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If a series converges does it mean it's differentiable everywhere?
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they appear to be difference concepts ....
what are your definitions for convergence and differentiability
Well I'm actually trying to prove that e^x is differentiable everywhere with power functions
The power series of \(e^x\) is a polynomial, and all polynomials belong to the set \(C^n([a,b])\) for all \(n\), i.e. the set of functions with \(n\) continuous derivatives.
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