what is its integral
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Answer:
-2x to the power 1 .
I think so.
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Step-by-step explanation:
∫e^x(x−1)x2 dx
=∫e^x(1/x−1/x^2) dx
=∫ex1x dx−∫e^x 1x^2 dx
=1/x∫e^x dx−∫(dd/x * 1/x⋅∫e^x dx) dx−∫e^x * 1/x2 dx
=1x(e^x)−∫(−1/x^2 *e^x) dx−∫e^x * 1/x^2 dx
=e^x/x+∫e^x*1/x^2 dx−∫e^x *1/x^2 dx+C
=e^x/x+C
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