Câu hỏi

Giá trị của biểu thức: 1 1 . 3 + 1 3 . 5 + 1 5 . 7 + 1 7 . 9 + . . . + 1 2021 . 2023 " 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" style="width: 302.67px; height: 36.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="fraction numerator 1 over denominator 1.3 end fraction plus fraction numerator 1 over denominator 3.5 end fraction plus fraction numerator 1 over denominator 5.7 end fraction plus fraction numerator 1 over denominator 7.9 end fraction plus... plus fraction numerator 1 over denominator 2021.2023 end fraction"> là A. 1011 2023 " 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BUZtHNji1bcuCTZGvrPo/lS6byuksUj7x29Vmym5DKzLXZGy0v54+bVu+TQ3gXPZZ/WWVzTHde45ElcQeb/IfbUz+Vn3TOBbyJZqx6WLmzsVcc4nvo0cfHGbx08h6PrIj6YvMdEq6fyrnybyrMyTRL3Lbl7nD83Xblzqr7mMNtVe5lw10ljEdWRB1Xfh4Z18cptfz01JAHFiyNnZ8J/37WIUAfp8McdJT5qMTxyIIPES/9TUhZzhEV/tTZJTrUzz3WTwr/Z8AhwnEPfroW7vSVOB6hifo0dwwpy6ne5OJQwLIrl52aVk26N3qTHctFifBbyt39dda/qPJeljweoXlQIwZzqrxrGupmX9W49VjAsrep5WvN6517HXS0wIMp+nraUdYh4hGMqKW6J5CzjB7bMoaa+zSt9GY7Vr6rfk2U7U5wvacBWmHzievbmHJmiMe/SUezcMlsg26y7e2efF4bEYtp5CyjW9W/Z7lPe5OwHttVfKb9iOfW3nSHu0ocD/NSvBORZJtU6c9yTEf4ug5Jy7p0n3P0kBk720B9TsVct9Ez4jY4BHmq5PE4q9xTqxdSyreMq9oLpjqQtJvNVgwLObNGp2Buxlw76TZUTRFJpDRPm13p8Xih5Hvd70p4j9ao2nvsvVJM3Ylot2/IvD1k91Oq3+2YMpKcFxe3488d4vEv9fZUjIDrWRBk8g/vIu4/p+MKqN6tJU+W5j55VxxilTwsZu/2e8rv0VhFicdkwjLMAqwhtbgoqXIYYH42WfuRiPtjXpSHkLMMM8Z9ltOH7LNKfy24eTC+RJRnPvA5o2p/zmrGisMx/2vG+v3EYxl7A/llhkP/VWEOTCkEJogzOX3IjF32VO8NEcmgaiE/sObKqE+odKaoihiPsx79MbEZUOXYNThVmnP8kIU446xT2zWVbKrsm80NbCUeopZ/NoXy5+yQ7KgdcgE03NKa8eR5Oy41GeGvanEbrXn782v7u1H7t2zWmOxFO2h7W/+zQ6vK+7x0rz/YRN+EHc+bZcqbi3hD/g+rCMSGHudk9AAAAGh0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWZyYWM+PG1uPjEwMTE8L21uPjxtbj4yMDIzPC9tbj48L21mcmFjPjwvbWF0aD5DXpJWAAAAAElFTkSuQmCC" style="width: 40.00px; height: 36.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="1011 over 2023"> B. 2022 2023 " 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" style="width: 40.00px; height: 36.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="2022 over 2023"> C. 1 2023 " 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style="width: 40.00px; height: 36.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="1 over 2023"> D. 2021 2023 " 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" style="width: 40.00px; height: 36.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="2021 over 2023">