The vertex of a parabola is the point (a, b) and latus-rectum is of length l. If the axis of the parabola is along the positive direction of y-axis, then its equation is

The vertex of a parabola is the point (a,b) and latusrectum is of length l . If the axis of the parabola is along the positive direction of y-axis, then its equation is :

The vertex of a parabola is the point (a,b) and latusrectum is of length 1. If the axis of the parabola is along the positive direction of y-axis then its equation is

The vertex of a parabola is the point (a , b) and the latus rectum is of length ldot If the axis of the parabola is parallel to the y-axis and the parabola is concave upward, then its equation is (a) (x+a)^2=l/2(2y-2b) (b) (x-a)^2=l/2(2y-2b) (c) (x+a)^2=l/4(2y-2b) (d) (x-a)^2=l/8(2y-2b)

The axis of a parabola is 3x+4y+6=0 , its vertex is (-2,0) and latus rectum is 4 in length. Find its equation.

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

Form the differential equation representing the parabolas having vertex at the origin and axis along positive direction of x-axis.

From the differential equation of the family of parabolas having vertex at the origin and axis along positive direction of x -axis.

From the differential equation of the family of all parabolas having vertex at the origin and axis along the positive direction of the x-axis is given by