Question

real analysis problem

1. sequence and series

when. lima, –2. owe that lim (A -> ] when, lima, = 2, solve that lim (1-x)

2.

when f (x) = - n=in (a) show that given series are uniformly convergence in R (-00,00), (b) prove that f is uniformly continu

3. prove that

prove with Taylor series (a) Σ = 6 (6) ΣΕΙ = ln 2 (-1 2-1 η =1 η

please show me detail (for beginner)

please don't use hand writing. please use typing

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Answer #1

since lim an noc +2 . Then 2 n m. ox Ân. anti so scadius of Convergence of the sexies žanan is 1. . Now by Abexs theorem, ma.. Eur = ( - = (x+D up there :) ...-- + - (1+1) By : + -1 = (8)

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