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SOLVED: By multiplying the Taylor series for e and sin x, find the terms through x of the Taylor series for e sin x. This series is the imaginary part of the series for e e^i e^(i^2)r.Use this fact to check your answer: For what values of x should the series for e sin x converge?
SOLVED: By multiplying the Taylor series for e and sin x, find the terms through x of the Taylor series for e sin x. This series is the imaginary part of the series for e e^i e^(i^2)r.Use this
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