Surface Area and Volume Formulas
Various surface area and volume formulas are:
Surface Area | 6 × side2 | |
Volume | side3 | |
Rectangular Prism | Surface Area | 2(length × width + length × height + width × height) |
Volume | length × width × height | |
Surface Area | 2π × radius(radius + height) | |
Volume | π × radius2 × height | |
Surface Area | 4π × radius2 | |
Volume | (4/3)π × radius3 | |
Surface Area | π × radius(radius + slant height) | |
Volume | (1/3)π × radius2 × height | |
Pyramid | Surface Area | Sum of areas of all faces |
Volume | (1/3) × base area × height | |
Triangular Prism | Surface Area | Sum of areas of all faces |
Volume | (1/2) × base × height × length | |
Cuboid | Surface Area | 2(length × width + length × height + width × height) |
Volume | length × width × height | |
Surface Area | π(radius1 + radius2)(slant height) + π(radius12 + radius22) | |
Volume | (1/3)π(height)(radius12 + radius22 + radius1 × radius2) | |
Curved Surface Area | 2π × radius2 | |
Total Surface Area | 3π × radius2 | |
Volume | (2/3)π × radius3 |
Various Surface Area Formulas are:
Practice Problem on Surface Area and Volume Formulas
Surface area and volume are fundamental concepts in geometry that help us understand the amount of space occupied by three-dimensional objects and the total area of their surfaces. Surface area refers to the total area of all the faces or surfaces of a solid object. At the same time, volume represents the total amount of space enclosed within the boundaries of the object.