Perimeter of a Rectangle

A wire in the shape of a square of side $8 cm$, is bent to form of a rectangle of length $10 cm$. Determine the breadth of the rectangle.

The area of a square field is $81 m^2$. Find the cost of fencing the field with a wire at the rate of $₹2.25 per m$.

 The length of a rectangular wooden board is thrice the width. If the width of the board is 12 cm, then find the cost of framing it at the rate of 5 per 20 cm.

How many rectangles, with sides as natural numbers, can be drawn with 38 cm as perimeter? Also, find the dimensions of the rectangle whose area will be maximum.

The total cost of fencing a square field at the rate of $₹15 per m$ is $₹3,600$. Find the length of the field.

Find the area of the figures, assuming the side of each square is $1 cm$

The adjoining figure is made of two squares whose sides are $2 cm$ and $6 cm$ respectively. So, the perimeter of the figure will be:

What is the perimeter of a rectangle, if the length and breadth of a rectangle are $5 cm$ and $3 cm$ respectively.

To find the cost of fencing the field, we find its perimeter.

The perimeter of a figure is measured in $sq cm$.

 If boundary of a polygon is measured, then the measured value will be known as its area.

The side of a square is $6 cm$. A rectangle of side $8 cm$ has the same perimeter as that of the square. Then, which has the greater area, the square or the rectangle?

The side of a square is $6 cm$. A rectangle of side $8 cm$ has the same perimeter as that of the square. Then, find the perimeter of the square.

There are two plots, one in a rectangular shape and another in square shape. Both the plots have same area. If a side of square plot is $2 m 10 cm$ and the length of rectangular plot is $12 m 60 cm$, then find perimeter of the rectangular plot.

Naveen was planning to buy a piece of land. So he consulted a contractor, who shared with him details of two places with structures as follows:

Find perimeter of both the figures.

The area of a rectangle is $96 c{m}^2$. If the breadth of the rectangle is $8 cm$, then find its length and hence its perimeter.

 A flexible wire of length $24 m$ is bent into the shape of a rectangle. Find the breadth of the rectangle of length $9 m$.

 The perimeter of a rectangular field is $500 m$ and its breadth is $220 m$. Find the length and cost of fencing the field at the rate of $₹20 per m$.

Rahul walks around a hexagonal park, whose each side measures 5 m 65 cm. Find how much distance will he cover, if he walks around the park three times.

A rectangular plot has its length $25 m$ and breadth $17 m$. Calculate the perimeter of the rectangular plot.