If the coordinates of a variable point be `(cos theta + sin theta, sin theta - cos theta)`, where `theta` is the parameter, then the locus of P is

If the co-ordinates of a variable point P be (cos theta + sin theta, sin theta - cos theta) where theta is the perimeter, then the locus of P is :

If the coordinates of a variable point P be (cos theta + sin theta, sin theta - cos theta) , where theta is a variable quantity, find the locus of P .

Locus of the point (cos theta +sin theta, cos theta - sin theta) where theta is parameter is

Locus of the point (cos theta +sin theta, cos theta - sin theta) where theta is parameter is

Vertices of a variable triangle are (3,4);(5cos theta,5sin theta) and (5sin theta,-5cos theta) where theta is a parameter then the locus of its circumcentre is

The locus of the point (a(cos theta+sin theta),b(cos theta-sin theta)) where theta is the parameter is

The locus of the point ( a cos theta + b sin theta, a sin theta - b cos theta ) where 0 le theta lt 2pi is

If the coordinates of a variable point P be (a cos theta, b sin theta) , where theta is a variable quantity, find the locus of P .

If the coordinates of a variable point P are (a cos theta,b sin theta), where theta is a variable quantity,then find the locus of P.