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Correct option is A
Integrating by parts taking e4x as first function, we haveI=∫e5xcos4xdx=14e5xsin4x−54∫e5xsin4xdx=14e5xsin4x−54−e5xcos4x4+54∫e5xcos4xdx=14e5xsin4x+516e5xcos4x−2516I⇒1+2516I=416e5xsin4x+54cos4x⇒I=441e5xsin4x+54cosx+CSimilar Questions
is equal to
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