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SOLVED:Prove the Multinomial Theorem: If n is a positive integer, then (x1+x2+⋯+xm)^n =∑n1+n2+⋯+nm=n C(n ; n1, n2, …, nm) x1^n1 x2^n2 ⋯xm^nm where C(n ; n1, n2, …, nm)=(n !)/(n1 ! n2 ! ⋯nm !) is a multinomial coefficient.

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