The absolute value of the ratio of an+1 to an is n(x-2)/[3(n+1)] which means the series converges only for
|x-2|<3. I am not sure how you express this as a "radius" of convergence.
Jo G.
asked 03/19/21The absolute value of the ratio of an+1 to an is n(x-2)/[3(n+1)] which means the series converges only for
|x-2|<3. I am not sure how you express this as a "radius" of convergence.
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