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evaluate the integral ∫(2cosx+2e^x+5sinx)dx
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The integral of a sum is the sum of the integrals: ∫(Ax+Bx)dx = (∫Ax dx) + (∫Bx dx) So in this case, ∫(2cosx+2e^x+5sinx)dx = 2∫cosxdx + 2∫e^xdx + 5∫sinxdx = 2sinx + 2e^x - 5cosx + C C = Integration constant Those integrals are very simple direct integrals, which you can find in any table like this one: http://www.hardycalculus.com/calcindex/IE_itbasic.htm
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