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Problem \#3: Find a power series representation of the following function and determine the radius of convergence $f(x)=8+x_{4}x_{4} $ (A) $∑_{n=0}(−1)_{n+1}8_{n}x_{2n+4} ,R=8_{1/4}$ (B) $∑_{n=0}(−1)_{n}8_{n+1}x_{4n+4} R=4_{1/4}$ (C) $∑_{n=0}(−1)_{n}8_{n}x_{4n+5} ⋅R=4_{1/4}$ (D) $∑_{n=0}(−1)_{n+1}8_{n+1}x_{4n+5} ⋅R=4_{1/4}$ (E) $∑_{n=0}(−1)_{n+1}8_{n}x_{4n+4} ,R=4_{1/4}$ (F) $∑_{n=0}(−1)_{n+1}8_{n+1}x_{4π+5} ⋅R=8_{1/4}$ (G) $∑_{n=0}(−1)_{n}8_{n+1}x_{4n+4} ,R=8_{1/4}$ (H) $∑_{n=0}(−1)_{n}8_{n}x_{1n+5} ,R=8_{1/4}$ Problem esit

Consider the power series, or and its interval of convergence is .

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