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Find S∞ (if it exists)? 100-10+1-1/10+...
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\[\sum_{0}^{\infty}(10)^{-n}*(-1)^n\]
\[\sum_{0}^{\infty}(((10))^{-1})^{n} * (-1)\] \[\sum_{0}^{\infty}({1 \over 10})^{n} * (-1)^{n}\] \[\sum_{0}^{\infty}({-1 \over 10})^{n} \]
It is a geometric series
so we use its formula 1/(1-r) 1/(1-(-1/10)) 1/(1+1/10)
1/(11/10) 10/11
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