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JEE MATHEMATICS MCQ: SEQUENCE OF SERIES

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Observe that 13=1,23=3+51^3=1,2^3=3+5, 33=7+9+11,43=13+15+17+193^3=7+9+11,4^3=13+15+17+19. Then, n3n^3 as a similar series is
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Correct option: C
(n2−n+1)+(n2−n+3)+(n2−n+5)\left(n^2-n+1\right)+\left(n^2-n+3\right)+\left(n^2-n+5\right) +…+(n2+n−1)+\ldots+\left(n^2+n-1\right)
Option C ((n2−n+1)+(n2−n+3)+(n2−n+5)+…+(n2+n−1)\left(n^2-n+1\right)+\left(n^2-n+3\right)+\left(n^2-n+5\right) +\ldots+\left(n^2+n-1\right)) is correct because it represents the sum of n consecutive odd numbers starting from n2−n+1n^2 - n + 1, which equals n3n^3.

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