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JEE MATHEMATICS MCQ: SEQUENCE OF SERIES

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If nn is an odd integer greater than or equal to 1, then the value of n3−(n−1)3+(n−2)3−….+(−1)n−113n^3-(n-1)^3+(n-2)^3-\ldots .+(-1)^{n-1} 1^3, is
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Correct option: A
(n+1)2(2n−1)4\frac{(n+1)^2(2 n-1)}{4}
Option A ((n+1)2(2n−1)4\frac{(n+1)^2(2 n-1)}{4}) is correct because it represents the value of the given alternating sum of cubes when n is an odd integer.

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