z′ = (1/2)(z+(1/z)) z and z′ are complex numbers show that z = 2e^(iθ) show that M′ describes a conic section


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Question Number 208533 by alcohol last updated on 18/Jun/24

$z^{'} = \frac{1}{2} (z + \frac{1}{z})$ $z a n d z^{'} a r e c o m p l e x n u m b e r s$ $s h o w t h a t z = 2 e^{i θ}$ $s h o w t h a t M^{'} d e s c r i b e s a c o n i c s e c t i o n$
	Answered by Berbere last updated on 18/Jun/24

	$w h a t i s z c o m p l e x e$ $n p l a n e ? %$
	Answered by Berbere last updated on 18/Jun/24

	$z^{'} = \frac{1}{2} (z + \frac{1}{z}) z = 2 e^{i θ}$ $You can't use 'macro parameter character #' in math mode$
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