Hình vẽ bên dưới mô rả đoạn đường đi vào GARA Ô TÔ...
Câu hỏi: Hình vẽ bên dưới mô rả đoạn đường đi vào GARA Ô TÔ nhà cô Hiền. Đoạn đường đầu tiên có chiều rộng bằng \(x\left( m \right),\) đoạn đường thẳng vào cổng GARA có chiều rộng \(2,6(m).\) Biết kích thước xe ô tô là \(5m \times 1,9m\) (chiều dài \( \times \) chiều rộng). Để tính toán và thiết kế đường đi cho ô tô người ta coi ô tô như một khối hộp chữ nhật có kích thước chiều dài bằng \(5m,\) chiều rộng \(1,9m.\) Hỏi chiều rộng nhỏ nhất của đoạn đường đầu tiên gần nhất với giá trị nào trong các giá trị bên dưới để ô tô có thể đi vào \(G{\rm{AR}}A\) được ? (giả thiết ô tô không đi ra ngoài đường, không đi nghiêng và ô tô không bị biến dạng).![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD//gA7Q1JFQVRPUjogZ2QtanBlZyB2MS4wICh1c2luZyBJSkcgSlBFRyB2NjIpLCBxdWFsaXR5ID0gOTAK/9sAQwADAgIDAgIDAwMDBAMDBAUIBQUEBAUKBwcGCAwKDAwLCgsLDQ4SEA0OEQ4LCxAWEBETFBUVFQwPFxgWFBgSFBUU/9sAQwEDBAQFBAUJBQUJFA0LDRQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQU/8AAEQgA4wGjAwERAAIRAQMRAf/EAB8AAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKC//EALUQAAIBAwMCBAMFBQQEAAABfQECAwAEEQUSITFBBhNRYQcicRQygZGhCCNCscEVUtHwJDNicoIJChYXGBkaJSYnKCkqNDU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6g4SFhoeIiYqSk5SVlpeYmZqio6Slpqeoqaqys7S1tre4ubrCw8TFxsfIycrS09TV1tfY2drh4uPk5ebn6Onq8fLz9PX29/j5+v/EAB8BAAMBAQEBAQEBAQEAAAAAAAABAgMEBQYHCAkKC//EALURAAIBAgQEAwQHBQQEAAECdwABAgMRBAUhMQYSQVEHYXETIjKBCBRCkaGxwQkjM1LwFWJy0QoWJDThJfEXGBkaJicoKSo1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoKDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uLj5OXm5+jp6vLz9PX29/j5+v/aAAwDAQACEQMRAD8A+olGM56muNnaPVAG29AazAcqBc0ABPFACKynrnNAAUAB20ANVeRmgB7KtACbdowDgUAKYljIwck9c0ESE4WPBB/CgkR0PXHFACgDAOKAHhAz5PQUFoUIDyOKCmwZAMZoMhGhx1oNI7CFV6dKBkYQK4zznvQA5hv4PGDQZsa4JUjvQIcowPugmgBdqnJK4IoAjxuOSMe1AChTuoAVwcUAJHEApB780ARshDDGfaqiA8AnJzkirAGjJTOcUAG0KBliaAGBSMAdKAHgjPHXvQBFxu5HFACYUMxyfyoAUHAPf0oAYUz1PSgBhcduDQAzliQOpoAV48gDPIFADCvykHk+tADNuUJJwaAOe1HW7ltc/siyWKKSO3N1NPOhYKuSAAO5yOvagaIovFKx+Dm1eQw3MgVgvkkhJHBwqgn1osaFO78Wu/hSz1izijZ53jjZZHIEZYgEH6GgC94b12TXtKe9lj8lFd4w2flkVT99fY0AQ+GPESeJYrl/KFvJBO0TR7t2cdG49RQBR13U7y81Ce3sCyR6Wq3FyyuFMvBPljjnjn8qyYGlbam2paLBeWEYuPPQSRRyPs3Z9T2xQBkWHiySXTbnUL+w+xWkO75klDlyGK7R7k9KAG6Nql39uksdTLLeOpni3BeY89OO46GtNgN09V7VLZYzA7DipsB30Ywp4ya1IAklgQOKiwDiM/N+lSAhwRmktWA3GGz2rTlACpxRygKsWcGjlAcFL8Y6UuUBDFnrUgO2CT+HcRyKCJCBMdKCRdjdzkUAAxg5HSgAC5AI+Un1oGmKqMgwccdqBtibSXBoJFYls57UFJ20IAWLdMUD5h44PNArj2GRnvQSBwqjjJNADM8g4wRQAjDec9MUAAUE0ADkjjFACleBjmgBNrHjigA2MvWriAg4Y+9UAw5LYAzQArJuA9qAEKsBQA0LjdnvQA1kyvy8mgBu7IwG5FAAOpz+dACrjOTQBC67mJC0AO2hBkUANZTuBHPFADHkOOQAKAGn7uQOeoNAGPqnh6HUbqG7Ms1peIhj8+3fDFD/AAnsRQBWh8NafHb2FsjPLa2Tlkhc7kLer+p70GpWl8EWb2M1os9xHBLdC72IwAVgchRxwuRnFS2A4eFooLG5tLe5ntrWdt3lowIQZyVXPQGpuA6x8O2+lavcX1qDb+fEsbwoMR/L0bHrTuBHfeGlurm5uILuW0+1RiOcRjO8AY79DjjNTcC3a2MOmWUNrap5UEKBIwTnAA70AY1v4VRNAn0m5uJLkSuzedgAgltwx9DQAthoEsGpfbby8W7nji8iLamwIuc5I7k02wNUxgfU96ErgRNANxwTiqsB3gAQHgnPTmqATlR0x9KAHFcEMD25FFgHBQwzSsAvlgd+namABMqc0mAxYyBjJpoB4XaOppMArMAzsO6ghgvqcqTxxQJiuVA2g8etAho+YZ6EUAKCCQSCfagBXI38DigBN5XpxVWACcnBPPXIFSAY+Utn5aAFXa4B65PpQA4qCeelADWCMeM8UALtBHagBhAyOBQAAAN6inYAXDMQaVgGlSOnTNAD2Qn2FAEewk56e1XEAI2n1zVARnOQOmetADs7m+XOKAGkntQAuAXHcYoAj4jJIJoAQIAS2OtACsgI60ARsu3dnODQAcEcE/Q0AMkVscdaAGduTg+lAEbAjqOKAAnAGD+VAHmT+KNY8RfFLxB4RhlitrTT7GK6jmTO9i5OQT6UDR1ug2F1Z2KRTv5bhiCOpPvQVc0TbugObhlwcljjpWbKMzTdQt9aaQ2eoeesTlHCp90/570gH3V5HaTxRTXo3zHbEhXlvwFAEqMJnliS4VpYyNyjqM9M0ANmDxI0jzqiDrkdKAEiVjkh9yHow6fhQByWrf23/wAJJKungmEYP7wZjY9zQBznhXxBq1z8afF+i3V60thZWVvLBbYGyNm+9jjJq4genKTgf41QHbkkdRn60AKCc/dzQAMCcdqAGIdoIA5oAfgBg3b0oAUnP1zjFZtgI52gY61SARTv6HkVTAD8vvWQC8MPegBV4PFAmh+498UGYw9aAE37D0zQA5uvTmmgBlIGWGfStAAdMkc+lZvcAQ5BBUgUgAkKdu3GKAFYcHFADcH5Rjk0AKV2k5B4oADlkBAKigBp+UdM1ogGKATk0pASOrAA4DD27VAEecepx3oAVZFLBec4q4gNIY84+tUAA7e3WgBPvnnge1BA3G4ZoAarfvBke1BY9iMngEe1ADSM0AMI2nnmgAbkYHSgCPYT9KAI9pRjk/nQA0pu7UANGQuDzQAgUfjQB494UDn9pTxux/h0y1Ax+NAHruwZ560BchnBG7I3HHA9fas2aI5LSrnUtObVNUvdGaC5lZECRSKwZR8qgAeg5NIZDrWhanJ4rj1C1LgMsUYcN8kag5kBHv60AU2sNQnsZ7WLz1uP7Udp3gfa3lHJBJ9MYoAm8OadqFjDK2pS3EsTWpMhuW3BXGeB+GKANLwlFcr4dsxdFvM8skFuCRn5f0oA0mkPBCYJBBOaAPIPB5dv2i/HoYciwtB+FWgPVSHBxTsB6Ip3oSTg+tMA/jGRwe/rQAMAG4FAC5PdQBQAxkHXHFACZ2/NilZMBzplQTgVL0AjRMEkildgPQfxdqRndjsZoC7GqeeCKBrXcRgCaCrIcigpzx9aDMXAOPWgA2qSdxOfagBDweMGndgOY5wOBikA0hmXoAAetABI24D6UAIrehNAD85JA5NAATzjNNAJu+6vXmrsgHOmGbBxUvQCPeQpUgYpXADICM+vFIBqBAh55zQAhCuc5GRRcBeu7JzTuwIycnBNF2ArqEQDO4nvVolkYPlrtHrTEObG3FACRLweaCwcbKAGPyooAYpaMHtQAzHPqfSgBpQ7uTQA8jGOQaAGGMEcCgBhUqvPNAHjvhQJH+0v42Ctuc6Vanb+dDA9cY4rO7Aikbk5OAO9I0RXe5jhDZkAA5GSBQDKg1W2IXEyYHAwaCLscuo2m/IljLEYPzUGiJvOhlBOUkU9jyKAI5iMcf8A1qAZAzhELH8qm4o67nkvhOTP7RXjvJO9tOs8/SmmyJNp6HqY3VV2aHoO3bHx1NaAIzHAGKAFxkUCuLs46/hQJMTbzj+GgoRio9z6UE3AkY5qJBzCD5g2B0qQuKDhORz7UECZJ6KaAAALk4oKTH7fUYFBVxCFHrj3oMwySRxgHoRQAD5Sec56UAIx8vrwDQAuMKxxn0zQARfMuCMeooATZzwMDPQ0ACMWONoOOpoAk4Ayo5PWmlcBpXIPGKdgDbtQcFueoqwHH5z6Vm9wGMgJ5pAN8sBcUAN4J27ePWgBjxhDxQARrnOTigBNmWyQeKAFK43E8n0q4iYixk/eqiRxAI6GgCNUCkjmgq4FRjvQFxFjC5PJzQMiKnZyOc9aAESP5smgBGXv1oAh3MzBWA/CgCQPtXHc0AIcH6igDxvw4I1/aY8aEFix0m26/U0MD1o9OayAzNXJle2t45UjaVjvDdSvtQWmUbfRkuJbiKX5ljfC44yMd6AvfYkXw5ZKdrQED60AkIfDliTgwYOfXrQO5S1HQks7d5IZXUA8KTwKAuJp0N1b3YjuHDxsgZCKBmjIm6P5uue1QJHkvg5sftF+OUKHP9nWhzWiREj1lkO40h3O5PA4JyK1LJN2OnOaBMTfz70EMTcT70BFagG9TRc0BmGQQAR1ouZsQt9N1S9RAp25zxmoAcQduRwKAAH0JoATYKAHfjQA5mUgZ60AMCliDjgUAGF3Ej3xzQA7cWVdwzQApfd06CgBD1zjB9qAEJyc9frQAAbegxQABinSri7AG0k4HQ1QD8BR8rcd6LgKVG8moYDChGf0qQGuCOT19qAG4OASaAAA44xQAmwsc4Ax3xQAv1oswDHGDVoTEPA6g1RIhLE8ED2oAaAWBHei4ChSowaLgMJO7GM0rlIaGz/Dj60xjJACSaAGAcYH60ARsCCDjkUAJtByc8mgBjrwPrQB474dUp+054wAZcHR7U/qaGB640eB17VkBRaFH1WNiq70jIVz1oArFjDq3zEjzY84HcigqO5oMSMDt780FtjWICHA5oM2ZmqgzCCHAO6QH8qC0F7Ay3VswYIFJBA78UDJTjBHrUAeP+Ei8f7SfjsdAdOtCD/OtLkM9d3g9qi4rHaAEHkHFbiHHggUDuIwyKBDl6Y6mk9iluJ1b5l4rMsGIyBigzYjA9utO4hQ5OAyEmkA45TqRj0oAAQe2KAFDD7vegBQF78UAKFU8k9OlAC7+D6CgBh8sMcKfrQA5SccjigBGK9AODQAkfyEjtQA8FW9jQA0ryfmoAaGG/GP/r0APXPPB+lAAQOg4oAQElqAHnLLQAxgR1oAYVJ4LcelACqSTtxg0AOboB6UANJA61rYBo6ZoEw2qFznigkMLjI5oAVOUJrICJ3AHXNAEZOBuppjQZyM54rQoQAOc9BQAxgCcL+dAERO5yB2oAeyBUzigBm04z+lS3qJnjmgtGf2nfFy4+f+xbf/ANCNX0JPWztVcHr0rHqWZskijU0TAIZOCOvHWgCDVZFt7uzlyo+fy8t7+9ACvrVgJWT7SikHBGc0AObU7RVBadADx1oAr3Eiy30CY3AAsG7UFxEvZBHNAp5LNkY9hQUTAqwJYZNKwHkPhUrJ+0l44JyANMtAB+NWgseuiMY+7WQrHZ8sQCTiugzFcENwPlPegvlAqVbHFRcOUT14/Kk3caVgGSwU8Y5pDFU446k+tBkxFBLjPFAEjD5sCgBCoXGVxQA/yjQBGqEjIx+NAD4wC2COO9AChQhO1O/egBWUsuMDBqkrgN3bQVwKbjYBvVhUASPGBwDk0AM2N6UABUqw28nvQAOCHI60AKX2gDA/GgBdrDBB49KAEaMs25TkCgBg3kkqAc+tAEioduMmgBkkRxnPNAAAQFOMmgCQo2Mj79NK4ETEg4zmq5SbiFSwqguNAIPc0CEKk/T07Um7ANGc9ABU8wDkfKkAVIDccEnr2oAicliRg/WhbjQgBOB0ArVFD2+Ue3agCo7lSQeAfSgB8cXT19fWgB/mAHI59qjmAgkfJNJu4meN+Gnkf9p3xh93aNHtue/U1r0Ej1yYKm05xmsnuUczrty9rqsMsR+dIW6dvekBYsNGt7lYriZ2vZCNwaVs4z6DpQBoLBDbykxwxLx2UDNAEMsKyyfMkbccArQDZTn0xRllZopMcFDQXEyBPcT3sAmKlYpCoZOh4oKNwj5B24oA8g8NM8f7SPjUZZh/Zdp296tbEt2PXlkYqDWIuY7bv0roEhylenP40Gg44K5zzWbARQdnPSkAL8xJyPSgLgFIYH0oM2O296BByWzigCQg4GCBnnmgADED1oACSc8DmgAH3efzoAeFJUHORQAh4FNAM256jmqbAcAFWoAYCOMGgB24rnHNOwBt5yOtFgEK85Y80gHKM8nkUAJu3nnjHFAB0wP1oAPJCnrz60AOZVH3c/WgAcKQOaAGbQoB7CnYBGY9RVIBmM9emaogcY+cd6ADaB3IoAQFgmDipYDG7YqbAKVwOmKLAN4U0WAjOCCBTSAXylCDnmrKTGlQxK+lAyFogevY0AKy4GM9f0oYCLGByOe1Z2AjeHJ4/GkJnjPhkIv7UPjBVHzHRrb+ZrfoCPYpI1AAYZNYsZxvi62FzfwJFuSQLkbTjPPSkBd0Wa4jsI0+zmXZwpGB+dOwFkS30gUm1jQt947+lIBHa6jJLQKwbgYbmgdirLfyxxsPscxbnAXnB+tBaOX0t5ZdZXzJDsLgrHkYBwcmgZ2MkWFFNAePeG0B/aT8aplgTpdpzn3qiJHrawEKBmsSTuGwvfmugaEOA6dyaDQcxwTms2A4HdGPekTLYaqAZ+XH9aCB3mAMF28mgBB1BIIIoAf5ntQABgx54NAD8ZbHSgBhcjPHSgAVtzdMCgCQHaSO3pQAm7PagBwGTigBxTAORQBGg2scAD3oATOWPGKaATPOP1q2AAHPIyPWoYDuR0BI9qqIBx124psAOD1GazAaOpH86AHlgFIoAZnBFADuG4xkVrYBdox6UAG1S+B096CCM43HPJ9aACQE4PYe9ADOq7gOPegBAc0AIzEnrQAhfBAAFADlO4HIHHtQAxulADNwx6GgBnJboee9ADJDsb1NBSET5l3HqD2oGKx+U4wDUsTPF/DKAftSeMHx/wAwa2OK06Aj2QjcvPUVj1Gcp4gkUavArKR93J/EcVSAuaAhW3kUghPNbaCeetOWwF90VXIIP4GsxoapKg5H0zQUVNSfy9PuSTtPlnDDtQUctBCn22yMfKhFPTHXNAHTNGNox196APIPDJz+0v4yUjH/ABKLXn8atESPWqzsSdmqNjLAGtgFVQpHf60DuSFFAJJzRYLsRVwPlqGhq7YskeMYY571JdhpB3genegzZJs3ck0CE8sY60ADr8y8UAOK89aAEMeG6cUAAQ/dXvQA/wAs47fnQAixnGaAHAYbFAD3+fgUANBK/LigBCM5NNbgMXJbbjrWgD/LI6nAosApTdyBgUJAII+oBzQA149xwCR24pWAThumSPWoYCeWc5HWkA5Y/fPqKAHbcGknqAYHU5H0rYCOVT1BoIHIBjn9aAGMhZsZwvrQAjDC9c0AMVct1wKAFlj2j0NAESD5lzQA58qrYGM0ARDdt5OTQAzyywyaAHIGVcHNAEEqszZFBYQLJsIOOKAHFOMk8Hjipk9RM8Y0BCn7Ufi9dxZf7GtiDWiGewrIUHtUW1A5rxJJHFdx3DIzhQC3HuKdgLugSLcab5qg4d2IB7c1MgL3GeevrUANJwTjr2oHcpajF51hcxgZLxkc9uKC0cnZTw3F3ZrHnEIVWb1YDFAzqzgL8vP1oA8j8PtG37TPi9cEN/ZFruPYnPGKuOxk2eqHOaLFnbdB3FUQBTjJ7jgUAPDBuowBQA5XLLgKNvrSauNOwYHep5SuYXbRyslgFJJHT0zRyiDYO46UcoASD3o5WABSTipegDzGSOvFABsGQcHigBQoOcE8eooAQRlsigCWOMcmgACDsuaqwAUxzjB9KOUAK4xu700gG4QSD5sHHFUA7HOc5oAQAH3NACqApPBoAYyhmHUc0AKqIgwM496loAYcccc0uVgKWHT0o5WAh6gFSc0KOoDsbEBxjNWA14/mBxnI70E2G+UD3oEHlD1oAj2CgBQgxt6e9ADOmQQW+tADcE87eaAGnnr19KAGkACgBpOKAFoKRGAuSME+9AxNgVPx7UARSgY+XioluB4xoDlf2pfFKZ/5gdvnj/aNbLYD2Bo/U5+lZOSuByniJhHq1vkttG0hc8H5hVXA19OUeVKwG0bzxuzSauBbxxnpzU8rANqgnj5qkDP1LBsroZKkRtyOvSgpOxzFm0UJsVRMGTbnjnOO9BV0dOQpGMUDPIfDx/4ya8YAKMHSLU8/WqTsZtHrZQ57U+ZFXR2gUZ61RAMd3BGMdKAFHyA0AKpynB49KAFGBQAo5IxQBKQM9QT6elADcIByKAEjUDPGaAFCkycCoaAlC7TUgIGG454oAAAVbDUALn5eDgigBQNuec+9NIBcDBNaAG0Dn+dADCN7YNABGi7uRkigB+ADxQAY5oAYyjk7qAFA+QHvQAwg0AO2fIcnb70AMC8dcgUAKGJB9aAJjyoBoARjkewoAiyD0oIEGAM0AMYADg80ANfOMLxQA1yVIwKAFPB96AEdQeccmgBjgY96AGsG6bcj1oAYeaB3Gn5cAd6ChjkfhQAMgUZ7YqWJni2iu0X7UniVMDEmhQHdnn7xrToSerXt2bOHzHVnHTCLk1i1qWcvr17by31sZhJFsTeRs6cirQBYeIFghdY4C77wZFJwct0xTAuX3iVbMwxvbyeY/O0ZNAA3iZUQuLWRgOhJ61mwKeoeJYzbMWhkXevU4wM0gMq1vUa9tMldwIU8dMDigFudUwXLAHIoNTyHQAx/aZ8Xccf2Ra4P40EM9cp2Cx2u0NyDitCQKFnX2oAeYTvzu4oAdyARxiga3GjrnrnrQXYcqfMPSgzHBVYjsaABhnoKAFABHPFABtUHcOtDAfkKMjmiwARt7bs0WAXIXgcVkwFBBIGP0qkAhOVNWAAfIPagBFyWyegHAoQCrhFz3NACkhTk0AOCgjjpQAw5yKAE2nByO9ADgADyCBQAu1aAGOwUYNAmRgbc460CuInIagROGBAxQAY3ZoAaEBGGGRQVysbKOwGKBWGMB1AOfSgQDhSSOvWgARgR83bpQAx+TkUAM6delACfKx6YFAAGB4BJBoAh2AcDNAAR8209KCkMKLj7tAyOUZA9R0qJFxseMaQFX9qbxAzKS50GHH/fRrZGb3PXypB+9zms+o+h5t418JHVtaSGa+eC1uIXLBMhhgg5zTA0PDcEM9kLh1Dlp1RG9dvGc1MgOtkUNcIQATzz1qbgBhRwR5agjpgUgMzxBZJc6XdRsow0Z4x+X0oA5jR7YJNZTFgfO+UxjkKVXr+NAHVttKY6HHagpPueR6GXH7SnirAyq6Rbc/jQVoz1sLwK0sM7SFQAQwJz6UzIfsAxzwKAHnkcUAJscjBxQNbiopX3oNA+bPGKDNiqnz88elAhqg5IPGKAFAzQA4jNAC7dyBu+elADuvUUAAGM96zYCqwX+HNFwFPPRRiqTAAw4BH5VQDmjwaAIypdDxQAbTkcZoAlX5RwKAEcgdRQAzIHNADi+VzjFADDjHHFAriFDt5FBJC0RPc0AKUZIuOfU0APUNtH9KAEQkOd1AEhzQXcaS3PAz2oJbuMYEjOd3uaBChxt5yx9hQA1ou9ACeUaAGMu3tzQAzOetADSvJIGKAGEnnFAAw6Z64oAay4XNA7kTLu6moluaRPFtJLf8NV6/gFgNAh6/7xrXoZvc9fbj3+lZt6lHMeK4ka7tXd0iYo8as7YPOKXMBGtneaZY20UKW8yLIpHz4BH+NJu4DLHxZLfazcWMWmSmS2GWbICt9M9aQGkL++CArpzbiTkGQDFAFae61SX5P7PjYNnLNLwB+VAGNZ2stpqNvBJtBDlgqdBkUAdGV29aOg0eS6DOp/aW8Vx7RvGkWuc8g81MdWWj1hl5PNbkXO6HC8HFAhM7yBjgd6B2Y44WgLMKBrQMZ46Y5+tBV0IDlgR070rozY8sFdcmncBzkBhgcmgAIA6ildAKEGM9MUXQCE4xj8qLoB2d3Si6AVsk42moYBsORzSsANkE85xTSdwEGBgnPNaAStz0oARSVXgUALknrj8KAEyGGM4oANq42k5xQAxo1JwDQAbCvA5oFcTaRzjigkGP5UANyD6UAI6+/HtQA4ABRg5oAYykk8UASQkcBufYUCYr4D4A6UbjRE67SDnr29KAHcZwv6UANbJB45oAaxwxHegBOCT3NADZV3KO1A7EeCMD1oEMZOPegdhqqS/PpQIQjk45oAjdcA45JFS9zSJ4rprY/av1oZ+94fi4B4+8a06EPc9hb/AGevtWHUozNX0eDVYAJkD7TkEjOPpTsBg33h24hMIivdkQkGBt6f40rAUrfwRfWepXV0mo7vOBXO5tw5/l7UAXk0LVbdywvfN9NzmgB/9lagrnN6fm4K5OMUARWWg+TqRvJpmllVSgJY4574oA02Jf8Alih7DR5VoVjAP2jfFVw1wouP7Jt0FvtOWXP3yenXilBFXPVMg962uRY7leFJbpmgaFJAGQMUGghOSOOPUUABBZSRyPU0CkKPmC4oMxysoRhxWbQCkcbiKpIBWBGSwz+NUAJErjcGOKzsA4gDpSAVhhuVxx2NACrjr+lACh8n3oAd71a0AYU3Hr15qgFRRwD2NADmILccUAGGyOOKdgAggkYpAKNpz7UANx82aAFYgjkdPSgBpbC5oIED568UAIUPpQAwd80AKQfSgBvSgADdaAFU7CvrQ0A8nLc8D1NC0AjfoM+tACnCsCOwoARQZCT/AA0ANOMjjp0oARhzkcUDuIwyKCiLywrMxJyKCWN6e9A0wxg7vagY141HIzQTchlPyHsPWpZcTxTTYyv7VurOOd3h+P8A9DNX0JZ7Irrx8pJrFjI3JyQV4rRAV5oElTDruAIIHpSkA4jyxgDcOuTUAQyHJ7jFAFd5oWZV8xfMz0BoAayAdKAGOi7eetD2A8d0glf2nPEp5x/YluMH/eqoAet0nuB3Rj3j5jge1aFdAxtGM5Gc4oFc8v8AF+n/ABen1++k8Mav4eg0ZiDbQX0JMo45yfrQF2Ya2vx/Vf8Aj+8JyHpnYwoYXFKfH5EwG8IyAcA/OM0CCCb4/ox8yw8JsmMDErjJpMCWfV/j6qLs8OeF5SvBAum5pgVrrxf8c9PCNdeE/DADuEUG+ZSSRwKGBMni347Lnf4D0Flz/DqBFFkTZj18d/G1JNrfDbSpFx/DqeKVkUPX4gfGeONml+F9ixB4CamAR+dFkAz/AIWd8X1y7fCaMj0XUlosgA/Fr4qxKWb4Pzs/X5NQQiqSQEifGH4lxr+++D9+c8/JfpQ0gCH42/EAxlpPg7qwXk/LeITS2Ajf49eNEQF/g74gJ4ACzIQB60AO/wCGg/FMYYt8IfE3HOVKEVVwEX9onxA6F5PhR4oVO/ypkfhRdAIv7St/Avz/AAw8WnBxxbA4p3QEi/tLSCMl/ht4vX2+yA5qWSxT+1BHDtWb4f8Ai9Mj/nwzikNDW/ap0wfK/gvxbGw67tNagYjftX6GibZPCniyM9s6W/P60ECt+1h4WTHm6B4phPodJegCWP8Aa18IOCP7N8RKR1/4lMmKAG/8NXeCy/8Ax768vqG0qX/CgBW/a38AIrea2sRY7HTJef0oASP9rf4dyjcLjU1Udd2nSj+lADl/a2+Grg41O9yv96wlGP0oAVf2tfheeX194z6NaSA/+g1pZAXI/wBqn4XS5/4qRR3O63kGP0qWBIn7TfwxdQT4rt8f7Ubj+lSAT/tPfC5GA/4S+2C45+Rz/SgBf+Gm/hekO4+MbIL6Hdn/ANBoAlT9pP4YyAMPGOnYYdGLDH6UAOT9on4abj/xWemSEcYEh/woAk/4X/8ADsgH/hMtJAPrPz/KgBF+PPw8lkIXxrpGf9q4Az+lA2Wo/jL4FlG5fF+jY/6+1oEKPi94HDq3/CXaOOwP2tSM0AOPxc8EuMjxXpDD1F2g/rQAn/CzfCMq/J4o0hvT/TE/xotcpHnPhvWbPWf2oNXmsbmG/iOgRKJrdw6D5jxkHFDGe0vkNwBx2rICJ1JOa0WwETM6luBg8UpbAUZ9SSPMcIM03Xy15/P0qAKktvdXUO++nWCP/nnEcEfU0AZF3p7XSxyaejQwJndIfvMR6ZqkgNDTdQE6iORgLgDlSearl0AtSjcRismB5DozkftOeI1zj/iSW/Xp96tKexaPWvLFS9wsdyrYBC81oACMMcnt2oIGkbyQF49KAHqoAwF5oAaF5wB8tADlG4Hbzjv6UAKOPrQBy/i/w5PrM9pO0yx26MEjjI5DnPzGgDodOhlSzjSaRZp1XDyKMbj9Kmxo2WhGRWbIY4J6miLEOT0Oa2Afkj/9dSAwli3BP51QAXOT8zfQGgBUc4AEjKfr1oAkLyg/eYDvzSauBGXfeBvc/jSsAec5xh2HqM0rAPEjqfvuAKpCYkksj9XLfpTBBvLH5mI7AACp6jFBOMEknPXAqiA2qwIIDfVRmgCqdinGxdp/2B/hQNCPEm4N5UfrzGP8KB2Bra3cjNvASeOYlP8ASgLCNY246W1uM/8ATFf8KCSFdKscf8eVsMdxAnP6UAQyaDpbsrnSrF3PdrZD/SgBjeGNGkJ8zR9PYnrm1T/CgBg8I6CVJ/sTTTxgD7In+FAEB8E+GyMHw7pjY5P+ip1/KgBkngHwtMdz+GtJYnqTZp/hQAknw/8ACpBDeGtIOR/z5p/hQBTl+GPg9mZv+EW0gk9f9DX/AAoAhm+FPgmQhn8I6OW9TaLQBA/wf8CzSFj4Q0dif+nVaAKr/BTwA7HPg7SPxtRQAxvgZ8PCcDwbpCjv/o45oAqT/s+fDecgv4L0lgDxiHFAEU37OXwykJ3+CtLPHXyzz+RovYs3/Cvw68MeBi40DRrbTN67GaFfmKdlzUN3A6FgBxj8TUgUr67itULSsF9AR1PpWi2AzBc3Gp3AiULBCw+Ybv3h/DtSlsBKYrXR4gVU5PAxyz1AESwyXRMl1GETd8kQPb1PvQBOQFG1VAx0A6U7gYOsW7WV1HexRAKpw69/rVc2gGkkwlhRl6kZrNgeR6aqt+0/r4J2s2hQFfwataZpHY9bwD06VFhnbxny+Cp5rQyHlWPU/lQAqHkgHn2oAdtOzPegBoOwE+tABCrE9gfagCSRD2xmgCpqHW1DAbTMoHf1oAuEMhO1RQG4oLEZIwaTiAYbZng80uWwClDgc1QCY37h3oAk27QMsBQAAE8Lg++KAAYHUc+tADW3A9QaAF7dKAGNiLc7cIq7ifQUAEE63UavGco43KfUUAPAxwetTIBCvJ9alALjBrQgU/cPX8KAI/KJ7A0DQmxiwBGBQUDRHGBigAAZ157UAATAPrQQMC5wB16cdKAEEbY+93780AOZDjIHFADdpQ9QaAEyc4AzQAhVj1GKCwK+tAEMxJ4oIBIztHQGgBBEpXkkfWgCMjEi4OR04oAV48Drigsa2WUAYA/nUyAgldYlJc7R/eNQBhX/AIj8th9nVW7B2HX3A/rQBiWMd5q+peb9oEkLJ9xl5T/az/hWi2A2JtCt/JXaGhuBwJQTuzSkBDYEWd60d+266PCSMeCOwFQBqMc5+Xj2oAh+6CQMfWgCvNEJY5EYFlYfdoAyNHmYvLG4wEPC7uQKb2A8605GP7TmvFQSBoUAyR/t04aGkdj1emM7VeTzwaoyHkEEEetAAe+KAF/hBxn3oGtxyhWJyORQaCoCFJXtQZsQLu5xzQIr3y4a1O3OJQf0NAF4KGG4nBNACCPg85yaAFKgcDpmgB7Hd0/KgBI/lJB4HtWTiwAnKmqjoAsTY45P0qwINQuxYWc1wVLiNd+0dT9KAMK21DVrtrh1iggt0ztJXduOOv0FAFePxLKu0y6hbp2yYG2k+tAmc7carrMPiG4iidrrT5o2dbhEzGCR05bIxQSb2m63fiwiiVk3LGOqBcUAXBqGog7mkhfI4C4OPaokUgtPENxd3EkKOoZB8/mrgZ9uakY86lqDlVLRhcnLZByPzrW4Ek+tz2yZdogg/iAyT7YBoIIl8QXM0hjjUIOolkXCt6gY5/OgaJob28kYJF5Mk/UpISMj1FBRc2X7HJ+zr6jk/lQSyKQ6nEMrHbygjhclTQIh/tLUYi/2jTwUC5/cSbiPwNAFqwv4r+LcgZGXqrjDD60AXm6UARoCE3M2fagBwA5J70AN2BTuFBY3hic0CuRsy7toyaCRvlqTyOaAEAw3PSgBdq+lJlIa0YLcDB9azGNkJAwTkUEGRqmvWmlxNufLAEn/AGR70FIw57qbUmHmSuqt9xFXl/8AdH+NAy4nh8XSIJ8xxZBMPVm/3m/oKAG3UR0a582P5rN8K0argp6EVoiDSR1lAb76nnilIaK2pWaXVs2zakq8o2M4PrUFFfTrl7q0V3XaR8pz60AR3N/BbLtdi0h6InLUrAVhLd3UeX/0JefmYBmx9O1CjqBk6XYFdTuJYTut8/LMTnzGPUfQVutgPP8AS2K/tP8AiBCxx/YVvjHT71TD4maLQ9arK47nbeXySSDWxkO47DFAAoJDgflQBk6z4qsvDckK3yzJHKwRZhGTGWPRcjuegB70ATaxrK6fb2Xlrm5vZVhhjcbTuIJ+b6AEn6Ggq5Vn8b6PaT3UD3MvnWzvHKEhYjeoywB7kDnHpQTctPrwivNLwElsdSXEVwrc7yNy5HoR+tAGjfDbLbo3aTIP50ATMcYx60APHSgBEIbtQBIYypyeD6igBMYGTQApGMe9ADMtsIVihPcDPPrQBi+JbmS00a4LzbR8qlgmScnFAHPQ+Lra30MIl8JLiUtGrrCfvE0AdZHp7NaRCUQSDYqn93046YoAzNV8MxPaXDrFbjap+UKRkYoFYf4UtobvS2WSFXMchiIcZwRigdjYk0u13rutoue+2k1cLCvplnsP+ixdc/dqbAR/2LYM242sec84FWBHcaZbRW8oito0facNt6cdqACwhtRYxNBEqqeRkc+/NADNZ3QwpdRJumh5UZ4I7gmgBbc6lImWaBUcZVlyciglkf2TUGnRpb5VTP8Aq0i/qaBErWRLnfcy7SeQOM0AZmhyPFqNxaSIVKEgN13jsSaAOg+tACEfp0oAVm34X0oARVY57D3oLITh2ZVJJoIDyiox39aAAqQOeaAG4BGaAI5G2KTnA9TQBmTa9DazbJZI/LI+Qg8596i1wMnUNZm1CBnhf7PbqwBJyM/4/hT5Sxkfh1b1Srws0T8mV/vN9B2FS1YDbtrGC0bbHGFA46ZNICZuTx+tAFaZd3G0HIwfetFsBlWRFncvbM4AJzGG4JHtSkBoO2EGB/8AXqAMCKBrq9ukM7CFGw0SDA/OgCxttrI7UAWT0HLH607gRNZSXshMxKxL0hBxn3NUmBMVESBQoVB0AqeYaPI9NdR+03rwIyToMB/8fqqXxMLnrWBWdgudt5YPPSthBsHqcjpQAJ1IPfvQBla94WtfEluLe9lka2zuWJW2gOOjj3B5B9aADW9CmvLPTDBKXu7CdJ4zN1kwCrBj6kE80AQHwRbSyyzLdTxyyTy3LEEHDSJsYdOwoAkj8OtHPoUG9msdJ/e73I3SuBtUY/U0Aad+w+02Qy2DP1/A9aANDys8+lABnnGMUAA/djI4oAcn7wcmgBSgPQ9OoNAARwKAEABBB+UfTrQBi+KoIW0pvMBK+bHkA9fmoA5+bQ9NfwRBL5KkmZfmI5z5nrQB2q2sWWZcknjIY8UAUdZtYv7JvAzSYMRUnccc0AQ+EYxFpTRj5SHOTnOTxQBtFs47470AGPlyTn2NABgDBxgntQBDcE/Z5FXklDgGgCpoC+Zo1uxbcenTvmgCxcINrL1BByPwoAj08eXYQKCTheKCC0yA9e/agBhQbvU+9AHP2UoTxPdoqkoRkueh4FAHQYB53HJ7UAGAeCcfSgBoIDE/w+9ADNxY5BOKAHKAhoAJDnH9KAGMeRz+dAFeSZIlZ3YIo/iY0Dsc/qurrfWssIdbe3cEfa5Dtyf9kd6BHI2Gl3dmLiOe9N3CcGNgnzY9WY8c+goA6Tw3dxXNw6yopmi/1ZJyCPYGgq50hcEeh71Eh3BuQSOvrUgRN900AV5GySM4x3xVJgYeuiO3mtLxAsssDfdZgMg9cU27oClP4uE05t4BFDIBljOCcfXHSoAisIry+SWSOQ2wkcmS4YfM30HagDXsdMg08AoC7n70jnLGgaRK6jcxGQTQFiFuR9KTBLU8i08g/tNa78pJGgwfN/wOtaegSR6wq/KOBUPczO4HNaFhjJxQAInHXoc0ASsoYE4z7UAKpG4DaVGMgk0AIevPUdMUASBM7SaAKl42b2zGAQZen/ATQBeDY3A96AEKtQA0sd+McetADmAVuRn6UALt7kYHvQA/YWGQRQA3ZQBjeLYXfSTtUnbKjcezUAZ0UMb+CBvBijjG/DcYw+c0AdOsu+BSvQqG49wKAK2uFV0S9c4G2JiQT1GOaAMvwOrDRzhw6ySF1I5IBxwaAN5gFbBPWgBWHIAGR1oACD94/QUAVNSkWCwuJDksI2CrnGTjigCPSIng0y1jKYcINwJ5BoAZrl4um6XPcSOU42Bh6k4H6mggZY31vDDHElzG5VQCd2MmgDQLoMFSHJHOCDQAFcnHUd8CgDmtIulu/El/5aFfLJVmPRsHHFAHSMSCDtwKAEXGzJ65oAQ5fgkAdOe9ABCgKkcdaAHSRkngUARbWGfloAY2Sh+Xkc8/yoA4tUk1zXZY7ibbFglUHRcdeKCkNtIbW+vbm3WEX1xC42bz8ir2NAWOhtdMiiiAuQCx6Ig+Qe1BJi6lbNYasLlFEcROVyOQe4/KgDdtrmO+t1ljbcD/AJxUSKRN91QTUjK1zcRWsTPNIsaKCxZjjAoA5278Rm7H+jkwQMQBO45cf7Kn+dAGJBYXWo3LG3ieMI2Hmlbc7fXsPoKAOh07w/b2Q3SKJZv7xHA+goA0TtUcLwOOaAImfcaDRDH6H6UDKshxR0DqeRaQu79pzXyc5/sO3H/j1OLImz1zAHaqsZHc7DGp569KosRBnr1oAUR/NxQAoVl78UAKRuHXAFACEZGAc/WgCUBjGAeD60AUbrDX1kTnPmn6fdNAGgRt6kEntWd2AuRjBbGKLsBp6DuBTTYEnl7setWApA6elACBQOlAAF4IBpsClrlrPd6Tcww/NIy/KPUgg4/SsrsDlbLUbs6Ve6de6dPbruZFcoWJDdDjFWtUAzz7yOOOO41Oe3gjVUDRwNuOPXimBnazcqGnRHmu4Uj/ANbO7LGxPUFQP196ALenXq21nGbe9ksYgCTDEo28+560AWX1J0jDf2rcnI5JCk/hQBWtNX1J7m4SbVnSMEeV5YQsQRzn0xQJlx9SlgAV9YuTkcN5SH8etArlWTWrhrWWJ79rrcMYmiVTnsQQeKAuWtM8Q3scrQSFP3aqfMnICn2DDqfqBQNE0ms2N1qML3d5axWkQJEbTqd7n+gFA9DTlOk3KgbrRwcgcjms22Kxn3Fl4f2KZLlIAp+QrcbMEfjVILEkuoWllaySW+oTPsQsFjO8njgVQWDwclxNaNdTwvCXwEEibXI7kj3NBJ0P3OTyD2oAhchwB05oAeQAAMg4oASMbgec4oAeeg65oAazYXrQBSuZxAvAaVz91FHegDh/Fxu9EcaiYgVk5EURxlx0DH3qL6gVdOu9VmuI9cdY7fTmVUaKNPmQHqQO5BrXoB6CiKI0y27vuPf3qQIr6zW7t5Is53qRn0NAHLaVdvo+p/YZyuG5+jf4VEikXtQ8RKT5dkvmEE7534jQD1Pc/SpGczqtrJrZiAaS4nR927+H8F9PrQBsWHh6RlSS/fzJAoG1ew7An/CgDZSERooVQqjsKAGsScZoAjYnB9aAIsHPSguI08k96CitMBzxQtjO7PH9IJH7T3iId/7Ct8f99U6C5pO5Vr7nrW40tR8qO8Y7+3frmtTMDKFdQQRjv60ASAAZbNAA5Ujrz1oAaG3fQcmgBy4kGF/WgCQqAVBI49DQBxviPxr/AGPq32eWwlLQkPHtdcTZ4GPSgDrLSUz20UksZilZQzRk5Kk9qjlYFiPDvkijlYCKRyOuKpIB5YBlJOeO1MAY78HNAAWAoAAcZYUMBRnZk9KiwC5wMA4B7U9tAGSPt4GPwFO4D2RXQAqGUjDA85pgRixj2covtkdKAGtaRbcGJCfXbQAn2K23kNBGWH+wKAIXs7Yr81tGT6letArCLYWzNn7JHx/s0rhYUWNu6sPs8Y+q5pXCwCxtQdogifPXMYxVDEk0qy+8LSI45+4OKloVyB9IsFdGWzh3DPVAc5pody0kEUJ3LGgbGMAYpgPdgqgcDPYUEEe4swoAXCnrx6UAKyBVHFADU+U9OtADnAx1NADQuFz1+tADBtyTgZ/lQBl6ppCapaTQTtuDAlcjO1uxqGtQOa8O3Pky3GmX8aiNxj5v7/Qj6Ec1otANTTp5tKlWwvHXYT/o8h6MP7ufXFICzq+sxaWhDIZZjykK9WoA46+u7m41FzPCWu8AgYwqL12juTj0pNDRp2+hXWprF9oYW9sPupt+fH9Kiw7nQW9jDaR4jRV7HHU+5pDJCBk8Z+tAEZDKTxgZoAil46UAQOcA/SgCLJJ5oLiI4oKZXY5B9amOrMjx7R8f8NP+IuP+YHbj/wAeq6cuRs0R678nbNOwzi49O+Ph351nwo/pm3YVZkBsP2gRHkX/AIRk2kY/dMB+NADmj/aBUk7vB5x2G7mgB0Nx+0B5oDW3g8oOuHOTT0AJr/8AaBwTFpfhKRO5ExFIB1tq3x8RW8zQvCrMemLkgUATDXvjzHG4bwz4WkAPBS7JJoAzr+5+MOoXa3V74E8P3F1BzA6X+BuB6NntQBb/AOEy+OisQ3w/0Q4AYsmocMaAJF8c/HBN2fhzo7tngrqOAB70AWB49+MqKd3w302U7cr5Wo/eoAYvxG+L6bS3wphY9WC6gBx9TQA4fE/4uIPm+E0ZHTK6gOKAEn+KnxXjdUHwjaXjkx36kD60ARN8YfinHHg/By6cjqUvVp3Afd/Gb4kWkUIHwjvLhmVXbyrsEDI6fUUgHD43/EERq8nwb1dVYcbblSR9RWcr3AgT46+OGlZX+D+tcAt8sy9vrTSAkg+PnjB5FQ/CLX8McA7161aAbc/tDeKopCq/CLxIcD5juXA/xouAo/aN14RxtL8J/E6iTJGwKcfX0oAiP7S+pRMd3ws8Wbx38kEUAMl/ajlCJv8Aht4tR88j7KDRoBL/AMNPYDH/AIV34uXj/nzrNjuEX7Udoi/N4D8Yhj1H2DOKaQiE/tV6ZC4aXwV4tTd2On9KsCcftV6EoJ/4RPxYY+5GmtQQMT9rHwxOxH/CN+K4RnktpbnH6UARR/td+EVDM+jeJIlU4+fTHz+WKAJl/aw8IszsuleIyFXcT/ZUnA/KgCVP2qvBj2b3Twa3Eqts2PpkgYnr0xQBWH7X3w/OAV1pTnB3aZJx+lAEp/a6+HckojNxq68Z50yT8+lAEkf7XHw3Od1/qKjsTp0v+FAE3/DV/wANiQp1W9VWBILafKO/0oARP2q/hlLuzr80aocHfZyDPH0oAVP2qvhe65XxJsHdmtpOP0oAZF+1R8L3k2f8JRGPc28n+FAGLrf7RPwwupGuYvF0ENycAloX5APXGOtAEt1+0h8MtY0pYbzxZZmeM5XylYYPZhxx70kBTs/j18Phc5bxtp/nnh7iUlsDttGKdwNnTPjp8LLJtx8bWF3ckYe5kc7j/hRcDUj+P/w2XeP+E00rJ5O6apbGh0fx8+HE65TxnpB9vtAqB2Hf8Lq8BSSMo8YaQG27gDdL0oGSH4w+BmUEeL9H64x9sSmtWA5vij4OkXI8V6OR/wBfif402gFHxA8LSqHj8SaUw9rtP8akB6+NPD82NuvaYfpdp/jQWmO/4SfRpCANYsD9LlP8aCtCNtb00sdup2bA9hOn+NVBJGR5b4fuYLj9p7xOiSpKV0K3JMbBgPm4zipktbmiPYNoqxncRIu1mxz61RkO3Hb1oAdF82c81mwGfdUMODnrVIBUAbIPIyKoBWHygdvSgB0fCjFAAe9ADwgYrkZoAdGo3kY4oAfgbA3f1oAXr+dADD/qxQAkvLkdsUAOjAAXHH0oAEYjjPGaAH723feP50uoFeWRt4+Y9fWmBM5O1eT09aTARHYA4Y/nWYDvMbH3jyD3oAjSR1PDEfjQAiSPtPzHoe9AA0r/ADfMenrVoBrSv5R+Y/nVAMgkZm2liR6UEEzuVBwcUANc7SuOM0AV5W3DcQCfUgUAGdqDAA4A6CgB8sEWz/VJyOflHrQBWFtBJs3W8J+sS/4UASPaW+R/o0HT/nkv+FAFaSwtPL/49Lft/wAsV/woAcuk2EjqzWNqxA4JhU/0oAT+xNNnQ+Zp1m3Xrbp/hQBHN4e0ny1P9lWHX/n1j/woArx+E9Ey8v8AY9h5gB+b7Mmf5UAQN4R0KaZmfRdOZsdTaR/4UmBCnw98LqZQPDulgOfm/wBDj5/Soe4DE+HfhZWUDw5pQGOn2OP/AApAVJfhh4Qd/m8MaSc/9OUf+FNART/CnwY86hvCukEY/wCfKP8AwpFIhk+C3gORZN3hDRzz/wA+af4UDK1x8C/h9OI2k8H6QzBcZNstAFW4/Z++HBjB/wCEM0jr/wA+4poDF1X9nD4ZG4H/ABRel/hGR/Wn1AoXf7NfwxUrjwbpw+gb/wCKqQKeq/s2fDJY58eD7Ac9i/8A8VQBzv8Awzh8OPLnP/CLwDaDjE83H/j9A+hzV5+z74Aiuhs8PIvHa6n/APi6BHpfwV8AeH/B+m3k2kaZFZzy3TxSTBmeRkA4UsxJwPTNDLjselVZR//Z)
A \(x = 3,7\left( m \right)\)
B \(x = 3,55\left( m \right)\)
C \(x = 4,27\left( m \right)\)
D \(x = 2,6\left( m \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Chuyên Lương Văn Tụy - Ninh Bình - Lần 1 - Năm 2019 - Có lời giải chi tiết