If and where are non-zero real numbers and are concyclic points on Argand Plane, then prove that:
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Originally Posted by fardeen_gen If and where are non-zero real numbers and are concyclic points on Argand Plane, then prove that: This cannot be correct. Suppose that and satisfy these conditions. If we replace by then the conditions will still be satisfied, but will be doubled.
The problem set of the complex numbers section of my text seems to be full of wrong problems. This makes it two wrong problems in a day
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