The sides of rectangle are all produced in order, in such a way that the length of each side is increased by 'K' times itself. The area of the new quadrilateral formed becomes `2(1)/(2)` times the area of the original rectangle.

If the length of a rectangular field is increased by 20% and the breadth is reduced by 20%, the area of the rectangle will be 192 m^2 . What is the area of the original rectangle

If the length of a rectangular field is increased by 20% and the breadth is reduced by 20%, the area of the rectangle will be 192 m^2 . What is the area of the original rectangle?

The length of a rectangle exceeds its breadth by 7 cm. If the length is decreased by 4 cm , and the breadth is increased by 3 cm, the area of the new rectangle is the same as the area of the original ractangle. Find the length and breadth of the original rectangle.

The percentage increase in the area of a rectangle, if each of its sides is increased by 20% is:

The percentage increase in the area of a rectangle, if each if its sides is increased by 20% , is :

If each dimension of a cuboid is increased by 4 times, then the total surface area becomes........times the original area.

The length of a rectangle is increased 4 times and the breadth is doubled. What is the area of the new rectangle thus formed?

The percentage Increase in the area of a rectangle, if each of its sides is increased by 20%, is :