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For complex numbers z satisfying |z − (1 + i)u| = 1, find the greatest possible value of |z|. u = -3i Please help me with the locus...
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you can think of |z - u| = d where both u and d are fixed to mean the distance from z to u is exactly "d". The locus is a circle of points with u as the center.
What are the coordinates of u?
@phi
the convention is the real part is the x value, and the imaginary part is the y value u= 0 + -3i, so (0,-3) are the coordinates if you plot u on the real-imaginary plane
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