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Perhaps it's Euler's Theorem that you're asking about. Euler's Theorem does not deal with complex numbers, but Euler's Formula does:

eiθ = cos(θ) + i*sin(θ). Where θ is measured in radians.

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14y ago

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What are applications of liouville theorem of complex?

The Liouville theorem of complex is a math theorem name after Joseph Liouville. The applications of the Liouville theorem of complex states that each bounded entire function has to be a constant, where the function is represented by 'f', the positive number by 'M' and the constant by 'C'.


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According to de Moivre's theorem, that for any complex number x and integer n,[cos(x) + i*sin(x)]^n = [cos(nx) + i*sin(nx)]where i is the imaginary square root of -1.


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The Sokhotski-Plemelj theorem is important in complex analysis because it provides a way to evaluate singular integrals by defining the Cauchy principal value of an integral. This theorem helps in dealing with integrals that have singularities, allowing for a more precise calculation of complex functions.


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By using Thevenin's theorem we can make a complex circuit into a simple circuit with a voltage source(Vth) in series with a resistance(Rth)


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