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JEE MATHEMATICS MCQ: COMPLEX NUMBERS

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Application +4 | -1
The value of sum ∑n=113(in+in+1)\sum \limits_{n = 1}^{13} \left( {{i^n} + {i^{n + 1}}} \right), where i=−1i = \sqrt { - 1}, equals
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Correct option: B
i−1i - 1
Option B (i−1i - 1) is correct because the sum simplifies to i13+i14i^{13} + i^{14} which equals i−1i - 1 due to the cyclic nature of powers of i.

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