Let's write the area of the rectangular region where the length is (8x + 3y) cm and breadth is (8x - 3y) cm.

My borther Dipu draws a picture on a rectangular sheet of paper whose length is 15 cm and breadth is 8 cm. Let's calculate and write the change of area of the paper if he changes the length to twice the previous length and keeps the breadth same.

The area of a rectangle is (24x^2 - 65xy + 21y^2) sq.cm. and length is (8x - 3y). Find it's breadth.

Let's find the length of the card where the area of the card is (9p^2 - 4q^2) sq.m. and breadth of the card is (3p - 2q) m Here, Length = Area div Breadth

The area of a rectangle is 8x^2 sq units. If its length is 4x units, find its breadth.

Let's write the area of the square region in terms of m where one side is (3m -4) metre. Let's calculate the value of m when perimeter of the square is 8 metre.

The area of a rectangle is 8x^2sq.units. . If the length ios 4x units. Let's find its breadth.

Determine the number of coins with diameter and thickness of 3cm and 8 cm respectively can be made by melting a solid copper rectangular parallelopiped piece with length of 11 cm , breadth of 9 cm and thickness of 6 cm.

Find the area of the region bounded by the curves 2y^(2)=x, 3y^(2)=x+1, y=0 .

The length and breadth of a rectangular figure is 10cm and 6cm respectively. The length and breadth of the figure are increased by 2cm. Find if the ratios of length to breadth remains same.

Draw a square whose area is equal to a rectangle of 6cm length and 3 cm breadth.