Câu hỏi

Giá trị của biểu thức: 1 1 . 2 + 1 2 . 3 + 1 3 . 4 + 1 4 . 5 + . . . + 1 2018 . 2019 " 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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 1.2 end fraction plus fraction numerator 1 over denominator 2.3 end fraction plus fraction numerator 1 over denominator 3.4 end fraction plus fraction numerator 1 over denominator 4.5 end fraction plus... plus fraction numerator 1 over denominator 2018.2019 end fraction"> là A. 2018 2019 " 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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="2018 over 2019"> B. 2019 2018 " 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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="2019 over 2018"> C. 1 D. 1 2019 " 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