The centre of the circel `x=-1 + 2 cos theta, y =3 + 2 sin theta, ` is

The centre of the circel x=2+3 cos theta, y= 3 sin theta -1 is-

The centre of the circle x = 2 + 3 cos theta y = 3 sin theta -1 is ...

The centre of the circle x=2+3 cos theta, y=3 sin theta-1 , is

The centre of the circle x+2+3 cos theta, y=3 sin theta-1 , is

Find the centre of the circle whose parametric equation is x= -1+2 cos theta , y= 3+2 sin theta .

Eliminate theta : x = a ( cos theta + cos 2 theta), y = b ( sin theta + sin 2 theta).

The parametric form of the ellipse 4 (x +1) ^(2) + (y-1) ^(2) = 4 is a) x = cos theta -1 , y =2 sin theta -1 b) x = 2 cos theta-1 , y =2 sin theta -1 c) x = cos theta - 1, y = 2 sin theta + 1 d) x = cos theta +1, y =2 sin theta +1