The latus rectum of an ellipse is a straight line that passes through the ellipse's foci and is perpendicular to its major axis. The term "latus rectum" comes from the Latin words latus, which means "side", and rectum, which means "straight". Cuemath

The eccentric angles of the extremities of latus rectum of the ellipse a 2 x 2 ​ + b 2 y 2 ​ =1 are given by:

The equation(s) of the tangent(s) to the ellipse 9(x - 1)2 + 4y2 = 36 parallel to the latus rectum, is (are)

The equation of circle touching the parabola at upper end of its latus rectum and passing through its vertex, is

The foci of an ellipse lie on the major axis of the ellipse.A.TrueB.FalseSUBMITarrow_backPREVIOUS

if 6 and 12 are the lengths of the segments of any focal chord of a parabola, then the length of semi-latus rectum i