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I tried:
Int[((x^2 - 2)*Exp[x])/((x - 1)*Sqrt[1 - x^2]), x]
give me:
Int[E^x/Sqrt[1 - x^2], x] + Int[E^x/((1 - x) Sqrt[1 - x^2]), x] + Int[(E^x x)/Sqrt[1 - x^2], x]
but the answer is: (E^x (1 + x))/Sqrt[1 - x^2]
Mathematica can't compute it's very strange. Maple can.
Thanks.
The text was updated successfully, but these errors were encountered:
This is a good integral for the rational part of Bronstein's algorithm.
-- Rubi does not have a rule for this type of integral.
-- Mathematica does not implement Bronstein's algorithm for the mixed transcendental/algebraic case of the Risch algorithm.
Sorry, something went wrong.
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I tried:
Int[((x^2 - 2)*Exp[x])/((x - 1)*Sqrt[1 - x^2]), x]
give me:
Int[E^x/Sqrt[1 - x^2], x] + Int[E^x/((1 - x) Sqrt[1 - x^2]), x] +
Int[(E^x x)/Sqrt[1 - x^2], x]
but the answer is: (E^x (1 + x))/Sqrt[1 - x^2]
Mathematica can't compute it's very strange. Maple can.
Thanks.
The text was updated successfully, but these errors were encountered: