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Identical expressions
e^(t^ two -t)*(-t^ two +12t- twenty)
e to the power of (t squared minus t) multiply by ( minus t squared plus 12t minus 20)
e to the power of (t to the power of two minus t) multiply by ( minus t to the power of two plus 12t minus twenty)
e(t2-t)*(-t2+12t-20)
et2-t*-t2+12t-20
e^(t²-t)*(-t²+12t-20)
e to the power of (t to the power of 2-t)*(-t to the power of 2+12t-20)
e^(t^2-t)(-t^2+12t-20)
e(t2-t)(-t2+12t-20)
et2-t-t2+12t-20
e^t^2-t-t^2+12t-20
Similar expressions
e^(t^2-t)*(-t^2-12t-20)
e^(t^2+t)*(-t^2+12t-20)
e^(t^2-t)*(t^2+12t-20)
e^(t^2-t)*(-t^2+12t+20)

Solving integrals/ e^(t^2-t)*(-t^2+12t-20)

Integral of e^(t^2-t)*(-t^2+12t-20) dt

The solution

You have entered [src]

  1                              
  /                              
 |                               
 |    2                          
 |   t  - t /   2            \   
 |  E      *\- t  + 12*t - 20/ dt
 |                               
/                                
0

$$\int\limits_{0}^{1} e^{t^{2} - t} \left(\left(- t^{2} + 12 t\right) - 20\right)\, dt$$

Integral(E^(t^2 - t)*(-t^2 + 12*t - 20), (t, 0, 1))

Numerical answer [src]

-12.1720005463056

-12.1720005463056

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

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Identical expressions

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Integral of e^(t^2-t)*(-t^2+12t-20) dt

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The solution