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`

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

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 L.C.M of the following algebraic expressions. p^2- q^2, (p+q)^2

Let's find the L.C.M of the following algebraic expressions. p^2 - q^2 , (p-q)^2

Let's find the length of one of a square whose area is equal to the sum of two rectangles of areas 2.1214 sq.m. and 2.9411 sq.cm.

If the length of a a rectangular park be increased by 2 metres and the breadth be deceased by 2 metres , then the area of the park is decreased by 26 sq . Metres . Again , if the length be decreased by 1 metre and the breadth be increased by 2 meters, then the area of the park is increased by 33 sq. metres . Find the area of the rectangular park.

The length of a rectangle is (4x+1) m and its breadth is 3zm. Calculate the area of the rectangle.

if the length be increased by 2 metres and the breadth be increased by 3 metres respectively , the area of the rectangle is increased by 75 sq. metres . But if the length be decreased by 2 metres and the breadth be increased by 3 metres , the area of the rectangle increases by 15 sq.metres . Find the length and breadth of the rectangle.

Represent the following situations in the form of quadratic equation: The area of a rectangular plot is 528 m^(2) . The length of the plot is one metre more than twice its breadth. We need to find the length and breadth of the plot.

The length of a rectangle is (4x + 1)m and breadth is 3x m. Let's calculate the area of the rectangle.