Integral of e^xsinx dx
The solution
The answer (Indefinite)
[src]
/
| x x
| x e *sin(x) cos(x)*e
| E *sin(x) dx = C + --------- - ---------
| 2 2
/
∫exsin(x)dx=C+2exsin(x)−2excos(x)
The graph
1 E*sin(1) E*cos(1)
- + -------- - --------
2 2 2
−2ecos(1)+21+2esin(1)
=
1 E*sin(1) E*cos(1)
- + -------- - --------
2 2 2
−2ecos(1)+21+2esin(1)
1/2 + E*sin(1)/2 - E*cos(1)/2
Use the examples entering the upper and lower limits of integration.