Parallelepiped Area Calculator

Area

Area is a numerical characteristic of a two-dimensional (flat or curved) geometric figure, informally speaking, showing the size of this figure. Historically, the calculation of the area was called quadrature. A figure having an area is called quadratic. Find the area of more than 22 shapes (triangle, square, pentagon, etc.) using our amazing calculator.

Parallelepiped

A parallelepiped is a prism based on a parallelogram, or (equivalently) a polyhedron, which has six faces and each of them is a parallelogram.

Parallelepiped area

A parallelepiped is a three-dimensional figure that has six parallelogram faces. To find the area of a parallelepiped, you need to know the lengths of its three edges. Our parallelepiped area calculator can help you find the area quickly and easily. Simply enter the lengths of the three edges, and our calculator will automatically calculate the area for you.

Parallelepiped Area Formula

The formula for finding the area of a parallelepiped is:

S = 2(ab+bc+ac)

where S is the area, and a, b, and c are the lengths of the three edges. This formula comes from adding the areas of the six parallelogram faces of the parallelepiped.

How to Use the Parallelepiped Area Calculator

To use our parallelepiped area calculator, follow these steps:

Enter the length of edge a in the first box.
Enter the length of edge b in the second box.
Enter the length of edge c in the third box.
The calculator will automatically calculate the area for you.

Parallelepiped Area Examples

Here are some examples of finding the area of a parallelepiped using the formula:

Example 1

Find the area of a parallelepiped with edges of length 4, 5, and 6.

S = 2(ab + ac + bc) S = 2(4*5 + 4*6 + 5*6) S = 2(20 + 24 + 30) = 148

Example 2

Find the area of a parallelepiped with edges of length 2, 3, and 4.

S = 2(ab + ac + bc) S = 2(2*3 + 2*4 + 3*4) S = 2(6 + 8 + 12) = 52

Conclusion

Calculating the area of a parallelepiped is an important skill in geometry. Our parallelepiped area calculator and formula make it easy to find the area of your parallelepiped. Try it out for yourself and see how easy it can be!