The extremities of a diagonal of a rectangle are (-4,4) and (6,-1). A circle circumscribe the rectangle and cuts an intercept AB on the y-axis. Find the area of the triangle formed by AB and the tangents to the circle at A and B.

The extremities of a diagonal of a rectangle are (-4, 4) and (6, -1) . A circle circumscribes the rectangle and cuts an intercept AB on the y-axis. If Delta be the area of the triangle formed by AB and the tangents to the circle at A and B , then 8Delta = .

The extremities of the diagonal of a rectangle are (-4, 4) and (6,-1) . A circle circumscribes the rectangle and cuts inercept of length AB on the y -axis. The length of AB is

The extremities of a diagonal of a rectangle are (0.0) and (4,4). The locus of the extremities of the other diagonal is equal to

Extremities of a diagonal of a rectangle are (0, 0) and (4, 3). The equations of the tangents to the circumcircle of the rectangle which are parallel to the diagonal, are

A circle circumscribes a rectangle with sides 16cm and 12cm. What is the area of the circle

A circle circumscribes a rectangle whose sides are in the ratio of 4 :3 If the area of the rectangle is 192 cm^(2) , then the perimeter (in cm) of the circle is :

The circle x^(2)+y^(2)+4x-7y+12=0 cuts an intercept on y-axis equal to

A rectangle in inscribed in a circle of radius 5 cm. if the breadth of the rectangle is 6 cm. then find the length of the rectangle.

The sum of length and breadth of a rectangle is 16 cm. A circle is circumscribed on the rectangle. If the ratio of area of the circumcircle to that of the rectangle is 73:35 , the area of the rectangle is (in cm^(2) )