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Question

Question: To find the value of \(\sec x + c\), the suitable substitution is....

To find the value of secx+c\sec x + c, the suitable substitution is.

A

secx+c- \sec x + c

B

(sin4xcos4x)dx=\int_{}^{}{\left( \sin^{4}x - \cos^{4}x \right)dx =}

C

cos2x2+c- \frac{\cos 2x}{2} + c

D

sin2x2+c- \frac{\sin 2x}{2} + c

Answer

sin2x2+c- \frac{\sin 2x}{2} + c

Explanation

Solution

To evaluate tan(logx)+c\tan(\log x) + c the suitable substitution is log(secx)+c\log(\sec x) + c