Discussion
The beta and gamma functions are related by \( B(m,n) = \)
Answer: B
The relation is
\[ B(m,n) \;=\; \int_{0}^{1} x^{m-1}(1-x)^{n-1}dx \;=\; \frac{\Gamma(m)\Gamma(n)}{\Gamma(m+n)}, \]
which is what makes the beta integral computable in closed form. The reciprocal arrangement is the binomial coefficient's shape, not the beta function's
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