Yesterday, I soved this kind of integral, first method no doubr! Thank you. Any arbitrary function x can be uniquely represented as the sum of the form x(t) = xe(t) +xo(t), where xe and xo are even and odd, respectively e,g, : e^x = sinhx+coshx For those of you motivated by enthusiasm, you can get more information about it in The Single Most Overpowered Integration Technique in Existence. Flammable Math
Yesterday, I soved this kind of integral, first method no doubr! Thank you.
Any arbitrary function x can be uniquely represented as the sum of the form
x(t) = xe(t) +xo(t),
where xe and xo are even and odd, respectively
e,g, : e^x = sinhx+coshx
For those of you motivated by enthusiasm, you can get more information about it in
The Single Most Overpowered Integration Technique in Existence. Flammable Math
how the hell did i get to a sum of 4 digammas?
I would use odd and even decomposition of function
f(x) = 1/2*(f(x) - f(-x)) + 1/2*(f(x) + f(-x))
1/2*(f(x) - f(-x)) is odd
1/2*(f(x) + f(-x)) is even