If ` x cos theta + y sin theta = a , x sin theta - y cos theta = b ` then

Prove that : x cos theta + y sin theta = a and x sin theta - y cos theta = b are the parametric equations of a circle for all theta satisfying 0le thetalt2pi

Prove that : x cos theta + y sin theta = a and x sin theta - y cos theta = b are the parametric equations of a circle for all theta satisfying 0le thetalt2pi

Eliminate theta from the following equation : x cos theta - y sin theta = a, x sin theta + y cos theta = b

Show that the locus of the point of inter section of the lines x cos theta +y sin theta =a, x sin theta -y cos theta = b, theta is a parameter is a circle.

Whatever be the values of theta , prove that the locus of a point of intersection of the lines x cos theta + y sin theta = a and x sin theta - y cos theta = b is a circle.

If xcos theta- y sin theta =a, x sin theta + y cos theta = b , prove that: x^(2) + y^(2) = a^(2) + b^(2) .

The eliminant of theta from x cos theta - y sin theta = 2 , x sin theta + y cos theta = 4 will give

If x cos theta- y sin theta=a,x sin theta+ y cos theta=b , prove that x^2+y^2= a^2+b^2 .

The locus of the points of intersection of the lines x cos theta+y sin theta=a and x sin theta-y cos theta=b , ( theta= variable) is :

The locus of the points of intersection of the lines x cos theta+y sin theta=a and x sin theta-y cos theta=b , ( theta= variable) is :