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For what values of x will the sum of the series be a finite value? 7-7(x)+7(x^2)-7(x^3)+7(x^4)-...
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7(1-x+x^2-x^3-...) Inside looks geometric. r=-x
so for what values of x will the sum of the series be finite? x > 1 x < -1 , x > 1 -1 < x < 1 x < 1
For abs(r)<1
so -1<x<1 right?
how do I Find the value of the infinite series for x in the interval?
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There is a well known closed form of the sum of an infinite geometric series.
a/(1-r)?
Yup
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