2D Mensuration
2D Mensuration is the branch of mathematics that deals with the measurement of various flat geometric figures and shapes. This includes calculating areas and perimeters of two-dimensional shapes like squares, rectangles, circles, and triangles.
This mathematical discipline primarily involves determining:
- Perimeter: The total boundary length of shapes.
- Area: The surface coverage of plane figures.
Mensuration Terminologies
Here are the terms you will come across in 2D mensuration. We have provided the term, abbreviation, unit, and definition for easy understanding.
| Terms | Abbreviation | Unit | Definition |
|---|---|---|---|
| Area | A | m2 or cm2 | The surface that the closed form covers is known as the area. |
| Perimeter | P | cm or m | A perimeter is the length of the continuous line that encircles the specified figure. |
Mensuration Formula For 2D Shapes
The following table provides a list of all mensuration formulas for 2D shapes:
| Shape | Area (Square units) | Perimeter (units) | Figure |
|---|---|---|---|
| Square | a2 | 4a | ![]() |
| Rectangle | l × b | 2(l + b) | ![]() |
| Circle | πr2 | 2πr | ![]() |
| Scalene Triangle | √[s(s-a)(s-b)(s-c)], Where, s = (a+b+c)/2 | a + b + c | ![]() |
| Isosceles Triangle | ½ × b × h | 2a + b | ![]() |
| Equilateral Triangle | (√3/4) × a2 | 3a | ![]() |
| Right Angle Triangle | ½ × b × h | b + hypotenuse + h | ![]() |
| Rhombus | ½ × d1 × d2 | 4 × side | ![]() |
| Parallelograms | b × h | 2(l + b) | ![]() |
| Trapezium | ½ h(a + c) | a + b + c + d | ![]() |








