latus rectum sentence in Hindi
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- Where p is called the semi-latus rectum of the curve.
- The point where the slope of the parabola is 1 lies at one end of the latus rectum.
- :: : : Why do you want the semi-latus rectum to be the Earth's radius?
- The above polar equation describes conic sections, with l the semi-latus rectum and \ varepsilon the orbital eccentricity.
- The "'latus rectum "'is the chord parallel to the directrix and passing through the focus ( or one of the two foci ).
- Within this quadrant, each arc centered on the origin shows that section of the parabola that lies between its tip and its intersection with its semi-latus rectum.
- The semi-minor axis b is related to the semi-major axis a through the eccentricity e and the semi-latus rectum \ ell, as follows:
- The line segment connecting the two intersection points of this line with the hyperbola is known as the " latus rectum " and has a length \ frac { 2b ^ 2 } { a }.
- The parameter \ theta is known as the true anomaly, p is the semi-latus rectum, while e is the orbital eccentricity, all obtainable from the various forms of the six independent orbital elements.
- The universal parabolic constant is the ratio, for any parabola, of the arc length of the parabolic segment ( red ) formed by the latus rectum ( blue ) to the focal parameter ( green ).
- The length of the semi-major axis a of an ellipse is related to the semi-minor axis's length b through the eccentricity e and the semi-latus rectum \ ell, as follows:
- In an ellipse, the semi-latus rectum ( the distance from a focus to the ellipse along a line parallel to the minor axis ) is the harmonic mean of the maximum and minimum distances of the ellipse from a focus.
- The length of the semilatus rectum ( half of the latus rectum ) is the difference between the-coordinates of this point, which is considered as P in the above derivation of the coordinates of the focus, and of the focus itself.
- Also, in terms of r _ { a } and r _ { p }, the semi-major axis a is their arithmetic mean, the semi-minor axis b is their geometric mean, and the semi-latus rectum l is their harmonic mean.
- He also identifies a geometrical criterion for distinguishing between the elliptical case and the others, based on the calculated size of the latus rectum, as a proportion to the distance the orbiting body at closest approach to the center . ( Proposition 17 in the'Principia'.)
- Menaechmus knew that in a parabola, the equation y 2 = " l " x holds, where " l " is a constant called the latus rectum, although he was not aware of the fact that any equation in two unknowns determines a curve.
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