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Hyperbola

Constructs an hyperbola. The equation of a hyperbola with center at point $(c_{1}, c_{2})$ with axes parallel to x- and y-axis is $\frac{(x - c_{1})^{2}}{a^{2}} - \frac{(y - c_{2})^{2}}{b^{2}} = 1$ .

Syntax

hyperbola(Real, Real, Point, Vector)

hyperbola(Real, Real, Point)

hyperbola(Real, Real, Vector)

hyperbola(Real, Real)

Description

Given two reals $a$ and $b$ , a point $C$ and a vector $v$ , constructs an hyperbola with semi major axis $a$ , semi minor axis $b$ , center at $C$ and orientation given by vector $v$ .

calc.hyperbola1.calc.png

calc.hyperbola1.plotter0.calc.png

Given two reals $a$ and $b$ and a point $C$ , constructs an hyperbola with semi major axis $a$ , semi minor axis $b$ , center at $C$ .

calc.hyperbola2.calc.png

calc.hyperbola2.plotter0.calc.png

Given two reals $a$ and $b$ and a vector $v$ , constructs an hyperbola with semi major axis $a$ , semi minor axis $b$ , center at origin and orientation given by vector $v$ .

calc.hyperbola3.calc.png

calc.hyperbola1.plotter0.calc.png

Given two reals $a$ and $b$ , constructs an hyperbola with semi major axis $a$ , semi minor axis $b$ , center at origin.

calc.hyperbola4.calc.png

calc.hyperbola4.plotter0.calc.png

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