Euler integral of the second kind is Γ aka gamma function, notation is introduced by Legendre. Γ(n)=(n-1)! iff n∈ℕ Euler integral of the first kind is beta function.pic.twitter.com/2dwzF7rB8D
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Euler integral of the second kind is Γ aka gamma function, notation is introduced by Legendre. Γ(n)=(n-1)! iff n∈ℕ Euler integral of the first kind is beta function.pic.twitter.com/2dwzF7rB8D
https://en.wikipedia.org/wiki/Leibniz_integral_rule … for how differentiating wrt A works with the integral
Thanks a lot, didn't understand that step
explain this later @mjerichoo
yes yes very quick indeed!
Can you explain what you did in the second step when you differentiated both sides w.r.t A? How can you differentiate a definite integral ?
What does this solve? Or, answer? #badatmath
If we encounter a function of the form e^-x * x^n. Then we can integrate it by just plumping in n! (n factorial). Now @BrookeAdamsSLC is #goodatmath :-)
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