Question

Evaluate the integral Z π 0 Z π x cos(y) y dy dx. Hint: Since cos(y)...

Evaluate the integral Z π 0 Z π x cos(y) y dy dx.

Hint: Since cos(y) y doesn’t have an elementary antiderivative in y, the integral can only be evaluated by reversing the order of integration using Fubini’s theorem.

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Answer #1

Y=7 Cos(y²) dyda (AT) 7 =0 o sin os no ; x = yLk OLYST and of x = y 2 1. Cos (92) andy = I x cos(42) O к = f (y-o) cos (42) d

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