Surface Area of a Box Calculator

Surface Area of a Box Calculator: If you ever wondered how to find the surface area of a box this calculator is here to help you. Surface Area Calculator over here helps you find the surface area of three dimensional solid i.e. Box(Rectangular Prism). In this article of ours, you can find information related to Surface Area Definition, Formula, etc.

Surface Area of a Box Calculator is a free online tool that gives the surface area of a box. This handy tool makes all your lengthy calculations easy and fast. All you need to do is just provide the inputs in the calculator and tap on the Area Button so that you will get the Surface Area in a fraction of second. Furthermore, we even tried to explain the step by step procedure involved in calculating the Surface Area of Box by taking enough examples.

What is meant by the Surface Area of a Box?

In Mathematics, Rectangular Prism or Box is a three-dimensional figure in which six faces of the solid are rectangles. It is also called cuboid. Opposite faces of the box are equal in measure and have 12 sides and 8 vertices normally. The Surface Area of a Box is equal to the sum of the areas of each side of the box. If “l” is the length, “w” is the width and “h” is the height surface area of the box is given by the formula

Surface Area of the box = 2 (lw+lh+hw) square units

How to Calculate Surface Area of a Box

In order to calculate the surface area of a box or rectangular prism all you need to do is find the areas of each side and sum up all those.

i.e. A = 2*(A1+A2+A3)

if “l” is the length “h” is the height and “w” is the width then Areas of all the three sides would be as follows

A1 = l * w

A2 = w * h

A3 = l * h

Thus, the final formula would be A = 2 *(l * w+w * h+l * h)

A = 2(lw+wh+lh)

∴ Surface area of a Box  A = 2(lw+wh+lh)

If you aren’t Clear about the Surface Area of a Box concept check out the solved examples along with step by step explanation. You will be familiar with how to solve the problems on the Surface Area of a Box by referring to the below examples.

Example

Calculate the Surface Area of a Box for the length, width, height given as 3Cm, 4 Cm, 5 Cm respectively?

Solution: Given Length of a Box = 3 Cm

Width of a Box = 4 Cm

Height of a Box = 5 Cm

Formula to find the Surface Area of a Box is given by

A = 2(lw+wh+lh)

Substitute the given values in the formula and then we will get the result as under

A = 2(3*4+4*5+3*5)

=2(12+20+15)

=2(47)

= 94 Cm2

∴ The surface area of a Box for length 3 cm, width 4 cm, and height 5 cm is 94.0 cm2

How to use the Surface Area of a Box Calculator?

If you are worried about how to use the Surface Area of a Box Calculator you need not do worry anymore. We will help you out with guidelines and instructions to follow while using the online tool. Following these guidelines, you will arrive at the output easily. They are as under

  • Firstly, Enter the Length, Width, Height in the input fields provided in the calculator.
  • Thereafter select the units you want like cm, m, mm, km, in, ft, etc. from the drop-down box.
  • After that, click on the Area Button.
  • You will get the output i.e. Surface Area of a Box Calculated showing the detailed explanation in a very short span of time.

FAQs on Surface Area of a Box

1.  How do you find the Surface Area of a Box?

In order to calculate the surface area of a box or rectangular prism all you need to do is find the areas of each side and sum up all those.

2. What is the formula for the Surface Area of a Box?

The Formula to Calculate the Surface Area of a Box is given by A = 2(lw+wh+lh).

3. How do you Solve Surface Area of a Box Problems Easily?

You can Solve the Surface Area of a Box Problems Easily by using our handy tool i.e. Surface Area of a Box Calculator. You just need to provide the input length, width, height, and click on the area button to get the Surface Area of a Box along with detailed explanations.

4. Where can I find the Surface Area of a Box Solved Examples?

You can find Various Surface Area of a Box Solved Examples on our page for a better understanding of the concept.

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