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convergence and the uniform convergence of the series sum

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1. Discuss the convergence and the uniform convergence of the series sum (f_n) where f_n(x) is given by
a) x^n/(x^n+1) where x is greater than or equal to zero
b) ((-1)^n))/(n+x) for x greater than or equal to zero.

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Solution Summary

The solution analyzes the convergence and the uniform convergence of the series sum.

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