Let f(2) = . Use the polar form of the Cauchy-Riemann equations to determine where f is differentiable.
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A: This is a problem from Binomial and Taylor.
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A: This is a problem of differential geometry.
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A: We will convert the given system to a system of first order differential equations in matrix form.
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A: We can solve the 2 examples using jacobi formula
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A: To solve for x4.
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A: This is a problem of Fourier series.
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Q: following: a) EF + DH H b) ED + AB - (HG + FB)
A: This is a problem of vector analysis.
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Q: Determine the difference approximation of the problem (1+x²)-y = x² + 1, y(-1) = y(1) = 1 Find the…
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