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#1.10 |z-i|+|z+i|=4 [Complex Analysis]
Let z ∈ C be such that |z| is lesser than 1. If ω = 5+ 3z \ 5(1 - z), then
Given z = f(x,y), x = x(u,v), y = y(u,v), with x(2,0) = 4 and y(2,0) = 1, calculate zu(2,0) in term…
The complex number, z such that |(z-i)/(z+i)| =1 lies on (a) the x-axis (b) the y-axis.
Writing a complex function w=(z+i)/(z-i) into its real and imaginary parts ex 31616
Given complex number z such that z + 1/z = 1, find value of (1/z)^6. De Moivre’s Theorem.
Find ∇ ·(∇ ×𝐅). 𝐅(x, y, z)=sinx
458: Convex and Concave Functions when Z = f(x,y)
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