ABCD is a rectangle with `A(-1,2),B(3,7)` and `AB:BC=4:3`. If P is the centre of the rectangle, then the distance of P from each corner is equal to

ABCD is a rectangle with A(-1,2) , B (3,7) and AB : BC = 4 : 3 . If d is the distance from the vertices of the rectangle then [d] is equal to (where [.] denotes the greatest integer function ).

ABCD is a rectangle with A(-1,2) , B (3,7) and AB : BC = 4 : 3 . If d is the distance from the vertices of the rectangle then [d] is equal to (where [.] denotes the greatest integer function ).

A(-2,2), B (3,7), C and D are vertices of a rectangle ABCD (taken in order) and AB: BC = 5:4. d is the distance of the origin from the centre of the rectangle, [d], can be equal to (where [.] denote G.I.F)

In a rectangle ABCD, AB = 21 and BC = 1 . Axes xx and yy pass through centre of the rectangle. The moment of inertia is least about : .

In a rectangle ABCD, AB = 2l and BC = l . Axes xx and yy pass through centre of the rectangle. The moment of inertia is least about : .

ABCD is a rectangle where ratio of the length of AB and BC is 3 : 2. If P is the mid point of AB . Find sin angle CPB

Prove that the points A(0,-1),B(-2,3),C(6,7) and D(8,3) are the vertices of a rectangle ABCD .

In a rectangle ABCD, AB= 15 cm angle BAC = 60^@ then BC is equal to