Proof of Euler's Formula Without Taylor Series

Описание к видео Proof of Euler's Formula Without Taylor Series

This is an important result in Complex Analysis. By letting z be a function that maps real numbers to complex numbers defined as z(θ) = cos(θ)+isin(θ), we can differentiate z and solve the resulting differential equation to prove Euler's Formula. This method is more rigorous than the classic Taylor Series proof as it does not involve rearranging an infinite sum.

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