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Category:Utilities for WindowsQ: How to determine the equation of a hyperbola with finite poles. I have to determine theequation of the hyperbola with finite poles; and I've seen that in each cartesian plane there is a point $O$ which satisfies theequation: $$ \frac{x^2}{a^2}+\frac{y^2}{b^2}=1. $$ A hyperbola is an example of a conic section, and indeed, some conic
sections have finite poles, for example ellipses. I found many articles and they explain how to determine the equation of ahyperbola with infinite poles, for example this one, but I didn't find any article or proof showing how to compute the equationof a hyperbola with finite poles. I think it is easier to understand if I explain my problem a little more: Imagine I have the unit
circle $\mathbb{S^1}$ and I draw on it several points which has the property that the line $y=x$ passes from $A$ to $B$ in
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from $A'$ to $B'$ in those points. Now, the first circle represents the hyperbola with finite poles, and the second one is thehyperbola with infinite poles. How can I determine the equation of the first hyperbola when I know the coordinates of the points
on $\math f678ea9f9e
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