Parabola|Axis of Parabola|Standard Equations of Parabola|Latus Rectum|Questions

Conic Section|| General Equation OF Parabola|| Standard Equation OF Parabola || Terminology

Shifted Parabola || Parabola Equation OF Standard Parabola || Position OF Point w.r.t Parabola

PARABOLA : Parameters OF Parabola || Equation OF Parabola Based on Transverse Axis , Focus

Two parabolas have coordinate axes as their directrices and having same focus.If the square of latus rectum of one parabola is equal to length of latus rectum of second and locus of focus is conic C, then length of latus rectum of conic C is

Consider a point P on a parabola such that 2 of the normal drawn from it to the parabola are at night angles on parabola, then The ratio of latus rectum of given parabola and that of made by locus of point P is

y^(2)+2y-x+5=0 represents a parabola. Find its vertex,equation of axis,equation of latus rectum,coordinates of the focus, equation of the directrix,extremities of the latus rectum,and the length of the latus rectum.

Find the equation of the parabola whose vertex is (2,3) and the equation of latus rectum is x=4. Find the co-ordinates of the point of intersection of this parabola with its latus rectum.

Standard Parabola and their Special Parabola || Illustration Based Upon Equation OF Parabola

Standard Parabola and their Special Parabola || Illustration Based Upon Equation OF Parabola

The extreme points of the latus rectum of a parabola are (7,5) and (7,3). Find the equation of the parabola and the points where it meets the coordinate axes.