One of the diameters of the circle circumscribing the rectangle ABCD is `4y=x+y`. If `A and B` are the points `(-3, 4) and (5, 4)` respectively, find the area of the rectangle and equation of the circle.

One of the diameters of the circle circumscribing the rectangle ABCD is 4y = x + 7. If A and B are the points (-3, 4) and (5, 4) respectively, then find the area of the rectangle.

One of the diameter of a circle circumscribing the rectangle ABCD is 4y=x+7, If A and B are the points (-3,4) and (5,4) respectively, then the area of rectangle is

One of the diameters of circle circumscribing the rectangle ABCD is 4y=x+7 . If A and B are the points (-3,4) and (5,4) respectively and area of rectangle is p then p/4 is equal to

One of the diameters of the circle circumscribing the rectangle ABCD is 4y=x+7 . If A and B are the points (-3, 4) and (5, 4) and slope of the curve y = (ax)/(b-x) at point (1, 1) be 2 , then centre of circle is : (A) (a, b) (B) (b, a) (C) (-a, -b ) (D) (a, -b)

A rectangle ABCD is inscribed in a circle with a diameter lying along the line 3y=x+10. If A and B are the points (-6,7) and (4,7) respectively,find the area of the rectangle and equation of the circle.

2x-y+4=0 is a diameter of a circle which circumscribes a rectangle ABCD. If the coordinates of A, B are (4, 6) and (1, 9) respectively, find the area of this rectangle ABCD.

Prove that the centre of the circle circumscribing the cyclic rectangle ABCD is the point of intersection of its diagonals.

Find the equation of the circle circumscribing the rectangle whose sides are : x=4, x=-5, y=5, y=-3

Find the equation of the circle circumscribing the rectangle whose sides are : x=6, x = -3, y=3, y=-1