Hỏi gia sư
Gia sư 1-1
Chuyên đề
Trắc nghiệm
Tài liệu
Cửa hàng
Chọn lớp
Lớp 6
Lớp 7
Lớp 8
Lớp 9
Lớp 10
Lớp 11
Lớp 12
Đăng ký
Đăng nhập
Trang chủ
Hỏi gia sư
Gia sư 1-1
Chuyên đề
Trắc nghiệm
Tài liệu
Cửa hàng
Trang chủ
/
Giải bài tập
/ Lớp 9 / Toán học /
Ôn tập chương III
Ôn tập chương III
Hướng dẫn giải Bài 89 (Trang 104 SGK Toán 9 Hình học, Tập 2)
<p>Trong hình 67, cung AmB có số đo là <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>60</mn><mo>°</mo></math>. Hãy :</p> <p>a) Vẽ góc ở tâm chắn cung AmB. Tính góc AOB.<img class="wscnph" src="data:image/jpeg;base64,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" width="125" height="146" /></p> <p>b) Vẽ góc nội tiếp đỉnh C chắn cung AmB. Tính góc ACB.</p> <p>c) Vẽ góc tạo bởi tia tiếp tuyến Bt và dây cung BA. Tính góc ABt.</p> <p>d) Vẽ góc ADB có đỉnh D ở bên trong đường tròn. So sánh <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>D</mi><mi>B</mi></mrow><mo>^</mo></mover></math> với <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover></math>.</p> <p>e) Vẽ góc AEB có đỉnh E ở bên ngoài đường tròn (E và C cùng phía đối với AB). So sánh <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>E</mi><mi>B</mi></mrow><mo>^</mo></mover></math> với <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover></math>.</p> <p><strong>Giải :</strong></p> <p>a) Ta có: <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>m</mi><mi>B</mi></mrow><mo>⏜</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>60</mn><mo>°</mo></math></p> <p>nên sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>O</mi><mi>B</mi></mrow><mo>^</mo></mover></math> = sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>m</mi><mi>B</mi></mrow><mo>⏜</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>60</mn><mo>°</mo></math></p> <p>Vậy <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>60</mn><mo>°</mo></math></p> <p>b) sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>2</mn></mfrac></math>sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>m</mi><mi>B</mi></mrow><mo>⏜</mo></mover></math> =<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>2</mn></mfrac><mo>.</mo><mn>60</mn><mo>°</mo></math></p> <p>Vậy <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>30</mn><mo>°</mo></math></p> <p>c) Có hai góc tạo bởi tia tiếp tuyến tại B và dây cung BA.</p> <p> Đó là <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>B</mi><mi>t</mi></mrow><mo>^</mo></mover></math> và <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>B</mi><mi>t</mi><mo>'</mo></mrow><mo>^</mo></mover></math>.</p> <p> Ta có: sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>B</mi><mi>t</mi><mo> </mo></mrow><mo>^</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>2</mn></mfrac></math>sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>m</mi><mi>B</mi></mrow><mo>⏜</mo></mover></math>=<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>2</mn></mfrac><mo>.</mo><mn>60</mn><mo>°</mo><mo>=</mo><mn>30</mn><mo>°</mo></math></p> <p><span class="mce-nbsp-wrap" contenteditable="false"> </span><span class="mce-nbsp-wrap" contenteditable="false"> </span><span class="mce-nbsp-wrap" contenteditable="false"> </span><span class="mce-nbsp-wrap" contenteditable="false"> </span><span class="mce-nbsp-wrap" contenteditable="false"> </span><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>⇒</mo><mover><mrow><mi>A</mi><mi>B</mi><mi>t</mi><mo>'</mo></mrow><mo>^</mo></mover><mo> </mo><mo>=</mo></math><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>180</mn><mo>°</mo><mo>-</mo><mover><mrow><mi>A</mi><mi>B</mi><mi>t</mi></mrow><mo>^</mo></mover></math> (hai góc kề bù)</p> <p> = <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>180</mn><mo>°</mo><mo>-</mo><mn>30</mn><mo>°</mo><mo>=</mo><mn>150</mn><mo>°</mo></math></p> <p>d) Ta có: sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>D</mi><mi>B</mi></mrow><mo>^</mo></mover><mo>=</mo><mo> </mo><mfrac><mrow><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover><mo>+</mo><mo> </mo><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mo>'</mo><mi>B</mi><mo>'</mo></mrow><mo>⏜</mo></mover></mrow><mn>2</mn></mfrac><mo>;</mo><mo> </mo><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover><mo>=</mo><mfrac><mn>1</mn><mn>2</mn></mfrac><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover></math></p> <p> mà <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover><mo>-</mo><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mo>'</mo><mi>B</mi><mo>'</mo></mrow><mo>⏜</mo></mover></mrow><mn>2</mn></mfrac><mo>></mo><mi>s</mi><mi>d</mi><mfrac><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover><mn>2</mn></mfrac><mo> </mo></math>nên <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>D</mi><mi>B</mi></mrow><mo>^</mo></mover><mo> </mo><mo>></mo><mo> </mo><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover></math><img class="wscnph" src="data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/4gIoSUNDX1BST0ZJTEUAAQEAAAIYAAAAAAQwAABtbnRyUkdCIFhZWiAAAAAAAAAAAAAAAABhY3NwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQAA9tYAAQAAAADTLQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAlkZXNjAAAA8AAAAHRyWFlaAAABZAAAABRnWFlaAAABeAAAABRiWFlaAAABjAAAABRyVFJDAAABoAAAAChnVFJDAAABoAAAAChiVFJDAAABoAAAACh3dHB0AAAByAAAABRjcHJ0AAAB3AAAADxtbHVjAAAAAAAAAAEAAAAMZW5VUwAAAFgAAAAcAHMAUgBHAEIAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAFhZWiAAAAAAAABvogAAOPUAAAOQWFlaIAAAAAAAAGKZAAC3hQAAGNpYWVogAAAAAAAAJKAAAA+EAAC2z3BhcmEAAAAAAAQAAAACZmYAAPKnAAANWQAAE9AAAApbAAAAAAAAAABYWVogAAAAAAAA9tYAAQAAAADTLW1sdWMAAAAAAAAAAQAAAAxlblVTAAAAIAAAABwARwBvAG8AZwBsAGUAIABJAG4AYwAuACAAMgAwADEANv/bAEMAAwICAgICAwICAgMDAwMEBgQEBAQECAYGBQYJCAoKCQgJCQoMDwwKCw4LCQkNEQ0ODxAQERAKDBITEhATDxAQEP/bAEMBAwMDBAMECAQECBALCQsQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEP/AABEIAOMAuAMBIgACEQEDEQH/xAAdAAABBAMBAQAAAAAAAAAAAAAAAQIHCAQFBgMJ/8QAQxAAAgIBBAEEAQIDAwcKBwEAAQIDBAUABgcREggTITEiFEEVMlEJYXEWFyMkM4GhGDQ4QlaRldHU8FJ2lJaztMHx/8QAFAEBAAAAAAAAAAAAAAAAAAAAAP/EABQRAQAAAAAAAAAAAAAAAAAAAAD/2gAMAwEAAhEDEQA/APqno0aNAnQP2NH19aXRoDRo0aA0aNGgax/bvXlFXWKWWUSSFpSC3lKzKCAB+Kk9L9fQ/wAf317dA/el0GLayFGnPVr27sFeW9Ka9VJJVVp5QjyFEB/mYJHI/Q7PijH6U6yFPY70pAP2BpdBjTQym5DaF6ZIoo3R66hPblLFfFmJUv5L4kAKwB827DHx691JPff2D196do0Bo0aNAaax07SdA/Y0HhW/VLVhS5NHLYCKJXjjMau/XyVUsxUd9/HkSP6nXuvyO+++9a/IQ0LOSx8dmO01is0tysY/dWIMEMTB2XqMkrOfFJD8ntlBMZZc9D32f79A7Ro0aDw/TRLae2A3uvGsbfkSCqliB19D5Y/P2f8AcNGvfRoDRo0aA0aNGgNGjRoDRrBzNO1kMfNRp5e3i5pV6S5UWIyxHvvtRMkkffx1+SH4Px86qr6eN1cucucJYDc2/fUfmMFvneOWzVGnTxGKwzVIJKVy5F7UKSUpXaIRUZGLyOxJPXl2VBC3GjXN8bZHdWX4+25lN9Uoae47WLqy5avDE8ccVwxKZlRJAHVQ/l0G+QOu9dJoDRo0aA0aNGgNGjRoDRpjd99A9djSqex33oF6B+xpdGjQMY9MPnoHWNh5cpPiqc2cqVamSeCNrlerZaxBDOVHuJHK0cbSIG7AcxoWABKqT4jL/v0ugNGjRoDRo0aA0aNGgNGjRoMPKZLG4ejNlMvkK1KlVQyT2LEojjjQfbMxICgf1PxqmHo+2VwViuIOOudd1QYvau6sRkd0S18nklhxuQt0bWUuwrHcU+Jl7R4GXyBZWChT07B7sSIsg8XUMOw3RHY7B7H/ABGoMt87jCerQ8G7rxS1sZm9tVLu2Mw1NhHJlBJZa1Rab6MjQRxTInx8Qy9klkGglDjPdc2++O9tb1ngED57FVciYxDJF4e9ErgeEn5r/N9N8j6PzrptM76BPwP7ifrXhjastHH1qU9+xekgiSJrNkL7sxVQC7+Cqvkeuz4qB2fgD60GVo0aNAaNGjQGjRo0Bryq1a1KvFTp14oIIUEcUUSBERQOgqgfAAH7DXro0Brxsq8kTxJLJEXQqJE68kP9R32O/wCnY6/r/TXto0GPQksTUoJblc153iVpYS4cxuQO1LD4PR+Ox8f01kaT6+BpdB42ZJoo/KCEyv5KPEMF+CQCez/Qdn/do17aNAaY5P7d/H9NP0nQP2NBg4AZpcHj13JNSmy4qxC/JRjeOs9nwHumJXZmWMv5eIZiQOuyT869MpJkIcfalxNaGzdSF2rQzzGGKWUKfFXkCuUUnoFvFuh89H6OXpOh/TQeYLkdElSf8Pr+unoe1HZ70jjr6+P37/bWnxt3aeIirbYw1zE0Y6EqYitjqzxRrBIlcTJVSJf5GWv4yCMAER/l0F6Og3Lf1P1qvvJGxchvndHJNDbV+KPd2FoYLcu1bL2gJMfmYUvLWJURuY68hRopOg3uRT2kI6Y9zVV3dta/nG2zS3PibGYjgktPjorsT2VgSVoXkMQbzCLKrRluug6lT8jocttppG5q30heTwXDYIr2H8AS97vokeBPx89Et8L5ADx7Dc8W79o8ocf4TfdGnLSGVrB56U/+2o2kJSxVlH7SwzJJE4+CHjYH61oN2cq5PbPN+w+JYtuVbFHemLzWRbJm8yS1DjxXLIIBERJ5m1F0fcXrp/g9AHldv467xB6icri0ngj2Zy+suXowpEkS4/c1aKMWoUCRAMblZTa7dy3uU7LfJk1h8pWI4vWLwMkrFWm29veNPgnshcU339AdKT2f8PvrQT6p7B+fo/8Adp2ubye9aGK3tgNiSwWJL+4Kl+9EyRsY4oahgWRncDxHb2YVAJBJf4B6PXRr/foF0aNGgNGjRoDRo0aA0aNGgNGjXjcgFqrNWMssQmjaMyROUdOwR5Kw+QR+xH0dB7aNIO/30aBdGjRoDRo0aA1UTkPfmzuGfV9yFvGrsK3n92WeIsNdpYvA4oz5PKsmTyMcn5RoWC9R0keRvgLHCPy8UXVuT32OjqGqWyuWqnqWzPKZwe0m2xldt4zbSkZ+1+vjjqW7tg2PY/Re2S/6wL7fvDr2+/M+XQDX+l/C8c7xwL+qDA/ostublivDlcjmP08Pu1UFevXbGQOsayLXgNNEKOSxkRmck9ePSbOyklrn/krGT0Zq36PC7d9tpJomFmN/1x92NEmZ1Ty7j7kiiJaN+jIoBWPuNeGOY+IvUJvrc+xsZsyPi3f9yPK3sNNuG1+tq5UyKs+QrIKPtoJYfl6zSMDKFKzIv4jEPLXIm4vUHyJx7wXhMJnbNGHEV8hue+7/AMGwEiLZFirYET+5auozROteMxgiVkkkgMfk4SZ6jNlJvDjO3fq7oh2vmtozpujDbgmKqmLt0u5PdkLMqe00XuxShz4mKWQMCOxqDk5m9PPOFXD8t7Z4c5C5D3njo2WGHBULvnhrUiLBahivvLFRiIKqkhhnPmnTgSIfIy1ifTPtvNouW51zt3lLcBmE8suXZo8VD4SK8KQYpG/RoI/BfF2jeViXLO3mRrF2zXHDXO549w22cPhdg8gUWyOHaoq10j3DXjC2KcUKt4KslOAWAFRe2inJLEt0HA8c7R5fx288pyHsP06cVbU3Fk0ix+4nzm+71zORgCNxHYlgpzRSH2hC6BZj+JQEr0QJOy+M9X8+Snm27vfh6njnYGvBd2tk7UyL0Ow0qZCJW+e/kIvx19/ZmJOvH4+v2/w0H4Px31/cNBX7Pb15/wCMoYsjyvzD6f8AH17JkWnHeqXcEtqRY36iWee9MB+ZiJZY2IUMPElgV5TE+qzlS5fixeJx3BHIGWvBocdt/ZHKYsZS1MB5uQLFOOFUSKOZ2Z5F+EABZiA3e+t7/ohcuk/f+Sl//wDGdbH1a7Uxm6fTrv39b7sNrC4C9m8Vdqt7dqhfq15JIZ4JOu4nBXryXo+LMO+mOgxqvqr2BjJY6vLGE3PxRPZuyUarb2ox06lmRQCPbvQyTU/y/PxRpxIwikYJ4jyMwUr1TI04Mhj7kNqrajWaCeFxJHLGw7V1ZT0VIIII7BBBGoq9PW6H539M+xd18i4uhlpt0bdqzZaC1Wjkr2pCg9xmiK+HTMpbx8Qo7AAHQ1rcn6WNt4anPLwdvLcvFGVe0ttJMDdefGg9SeURxVppKKxu0jOwiijYyAN5dluwm9fr770uoL2Tz1ufbuVocfepbbEGzdy5LJnE4bN0yW29uSd3YQpUmLu1exIF7FWwwc9/g0pDhJzB70DXJB+yfj6H3/7/APLXlWsTTS2I5aksSwyBEkcp4zjwVvNPFiQvbFfyCntG+Oumb3+/vS6A0aNGgNGjRoMXHU4aMDwQPYZWnmmJnsSTOGkkaRgGkJIUFyFUHxVQqqAoUD0tSvDDJJHBJMyIWEcZUM56/lHkQOz9Dsgd/uPvXr9fWjQJGxdQxUr38+J67H9x607TSfnoD9tJDLHPEk0MivHIodGU9hgfkEH+mgd0NYmWyeLwmOt5nNX6tDH0IHtW7dqVYoa8KKWeSR2IVEVQSzEgADs/A1lMfkDs6rZerZP1W8j36DZfKU+F9kWmoXKsMfsw72zEbSR2YmmVyZ8XXHUTx9BZp/eVvJYR2GPjMlvf1izfxfDZjcexOFq9kx15akv6XIb9r+SeUnmFWxj6XaSorRyCWdJPPuMeIPW8QbX2bx5zXyJx9sDZ+F25hquC21kxVxlZK6tNKchAWMaAD/Z1IlDfv10frUrZvM4DY217+4crJFjsHt/Hy3LLxQsVr1IIi7kRxqSQqIelUd/iAAfrXE7UyEMnqG5DxivVMsW3NtTlV8vfCvLkwC/ahfD8D49MT359qvwWCTl661HnPvFi8v8AGeR2rVuSY/M1pq+YwGRiA86OXpyrYpzjvr4EsaBgCpKM6hl78hIaHtQSe9DdE/fz1oOM4f5NxHLew6W8MVHZqzNJNSyWPuQ+zax2QgkaK1Vni7JjkjlR1Kkn9iCQQTF3rQw++OTNg4/0/wDFu4aeF3Xv22JVyM9mSJsdjaDx2rNpRF3Iw9xalcgAgm2oPQJIzMSL3EnqjtbdjeJNo8xUZ81TiA8f0u5aKRrcUEgD/WqftShFZyWpWZPBB7jvn7OlyO//AFKb03dYMRwXHeNg2bhh4Rl/4laWK9lJezGJFBiOKjA8mjPtsV6JYaDmeQf85/qe9KFva+z8FtSruLeGGtYDckOUzU9aHBZNAYLsC+zWsGdobKTR+JKdhO/M963u5tn+oLmLZt/jTkWrsjZuFzmMahmsntvPXcpdsJIY1mirRz06yVxJGZ19xnm8fJQUf5Otlxzcze0+beQOMclWC4TKJW3ptywldkXxtM0WRrtIEVGkS1EJvHt3AvJ5N0VVZUepZbKRZBcraWGOvJC1ICL2ZHZkIlYlPcDqEKgBwnTt5KSFKh5ba29iNpbdxe1cBU/S4zDU4MfRg83f2a8MapGnk5LN0qgdsST18kns62XQH0BpFPYP+OnaDS7t2jtjfOCtbX3ht7H5rE3oylinegWWJx118qwPz8/BHyP21Xq5ufePo3uYujvLM5LdHBcoWku48lK9rL7Ssu/jGt6X+axQZmCJMQXiJCuSgU6s/rFyNChlKVjE5KlBbp3IXr2a88YeOaJ1KujqR0ylSQQQQR2NA+vbr260VurYjmgnVXjljcMjow7VlYfBBBHRGko2ZbULSy05qzCWSMJKULMquVDjwZh4sAGAJDdMPIK3ais3HuVyHpS5Lw/p63RNX/zX7xtWxxzmZHZDibjS+7/k/Zd/xbsysKjMwd1X2gHKjqzgYn6/3j9+9B66NaioGbP5GZqWShkEFaH3prJapMimRgYYw5VHBdw7eCO3+jBLKidbVT2D/joHaNGjQGjRpj99jo9f10Ct2Pkf/wB1pdjbaTZmy8Bs+PKXcmmCxlXGLdvSedm0IIlj92Vh/NI3j5Mf3JJ00bz2rJlr2EizlOe7iwP4hFE/uGj2nmoskdrAWQ+SiQqWHfj3r22/unAbspzX9s5aDI1oLMlR54D5R+7GenUN9N0fjsEj+/70EbeoPkObGLgOGNp3bce9uUJ58TjHpWRBPjKSRF72T9w9+2IIQShAJMzwqB8kjv8Aj3Ym2eMdkYTj/Z+Ojo4bAUoqNOFUVSERQPJugAXY9szddsxJPydR7w/Ti35vPcnO2TuSXJ5rF3am3o2rmKKhiKd2SN2i7dvdNqeH3nnXxEiRVFA6iDGY1+tAdD4+B996hvZ7Vz6ruUkSKUWBs3Z/uSGQFChs5vxUJ0CCCHJbyPYIHS9EtMn9NRbtWWufUXyLCuO8Z121tlmt+2B7qGXKdReXiCfEqzdebAeffivfbBKKfy6dpq9kdnTtBEHqswLZPg/cudxmRjxWe2dWG6cDlDTFl6N+gwsxMEEbuVk9owyBFLNFLKg/mPel9DtuDOemXaO85dy/5QZfdq2dxZ7IGAwF8tbsSS3I/aJ6T2pWeEBAqERBlVVIGtj6lo8tuutsrhrC2pqx35uStFlp4nlRosLS/wBdvAvH8oJkgSr+QMbfqvBv5xrA2dUThTnrI7CjtU4dp8rG3uPb1OOL2Fx2ZrRxfxGqo/kYWIyLaKnTeUN12Q9tJoNh6grU2wMxsbnOrLBHX2xlkwWdjaNPcs4jLyw1GVHMbMvtXDj7JAZAy13BYA6mVPr5+T3860G/Nm4XkXZWd2DuSMyYzcWOsYy0PFGIjljZCVDhl8gD5DsHogHrXI+m7fW4N+8Q4e7vSRH3Zhnn29uVlZCHy1CVq1qUBFQKsskRmUBFHhKpA6IJCTugPrS6NMckDvsgdft+2gfpOh99a8a8LxPO72ppRNJ5qr+PUQ8VXxXoA9dqW+ez2x+eugPfQcTzFxVtzmjj3K8d7mNiKtkVjkgtVZ5IZ6VuGRZa1mKSNldXimjjcdEd+Pie1JB5j078p5bfW2buzt/RVaPI2xJYcPu3HR2kmPv+0GhvIFPYgtRj3oye+iXj7Zon6l3Ve+YoMPxLz7xrzRjqMdZt75SPjrc7woS92Oykj4yQp9ecVuNV9zsERTSBg/jH7YWDX67P76XTUPYP9x6+utO0DHbr7PQ/qfjRof4YEf8Av50aB+tHvfK28Hs7PZmgyraoYu1agLr5KJI4mZSR+47A71vNMkBPx0COv3/fQQb6Job0vpj2PufN5Gtks5u6pJunMX4a8cLWruQme1IzhPgupl9sn4/2fXSgBRs911afp04Q5J3NtWBmat/Hd0VYK9X3Ctyy0lgqsbMfPudyevgHy6AA6Gn8WcO7m4K23Y2Bx3uWpk9qC68+GrZyNv1GCilZ5JohLF/zyISOGjjcRSKPNWmfyUpGXqr43zW5uIdqenWLL1L2R5c3tXqbgveysUgiUT5S3ZqQPL0qQmknjGzyMIQI/J5WEhCduFOM8dw1xLtLizF2hah2viK+Oa0IjF+qlRB7s/gWYoZH8nKeR8S3XZA122qX8Yclc++n/he7yDyhk6nIWzNs2MhHuJBZtDP4Serckr2kqz3ehk6qyIZIzO8U3tMR7k5VPK1Ow+Rtl8nbeXc+wtyVMxjjK8EksHatXmTrzhmjcB4ZUJHlFIFdfogHQdN/TUT7Tdv+UvyTH+mhUDa21SJhAFkcmfLfiZe/yUdAhevxLMe/y1K699dH9jqIdo5GzJ6o+TsSS3sVtobSsoPccjzksZhW/Dy8B8RL8hQx66LEBQAl5e+vnSN332G/3f79KpBHYPxrV7s3JidnbZy27s9ZFfGYOjYyV2YkAR14I2kkYkkAdKpPyQPj5+NBBD7xxeR9S+59/wC8snj8XtXifGV9l4mxMw9y1ncr+ntXY0AYSM4hTFxpGEk82mPg3kHXW49SVbB7843w6Y23Yxe7f1NXcew7OQp2KccWcgZGp17DTRqsLztMsDVpzHI6yyhQHQskIbcwnI0O6fSjX5EgOXj3zuXcm+N1Pk/IyQ5l8RYuYuAwSOQhrRllVVQrC9OLwMfivc1+uEUF9KXIdu7aevNSx0V7FyI5R/4rDZilxwXr7Y3ErgL/ANckL8+RGgkrinkPG8scdYDkXE0bdKDO00stTuRNHYpzD8Za8qsB08ciujdfHaHokdExzsSrU439T2+NiUI7UWO5Ew8G/wCATTo0ZycEi0cmY1VPJVMf8Jc+b9FpH9v4DhDDfx3jbnvO7Kym55F21yzDLmdsO1hDPjM1XgVchViSUMGEkSpbQKCgaO15IPlpPL1SYk4Z+O+eqtuCq3Fu5o7+TmnlVEGFuxPSvntyEHglhJixPYWBgv5EAhNOcxKbgwmQwU969TjyNaao9mhaetZhWRCpeGVCHjkAPaupBVgCD2AdbAf1I+dIn8v33/v/AOGnaA0aaxIYdfX76FII7B7+ToHai31PbFk5E4I3jt6p2MjFj/4rimCsfDI0nW1Ubpe2YCeCLtR8sO1/fUoj/HTX6+vjs/ROg0HHW8cfyJsDbW/8RHOlDc2Ip5ios6BJRDYhSVA6gkBvFx2ASAf310WoL9FuMpbY4Gp8eUr9i8Ni57P7VkuTQCE2XpZWzCZQgZvEMFBA8iR312fvU6aBrH/z0aXRoF0ml0aBOh/TUAc7/wDSW9NKj473BuTr/wC37n/v+mrAagb1AVYqPNvp33jkchVq4+hvHJYl/dZvJ7F7B34q6qApB8nQJ8kfLr8fZAQrz5wjuxfUzXo7I3DSqUeWIBnKdLNZ+3UxdLc+JEDfq48dVHhkZjBHWsCKx+PlRd2k/kQTEfSPt/Z9WhnOFt257Z+88dM16fKC20tXctomV3OcqIUiu+688hZ1EcqdgRSRqqrrqueMFufK8Yz7mxlFG3VsnIrunCJRLyySNUlcmCP8Cfcs0TPVYeDAG04HkOmPa8eb3wfJuxMByFtt3bFbkx1fJ1RIUMixzRhwj+DMode/FgGYBgR2etBGW0/ULexG6q3GXPm1X2PuW5NDTw2VEiy4Hc0zsUX9DYDH2pndWIpz+M3iVI93piu22m2N/wCUlyOIqXjkDtfaxms/qO/OL38t7Se19r4t7p8yAG8+h34kDvN67K2lyFty5tHfO28fncJkY/btUb9dZopB+x8W+iPsMPkHoggjVT9sVeTPT76iOTMVxxhty8o7Ujwe2cxlMfl9zmzm8dFLJkoRHjf1CeNlEird+1NOsjFR08jSMQFy0+j/AInUHeqyObemD2twDj7c1e1yjnq+OuSwWjC8OFqMLuUY9K5ZZK0DVemQxs9uNJCFkPchcY8t8dcx7cG6uNt1VM1QVzDYEXkk9WYfzRWIHAkglHXzHIqsP6fWov2ziJN/esfeO+rckjUOMduUdoY+JpC0YyV8LfuSKjEeDLXagpYL04lA8u4vFQkbk3h7ZHLGCxuF3FSkry4O9Xy2CyNLwjt4e/AwaCzWZlZVdCB8MrRsPxZWUkajD1R5SrxXxHZ5U5Rs2t9bb2M+KtR7fP6fH/xS+bsMMdq/N/spjG8kUyRLHDCJFZijEQ+zYU/IJ7P+AGq+VcbmPUDz3LntxYJ6/GvEd5o9vCwCv8b3TG7x2Lw8ZPmKl4mGMNH0ZpZ27YxqEDe7ox2F9VPBG19+bBvLRv2Uxu99nXL4U/w/JRBZq62REzgD8nrzqrEhZJgrBgrDecd72w/qS4hxW6IsMaWE3LXtUc/gsvWLWUULNWtUX8XX2pFmHizEN+KMvgrMGTkNsSRenXlaHjOy9etx1yLdmsbRIQpHhs2UMljDgL1FDXmSN7FYAD/Sfqoz8mENs8Qk/GHqLvYObK5R9t8qU2yOMgnQyU6OeqITarwSAgRmzWBs+14ks9W1J5DvxAZ3pb3Xkdw8QUMHuTcdjNbo2Vas7S3Hasjqw+Qov7TSSDsnuWP2Z1LEsyTIzfkSNS4NQds/C1uOfVHvHC41MicdylhE3m0fsgVKmRoNXoXPBl6VWmimoOR4s7PHMzP0UVZwXvr8vvQeU9KnalrT2qkM0lOUzV3kjDNDIUZC6E/yt4O69j58XYfROvVj18f1I07RoMejVipwtDC0xVpZJSZZnlbydy7fLkkL2x6Ufio6VQFAA9XI+u/2+hp+sW/JdjiVqEEE0nuRBkmmMSiIyKJGDBWJZULMq9AMwCllB8lCIPSrXhrbV31HBkK91G5N3jL7sCuqBnzFhmTp1U+SMxRj0VLKfFmXxYzFJYVbKVepPORGkBEbFOlIB7cDoH8h0Cez8kA+LdQr6QGivcabg3LRsRWcZuTf27c3i7UUgZLNKxmbTwzL18gMp7APR+dTh0NAzy/fs/H/AA0a0e5d44va+Y2thb8Fl5925WXDUmhVSscyULV0tISwIT2qUoBXs+TIOuiWU0HQaNNckfOtfUnz75S/Dfx1GDGxrF+hsQXXlnnY+XuCWIwqsQXpPErJJ5eTdhfEeQbLUEetGjBBwt/nAEIFzjncGF3jVteRP6JKl6L9XME+pSKL3AEYN2W/EefiROqd9fP7HrWq3btyju/bOX2nlHlWlm6FjHWTCwWQRTRtG/iSD0emPR6PR6+D9aDZg/uF+9Qpwbk7uzd/779Pd/GUqeP21JDuPar1PJVfBZGWZhGylmCGC3DchCjxHtrEAigAtsvSjlM5f4H23ht25Svk9wbT/VbRzFuAysk93F2JKMsgaUB38jXLebAFvLy6Xvoc/wCp2NuPs1sX1K1bn6KvsHJNS3VICf8AS7ZvARWu0Udy+zOKdgKWACwyMFdwiEJ7Xv8Ac9//AOahjZZ69XHKo/b/ACJ2b1/9VndTLEwdAylSp+VK/RH7dahrZX/S55V/+SNm/wD7Wd0GJz5xThKGN3Dzrs7e1zjLeOGxc2RyG5sbFHLDeq1a7sY8lVkVo7kSRqfEsvuR9f6N1HkDFXo35Ss8abQxWwPUFtLJ7G3tyFnLe5IcxkAhxO5Mhl7U1lIa9iJjDDbCFENQ+DEqpRXLECV/VNWpb5w+1OAZM1YpScnZyKlcFNQ9n+E01Ny8wXzBWNlhjrNKVdFa5GGU+YB6rn3NcZ7T4V3Ne5WwtbJbQioirbxktVplumRligrLGili7ytGieK9hmUjrrsBFPro5qu7G4xy+wdmZHDRbjzmIsz5Ka/kkppicKUeN7TzMeoJppStSozgo1mVAewjge+F5KfhHH5Hapv8e1dsbZw+Kq4fA0aNnE5Ktcs5EUkJrzMUmx7yTQKl2MhHlE/30SK77f8ATbz9xXxPmd15LblndeM5U2mMFvXa0Fy3f3DtDHy++Ujw7zlntCFbrtLUc+TPAqrJIT7gs8u3dm+qHYNW7jORP9ZwsceMsfoajUrWMyla3jrrQ3KsrGavNHZxyecD+DiOUr331KQ9967Z3HzfS5E9N/IeSx1aNcLi8nUzuHrSRSgWp5/00whd29mevZxsrjxkcN3CwKFWXXA4+3uz1F8c7s4F3duWDEc98O5SvbqZtakMKHIReUmKzUUQ95VhtQECZAn4CaeMIFKd2KwOx5MTvvc+/wC9nbF67uGvQx8dcxRxw0aVP3mhijAHk7GS3akZ3Y9mQKAAoGuL5p49z/8AlFgec+N4bk+8doD9NYxcFkRx7gw0jj9VRkVmRJJUUvNW82VVsKnbKrudBF/KXIVDdnCHGfq5t46TBZHjfPwZLOwlQ0tCuZnxmdpkqSzLH5Tt4r2ztVjHXyRq2C99fOqpYmXjd+RrVeFmyXEvqrxElkSe88NZc8aQimrBo/ExPdoIzfLLIJqcwBZmAikz0pbkiynDWM2lYys97NcfTS7JzbT1kruL2OIhJKIWUB41ilXpj+Eq99N5KAmPRpB9aXQGua5K3hV494+3Lv288S19uYi5lZDKSE6ghaTpiB31+Pz1866XUH+qmPcm6cBtXh3akFlp+QNyUqGUnhU9VcJXkFrIyOf5ArQwmAq/4v8AqPD5Z1BDf+mDYm4ONuAdkbR3ddnt5+vjFtZeWeZZpP19lmsWVMiswk8ZZnXzBPl15dnvUo6agAXoD6+NO0CdaNNlcRqZHYKqgkknoAf36NA/SdAnsgaXRoE6A+tIx6P31p2jQVvyl8+n71PVLrrdGxudZhVs+3VLQYvdkESrBKzBgsaXK0ftt+Bdpq0ZLFS3hOu7tqbf33tbLbL3bjFyOFztOXH5Co7MomglUq6eSkMvYJ6KkMD0QQeta7lLjzDcrbCy/H2bt3KVbLQqFt0XEdqnPG6yw2YHIPhLFKkciP12ropHRAOuC9OPL2b3pislxtyhLWi5T2AUx+6a8MTpHb7JEGSr9pGHr2UX3B4qArFk66AJBnpR3Ncm46n4u3Hadtz8W35tpZSGaJYpjBXIOPsFFABE9F6svmoCFmfx+jrL2ctf/lUcoMhT9R/kdtESAFvLw/U5rx7+PEDvz6IJP32B0CdNvae3xb6oNo73jrIdvcpURsrMzE+IqZWqJrWLkPXZYzI9yA9qAOou3HSoytuLE7G515p39uGaGpjMHx9tzI3bPue7JHXrSZuWRmgj8pfFV7IIT8yWVfIr0AXbGJk5B9Vu6+Qcik/8O4xxEOzcLFKhaJr96OC/kLUfYIDCJqVfyUhj4zK69KhOBiK0XqX5bq78ksVbvF3GmTZduRNW92PPbjh8klyaSEAGCmxeGHryV50mlBHswsY1xOW3ZjdibE9M205Wh5N5egtby5Ay9JP00mDxuQmknyl+OaJAq2RJOKlUnsqRCW+EHlbza22cJs7bmO2rtzHQUcZiq6VateCNURI1HQ6VQAO/s9D7J0GyA7HTDr5+BqJ+ROA4Nwbrrcl8Z7qm4+31BIWs5ehSSaDMx+0Y1gylbtBeiX4KeTB4+j7bxk96lvSdD+mggbbvqQyG1Ny4ri31FbZXae8crJFBjcnj0lm23nJJGchKV2QDxlRE7eCcRyd/7MSBkLTr38fJ6PXXxrW7n2ptjeeKlwG8Nt4rO4ux8S0slTjtQSAgg+UcgKn4JHyP3OoLg2fzn6d78EXFVbJ8o8atClWLaeSzMSZvAN7pPnSvWyBbrBD4ivZmDoFQJIVHhoI69QOy8lxllc3tXASyVcTyznFzmysjLNCsO2eRYYxNSiHuEn2L8tYE9gxrKZEKstghd7wVydh5ubcTm6UENGhz1tMZuxWjZlFTduICQZKu0R8mjmMEkSyK3thGoHyDyysRLNfMcP8Aq64izOBqX7d7C5H3MXlqhEtDKYi7EwJimiYLLVsxOqsAyj6Vh5IwLfOHeO/tz+krd1nEbq21kMjufaW5aW9LU0k80NfJ3EaarPkK/m08jVsljZQJpV7SterhZR+cSKH13U9jvS6x6F2pkqVfIULUNqtaiSaGeGQPHLGwBV1YfDKQQQR8EHS3JJ4q0staBp5Y0ZkiVgDIwB6XskAd/XZPWgLdqCnBLat2Iq8EEZlkllcKiKo7ZiSegAASSfgagPg6hleWeTs76n83krk23bVU4HjnHWaphWHD+SNYyihj5f69KiOh6UtXhrs3fmqR4XNu7c3zRvuT0pcZ5O3ThaJTyZnoaKzR4rDzwORj0lZlVLtxWRFKgtFFI0q/KrqwOCwuI25hKG3cBja+PxeLrRUqVOvEI4q9eNAkcSIPhVVQFAH0ABoM1D2Pr6Ona84a9ev5+xBHH7rmR/BQPJj9sevs/A+demg8Ldavdry0rlaOevOhililUMkiMCGVlPwQR8dHvvvRr30aA0aNGgNGjXlZsQ1YmnnlEca9ds30Oz1oPQgH7A1EvNfE+c3Deq8rcWZI4vk3bOPnq4WWe5JHjshFI6O1K/EvYmgcp8fAZGIdGVlBEtD6+9LoK+ruyP1W8K7i27gIZ9jcj4SRC+LzFdHsba3DUlE9OZw8bJPAtmBGWeNWSRFfx6YMq1e569RW3t1rljNgruTbkGLYGKyW0sbdgt2ZJI7+XkvYuN0sxiacyVv0jiECRTKhHl2FFu+bNvbEzu+9nYuDfOQ2Vypla2Sj2dlsdDMzTLXjWeeC2igQ2qin2ZGrzsoYr+DK/wCQo1unYPqB4Q9VdDlDe2y+H3zeZRzidy2cZZxu2ZMvPXWvGhmroWhvSSNYnka4WEnj4wyQmbxAXp9OfEu4dk4bIb/5Tnp5LlTfbQZLdd6vVjiWB1iVIcdD4Fv9XrRqsanybzYSSfBkIExqex8Hv+/Va917j/tCcjdiOyONuEsBTWOYyLlc9kcxLJJ4AxANHFUCKXBDEgkK4IBKEPqXyn9pxbyUa1ttenbGUv0kYczz5i3IbKwD3GHi8XSSTBiq9Exo6qzSFC7BavRqrryf2loesIpvTk0ckCyTO1HNL7UhSQlP+cHyAZY18vjv3Cevx6OcYf7RcSxqM16dvB5zG7/wjNfhEEJD9fq/k+QC+P8Af39DQWT6HfejoffWq7il/aFEdjc/p46/vwOc/wDV6P0X9oV/2n9O/wD4DnP/AFeg7LkngTGbt3TW5M2VujI7G3/jqM1GrnMXGkkdiJ2DiG9Vce3dgDgn228WHkxR438XWrPq+w8fK+zsVsz1GbIt7Q5ExLPFtndeImeTa+cnmZPdxyzmaP2f1ccfgILz1/zXxE4UiSSdP0X9oV/2n9O//gOc/wDV60G/IPWlW2fmZuSt0el9dqrRlGXOYwOXNH9KV6kE4lt+BjKlgQ3wQeuvnQZv9npyha5K9NWBjzOUa1m9mmTaOU6lEiF6TFYZwxd2dpK71y7FivmGACgHXXctc2ZYbuk4E4YqJmOSsljXszWGJFHa1WRSsd+8/g4LeRDR1uvKXwIJRWDGovoy4x9T0e49+4rj/dm39v8AF+4blT3t018PkhNOkaFCMAMjKzgRxdVBNYR4UWtA0azfkWsLxvyVwTwNkNx8TbY475MG86sgy+4ap2/dzuWyrSRf6PJWbtf34ZjOU8QxmBD+YZI/F/EJh4S4Y21whtB9tYO3eyd7IXJMpnM1kZTLdzGSlA963O5+3bxUdDoKqqAOhqQOgPrXLcecm7J5Uw1nO7Gzn8Qr0b9nFXEkrTVbFO7XkMc1eeCZElhkVlPayID0QR2CCepGgXRo0aBjEg/GjT9GgY7EMAO/n+msLCXclkKUk+VwsuLmW3agWCWaOUvDHO8cU3aEgCWNUlCk+SiQKwDAgZ/Q++teFChRxVGvjMZSgp06kSQV68EYjihiRQqoiqAFUAAAAdAADQZGk6H9NLo0CfX1prsQR99f3DQ/fx0TrVX7lrKU8nS2tm8VBlqTitJJYiNyOnYKJKEmhSWJuzHJG/j5ofF0P0RoKaepjcu3d1Wclz1tfDLmt48Obnops6DH+/JYy9apPGMtCpiRvATSPcqFXRvH9IJlJWRdW9xWT2pynx9VzD0a+V23u3EJM1S5BHPFZp2YQTFLH+aSBkcqy/kp+R8jXM8Wcc764y4hx/HTcg0M7l8RAtSjnL2GmPuIAv52of1ZeeUnzLOJY+/MfA6Pl4+nXiLM8EcYYzi25vSLcdDBmaPFzmjNXmgqvK8q12MtiYusfn7cfyvjGkansqWIchDwDvLjhad70sb/AK2zsIzNPY2ZuHHT38JI0jeR/To0qT435kmkeOIhXkKdopD+WcPUPvPaGck25zDwJvHErFHLZfcW16sm4sEKqRs4kMkCLbVvx8DGavkH+R3GRIZxUAj5H93+7S9D660EJVvWh6W5Zoqd3mvb2HuvIENDNvJi7sTE/AlrWljmi7+CPNF7BDDsMCe3qc18OXpjBS5a2ZYkWOSZkiz1VmCIjPIxAkJ6VEdifoKpJ6AOuh3RtbbG9MLZ2zvLbuLz2HuhBZx2TqR2q03i6uvnFIpVunVWHYPRUH7HeqWBOCNz2OR9sH+z12qsnFE8rbmuJj8RWoSLAq2YkoWkjElmaWFVl9p0hVVZVmaPzCkLR5H1DcCYihPk7/NWxoa1ZDLLIdwVWCKPs9CTsj/DvXPVPWD6cMqUXbHJ9TdEz2Iqpr7ZpWs1NG8vfgZIqUUrxqfFh5sAvfQ77IBjjY25fTttbd/Ge89semfam1MRyTdsY/Zm7KmBp07nuNVkeGSSNIFetFcgWQQ/6UyssiB4o/Jwlq1AI+VH7jQV6xvMnqS5ZivRcU8DtsGtVlWJMzygHhaVvFWYR42o5lkHyy+bTRoCQVMhVoxu8P6Xdp5LcG1+QOYc/lOSd6bW8pqOSy0rR0q1szCX362Ojb9NXdWVArBS4EUfbsVDamzod99DR0P6DQIoHXXXX7arHjjyknrO5Wk4+bar0Bs/aYyUGZFhJXlLZb9O0MsXaqqn3S6shLfh4snRJs2x6Pfz196hyr6dsnjt9bh5ExfP/I1TM7orUqeQkSvgWjaCo05rxqj4xvEJ+qm+R+R8h5E9A6DgvRu+39sby5r4nsY+zFyBit2June9qOcSYu3ezMbWI5KHYWWKH24h/oZAzRE+Puz9e41mZLMkdyKqKczRPFJK1kMntxspUBGBby7byJHSlQEbsqfENwnF/CW0+LMvubdWOv5XM7n3rZhtbh3Blp43uZFoQyV1ZYY44I0ijcxokUaKFA7BPbGQ1+tAq/Wl0n19aXQGjRo0Bo1h4upZpVnhtZW1kHaeeYTWViV1SSVnSICJEXwjVljU9FiqKXZ3LO2ZoDRo0x+/of8AfoH6ToffWsbHXHvVjPJRs1CJpYvbsBQ5CSMgf8SR4uF81+e/Fl7APYGQT0etAvQ/ppdY9W0LEliMQzJ+nlEfk6ELJ2it5If+sv5ddj9ww/bWRoEAA+ANLo0aBkn+I/u/x1ANLizl/H4nnfGQY3aE/wDnKzNzJ4ORs9ajMcc2OqY8LZApH2mVKrS/gZPyYR9gAyasDpOh/TQVaj4P59j489PewqsOyqb8RX8DbzF6Dct0Ncio0Z6M0MCCgCRLDKG/NlHy8bAj8zaRCCD0e/nrS9D+g0ugNeBFkWGcyx+x4KFT228w/Z7Jby6I66+PEddE9nvoe+k0Ap7Gjof01i3bopy1YzBPJ+qm9kNHGWWM+LN5P1/Kv49d/wDxMo/fWSp7HZ0C9D760fXwNLo0Brwu11t1J6sjyok0TRs0UrROAwIJV1IZD8/DA9j7GvfRoEXvr5P76NIx8R0v3+w0aAb4I6/9/OkhYtEjMeyygn/u0aNA/SdDRo0C6QgH7GjRoF0aNGgNGjRoDRo0aA0aNGgNGjRoMa5K8bVwjde5MEb4+x0fjWQB18DRo0C6NGjQGmSEhSQfkDv/AIaNGg4jgqa1a4V2Jdv37l61b23jbVizdtSWZ5pZa0bu7ySMzsSzMfkn76Hx0NGjRoP/2Q==" width="139" height="171" /></p> <p>e) Ta có: sđ<math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>E</mi><mi>B</mi></mrow><mo>^</mo></mover><mo> </mo><mo>=</mo><mfrac><mrow><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover><mo>-</mo><mi>s</mi><mi>d</mi><mover><mrow><mi>K</mi><mi>L</mi></mrow><mo>⏜</mo></mover></mrow><mn>2</mn></mfrac></math></p> <p> mà <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mi>s</mi><mi>d</mi><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover><mo> </mo><mo>-</mo><mo> </mo><mi>s</mi><mi>d</mi><mover><mrow><mi>K</mi><mi>L</mi></mrow><mo>⏜</mo></mover></mrow><mn>2</mn></mfrac><mo><</mo><mi>s</mi><mi>d</mi><mo> </mo><mfrac><mover><mrow><mi>A</mi><mi>B</mi></mrow><mo>⏜</mo></mover><mn>2</mn></mfrac></math></p> <p>nên <math xmlns="http://www.w3.org/1998/Math/MathML"><mover><mrow><mi>A</mi><mi>E</mi><mi>B</mi></mrow><mo>^</mo></mover><mo> </mo><mo><</mo><mo> </mo><mover><mrow><mi>A</mi><mi>C</mi><mi>B</mi></mrow><mo>^</mo></mover><mo>.</mo></math></p>
Hướng dẫn Giải Bài 89 (Trang 104, SGK Toán Hình học 9, Tập 2)
GV:
GV colearn
Xem lời giải bài tập khác cùng bài
Hướng dẫn giải Bài 88 (Trang 103 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 90 (Trang 104 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 91 (Trang 104 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 92 (Trang 104 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 93 (Trang 104 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 94 (Trang 105 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 95 (Trang 105 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 96 (Trang 105 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 97 (Trang 105 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 98 (Trang 105 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Hướng dẫn giải Bài 99 (Trang 105 SGK Toán 9 Hình học, Tập 2)
Xem lời giải
Video hướng dẫn giải bài tập
Hướng dẫn Giải Bài 89 (Trang 104, SGK Toán Hình học 9, Tập 2)
GV:
GV colearn