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Topic summary

Complex exponentials

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Extracted from the Wikipedia article Exponential function.

Relationship with trigonometry

This formula provides the decomposition of complex exponentials into real and imaginary parts: ex+iy=exeiy=excos⁡y+iexsin⁡y.{\displaystyle e^{x+iy}=e^{x}e^{iy}=e^{x}\,\cos y+ie^{x}\,\sin y.}{\displaystyle e^{x+iy}=e^{x}e^{iy}=e^{x}\,\cos y+ie^{x}\,\sin y.}

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