latus rectum's Usage Examples:

One half of it is the semi-latus rectum p {\displaystyle p} .

The latus rectum is parallel to the directrix.

If, then, we wish to duplicate a cube of edge a, we locate on a right-angled cone two parabolas, one with latus rectum a and another.

The latus rectum is the chord parallel to the directrix and passing through a focus; its half-length is the semi-latus rectum (ℓ).

{\displaystyle h{\sqrt {\mu p}}} Where p {\displaystyle p} is called the semi-latus rectum of the curve.

an ellipse is related to the semi-minor axis"s length b through the eccentricity e and the semi-latus rectum ℓ {\displaystyle \ell } , as follows: b .

passage in seconds μ is the standard gravitational parameter p is the semi-latus rectum of the trajectory ( p h2/μ ) More generally, the time between any two.

{\displaystyle \,p\equiv a\left(\,1-e^{2}\,\right)} is called "the semi-latus rectum" in classical geometry.

to the directrix and to each latus rectum.

In a parabola, the axis of symmetry is perpendicular to each of the latus rectum, the directrix, and the tangent.

a {\textstyle {\frac {b^{2}}{a}}} (which equals the meridian"s semi-latus rectum), or 6335.

secondary body, and p is the semi-latus rectum of the elliptical orbit.

is called the latus rectum; one half of it is the semi-latus rectum.