Consider a sequence of real numbers, x1,x2,x3,...x_{1},x_{2},x_{3},...x1,x2,x3,... such that xn+1=xn+n−1x_{n+1}=x_{n}+n-1xn+1=xn+n−1 for all n≥1n\geq1n≥1. If x1=−1x_{1}=-1x1=−1 then x100x_{100}x100 is equal to
4849
4949
4950
4850
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