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Power and Maclaurin Series

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Find a power series representation for the function f(x) = 1/x^4 + 1 and determine the interval of convergence.

Use a known Maclaurin series to derive the Maclaurin series of the function g(x) = e^-x/x.

Evaluate the indefinite integral (integral) e^-x/x (dx) as an infinite series.

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Solution Summary

This solution is comprised of a step by step response which looks at the Maclaurin series and the interval of convergence. It particularly considers how a known Maclaurin series can be used to derive another. The solution is enclosed within an attached Word document.

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