What is the integral of e^{sin(x)}cos(x)sin(x) ?

The integral of e^{sin(x)}cos(x)sin(x) is sin(x)e^{sin(x)}-e^{sin(x)}+C

English

Español

Português

Français

Deutsch

Italiano

Русский

中文(简体)

한국어

日本語

Tiếng Việt

עברית

العربية

Popular >

integral of e^{sin(x)}cos(x)sin(x)

\int e^{s i n (x)} cos (x) sin (x) d x

sin (x) e^{s i n (x)} - e^{s i n (x)} + C

Solution steps

\int e^{s i n (x)} cos (x) sin (x) d x

Apply Integration By Parts

: sin (x) e^{s i n (x)} - \int cos (x) e^{s i n (x)} d x

= sin (x) e^{s i n (x)} - \int cos (x) e^{s i n (x)} d x

\int cos (x) e^{s i n (x)} d x = e^{s i n (x)}

= sin (x) e^{s i n (x)} - e^{s i n (x)}

Add a constant to the solution

= sin (x) e^{s i n (x)} - e^{s i n (x)} + C

\int 2 x^{\frac{3}{5}} d x

\int \frac{8 x ^{3} - 16 x ^{2} + 3}{x ^{2} - 2 x} d x

\int \frac{cot ( x )}{( sin ( x ) ) ^{7} + 1} d x

\int \frac{d z}{3 z ^{2}} d x

\int x^{\frac{3}{2}} - x^{\frac{1}{2}} d x

What is the integral of e^{sin(x)}cos(x)sin(x) ?
The integral of e^{sin(x)}cos(x)sin(x) is sin(x)e^{sin(x)}-e^{sin(x)}+C