Euler's Identity
Euler’s identity is really useful when using Polar Coordinates, it is also especially useful since it applies perfectly well and very intuitively into the Polar form Multiplication rules.
$$ e^{in} = cos(n) + isin(n) $$
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Euler’s identity is really useful when using Polar Coordinates, it is also especially useful since it applies perfectly well and very intuitively into the Polar form Multiplication rules.
$$ e^{in} = cos(n) + isin(n) $$