Hình tam giác đều Hình vuông Hình lục giác đều

Home Lớp 6 Toán lớp 6 - Sách kết nối tri thức Bài 18: Hình tam giác đều, hình vuông, hình lục giác đềuBài tập nâng cao

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Nh\u1eadn xét nào sau \u0111ây là \u0111úng?<\/p><svg height=\"150\" width=\"180\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"152\" id=\"canvas_background\" width=\"182\" 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><title><\/title><image height=\"131\" id=\"svg_1\" stroke=\"null\" width=\"166\" x=\"5\" 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y=\"180.5\"><\/image> <path d=\"m18.21048,171.91813l96.5,-153.00001l96.5,153.00001l-193,0z\" fill=\"#ffff00\" id=\"svg_2\" stroke=\"#000\" stroke-width=\"2.5\"><\/path> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_4\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"82.9\" xml:space=\"preserve\" y=\"28\">A<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_5\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"5.9\" xml:space=\"preserve\" y=\"193\">B<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_6\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"201.9\" xml:space=\"preserve\" y=\"193\">C<\/text> <\/g> <\/svg><\/span><\/p>","options":["AB = DE","BC = EF","Hai góc A và D b\u1eb1ng nhau và b\u1eb1ng 60$^0$<\/span>"],"correct":"3","level":"3","hint":"Tam giác \u0111\u1ec1u có ba c\u1ea1nh b\u1eb1ng nhau; ba góc b\u1eb1ng nhau, m\u1ed7i góc b\u1eb1ng 60 \u0111\u1ed9.<\/p>","answer":"Tam giác \u0111\u1ec1u có ba c\u1ea1nh b\u1eb1ng nhau; ba góc b\u1eb1ng nhau, m\u1ed7i góc b\u1eb1ng 60 \u0111\u1ed9. Xét<\/p>AB = DE sai<\/span> vì \u0111\u1ec1 ch\u01b0a cho d\u1eef ki\u1ec7n v\u1ec1 \u0111\u1ed9 dài c\u1ea1nh c\u1ee7a m\u1ed7i tam giác nên ta không th\u1ec3 so sánh \u0111\u1ed9 dài hai c\u1ea1nh c\u1ee7a hai tam giác \u0111\u01b0\u1ee3c. <\/p>BC = EF sai<\/span> vì \u0111\u1ec1 ch\u01b0a cho d\u1eef ki\u1ec7n v\u1ec1 \u0111\u1ed9 dài c\u1ea1nh c\u1ee7a m\u1ed7i tam giác nên ta không th\u1ec3 so sánh \u0111\u1ed9 dài hai c\u1ea1nh c\u1ee7a hai tam giác \u0111\u01b0\u1ee3c.<\/p>Hai góc A và D b\u1eb1ng nhau và b\u1eb1ng 60$^0$<\/span> \u0111úng<\/span> (vì m\u1ed7i góc trong tam giác \u0111\u1ec1u luôn b\u1eb1ng 60$^0$<\/span>)<\/p>V\u1eady \u0111áp án \u0111úng là Hai góc A và D b\u1eb1ng nhau và b\u1eb1ng 60$^0$<\/span><\/span><\/strong><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"132","test":"3","date":"2021-08-25 14:00:49","option_type":"math","len":0},{"id":"6477","post_id":"4550","mon_id":"1158113","chapter_id":"1158129","question":"Trên hình v\u1ebd có m\u1ea5y tam giác \u0111\u1ec1u?<\/p><svg height=\"200\" width=\"200\"> <g><title><\/title><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><title><\/title><path d=\"m20.20048,169.63388l81.5,-134.00001l81.50001,134.00001l-163.00001,0z\" fill=\"#fff\" id=\"svg_1\" stroke=\"#000\" stroke-width=\"2.2\"><\/path> <path d=\"m19.85551,169.40262l46.5,-75.99999l46.5,75.99999l-93,0z\" fill=\"#fff\" fill-opacity=\"null\" id=\"svg_3\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"2.2\"><\/path> <path d=\"m113.85551,169.40262l35,-56l34.99999,56l-69.99999,0z\" fill=\"#fff\" fill-opacity=\"null\" id=\"svg_4\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"2.2\"><\/path> <\/g> <\/svg><\/span><\/p>","options":["3","2","1"],"correct":"1","level":"3","hint":"","answer":"Trên hình v\u1ebd có ba tam giác \u0111\u1ec1u.<\/p>\u0110áp án \u0111úng là 3<\/strong><\/span><\/p>","type":"choose","extra_type":"flower","time":"0","user_id":"132","test":"3","date":"2021-08-25 14:12:38","option_type":"txt","len":0},{"id":"6507","post_id":"4550","mon_id":"1158113","chapter_id":"1158129","question":"Ngoài ba tam giác \u0111\u1ec1u GAB, GAD, GDE, trong hình còn các tam giác \u0111\u1ec1u nào khác?<\/p><svg height=\"200\" width=\"200\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"202\" id=\"canvas_background\" width=\"202\" 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><title><\/title><image height=\"187\" id=\"svg_1\" 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\" y=\"10\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["A. <\/strong>GAB, GBC, GCF","B. <\/strong>GBC, GDE, GEF","C. <\/strong>GBC, GCF, GEF","D. <\/strong>GCF, GEF, GDE"],"correct":"3","level":"3","hint":"Trong hình có 6 tam giác \u0111\u1ec1u, em hãy k\u1ec3 tên 6 tam giác \u0111\u1ec1u \u0111ó và tìm ra 3 tam giác \u0111\u1ec1u ch\u01b0a \u0111\u01b0\u1ee3c nêu tên.<\/p>","answer":"Trong hình có 6 tam giác \u0111\u1ec1u \u0111ó là: GAB, GAD, GDE<\/span>, GBC, GCF, GEF. Xét các \u0111áp án:<\/p>A. <\/strong>GAB, GBC, GCF sai<\/span> vì tam giác GAB \u0111ã có trong \u0111\u1ec1<\/p>B. <\/strong>GBC, GDE, GEF sai<\/span> vì tam giác GDE \u0111ã có trong \u0111\u1ec1<\/p>C. <\/strong>GBC, GCF, GEF \u0111úng<\/p>D. <\/strong>GCF, GEF, GDE sai<\/span> vì tam giác GDE \u0111ã có trong \u0111\u1ec1<\/p>V\u1eady \u0111áp án \u0111úng là C. GBC, GCF, GEF<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"132","test":"3","date":"2021-08-26 01:28:12","option_type":"txt","len":2}]}