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  • Identical expressions

  • absolute((eight . one hundred and eighty-five * ten ^ nine)^ zero . five *exp(- eight . one hundred and eighty-five * ten ^ nine *absolute(x)))^ two
  • absolute((8.185 multiply by 10 to the power of 9) to the power of 0.5 multiply by exponent of ( minus 8.185 multiply by 10 to the power of 9 multiply by absolute(x))) squared
  • absolute((eight . one hundred and eighty minus five multiply by ten to the power of nine) to the power of zero . five multiply by exponent of ( minus eight . one hundred and eighty minus five multiply by ten to the power of nine multiply by absolute(x))) to the power of two
  • absolute((8.185*109)0.5*exp(-8.185*109*absolute(x)))2
  • absolute8.185*1090.5*exp-8.185*109*absolutex2
  • absolute((8.185*10⁹)^0.5*exp(-8.185*10⁹*absolute(x)))²
  • absolute((8.185*10 to the power of 9) to the power of 0.5*exp(-8.185*10 to the power of 9*absolute(x))) to the power of 2
  • absolute((8.18510^9)^0.5exp(-8.18510^9absolute(x)))^2
  • absolute((8.185109)0.5exp(-8.185109absolute(x)))2
  • absolute8.1851090.5exp-8.185109absolutex2
  • absolute8.18510^9^0.5exp-8.18510^9absolutex^2
  • absolute((8.185*10^9)^0.5*exp(-8.185*10^9*absolute(x)))^2dx

  • Similar expressions

  • absolute((8.185*10^9)^0.5*exp(8.185*10^9*absolute(x)))^2
Solving integrals/ absolute((8.185*10^9)^0.5*exp(-8.185*10^9*absolute(x)))^2

Integral of absolute((8.185*10^9)^0.5*exp(-8.185*10^9*absolute(x)))^2 dx

Limits of integration:

from to
v

The graph:

from to

Piecewise:

The solution

You have entered [src] 
  1                                                  
  /                                                  
 |                                                   
 |                                               2   
 |  |                       -1637*1000000000    |    
 |  |    _________________  ----------------*|x||    
 |  |   / 1637*1000000000         200           |    
 |  |  /  --------------- *e                    |  dx
 |  |\/         200                             |    
 |                                                   
/                                                    
0
$$\int\limits_{0}^{1} \left|{\sqrt{\frac{1637 \cdot 1000000000}{200}} e^{- 8185000000 \left|{x}\right|}}\right|^{2}\, dx$$ 
Integral(Abs(sqrt(1637*1000000000/200)*exp((-8185000000)*|x|))^2, (x, 0, 1))
Numerical answer [src] 
0.499999999430308
0.499999999430308

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

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