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in Integrals calculus by (38.6k points)

If m = ∫(|sin x|/([x/π] + (1/2))) dx for x ∈ [-2,0] and n = ∫(|sin x|/([x/π] + (1/2))) dx for x ∈ [0,2], where [,] = GIF, prove that m + n = 0.

1 Answer

+1 vote
by (36.9k points)
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Best answer

Given 

Let x = – y 

dx = – dy

Thus,

= – n 

m + n = 0.

Hence, the result.

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