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Power Serieshard
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A disk of radius rrr centered at origin has its area calculated via a power series. If f(r)=πr2f(r) = \pi r^2f(r)=πr2, represent the integral I=∫01f(r)drI = \int_0^1 f(r) drI=∫01​f(r)dr using the series expansion of f(r)f(r)f(r).

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