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the interval for which the series 1+(x-1)+(x-1)^2+.........+≠ may be summed is
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it's upto infinity
\[\sum(x-1)^n\] \[\lim_{n\to inf}\frac{(x-1)^{n+1}}{(x-1)^n}\] \[\lim_{n\to inf}(x-1)\] \[|x-1|\lim_{n\to inf}1=|x-1|\] \[\|x-1|<1\] \[-1<x-1<1\] \[0<x<2\]
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