evaluate-the-integral-ex-cosex-dxdisplaystyleint-excosleftexdxright

Question

Evaluate the integral: ∫ex cos⁡(ex) dx{\displaystyle\int $$e^{x}$$\,\cos\$$left(e^{x}$$)\,dx\right.}

Accepted Answer

sin⁡(ex)+C{\displaystyle\sin\$$left(e^{x})+C$$\right.}

Answer

−sin⁡(ex)+C-{\displaystyle\sin\$$left(e^{x})+C$$\right.}

Answer

cos⁡(ex)+C\cos{\displaystyle\$$left(e^{x})+C$$\right.}

Answer

−cos⁡(ex)+C-\cos{\displaystyle\$$left(e^{x})+C$$\right.}

Evaluate the integral: ∫excos(ex)dx{\(\displaystyle\[\int\) e^{x}\,\(\cos\]\left\)(e^{x})\,dx\(\right\).}