \u0111o\u1ea1n BC.<\/p><p>&Delta;ABC&nbsp;vu&ocirc;ng t\u1ea1i A (<span class=\"math-tex\">$\\widehat{BAC}=90^o$<\/span>) n&ecirc;n&nbsp;\u0111\u01b0\u1eddng trung&nbsp;tuy\u1ebfn AO b\u1eb1ng n\u1eeda c\u1ea1nh huy\u1ec1n.<\/p><p>Ngh\u0129a l&agrave; OA = OB = OC =&nbsp;<span class=\"math-tex\">$\\dfrac{BC}{2}$<\/span>.<\/p><p>Do \u0111&oacute; \u0111i\u1ec3m A n\u1eb1m tr&ecirc;n \u0111\u01b0\u1eddng tr&ograve;n (O)&nbsp;\u0111\u01b0\u1eddng k&iacute;nh BC.<\/p><p>T\u01b0\u01a1ng t\u1ef1, b\u1eb1ng c&aacute;ch x&eacute;t tam gi&aacute;c BCD ta c\u0169ng suy ra \u0111i\u1ec3m&nbsp;D thu\u1ed9c \u0111\u01b0\u1eddng tr&ograve;n (O) \u0111\u01b0\u1eddng k&iacute;nh BC.<\/p><p>V\u1eady AD l&agrave; m\u1ed9t d&acirc;y (kh&ocirc;ng qua t&acirc;m) c\u1ee7a \u0111\u01b0\u1eddng tr&ograve;n (O).<\/p><p>Suy ra AD &lt; BC.<\/p><p><span class=\"svgedit\"><svg height=\"210\" width=\"242\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"212\" id=\"canvas_background\" width=\"244\" 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=\"210\" id=\"svg_1\" stroke=\"null\" width=\"241.99999\" x=\"0.5\" 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\" y=\"0.5\"><\/image> <\/g> <\/svg><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2024-11-03 07:27:51","option_type":"txt","len":1},{"id":"8282","post_id":"7914","mon_id":"1159278","chapter_id":"1159329","question":"<p>Cho \u0111\u01b0\u1eddng tr&ograve;n t&acirc;m O b&aacute;n k&iacute;nh R = 5cm, d&acirc;y AB = 8 cm. G\u1ecdi I l&agrave; \u0111i\u1ec3m tr&ecirc;n d&acirc;y AB sao cho AI = 1cm. K\u1ebb d&acirc;y&nbsp;CD qua \u0111i\u1ec3m I v&agrave; vu&ocirc;ng g&oacute;c v\u1edbi d&acirc;y AB. Ch\u1ecdn \u0111&aacute;p &aacute;n <strong>\u0111&uacute;ng<\/strong>:<\/p>","options":["<strong>A.<\/strong> AB &lt; CD","<strong>B.<\/strong> AB &gt; CD","<strong>C.<\/strong> AB = CD","<strong>D.<\/strong> AB = <span class=\"math-tex\">$\\dfrac{1}{2}$<\/span>CD"],"correct":"3","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong>&nbsp;AB = CD<\/span><\/p><p>V\u1ebd OH &perp; AB t\u1ea1i H, OK &perp; CD t\u1ea1i K.<\/p><p>X&eacute;t tam gi&aacute;c OAB c&acirc;n \u1edf O (do OA = OB) c&oacute; OH &perp; AB suy&nbsp;ra OH l&agrave; trung tuy\u1ebfn c\u1ee7a tam gi&aacute;c OAB hay&nbsp;<span class=\"math-tex\">$HA=HB=\\dfrac{AB}{2}=\\dfrac{8}{2}=4$<\/span>&nbsp;(cm).<\/p><p>Ta c&oacute;: IH = AH&nbsp;&ndash; AI = 4&nbsp;&ndash; 1 = 3 (cm).<\/p><p>&Aacute;p d\u1ee5ng \u0111\u1ecbnh l&iacute; Pythagore v&agrave;o tam gi&aacute;c vu&ocirc;ng BOH, ta c&oacute;:&nbsp;<span class=\"math-tex\">$OH=\\sqrt{OB^2-HB^2}=\\sqrt{5^2-4^2}=3$<\/span>&nbsp;(cm)<\/p><p>T\u1ee9 gi&aacute;c OHIK c&oacute;&nbsp;<span class=\"math-tex\">$\\widehat{H}=\\widehat{K}=\\widehat{I}=90^o$<\/span>&nbsp;n&ecirc;n OHIK l&agrave; h&igrave;nh ch\u1eef nh\u1eadt m&agrave; OH = IH n&ecirc;n t\u1ee9 gi&aacute;c OHIK l&agrave; h&igrave;nh vu&ocirc;ng.<\/p><p>Do \u0111&oacute; OK = OH = 3 cm&nbsp; hay AB = CD.<\/p><p><span class=\"svgedit\"><svg height=\"200\" width=\"200\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"202\" id=\"canvas_background\" width=\"202\" 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> &lt;title&gt;&lt;\/title&gt; <image height=\"200\" id=\"svg_1\" width=\"200\" x=\"1\" 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\" y=\"0\"><\/image> <rect fill=\"#5656ff\" height=\"8\" id=\"svg_3\" stroke=\"#000\" stroke-width=\"1.5\" width=\"8\" x=\"40.86363\" y=\"147.43181\"><\/rect> <\/g> <\/svg><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2024-11-03 07:38:51","option_type":"math","len":0},{"id":"8284","post_id":"7914","mon_id":"1159278","chapter_id":"1159329","question":"<p>S\u1ed1 \u0111o g&oacute;c \u1edf t&acirc;m \u0111\u01b0\u1ee3c t\u1ea1o th&agrave;nh khi kim gi\u1edd quay t\u1eeb 8h&nbsp;\u0111\u1ebfn 12h l&agrave;:<\/p>","options":["<strong>A.<\/strong> 90&deg;","<strong>B.<\/strong> 60&deg;","<strong>C.<\/strong> 150&deg;","<strong>D.<\/strong> 120&deg;"],"correct":"4","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>D.<\/strong>&nbsp;120&deg;<\/span><\/p><p>C\u1ee9 m\u1ed7i gi\u1edd, kim gi\u1edd quay \u0111\u01b0\u1ee3c m\u1ed9t g&oacute;c l&agrave; 360&deg; : 12 = 30&deg;<\/p><p>T\u1eeb 8 gi\u1edd \u0111\u1ebfn 12 gi\u1edd, kim gi\u1edd quay \u0111\u01b0\u1ee3c m\u1ed9t g&oacute;c&nbsp;30&deg; x 4 = 120&deg;.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2024-11-03 07:45:13","option_type":"txt","len":1}]}
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