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coshx*sinx
Solving integrals/ coshx*sinx

Integral of coshx*sinx dx

Limits of integration:

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The graph:

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Piecewise:

The solution

You have entered [src] 
  1                  
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 |  cosh(x)*sin(x) dx
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0
∫01sin⁡(x)cosh⁡(x) dx\int\limits_{0}^{1} \sin{\left(x \right)} \cosh{\left(x \right)}\, dx
Simplify
The answer (Indefinite) [src] 
  /                                                       
 |                         sin(x)*sinh(x)   cos(x)*cosh(x)
 | cosh(x)*sin(x) dx = C + -------------- - --------------
 |                               2                2       
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e−x ((e2 x−1) sin⁡x+(−e2 x−1) cos⁡x)4{{e^ {- x }\,\left(\left(e^{2\,x}-1\right)\,\sin x+\left(-e^{2\,x}- 1\right)\,\cos x\right)}\over{4}}
Simplify
The graph
0.001.000.100.200.300.400.500.600.700.800.902-2
Plot the graph f(x)
The answer [src] 
1   sin(1)*sinh(1)   cos(1)*cosh(1)
- + -------------- - --------------
2         2                2
e−1 ((e2−1) sin⁡1+(−e2−1) cos⁡1)4+12{{e^ {- 1 }\,\left(\left(e^2-1\right)\,\sin 1+\left(-e^2-1\right)\, \cos 1\right)}\over{4}}+{{1}\over{2}} 
=
= 
1   sin(1)*sinh(1)   cos(1)*cosh(1)
- + -------------- - --------------
2         2                2
−cos⁡(1)cosh⁡(1)2+sin⁡(1)sinh⁡(1)2+12- \frac{\cos{\left(1 \right)} \cosh{\left(1 \right)}}{2} + \frac{\sin{\left(1 \right)} \sinh{\left(1 \right)}}{2} + \frac{1}{2}
Simplify
Numerical answer [src] 
0.577583840315858
0.577583840315858
The graph
Integral of coshx*sinx dx

    Use the examples entering the upper and lower limits of integration.

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