Use integration by parts to evaluate 8 sin(x) dx
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Then, we have du/dx = 0 and v = -cos(x). Using the formula for integration by parts, we have: ∫ 8 sin(x) dx = u*v - ∫ v*du/dx dx = 8*(-cos(x)) - ∫ (-cos(x))*0 dx = -8cos(x) + C where C is the constant of integration. Show more…
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