The length of the diagonal of a square is `d` units. The area of the square is `d^2` (b) `1/2d^2` `1/4d^2` (d) `2d^2`

The length of the diagonal of a square is d units. The area of the square is (a) d^2 (b) 1/2d^2 (c) 1/4d^2 (d) 2d^2

The length of the diagonal of a square is d units.The area of the square is d^(2)( b) (1)/(2)d^(2)(1)/(4)d^(2)(d)2d^(2)

The length of a diagonal of a square plot is 24 cm find the area of the square plot. The following are the steps involed in solving the above problem .arrange them in sequential order (A) Area of the square plot = 1/2xx(24)^(2) =288cm^(2) (B) Given that hte length of diagonal of a square plot (d)=24 cm (C ) Are of a square when diagonal is given is 1/2 d^(2)

The ends of a diagonal of a square are (2,-3) and (-1,1)dot Another vertex of the square can be (a) (-3/2,-5/2) (b) (5/2,1/2) (c) (1/2,5/2) (d) none of these

The ends of a diagonal of a square are (2,-3) and (-1,1)dot Another vertex of the square can be a. (-3/2,-5/2) (b) (5/2,1/2) (1/2,5/2) (d) none of these

The ends of a diagonal of a square are (2,-3) and (-1,1). Another vertex of the square can be (-(3)/(2),-(5)/(2)) (b) ((5)/(2),(1)/(2))((1)/(2),(5)/(2)) (d) none of these

The length of a diagonal of square is 4 cm . a) What is its area? b) The length of a diagonal of a square is d units and its area is A sq.units. Write the relation between them? c) Which is the proportionality constant?

The diagonals of 2 squares M & N are in the ratio of their areas is A. 1 :2 B. 2: 1 C. 1 : 4 D. 4 : 1

The area of a square and that of a square drawn on its diagonal are in the ratio 1:sqrt(2) (b) 1:21:3(d)1:4