![]() Length is 5 times its width, length = 5x.īut the perimeter of a rectangle =2(l + w) = 60 cm If the perimeter of a rectangle is 60 cm and its length is 5 times the width, find the area of the rectangle. So, the area of the rectangle is 250 m 2.įind the area of a rectangle whose length and breadth are 10cm and 3 cm, respectively. Let’s work out a few example problems about the area of a rectangle.įind the area of a rectangle if its length is 25 m and breadth is 10 m. If they are given in different units, change them to the same unit. ![]() NOTE: When multiplying the length by the width, always ensure you work in the same unit of length. Therefore, the area of a rectangle formula states that:Ī = L * W, where A is the area, L is the length, W is the width or breadth. The area of a rectangle is the product of the breadth and length of a rectangle. The disadvantage with this method is that it does not give accurate figures of the area, and also, the method is inapplicable for finding the area of larger planes. units required to cover the rectangle.įor example, if the number of full squares counted is 20, then it means that the area of the rectangle is 20 squares units. The area of a rectangle can be calculated by counting the number of small full squares of dimension 1 * 1 sq. The width of a rectangle is sometimes referred to as the breadth (b). The length of a rectangle is the longest side, whereas the width is the shortest side. A rectangle is a 2-dimensional polygon with four sides, four angles, and four vertices.Ī rectangle is composed of two sides: length (L) and width (W). Area of Rectangles – Explanation & Examplesīy definition, the area of a rectangle is the region covered by the rectangle in a two-dimensional plane.
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