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Calculus1
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Show that\[\large \int\limits_0^1 x^{2014}(1-x)^{2015}\, dx = \dfrac{(2015!)^2}{2015[((2(2015))!]}\]
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i smell beta
BINGO!
it is trivial if you're able to smell beta function ;) else finding a recurrence relation is bit interesting too !
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