integration of x+sinxdx
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We want to integrate by parts, taking u = x, dv = sinx, du = dx, v = −cosx: ∫ x(sinx)dx = −xcosx + ∫ cosxdx = −xcosx + sinx + C . ∫ exxdx = xex − ∫ exdx = xex − ex + C .
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∫x + sin x dx
=> ∫ x dx + ∫ sin x dx
=> x²/2 + (-cos x ) + C
=> x²/2 - cos x + C
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