Ôn tập chương III
Hướng dẫn giải Bài 99 (Trang 105 SGK Toán 9 Hình học, Tập 2)
<p>Dựng&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>&#8710;</mo><mi>A</mi><mi>B</mi><mi>C</mi></math>, biết BC = 6cm,&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>B</mi><mi>A</mi><mi>C</mi></mrow><mo>^</mo></mover><mo>=</mo><mn>80</mn><mo>&#176;</mo><mo>,</mo></math> đường cao AH c&oacute; độ d&agrave;i l&agrave; 2 cm.</p> <p><strong>Giải :</strong></p> <ul> <li>Tr&igrave;nh tự dựng gồm c&aacute;c bước sau:</li> </ul> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng đoạn thẳng BC = 6cm.</p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng cung chứa g&oacute;c&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>80</mn><mo>&#176;</mo><mo>&#160;</mo></math>tr&ecirc;n đoạn thẳng BC (cung&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>B</mi><mi>m</mi><mi>C</mi></mrow><mo>&#9180;</mo></mover></math>).<img class="wscnph" 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f32Vzv8A+JnP6QExwEOP4WPhr/fZXP8AIzn9IfwsfDX++yuf5Gc/pATHAQ4/hY+Gv99lc/yM5/SH8LHw1/vsrn+RnP6QExwEOP4WPhr/AH2Vz/Izn9IfwsfDX++yuf5Gc/pATGMWxHol6IyFIrz90tLtlynoYao5Ry625JK2b3m+pkZdtCMH8LHw1/vsrn+RnP6Q/hY+Gv8AfZXP8jOf0gJjgIcfwsfDX++yu/5Gc/pFf4WPhrvX6WVz/Izn9ICYwhF4v39x/J/G4Kbr/wDkse/A8VHiNVn/AIWlVy5Zj/SpZtsUF5xZJT949J2eiL3GDOa/MjihyOwNKx3+md0UZ6a61VaY65bzpIluMdXQhJq0RpUo+k1EfYBMXhaZf1qWL9Hv+12MXY/zGH+TN0cqMoWDfWHaBxmdXBrkZ6mRqudYa0bZmWneg+/oXoLK40+ILx5xxgKxbGul26mqrRqA0UpDVvyHEElO9uJVrSkF/G9PxF9F4sfDbev0trnrr/adz+kBa3AG3OTXH6yaJg++MDrZo66tKly68VTaMo6Hj6v9iLuejLXb6idE1b7UR92Oz5zqG1KQ3vXWoi2Rb/H0/eIon4oXFVNRZpCqhdpTpKEuMxTt2QTziVFtJpR94yMu5aLuXcfBvxTeJTrMmQ1WbnWzCMikuJoDxpYMz0XmH+z3+ugETOUHGXlPmHMbGY8acf51n3C3IN6ZNTXUO/FuIUXlrIiMuktJL5S7GRnsbCOK1xZ6reOWofIazSotzUw0x3JRPoWmpdtm8SU/c79tH9BilrxT+I78F6psV25XYcdSUPSUUF5TTalb0SlF2SZ6PRGOt/Cx8Nd97trp6/8AEzgCY4CIy/FH4oIdiMLql1E5PSS4qP0ef6pBH6G2X7f7thL8UfifAYOVOqt1R2EvKjG67bz6EE6n7yNn26i9y9QEuQESYnigcVp7cZ6DPu2Qia6piMpq3ZCyfcSW1IQZF86i9yLZkO234lXGp2VIhNN3wuRESS5DKbWlGtpJ+hqTraSP2MwEqwETT8Tji6mnN1dUi8EwHVk2iUdtyCZUoz0REvXTsz7F3HYieJPxunvSY0GPfUh6Esm5LbVqSlrYWZb6VkSdpPXfR99AJUnvXYUItepa1+IiKfim8SU1L7GOs3OVQ8zyfhf0ff8AO8z+L0fe3+Gtj4SPFb4eRX1xZNzXA080voW2uiOpUlRepGR9yP8AmAS3XWKQ3OTS3KpETMV92Op5JOn+Sd7/AMw7KnEJSazWRJIuoz3219RqH5QXhFvXm2/eGLMvKpFxptmjT7PJDyPg5spTSlLbfcUroZMm97376L1Fx0blHzZ5pqXaGB6ZTrWO1DKFc0pippX8WlZ+WpZdZaP7qzLp9dgJ05x5gYLwK2zHvS8I32jPjvOwIkb9echaOxI2jfSZq0nv9RD2l8qecXLGu06p8dbGXY9t059FPrbs9tDqiccUSvOJLhEoySj2LfoMr4O8LrEdhuvVjKtRk5Cqy5LMyK9PI0fBOJ+ZRJJJ9yNZbE0IdPh09BtwYTEZKu6iZbJCVHr10XqAiDaHhzWlVCr1Vz/etavat16cuU7IjVB+EwlCi7t+SlXTr8NaEo7Kx5ZuPqPDolpW7Bp7EKMiKhTTCCcU2ktESlkRGr09xcejL2/0CKfGfmpVM+Z8yFhuXZEWlMWV5nlzWpKnFyel42+6TIiL032ASsItfkKkojPRH3IfKa+caI9JJJK8ptS9fXRb0MF8VM85Dz/Rqvdtz4/p1vUJma/DpMiPPN5yUbTpocNaD+5oyAZ6FNl6b9R1aq9OYpkt+lxkSJrbDi4zK1dKXXSSZpSavYjPRb/EWHha5sz3NSqhJzPjulWjOZkkiGxT6kUxL7XTs1mrRdJ77aAZHAAABQzIi2Z6BSkoSalqJJF6mZ6IdaFUqfVY3xdLnR5jJqNJOx3SWg1EejLqSeux+oDs7FRieBmmRT83u4bvahs0uTV2nZlqvR3De+0IbKSN9x3RaZNKuxJ779RlfZAKgKbIOojLZH2AVAU6i+obIBUBTYqAAAAAAAAAAAAAAAAAAOK1obQpxxZJQgjUpRnoiIvUzHIdeoQ26jAkwHTMkSWlsqMvUiURkev5QHypFapFwQUVOh1ONPiOGZIfjuk4hRkejIjLt2Md0WLhjE1EwnYULH1vTZMuFBdedQ7J11mbizWfp+Ji+gFDMi7mOrVKpTaNTpFVq05iHDioNx6Q+skNtpL9pSj7EX4jtH6DW/4iOemMu3HbnELDN5rZuS4KoUOqPNPkmGppaTI2HlF32SiIzLsAwjyiy3dXKHk9Rplk0F27cT27KJhuJcja4tA+ObQ43IW5ILshB6SfV1d+3sMR2XUeMc6yaRQY2MF17LtNrFRbOiRqe49Tqql1zpaQ4+hXV0NJ7oNJe2zGd+YOM5nHvj1jjiHiS8p9VuGu1mTJr9Ehukp+UmQwlRpNsu5t9aDNJ/gJx8YuHOFcB2Rb1VjWlFfuSBFKa7Wp7JFNZccQSnEmovTpPZfkA1y2Tgqi8OK61U+ZmAKDctlXUhUpFShefOdpHb5GulBpSnqMyL5j2WhNPG2KPDEylbFGuigY+x8wivISqNDmvEzL6lKNJIU0bnUStl6evcvqLI5Q5NrnNm63eJuDIDFQt9iW05c9yL2ceOppSVklpZbIlGnqLR+4ylV/Dk440/EFMtBuOdAnW4bM1V3RkJbqJKYM1mtTh/L669v2QF+f1gfDT/c92r9f9ic/1wLgHw0PsXHy1f8AFOf64g7iLl1ybx7km6LPsKjVvMmPafcnkfpAttcuQUYiLaWlI0kz1s9CWeL/ABJePmRLvqlmViVNsudSEGp87h6I6esldJtl3++X0AXf/WBcNf8Ac92r/inP9cP6wLhr/ue7V/xTn+uM8wZ8Kpw2KjT5TciNKaS8y62rqS4hRbSoj9yMh99kfoYCP/8AWBcNf9z3av8AinP9cP6wLhr/ALnu1f8AFOf64kCACP39YFw1/wBz3av+Kc/1w/rAuGpf/d7tX/FOf64kCLUypkOjYmx3X8kXCzIdptvQlzZKI5bcUhOtkkvr3AYKm8PuAkK4EWe9ibH7NwPJI2aa4+aJC+ojNOkeZ1d9exDAVQ4dX83Pkt0zgdgF2Il5ZR1u1+Wla2yP5DUWz0ZlrevccfDixzWs1ZGu/mHkV9i4olTmvwbXeqCjXMpxsSDMtfxCJtZJLX4jY5pR9z7b3+YCDmEcZ47w5frETM3GWwMeVqtxno1JqtvPvyYZsLR0PNSH3FdLSl9XSlP7W+3cWj4q+E8T2jxOpdWtmx6ZT5Vrz4dJozzKVEqHDdWpS2UHv0Urue9/mJbcq8UUrMWEbgtir1SbTkQmjrLMiGZE4h+KSnWzIz/wklsar735EX7nrw37lhX/ACETJdl3dR6U1PUo1PzEqS4s1umfqrei7a7EA2JcUMP40u7jZji4bjsynT6lLstqjvyXUH1rhLMzUyej10mf4b/Ee0fAPhz31x8tX/FOfu/bHr8LP7lPF/8AwdjfzGM1gMZucbMGO3tTMjO4yo6rlo0ZmFAqXQrzmGGkeW2hPfWkoMy9PQebC4lccYFIr9BiYhoLVPulZOVmOlC+iasl9ZGv5vUld9loZeABhuncPeM9ItSqWLTcNW+xQK081InwEtr8uQ42e21K2re0jwT4BcN9duPlq9vq05/riQQAMVv8XOP8qp25WZOKqI5NtBhuNQ31Nq6oLSD2hKO/oR/XY43FxZ4+XZRHbcuPFFDqFNeqbtYXGebV0KmOFpbx6V94/wCT8BlYAGNbZ444Rs6Hb1PtjGtHpse1J71UozbKD1Clup048jZ/eUXYzPYuKJjaxoFfrd1RLXhNVa42URqrLSn55bSS0lCz33IiMy7EQufqSXqY8m6butqyKI/cd21uJSaZGIjelSnOhtvZ6LZn6ALaVg7EzlkxcbrsOmfozBlNzY9M6VEy2+255iFkW97JfzF3HNNExNiFddu9xiiWz+k05EurTnnEsplyunoStZrPXV0lrtoRxuvxL8TM3zVsXY2tuv3rcMVhw4S6OwUiPIWSNkZGR7NJHrevbYwpb3EHlBzAqR3hybyBPoFhXQhVUTa0OQZO0+QXZpHlLLSSIyM/3gLn5B5b4B4lyGq4aHi6h3hlSo7q1KlUqOqWh+ob0glutLPpUZ67EQ8JngdVOWbKLmyviC08PlU0/bCara0lyVUZzzpfM1JafPSC777FvZaEtMa8LeO2MabQWqRjSjyqrb6GyYq78cjlLcR6OGrf3hnIiP3AQFvDwtcV2rxpuOyrEoUK5MgKaddplyVciYkoUa0qJBmg+kiSkjIu3v7CF2Bcw5Z4r0W0LptC0bdOlJqsqn3O/BnLcdmkTxNpOekuzKWz2bZ9t/yjeNOZVJhSIyT0brS0Ee9epGQ1p8KcOWpjzPGaOPmbXbfqsqvPR5zFMdX1IloWtbpElJ91GkjLYDY5alx0q7bep9w0WfEmxJrCHUPRXicaPZdySoux6PZD1x41p2jbNiUGNbNoUWLSaTBSaY8SMjpbbIz2ZEX5j2CMj9AFRq68OD+7mz3/AOsf/GGNohmRdzPQ1deHCZFznz3s/eQX/wDsMBs6rG/smboiM/h3Nb/3piFPh45Qm0bDFzs3lKtmDbVv1moOQ5DNTJcxRrkrNSX2jP8AVmZ9kF+0Jq1gyOkTi7l/Yznt/gmNSvhk4gouUcs5UlXPUZj1JpNWW49RdkcOeo319BvI/a6DIjLXuAmfx8zpXeTGaLsrdMqNctu2cevnS2qI9G8n7WN9vqJ+U24XUhaDI+npPRkJT7Lf/OIwcnKTVsERV8isP0CXJq0SQy1XKJAb2xU4yjInJLyC7qWy0k+k/QvfsM3YkyXRMxY3t/J9uMyWKZccNM2M3ISSXUoMzIiUXsfY/wDMA41LNOIqPPfpdVyZbMSZGWbbzD1TZQ42ovUlJNWyP8x1yz1hMz0WWLTP/wBrMf6wxXlPH3Be3rqflZdt3H0GvVYzmOrqhJQ8+Z+qz2fffYWf9ieGJ/8AhcTn+HWg/wDSAlJAr9Bva3X59p1uDVochDrDciHIS60petGXUkzLZbGNOJuKrrw3h6PZN5FG+0m6pPlq+Hd8xHlvPqWjuWu/SZbF/wCPLMsSw7Wi0XGtCp1JoLm5cdiAjpYM3NH1l/vuxi1M1oz/ACCpkPCSLaJmR5jVUeqzi0uNIPsSmTT+0RGZlv6AMLXHcUi8fELsWPTLXuBESzberEGo1F+nONQ1OupSpBNvfdWWv84kJlTLdpYeplLrN3qlJj1erRqNHOMz5ijkPq6UEZb7Fv8AkHzoH2ThmwKbBvm/HJCWHERVVWsPl1vPur+RBq9zNR9KS9fQYBzjdluN82cbWNketxEWpMtiXPZp890ijO1VEkijOEk/V0jPSQGSuU/IGq8crVot6sWi9XKU5VW41bUy044uHC6TNbySRvZl2+9ohb+feW7WG7Hx/lqm2nMrFm3NKQ7WZaIzi36dTlM9ZPkhHbq2aS0rt39Rn+uUOj3NSJdBr1OZnU6c2piTFeTtDqD9UqL6DBHN2lU2h8Kcm0ikw24sGFbLjLDDRaS22k0ESS+miLQDu8jM2Zbx7iql5Ywvj2nXbTnGG6hUY0111uS3DcQlSFMtN7Na9K7p3oteovrBeYrezxjWlZIthiUzEnkptbUlk21tvI7OJNJ9y0rZd/oOxj8j/qK24Rkkt2vC39C/sRAxB4eZmrjXAUZdzrVWMi/9aWAvrHGaKpc+X7+xnc9Gi0YremtM0Ja1qS7VY5tEpx1CVfeJKuxmnZEMvCLWTi14gGGu+v7UK/8Azo2JSEZb0R+gCoAAAAAAAAAAAAAAAAAOLjjbKDcdcShCS2alHoi/eKpUlRbSeyPvsBUAHFS0pI1KUREXqZgKn6CymcKYkjXEV3x8cW+3Wkv/ABJTkQUE9538fq1vq/EXohaHEktCiUk+5GR7IxR1aG21OOLSlCS2ZqPREX5gNfV3YYrGS/FZavWn1WJEjY8oFHrc1uQkzW+0pLrZJb17kZ7PfYd/O+fb75VX8/xk4tTjKlsLJm6ruZM1x4iD/YQtJkpKtpUk+31ELsMUbkpmHkdlrH2Kq/KYhXZOfpNx16QS3VU6nplrU2aHCUS29KIkl0H7+mht1wdg3HfGjHbdt22w2y3HbVIqFRkqJbz7pl1urW6outSerqMiMz1sB4mO7CwhwsxIhEuqQaDSYxoTUqzPX88h5Zno3XNbV8xmRb/ARkydlrIPPPIUnBfHeoO0/GVHkJRc14MGflSlJ0omWHUH1J621LToy7mXfsLOyPd2b+f+YrnwHj6v0mRhCDPjrmVpFM2aDa0s2/NIyV1GolJIyLt7iZEh3BnBjBiENpj0ag0RhLDBOGRyZ8jSvLQpetrWo9pJR+my9gHzmP4K4JYL69RqRRKQwTbXUaUSKlISkzSk1a+dwy9DMQP4++HvF5UXfdue8xwKvb9sXXNfnUampc8qYpLi+pLxqLaVINJ/yjMWHcSZD5u5Hi8juQMOVSrDp7hPWja5mbfmtErraeeJJmh4iPZH1Fv9wlTn7P8Ajfi9jly57mUyyhls2aVSI2m1zHUp2TLSSLRdt/h2AQTzRkPlt4b2P6FR2b3ty6rYq1alxqT8bHdkTYzJJJaUKWs9aSjpSRF9DGdsB+KZx6ynGksXvVm7El0+OybjtYkJS1KdMtL8rp3oiPfqLf488dsgcjcit8quVcZZklZLtS1HEmhmIykz8p95rZtO9bKyLeiPadmPH5613FFwwVcUcO4wolYyLdCkJP7Ip8dpylJIyX5izJJdjSR9iV7GAmnjPN+JcytTn8XX7SrkRTVJRLOC4avJUojNJK2Ra3oXvshqWo3Anljwwo0jN2GclU2u1insdb9BZguGhbSk/rFuIWroUaEkZ7Pv9BdmI/GTprlGoFByjjOqya11NR61W4bjTURKzXpT3lEW0pJJ7169gGz3ZDB/OAjPiVlMiLudvP8A86ReuJs44qzhSpVcxXeUGvw4b3kSHIxn8jnSR6MjIj9DHsZHsK3cp2NWseXY2+5R6/FVCmJYdNtZtq1siUXofYBE3whu3DinkfY/0hqf/HQJrDX34bn9VHEmTMk8X70pBUe2rY6q1QIshpPxC25UlSUuG7vbhKQgtF6jYHsu3f1AeVdkVqda1YgvRJEpuRAkNLYjnp11Km1EaEH/ABjI9F+JkPz95Qs9i0rHylRqRYuRKJTaXeEKOhqoy0/CQdtb8qagj0qQe9pUX7I3q58yJauNcT3HcN1V5ulxlU5+Oy+o1Go3nG1JbJJJIz2ajLR/5xqYvLElyWL4ZtXyHcl1fbb+TbrpFeR1k4bzBIJxo0uqWZ9Sj6dkf07ANoPCz+5Txf8A8HY38xjNYwpwrMj4p4v0f/g7G/mMZrAAAU2AqKbIUUpJepkX5iy8lZlxliK3P0syJeFPo9K89Ef4l1zZeYs9JTpOz7gL12Q8u57ot6zLenXVdNWj02kU1k5EuW+rTbLZeqlH9O5DXzkTxF8v5duKo414YYvm1WvUqUp37WkNNyYsyGnsakNr6TTs/qfsO5ijw4L7vyfVLv5V5br9ajXTE+Jft+mVOVCKJJcV1LbWnrNCkERmnpLsAvzJviAyLmm3JYPEawqnk246bTWJbNXpSUSKewt1WiJxJmlWy0ZCyMb8S8zcsqbWL65i3LcFBarpNtR7UpklcRtjyj11utH1JPq9SE47LxvZGPKfHptnWtTKWiPGbiG7HittuutoSRJ8xaUkaz7Eez99mLmIj7AMSYR4uYdwJRaZTLGtKImXS2lsNVWQ0hc5aFGZn1OkRGfroZaIj+g5AAAAAKGeiMxrB5WRHOMXPuzuTd0KKqUW51pgsQYeyfaWlsm9qNXbW1EfY/qNnx+ghf4o+NbMrOCk5arkOW7V7EmMSab5L/Qkup1PWSk6MldiPX0MBMH7YhN0T7fmOlFhoifGOuOHrym+jrM1H+Bb3+QxpgXklYXIibeRY9cVKp9o1VFLOopcJTE7qbJwnWdd+nuZd/ch2OOOVKZnjB9tZEiUN2nxKzC6Pg5K0uGRJ2gyMy7GR9J/uMQ0p1tUXiX4kCqxc19wqTauU4M6fT6XFQtiLHkKU2y0yptJdBuGoj6TItFv22A2On37CDWBuFOdcG8nLlzHSL4tV+37vqDq6pDXHdOT8Gp03OhCj7Eveu4nKRkZioDrzY65UJ+MnRKdaUgt+mzLX8gidwf4b3lxdufINcui56XVW7ullIjIhIWk2k+YpRkrqL1+YvQS5ABj/OVu5JuzGlXtrFtVo9PrdTaOIb9VaU4wUdwjS78qe/V0q7fiMS8E+NWTuMWPavZGRr8j3Kh6Y27Syjrc8uHHS30m2kl/dI1d9EJNAAtC7cR4xv2e3U70sOiVuW035SHp0NDq0o9dEai9B4R8aOP5kZf1HbS79v8Aaxr+gZMAB0zgIZph02noRHbQx5DCUF0pbSSdJItehF29BrUrnh584qhXKhPhcr/IjSpTrzLXxssiQhSzNKTIj12IyLsNm4AIEcceC/IixMpQLmztmeLftrRWHTXR5Lr7yTkaLynSS58vUhRbIxJvP3Hm1M4UqFKmwY7NyUCQ3Po1SNPzNSGjNTaFGXc2jVrqSXqMuAAwzh2k8q4NwyHc4XXZFToxxzJhqiQXGXie2XczUetaHU5eYoytm3ElQxhjK4KFSUXAhcOru1RlbnVFUXo0afuq6iL9wziAC3bbtuVRbApdpPvNrkQKOxTlup2SVLQwls1F762QxDxGwtlvBVtVayL8uSgVWipnyJlH+z2FtvNk86pavNUrsr1ISAABHfOOEMu3XnjH+aMV3JQKc5akGVTZjFUYU55zEhxJudBJ7b6SPW/fQkMRHshyAAAAAAAAAAAAAAAAAAHg3zZlFyFadSsu4kyFU2rM+RIKO+plzp2R/KtPdJ7IvQepToDNMgxqdGJXkxWUMN9aupXSlPSWz9z0Rd/cdoAFD9Bh/lTlqy8TYWuapXfX001VRp0inQSQe3nJLzS0NEhJfNs1GXci7fnoZgV6GNcHIyn2Vy28QGxcOUa658B3HkCVLrSSjfqzlR3230NkSvlWlST7nrsAklwEo+RqXxqtOTkO7XK05UILT8Fp6MbTsJjWvKWZ91q2W9mLg5rVdNH4s5Jkt1MoMk6E+UdwnvLWbnbXQeyM1fl3GaWmGo7SWI7SGm0FpKEJIkpL6EReg1xeLPnXHtAVZGNavT3K3UKdVUVqpUZfW0xLgmhSehTifqfsAzXxTtSxuGfE6Hc2Q7siKYksncE2prZJMhTckkOE0f7bhpNXp39RiXIuY755+3l/UW49T5NOxrHJtdx3OlBo+IbURGTaCPSkmSi0ZkfuLDqNqZ58R7H2OKOeLYmOcb0GpuMuzW6io5BR0sk3omHCI1J0SdH772Qmu+7hDg1g4kttxqRRaOxpLbSeqRMkGREZpTvqUaldzIt62A8C+axYnAzj/ETYFoR6gcWTFp8ennIS2/Ndec6DWaz7q+ZW9n9Rie0+N+YuT+aHcucrKW5RbYt2Rq2rRS+S0GkyS4h1xSD6XOhwj+8Xcj0PHw7iLIXNnIcXkRyEhv02yKc8blq2qtZklRErZOuEZJWhRKSStGXv9BK/kFyBsXjnYUi7Lqlkp/RR6dT2U+ZIlSFbJpBNp+c0GrRGZEetgPlnzPmPuNGPnbirymG1Np8il0uOkiXIe0fQ0hCS7EZlretEI08eeP1+cjL/AGeU3JxhwmyWT9rW0vs1DZI9tOOJL5XD0ZkfUQ48esAX3yUvmPym5QxlpZUfn2pazx9bcGOZkpCleh9SVEfyqTv2F6cs+WVYtmqROPvHaIitZLuDUZlbB/qKUhRGSXVOp2hJkotGStEXuAcsOWFUtSpxePHHaE3W8m15BRmURiJTNJbUnaHlno0dOkqTrZaMvYXfxL4l0XAFFfue5JX27fle3JrFXk7UZGozX5aC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width="215" height="182" /></p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Tr&ecirc;n đường vu&ocirc;ng g&oacute;c với BC tại I (I l&agrave; trung điểm BC), chọn điểm K sao cho IK = 2cm. Từ K dựng đường thẳng vu&ocirc;ng g&oacute;c với IK. Đường thẳng n&agrave;y cắt cung chứa g&oacute;c&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>B</mi><mi>m</mi><mi>C</mi></mrow><mo>&#9180;</mo></mover></math> tại A v&agrave; A'.</p> <p>Tam gi&aacute;c ABC (hoặc&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>&#8710;</mo><mi>A</mi><mo>'</mo><mi>B</mi><mi>C</mi></math>) l&agrave; tam gi&aacute;c thỏa m&atilde;n y&ecirc;u cầu đề b&agrave;i (BC=6cm;&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mi>A</mi><mo>^</mo></mover><mo>=</mo><mn>80</mn><mo>&#176;</mo><mo>,</mo><mo>&#160;</mo><mi>A</mi><mi>H</mi><mo>=</mo><mo>&#160;</mo><mn>2</mn><mi>c</mi><mi>m</mi><mo>)</mo><mo>.</mo></math></p> <p><em><strong>Ch&uacute; &yacute; :</strong></em> Tr&igrave;nh tự dựng cung chứa g&oacute;c&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>80</mn><mo>&#176;</mo></math>như sau:</p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng BC = 6cm.</p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>C</mi><mi>B</mi><mi>x</mi></mrow><mo>^</mo></mover><mo>=</mo><mn>80</mn><mo>&#176;</mo></math>.</p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>B</mi><mi>y</mi><mo>&#8869;</mo><mi>B</mi><mi>x</mi><mo>&#160;</mo></math>tại B.</p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng đường trung trực d của BC. Gọi O l&agrave; giao điểm của d v&agrave; By.</p> <p><span class="mce-nbsp-wrap" contenteditable="false">&nbsp;&nbsp;&nbsp;</span>- Dựng cung tr&ograve;n&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>B</mi><mi>m</mi><mi>C</mi></mrow><mo>&#9180;</mo></mover></math> t&acirc;m O b&aacute;n k&iacute;nh OB.</p> <p>&nbsp;</p>
Hướng dẫn Giải Bài 99 (Trang 105, SGK Toán Hình học 9, Tập 2)
GV: GV colearn
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Hướng dẫn Giải Bài 99 (Trang 105, SGK Toán Hình học 9, Tập 2)
GV: GV colearn