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1. Choose the correct answer from the bracket.∫ex dx = -(e2x + c, e-x + c, e2x + c) 2. Evaluate: ∫ ex sinxdx |
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Answer» 1. ex + c 2. I = ∫ex sinxdx = sinx.ex – ∫cos x.exdx = sin x.ex – (cos x.ex – ∫(- sin x).ex dx) = sinx.ex – cosxex – ∫sinx.exdx = sin x.ex – cos xex – I 2I = sin x.ex – cos xex I = \(\frac{1}{2}\)ex(sinx – cosx) + c. |
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