For all values of `theta` , the coordinates of a moving point P are `(acostheta,asintheta)`, the locus of P will be a-

For all values of theta , the coordinates of a moving point P are (acostheta,bsintheta) , find the equation to the locus of P.

The locus of a moving point P(a cos^(3)theta,a sin^(3)theta) is:

The coordinates of a moving point P are (2t^(2)+4,4t+6); show that the locus of P is a parabola.

The coordinates of a moving point P are (2t^(2) + 4, 4t + 6) , show that the locus of P is a parabola.

The coordinates of a moving point p are (2t^(2) + 4, 4t+6) . Then its locus will be a

Find the locus of P, if for all values of alpha , the co-ordinates of a moving point P is (9cosalpha, 6sinalpha)

Find the locus of P, if for all values of alpha , the co-ordinates of a moving point P is (9cosalpha, 9sinalpha)

If the coordinates of a variable point P are (acostheta,bsintheta), where theta is a variable quantity, then find the locus of Pdot