Equations for Finding the Key Points of a Parabola
All of the defining information for a parabola can be derived directly from the parameters (a, b and c) of it's general equation. This brief paper shows how to derive equations for finding the focus (Fxy), the vertex (Vxy), the directrix and the coordinates for the two ends of the latus rectum ( lr1 & lr2).
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Equations for Finding the Key Points of a Parabola
All of the defining information for a parabola can be derived directly from the parameters (a, b and c) of it's general equation. This brief paper shows how to derive equations for finding the focus (Fxy), the vertex (Vxy), the directrix and the coordinates for the two ends of the latus rectum ( lr1 & lr2).
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Equations for Finding the Key Points of a Parabola

Equations for Finding the Key Points of a Parabola

by Mark Niswanger
Equations for Finding the Key Points of a Parabola

Equations for Finding the Key Points of a Parabola

by Mark Niswanger

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Overview

All of the defining information for a parabola can be derived directly from the parameters (a, b and c) of it's general equation. This brief paper shows how to derive equations for finding the focus (Fxy), the vertex (Vxy), the directrix and the coordinates for the two ends of the latus rectum ( lr1 & lr2).

Product Details

BN ID: 2940157256029
Publisher: Mark Niswanger
Publication date: 05/31/2017
Sold by: Barnes & Noble
Format: eBook
File size: 259 KB
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