directrix sentence in Hindi
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- Measured along the axis of symmetry, the vertex, A, is equidistant from the focus, F, and from the directrix.
- The ellipse thus generated has its second focus at the center of the directrix circle, and the ellipse lies entirely within the circle.
- It follows that the magnitude of the tension at a point is, which is proportional to the distance between the point and the directrix.
- In an ellipse, the semi-minor axis is the geometric mean of the maximum and minimum distances of the ellipse from a directrix.
- Correspondingly, since C is on the directrix, the-coordinates of F and C are equal in absolute value and opposite in sign.
- Point P is called the pole of the neusis, line l the directrix, or guiding line, and line m the catch line.
- As shown first by Apollonius of Perga, a hyperbola can be used to directrix and "'B "'as a focus.
- The orthoptic property of a parabola is that If two tangents to the parabola are perpendicular to each other, then they intersect on the directrix.
- It is also possible to describe all the conic sections as loci of points that are equidistant from a single focus and a single, circular directrix.
- *It cannot be a rotated parabola with A as the focus and y = 2x as the directrix because AB is a ( straight ) line segment.
- The forewings are as in " Thioscelis directrix " except for the subterminal line, which is straighter, arising nearer the apex on the costa.
- In one solution of the former problem is the first recorded use of the property of a conic ( a hyperbola ) with reference to the focus and directrix.
- It is also possible to describe all conic sections in terms of a single focus and a single directrix, which is a given line not containing the focus.
- If the distance to the focus is fixed and the directrix is a line at infinity, so the eccentricity is zero, then the conic is a circle.
- The "'latus rectum "'is the chord parallel to the directrix and passing through the focus ( or one of the two foci ).
- Stodola established experimentally that the relationship between these three parameters represented in Cartesian coordinate system has the shape of a degenerate quadric surface, the cone directrix being an ellipse.
- The first to do so was apparently Pierce Morton in 1829 . The focus-directrix property is essential to proving that astronomical objects move along conic sections around the Sun.
- I doubt there is a intriguing focus-directrix type Locus definition for the curve of a y = x ^ 3 as there is for y = x ^ 2.
- As another example, a sideways parabola ( one whose directrix is a vertical line ) is not the graph of a function because some vertical lines will intersect the parabola twice.
- A proof that the conic sections given by the focus-directrix property are the same as those given by planes intersecting a cone is facilitated by the use of Dandelin spheres.
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