Mensuration is a branch of mathematics concerned with the calculation of geometric figures and their parameters such as weight, volume, form, surface area, lateral surface area, and so on. In simple mathematics, you can learn about mensuration. The principles of mensuration are discussed here, as are all the essential mensuration formulas.
Attention reader! All those who say programming isn't for kids, just haven't met the right mentors yet. Join the Demo Class for First Step to Coding Course, specifically designed for students of class 8 to 12.
The students will get to learn more about the world of programming in these free classes which will definitely help them in making a wise career choice in the future.
For a better understanding of these ideas, the properties of various geometric forms and the accompanying figures are also shown. Mensuration is a branch of mathematics that deals with the scale, volume, or area of various geometric forms. These forms are available in two or three dimensions.
Table of Contents
Mensuration is the measuring theory. It is the field of mathematics that is used to measure various figures such as the cube, cuboid, square, rectangle, cylinder, and so on. Mensuration of two-dimensional figures such as area, perimeter, and so on. The form or figure having two dimensions, such as length and breadth, is referred to as a 2-D form. A 2-D figure is something like a square, rectangle, triangle, parallelogram, trapezium, rhombus, and so on. We can measure 2-D forms using Area (A) and Perimeter (P) as discussed below:
- Introduction to Mensuration
- Area of Trapezium
- Area of Polygons
- Heron’s Formula
- Applications of Heron’s Formula
- Area of 2D Shapes
- Perimeter of circular figures,
- Areas of sector and segment of a circle
- Areas of combination of plane figures
Mensuration is concerned with the measuring of three-dimensional solids in terms of total surface area, lateral/curved surface area, and volume. 3D figures are those that have more than two dimensions, such as length, breadth, and height. Cube, Cuboid, Sphere, Cylinder, Cone, and other three-dimensional forms are examples. Total Surface Area, Lateral Surface Area, Curved Surface Area, and Volume are used to calculate the 3D figure are discussed in the articles below:
- Surface Area of Cube, Cuboid, and Cylinder
- Volume of Cube, Cuboid, and Cylinder
- Volume and Capacity
- Surface Area of 3D Shapes
- Volumes of Cubes and Cuboids
- Surface Areas and Volumes
- Volumes of a combination of solids
- Conversion of solids
- Frustum of a Cone
- Section of a Cone
- Identifying Conic Sections from their Equation