[" The normal at "p" on "y^(2)=4ax" meeth the axis is G."],[" then "]

If the normal at P on y^(2)= 4ax cuts the axis of the parabola in G and S is the focus then SG=

If the normal at P on y^(2)= 4ax cuts the axis of the parabola in G and S is the focus then SG=

The normal at a point P on the parabola y^^2= 4ax meets the X axis in G.Show that P and G are equidistant from focus.

If the normal to a parabola y^2=4ax , makes an angle with the axis then it will cut the curve again at an angle.

The normal to parabola y^(2) =4ax from the point (5a, -2a) are

The normal to parabola y^(2) =4ax from the point (5a, -2a) are

The normal at a point P to the parabola y^2=4ax meets axis at G. Q is another point on the parabola such that QG is perpendicular to the axis of the parabola. Prove that QG^2−PG^2= constant

From the point where any normal to the parabola y^2 = 4ax meets the axis, is drawn a line perpendicular to this normal, prove that this normal always touches an equal parabola y^2 +4a(x-2a)=0 .

The slopes of the normal to the parabola y^(2)=4ax intersecting at a point on the axis of the parabola at a distance 4a from its vertex are in