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Harmonic property taking Polar form simple steps by EASY MATHS EASY TRICKS

4,143 views · Published 23 February 2018 · 6:54 · Indexed 6 November 2026

Channel: EASY MATHS EASY TRICKS · 2018 · Education

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In this video explaining Harmonic property taking Polar form. This theorem is very simple and easy steps. where u(r θ) and v(r θ) are the real and imaginary parts of the complex function f(r θ).
These equations express the condition that both the real and imaginary parts of the function must satisfy the Laplace equation in polar coordinates. In other words the function must be harmonic in polar coordinates.

#cartesianform #harmonicproperty #complexnumber

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