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JEE MATHEMATICS MCQ: SEQUENCE OF SERIES

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Analyzing +4 | -1
If a1,a2,…an{a_1},{a_2}, \ldots {a_n} are in AP with common difference d≠0d \ne 0, then (sin⁡d)[sec⁡a1sec⁡a2+sec⁡a2sec⁡a3+...+sec⁡an−1sec⁡an]\left( {\sin d} \right)\left[ {\sec {a_1}\sec {a_2} + \sec {a_2}\sec {a_3} + ... + \sec {a_{n - 1}}\sec {a_n}} \right] is equal to
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Correct option: C
tan⁡an−tan⁡a1\tan {a_n} - \tan {a_1}
Option C (tan⁡an−tan⁡a1\tan {a_n} - \tan {a_1}) is correct because the series telescopes, leaving only the first and last terms.

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