Dây truyền đỡ trên cầu treo có dạng Parabol ACB nh...
Câu hỏi: Dây truyền đỡ trên cầu treo có dạng Parabol ACB như hình vẽ. Đầu, cuối của dây được gắn vào các điểm A, B trên mỗi trục AA' và BB' với độ cao 30m. Chiều dài đoạn A'B' trên nền cầu bằng 200m. Độ cao ngắn nhất của dây truyền trên cầu là OC = 5cm. Gọi Q', P', H', O, I', J', K là các điểm chia đoạn A'B' thành các phần bằng nhau. Các thanh thẳng đứng nối nền cầu với đáy dây truyền: QQ', PP', HH', OC, II', JJ', KK' gọi là các dây cáp treo. Tính tổng độ dài của các dây cáp treo?![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXwAAAB6CAYAAAC8yehjAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAe8ElEQVR4nO2db2xTZ5b/v550wMOUjltaCAimzkKow9CpgW2bOKzigH4Qp8zGme7SRLur4Dd2op1VnBedEqlSgtTdMFONcv1mM4l2laQdNSW/dmIE2IEZGlsFJ6VFCQtDAvYWUzrEdMvELS0YttGzLxwHx7ETx77/bJ+P5Be5se8598/zvc89z3nOo2CMMRAEQRBZz/ekdoAgCIIQBxJ8giCIHIEEnyAIIkcgwV8Ep0UBhSLmU2qDT2rHCIJIEidsNmqxAAn+ohg6GbycDjA7wBgDYw6YPVYUWpxSu0YQxKL4YCutRL/UbsgEEvxF8eFEvwdmo2HmbwOMZkkdIggiSXy2Olg9wNbNm6R2RRaQ4C+G7wT6PWZE9N5nK0Vllw7cq4aFf0cQhLT4bHgTr4PTSe2IfHhEagfkju9EPzzwoFLRBQDQcV4wRr0FgpA3TljqgFfPAm9addhSKLU/8oB6+AsyE85xsHD83ssB1kKU0gAQQcgap8UO49lGbPJdxSVsBUV0wpDgL0RMOAebGvG6GfBY3wQN2RKEPAmHXbtQqVBAUWiFR2qHZAQJ/gL4TvTDYzbiYbTeh6uXAOi2gN4QCUKG+Gx4E70zGXUMzGGm9hoFxfATMhPOef2h3DsthbB6ALOjEfSGSBAyw2dDaR3Qe/Zh6/RdvQRgi3Q+yQwFFU+Lg9MCRWVXnH/owHnPopHUniBkhA+20nBn7GEbjd4GAGY4WCdyPbeOBJ8gCCJHoBj+AoRC03jttY/wzDNH8Otfj0ntDkEQS2RiIoienisIhaaldkUWkOAvQF3dEHp7vdDr1+E3v7mIX/zijNQuEQSRJIcPj6G6+hTc7gC2bXsfgcBdqV2SHArpLMC6db/DO+/sgl6/Dna7H7/4xVl8/vk/SO0WQRCLEApNo6ioH8PDVcjPX4HW1vMAgNbWHRJ7Ji3Uw1+AJ59UIhh8AAAIBu/j6adXSuwRQRDJoFTm4Ztv/nf272DwAVSqZRJ6JA8oLXMBfvnL5/CP/ziEH//4UUxNhfDTn65CKDQNpTJPatcIgliAwcEb2LTpMRQV/X+sX78Ct2/fx6ef1krtluRQDz8BodA0fvOb/8Inn1RjfPwvmJz8JzQ1PYva2tM0AEQQMmZw8AY6O8cxNPQzBIP38fbbu1BXtxkcd1Fq1ySHevgJaGg4g8bGrdBoVAAUAICKig0AgNra0+jr2009fYKQGRGxj26fWu0qaDQqGAxO6PVrUVy8RmIvpYN6+HHo6bkCADhw4Jl5/6uo2ACLpYh6+gQhM+KJfQSlMg/d3WVoaDgzOy6Xi5Dgx+D338GvfnUBHR07E36HRJ8g5MVCYh9BrV6JlpYdMJlc4jonI0jwowiFpmEyudHdXbZouIZEnyDkQTJiH8FoVEOlWj77Fp9rkOBH0dx8DlVVTycd4yPRJwhpWYrYR+jo2Amb7RImJoICeyc/SPBnGBy8gYmJIKzWZ5f0u4joGwzOnI4NEoTY2O3+JYs9EI7n9/XtzsmOGgk+gEDgLpqbz6G7uyyl31dUbEBb2/Oorj4Fv/8Oz94RBBFLT88V9PZeTTlbTqNRwWIpQlPTsADeyRcSfAC1tR+gvb0E+fkrUt5HcfEatLeXwGRyY2zsNo/eIVyuWaF4+LHQeluEvHFaou5XRSlsPoTr1c9us6S8alxr63m43QEMDOxJKzW6vn4LAoG7sNv9Ke8j08h5wW9tPY+ysrXQ69elvS+tdhW6u8vQ1DSMkZFbPHjng61UAcUbW+CNrODDHDB3VdK6uoSsMXQyOMwAdBy8bGYNiU2bsRVmOBgDS7E2fUNDuIBhqm/jsXR363Ho0PnceTNnOczwcIDp9cfYvXvfLfg9oHNJ+52aus/0+mPM6fwsHfeYwwwGHce8Mdu9nC7udoKQD17G6cDMjvBfDjMYYGaOFPd27953rKbmj6yj409L+l0ybTdZHcgGcraHHww+QEPDmaRSMJeKSrUMTqcBNtul1NO/nBZUdunA9SZYTtFzGd50nCQIIfGdQL/HDKMh/JZqN6beqw8GH6C29jSqqtSor+d/ucLi4jUoK1uLw4ezf82LnBV8k8mFlpYdUKuFqYCpVObB6TTA7Q6kcCP5YHujCzC/Hnc5Re9lDy3MTMga34l+eNCFSkUd0MvQmeLagoHAXVRXn4LFUoSamo38OhlFa+sOuN2TcLluCmZDDuSk4Pf0XIFKtRxGo1pwW93dZfjqqwdLzAbw4rIHMBvjtRIfrl4CdPtfooXUCZniw4n+yGKyW7E5xRvV77+D6uo/oL29ZLaOlZD09e1CU9NwVi+UknOCPzERhM12acHSCXzT1vYCnn76UVRXn0ou79d3FZegw5Z4XXjnm7B6dNj/Esk9IVN8J9Dv0YHzMjjMXahMISNnZOQWqqtPoa9vF7TaVYK4GUt+/gq0tb0Ak8ktij0pyCnBD4WmJat0abU+i7q6zSgvP55kRoAHl2OD9D4bSiu7oON644Z6CEIO+E70w6Pbj5c2RbJ1lib6v/3tZTQ3f4yhoZ8JFnJNREXFBmg0quwtpSz1qLGY1Nd/uORRfsaWnqWzEKOjXzKt9j02PBxY8HvzMnS8HNMBDOZU8xwIQgzC2Tk6zjtvWzJZOvX1H7L6+g95y5hJpe3eu/cd0+uPLdpGM5GcEfyBgWvMaDyZ0m/5FHzGHqZtLvzwiTSSyEfHOMrDJOSMwxx1vz4U/XBKZtQnTqcluTaxdFJtu9eufc202vfY1NR9Xv2RmpxYxDw8+HMKQ0M/S2ldS4WiC4yZefUpFJqeHchNOJ7gc8IJAwwUviGymImJIGprT6O9vYSXCZDRpNN2e3quwO0O8DbJSw7kRAy/tvYDdHTslNUixkplHjo6duK5555Aefnx+YXXnBYoCitRWRhbSsEJS6kNNM+WyAbsdj9MJjcGBvbwLvbpElkAKZtKKWe94Le2nsfevetlu6xZff0WtLRsR3n5sYflWn02lNqNYIzBy+mArsqouiR2GM8mmIyVJnPrn8TUQSEInjl8eAy9vVfhdBpEH5xNlqwrpSxxSElQhob+zPT6Y2nvh+8YfjwiMcPu7gnBbS1E7GBxovIOBJEqU1P3WUWFgx08+JHgtvhou6OjX7LiYntWlF7I2h5+IHAXTU3D6OvbJbUrSaFWr8TwsBFudwB/+7eD+Pu//wMKCvrw299eFtGL+ZO6DEYz4OnHCerlEylit/tRVNSP8vLj+I//mEBJiR2NjVvR1vaC1K4lhVa7Cq+88ldobj4ntStpk7WC39BwBi0tO9IqeSw2kYWWP/vsW5SW5mNoaB+OHPlUvPKtMxNmoid1+a5eQjqzJYncxu+/g4aGMxgY2IOWlu04ePAcBgcNosyc5ROr9Vn4/XcyvpRyVgo+x12EWr1SlNIJfBMKTeP69Tuor98CtXolXnnlr3Dy5Oei2I6eMAMAcFpQaPVAx72aUtErgnC5bmLPnvXQaFTQ69ehsPBHmJzMzNIF2VBKOesEf2TkFo4evZ4xr4uxKJV50OvX4dCh87Db/fj1ry/gk0/+R4T6HjP1TzxWFEYGbCsvgfMynKVpvdlDzGI6Qq+rEApN48SJz9DTcwUcdxGh0HeyTaBYDJVq2ewiR5lKVgl+KDSNhoYz6OjYKXrpBD7p7tZj+fI8HDjgwr//+068+eaLKC8/jsHBG8IZjap/wmYXWzlLJRyyDUMnmJeDDjpBH+bB4AOYTG643ZMYGNiDf/kXD65c+QpOZ2a/K+r161BWthatreeldiU1pB415pMDB1yCZLmIkaWzmN1IZsOBAy5BZv/Roio5hMMs6LV2Oj9jGs2ROW1RDm2IT/T6Y2xo6M+C7FtIsqaHH5kcEZkskW1EFlUpK8tHSYkd77773zzuPRzOoZLLuYHT3iXItY706m22Sxga2pe1bREIl1JuaDgzf8KkzMkKwff77+BXv7ogasljqThw4BkMDe3D0aN+GAzO9GP7TgsUikJYPYDHWkhr5WY9Tti7+C+vPTh4AyUldpSV5cPpNGRUdlwqPCyl7JLalSWR8YIfCk3DZHILslShXMnPX4G+vt1obNyK8vLj6U39NnRGxexpgDbb8dneQFd0JlaaRFakyoVefSxGoxpq9cqMKqWc8YLf3HwOVVVPZ+zIfzpUVGyYnazFS2+fyHq8l/kL3fX0XEF5+XHU1W3OiV59PNraXsDRo9cxMnJLaleSIqMFf3DwBiYmgrBan5XaFclQqZahu7sMjY1bUVJyFK2t5zMurkiIhM+GN3gI54yN3UZ5+XG43QEMDxszcr4LX0SKIDY0nEluNTuJyVjBDwTuorn5XFaVLk2HiooNGB/fDwAoKbGLXJKBkCVOS1TxOycshVZ4zK+nnGobCNxFbe1pmEwutLRsR3d3mawq0EqFRqNCY+NWNDSckdqVRclYwa+t/QDt7SU5+RqZCKUyD62tOzA0tA8XLvwFRUX9wubuE0tmbkVSgSuRFm6BDh5YCxVQKCpxifOCdS49Dz4YfIDm5nMoKTmKqio1Rkdfll0pY6nJlFLKGbkASmTSQ2vrDlHsCbEAihh2JyaCaGoaRig0jfb2EtEWgyYWxmcrRWH/fngFKnPNJxx3EZ2d46ir2wyr9dmUEyMytQ0thVBoGtu2vS/rcs8Z18MfGbkFt3sSBw9qpXZF9mg0KjidBrS0bIfJ5ILJ5JZlHZDYOvyR9V4Sbc90vJc9ML8ub7Hv6bmCgoI+XL/+DYaG9uHgQW3OZMGlSqT4ocnklm08P6MEPxh8gIaGMzmVgskHev06jI6+jLKyfJSXH0dt7WmMjd2W2q1ZDJ0zC73oOHgZQyTqkGg778TUl7E4w9uEecCE8+C3FAqx7/SJCL3bHcDQ0D4Kmy6R4uI1qKp6WrallDNK8MODRTtk+7okdw4ceAbXrtWiqkoNk8mF6upTshH++OmC4RnAwvWGfbCVKqCoBBxRcxGM9nDhOEFE2WnnNQ+eD0KhaXDcRaxd+7tZoe/uLqN2liJyLqWcMYLf03MFKtXynE4B44uamo0YHX0ZdXWbYTK5UF5+HC7XTbhcN1FU1I/HH+/B4cNjInqUYPbnTEE3YXrDPthKC2EFBy/rnFP+2dDpgFmgNQCEKmuQDBFRLyjow+DgjVmhLyrqx/Xr32B09Ock9DzR0bEThw6dl9/cGAnr+CTN+PgU02rfk2yJsWwr/BRLZCnIH/2omw0PB9jU1H2m1b7HhocDothnDjMDEP8jUJEvL6djgI5xcXfuZRznEMCqg5kT2hSW0dEvmVb7Hpuc/JaNj08xlaqHrVnzNrNaPWxy8lvB7Wd7G4oHX0us8onse/ih0DRqa0+jr283xe0FQq9fh4GBPVi+PA9a7ZNQqZZh+/anMDBwTRT7TnsXdJx3TokHxrzgdBCoNzxT+z9hTvomNDYKMGAgYTjnww8n8dd//RTy81dAo1HhiSeW49ixvRSjFxA5llJ+RGoHFqOpaRgWSxE0GpXUrmQ1KtUy7Nq1DrW1p7F27QqcPv05nnpqBYqK+tHYuBU1NZsEmmQzE87xxg/n7O8VQh29uOwBdPvFHDn1wfZGF3T7vaKGc8bGbqOzcxwDA34oFEBdnQsPHkzjpz99As8//5SInuQmra07UFJyFBUV62VR/kXWPXy73Y9A4C7q67dI7UpO0Ne3G6+8shEdHZcxMmLExx8bMTCwBxcu/AUFBe+guvoUenqu8Fu6wWlHV7x4uffy3OUW+cR3FZcE2G1CYiqSKgTOL52YCKK19TyKivphMrnw3HNPYGJiP8bH9+Ott65i79716OvbLagPxENkVUpZ4pBSQq5d+5ppte8JstjHUsm1+GMiuwMD19iBAy6mUnUzo/Ek6+6eSPP6eBmnA9PNC2on2s4XDmYGGMzx4/QOLvMWghkfn2ItLZ8wjeYI02iOsJaWT9j4+NS878ntnspWu7EMDFxjRuNJqd1gshX84mK7eIOGi5BrN2sydmPFv6PjT+zata+TNxI7UBsR35jtgon+jJ25+w8/aBI8B2TH0NCf2cGDHy0q8tHI+Z7KJrvxsFo9rL39vyT1QZalFcQunbAYuTAtPB27drsfJ09+Plu3p6JiA/buXQ+9fp28i2v5bCgttMIzu0EHzivfdXwnJoIYHLwBt3sSg4M3UFy8Bnv3rofRqE56jCtT7qlMtxuPUGgaJSV29PXtlmxMUnaDti7XTbjdkxga2ie1K0SSGI3q2fkRfv8dDA7eQG/vVZhMLmg0j0OvX4sXX1wNrXZV3BzvQOAuenquAgDq67eI95DY1IizrFEcW1FMTARhs13Ciy8+hZqaTQmzz0ZGbmFk5At89NEXGBn5AkplHioqNqCubjNlrWUgSmUe+vp2o7b2NIaHjZJcP1n18IPBBygpsWNoaJ+sUsVyrXfCp92RkVtwuSbx0UdfYGzsNkKhaRQXr8aLL65GcfFqFBU9Dr3+2OwDw+WaxPBwFS+25YjffwclJUfR0rIdbvckgPBg+cREEGNjt2fPk8t1E8XFa+acKz4mRGXDPZUJdheip+cK3O6AJKXdZSX41dWnUFe3WXazaXPtZhXSbiBwd06v9eOPv8Bzz63C2bNhkd+9+zj27l2PX/4yO4vj/fM/n8H69T9Ec/M2hELTyM//Hb766j40GhW02lWzb0JClR/OxntKjnYXo7b2NKqq1Kip2SiqXdmEdDjuItTqlbITe4Jf8vNXzAsB6fXHZqegX74cRCg0jddeCxefKi5eA6UyDxqNCmvW/AD5+T+ARqOCUpmXdl5zKDSNQ4fOw27345VXNqY9ZhQMPsDY2JcAwm8qAHDhwm0Egw/g99+B338Hq1eH/W9o+AnGxr7EqlXLEQzWpWWXyDw6Ov4G5eXHeHtzSxZZCP7Y2G0cOfIpxe1zELV6JazWZ7Ft2+/x9dcP8J//WTan1zMycguh0DQmJoIIBO7hwoW/4MiRTxEKTc+uIxr7UAjv99HZhqRSLY+7FkBz8zmEQtMYGNiDQ4fOg+MuzlsuM9pO2J8vZkvfxoq5SrUMWu2TAICysrUAgLq6zVCplkGtXjnrT3PzOeTnv4WCgsfw/vv/j5fzSGQWKtUydHTshMnkhtNpEC2eL3lIRw4j14uRa6+jmWY39qEAANevfzNb+z8YvD+nKmjkATE+PoXBwUpotaswMnILL7/8R2ze/KNZAQcw702iuHg1li8PN06tdtU8MRf6WNOF7MoLjruI69e/QXt7iSj2JO/hNzScQWPjVtmKPSF/IoKcbNw78oDo7fWipeUTNDU9i3/7tzH8/OdqvPxyQUoCThCpYLU+O1utVoxlIyUV/Mj6j5H1IAlCDCIPiOLiNeC4i6iu/gPa2p6nEh6EJPT17YLB4ITTaRA8O1GyWjp+/x3YbJdEe5UhiFiUyjwcPKhFMHifxJ6QjPz8FWhvL0Ft7QeC25JE8EOhaZhMbnR07JT3TEyCIAgR0OvXobh4teALD0ki+M3N51BV9bQsyoUSBEHIgZaWHTh58vM5WWF8I7rgu1w3MTZ2e176G0EQRC6jVOahu7tM0FLKogp+IHAXTU3D6OvbJaZZgiCIjECtXomWlh0wmVyC7F9Uwa+t/YCWVCMIglgAo1ENlWr5bBYjn4gm+IcPj6G4eLUouaYEQRCZTEfHTthslzAxEeR1v6II/sjILZw8+TlaWuRR354gCELORJdSjpTy4APBBT8YfICGhjPo7i6j+t0EQRBJotGoYLEUoalpmLd9Ci74DQ0f4rXXtDRVnSAIYonU129BIHAXdrufl/0JKvg9PVegVD4ies1ngiCIbKG7W49Dh87PFvRLB8EEP7KMW0fHTqFMEARBZD3RpZTTjecLIvih0DRqa0/TupsEQRA8UFy8BmVla9MuvSCI4Dc3n0Nd3WYqeUwQBMETra074HZPwuW6mfI+eBd8u90Pv/8OlU4gCILgmb6+XWhqGp5dEnSp8Cr4fv8dHDp0Ht3dej53SxAEQSBcSrmt7QWYTO6Ufs+r4JtMbrS3l1DJY4IgCIGoqNgAjUYFjru45N/yJvitredRVraWSicQBEEITFvbCzh69PqSSynzIvgu10243ZNobaXSCQRBEEKTainltAU/UjqBSh4TBEGIh1q9Eo2NW5dUeiFtwTeZXGhre4FKHhMEQYjMgQPPAEDSpZRTEvzIKwTHXYRavRJGozqV3RDELHxWBCQWRqpzLZVdoVaPkgvRpZQXS9dckuD7/XdQUnIUBQXvYPv23+Ott7xoa3shLWflTOR4H3tsGcrLj4t24wwO3kBBQR9+8IM8XqZTL9XuE08s57VC32IcPjyGgoI+/PCH3xdk0YdESHF9Q6FpmExuPPbYMhQU9GFw8IbgNiM0NQ1j5crvo6ioX9TzLJXdwcEbePTR76Og4B1R25HYKJV5+Nd/fR67dh3Htm2/X/heZkvAavWwtrZRxhhjHR1/Yvv2DS7l5xlHTc0fWUfHnxhjjLW1jTKr1SOKXa32PTY8HJjng9Dk57/Nxsen2L173zG9/hhzOj8T3Ob4+BTTaI6wqan7bGrqPlOr32GTk98Kbpcxaa7vwMA1VlHhYIyFjz0//23BbTLG2Ojol0yrfY/du/cdm5z8luXnv82mpu5nrV3GpGtHUpDsvfzIUp4kY2O30dKyHQCg1a5Cc/PHUCi60n5CyRWVajkaG7cCCB9vbe3plHJfl4pSmQet9kkAwE9+8jiamobR0HBGcLsrV34favVKKJV5+PGPH4XB4BTcJhCuExKZu6FUPoK1a98GoBDcrhTX95FHvofXXtMCCA+6ffvt/4rUhhj+7u82QqnMQ37+Cnzvewo8/nhPFtuVrh1JQey9bLNdivs9BWOMJbvTwcEbaGg4g7q6zejtvYqOjp2oqNjAj8cyJHK8NTUbYbf70dGxU5R5Bs3N5zAy8gW02lWw2/0YHq4SZVA8YlejUcHluonR0ZdFKX5XUnIUGo0KodB3CAYfwOk0CG4TkOb6BgJ3UVJyFBUVGzAxEURx8WpRwqKh0DS2bXsfxcVrEAzen11RKVvtAtK1IylI9l5ekuAD4bhnT89V1NRszIniaBMTQdjtftTUbBR1EReX6ybGxm6jpmajqDfp4OAN+P13UFOzSbQZ06HQNN591yfJ2glSXN9g8AHefdcHtXqlqB0mqc6zlNdXqnYkBcncy0sWfEJ6fLZSFPbvh/dsIzZJ7QxBEBmDKIuYE0vAaYFCoXj4scTG0X040e+B+XUSe4IglgYJvmzwwVaqgOKNLfAyBsYYGHPA3FWJUpsv5rtmGMUJcxMEkUWQ4MsEp6UQVnAxYRoDXuV08PSfwEPJ9wL7XwXpPUEQS4UEPw18tlIoSm2I7X8vGacFlV06cL0JwjSey/DO/mFAY6N0wRzejpmYg2jnNSZkGHl7lPq6imlf6mOVEhL8BDgtirmxdIUi5iYJx9J1+19KM5bug+2NLsD8OuLpuPeyB9BtQWFaNpIj7jErSvEwosTXMacGnw/Y6GO0OMPboodLhBKFuec4cm5FPK+GTjAvBx104LwMZxs3CWI/7nH6bCid3WbBw9Mt9PE7YZu9iaW9hyVHlGlgGYqX0zGYHTN/OZgZiPnbzByJfpw04f2a4+7IyzgdmI7zpm0laW/MYNBxzBv3b76OeWa/ePiJHH+i7fyci/A+EHMMYZs69nDXwp53L6ebc475PK9J4TCLYj/2XkpsR8jjj72WIp9rmUGCn5DwjRItxA7zXMHn+BAEL8d0c8QmCoc5RoiEJo7QzfGBp2OOWJsnfAttT7ehzoh9HHvz9y2sKDjMsQ94fs9rMvbnPsyEsD+3/YQfqonOqXDH7+V0MR0Hcc+13CDBT4SXY7qoGzR84wggvl6O6eL18Ge2i9m7j/fwCR+3MOI3X3gYi/egnfl2Wg114evnZRw3p88voCg4mFnUh7hE9mfbT6LrKQJejpk5h3T2ZQgJfgIiPYPIR0jhnffqOyP2EPkundezdpgFPPYEwrPQG0/KzPTu5dDq54VTxCXRW5UgdhAbKhMTBzPrOOaV/AErL0jw4xLTKxG8tx2JLUPCRhLrg8B+zDxM4n54F6TwOImob0uJPIn7VpNt9qPvJWni5Q7zjN2YN/VchwQ/HnFukoVjkHzYdDCHlHokSM86MQuFc3gXJCnCY3GRuLcp1jWOsiN4u4lrXhfTiSDBj0BpmXHwneiHx2yMmtzkw9VLEC490mmBorASlYWxpRScsIiVm3yiHx7dfrwkSq6aE/YuHfbHGvOdQL8nzvZ02bQZWwF4Lnvj/ttpEykn22lHl2jnGDPpp5HUTycshVZ4EqT/8kn0vWToZHCYu1A5Jw1TSOM2vInemZnqDMxhFi2tOSOQ+okjPxJk5yRMnUzXHMd0MzuWrmcicvqnwxz/2ISMb8cdjxBzQFH8FNvZsSARxqGijMY5zvjpsPyb5pgu5v4Ra8wiUyDBjyZhXDmLB31ijlms+K5o4Zw5JuYKoGjXNfa+ksPgsRAkuJdi51bwf/zRYwaRaxo7JkVhHcYYo/LIhHg4LVBURq3uZHaAdRrmbddx3pkZoARB8AkJPkEQRI5Ag7YEQRA5Agk+QRBEjkCCTxAEkSP8H/w0tl0JezHmAAAAAElFTkSuQmCC)
A. 73,75m
B. 78,75m
C. Đáp án khác.
D. 36,87m
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi KSCL giữa HK1 môn Toán 10 năm 2019 Trường THPT Nhữ Văn Lan