App Logo

No.1 PSC Learning App

1M+ Downloads
The length of a rectangle is increased by 60%. By what percent the width have to be decreased to maintain the same area?

A37 1/2 %

B60%

C75%

D120%

Answer:

A. 37 1/2 %

Read Explanation:

Solution: Given: The length of a rectangle is increased by 60%. Formula used: Area of rectangle = l × b; where l, b are length and breadth of rectangle. Calculation: Let the length of the rectangle = 100m Breadth of rectangle = 100m Original area = 100 × 100 = 10000 m2 New length = 160 m Let new breadth = x New area = 160x ∴ Area remains same, ⇒ 10000 = 160x ∴ x = 125/2 ∴ Decrease in breadth = (100 - 125/2)% = 37.5%


Related Questions:

he diagonals of 2 squares M and N are in the ratio 2 ∶ 1.

The ratio of their areas is

A. 1 ∶ 2

B. 2 ∶ 1

C. 1 ∶ 4

D. 4 ∶ 1

If the length and breadth of a rectangle are increased by 8% and 12% respectively, then by what percent does the area of that rectangle increase?

Find the area of shaded trapezium if the area of the rectangle is 4800 cm2 and the area of ΔAPD is 300 sq.cm.

image.png

Area of a rectangular ground is 12500 m2. Its length is 125 m. its perimeter is

What is the area of the square, if the length of its diagonal is 13213\sqrt{2} units?

A. 104 sq. units

B. 169 sq. units

C. 3387 sq. units

D. 676 sq. units