Question

Prove that

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01 Feb 2018
Answer :
Word Count : 484
The problem statement contains a typographical error in the definition of \( I_n \). It should likely be \( I_n = \int \sec^n x \, dx \), not \( \int \sec^2 x \, dx \), as the latter does not depend on \( n \). Assuming this correction, here is the solution: ### Step 1: Establish the Reduction Formula for \( I_n = \int \sec^n x \, dx \) We start by expressing \( \sec^n x \) as \( \sec^{n-2} x \cdot \sec^2 x \) and use integration by parts: Let: - \( u = \sec^{n-2} x \) - \( dv = \sec^2 x \, dx
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