`A, B, C` are three points on the rectangular hyperbola `xy = c^2`, The area of the triangle formed by the tangents at `A, B and C`.

A, B, C are three points on the rectangular hyperbola xy = c^2 , The area of the triangle formed by the points A, B and C is

A, B, C are three points on the rectangular hyperbola xy = c^2 , The area of the triangle formed by the points A, B and C is

Show that for rectangular hyperbola xy=c^(2)

The area of the triangle formed by the points (a, b+c), (b, c+a), (c, a+b) is

The parametric form of rectangular hyperbola xy=c^(2)

The area of the triangle formed by the points (a,b+c),(b,c+a),(c,a+b) is

If lx+my+n=0 is a tangent to the rectangular hyperbola xy=c^(2) , then

If lx+my+n=0 is a tangent to the rectangular hyperbola xy=c^(2) , then

IF xy =1 + sin ^(2) theta (thea is real parameter) be a family of rectangular hyperbolas and Delta is the area of the triangle formed by any tangent with coordinate axes, then