sin (r) cos (r) cos2 (r) – 2 termine whether the value of the integral is positive, or zero, or negative. Justify your answer in a r27 Consider the definite integral dr. Without trying to evaluate the integral, de- complete sentence.

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A: Answer is mentioned below

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A: Given: ∫0π2esinπxcosπxdx

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A: Integration of the function helps to find the value of the given integration. Proper substitution…

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A: solution:-using the integral formula∫xndx=xn+1n+1∫sinx dx=-cosx

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A: Evaluate the integral

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A: find the indefinite integral of x+52 sinx by using tabular method

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A: To Prove: 1T0∫0T0c22cos(2ω0t+2θ)dt=0

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A: We have to find the value of the given integral.