Area Formula For Quadrilaterals

Area Formula for Quadrilaterals

A closed figure with four sides is called a quadrilateral. The sum of the inner angles is 360 degrees. Some quadrilaterals also have parallel opposite sides and equal opposite angles.There are several types of quadrilaterals. Square, rectangle, parallelogram, rhombus, and trapezoid are a few of these shapes. The area of a quadrilateral is calculated using several distinct Area Formula For Quadrilaterals. In a parallelogram, the angles are oblique (not right angles), and the neighbouring sides are not the same length. All four angles in a rectangle are right angles. The diagonals must be equal in length and bisect each other to qualify as an equivalent criterion for rectangles. The region that the quadrilateral’s four sides surround is known as its area. It is referred to as the Area Formula For Quadrilaterals Included within the Perimeter of a Flat Object or Figure. Measurements are made using square units, with square metres serving as the standard unit. There are several ways to find the Area Formula For Quadrilaterals, including splitting it into two triangles, using Heron’s Area Formula For Quadrilaterals, or using the sides of the polygon. 

Area Formulas of Quadrilaterals

Two measures are required to determine the Area Formula For Quadrilaterals like a rectangle, there are two dimensions: the width, often known as the base (the rectangle’s longer side), and the height or length (the shorter side of the rectangle). The area can then be calculated by multiplying them. To put it another way, for a rectangle, A = b h stands for area = base x height.

Example: If a rectangle’s base is 10 cm wide and its height is 5 centimetres, the area of the rectangle is simply 10 x 5 = 50 square centimetres.

 The same approach may be used to determine the area of squares, as they are essentially special rectangles. However, since each side of a square is the same length, one can employ a shortcut by simply multiplying the length of one side by itself. The base and height of a square are simply always equal; therefore, this is equivalent to multiplying the base by the height of the square. Hence, the area of a square can be found by finding the square of its side. 

Solved Example For Quadrilateral Formula for Area

Solved examples on Area Formula For Quadrilaterals can be found on the Extramarks website and mobile application.

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