Volume of a Rectangular Prism Calculator – example If you want, check out our other calculators for calculating surface area, like Area of a Regular Polygon Calculator, and share them with your friends. You can even enter the same length in the three fields, and you will actually get volume of the cube. Look closely, and you will see that we can even use different units for our calculations. You should also see a formula similar to the one we have shown before.įinally, the field with our result, “ Volume“, is the at the bottom. Next, you will see three input fields: “ Length (l)“, “ Width (w)” and “ Height (h)“. You will see the picture of a rectangular prism with labelled sides on top, so you know which value you are entering. The app will then present you with the interface of our calculator. In the search field on top, enter the Volume of a Rectangular Prism Calculator and tap on the first suggestion.
#Calculate volume of a prism plus#
When you tap plus on that button, the app will lead you to the list of various calculators available in our app. Now, you will see the plus sign in the bottom right corner. When you open our app for the first time, you should see just a regular calculator.
#Calculate volume of a prism how to#
Volume of a Rectangular Prism Calculator – How to use it? Further below, we will explain the usage of our calculator in detail. With that formula, you can get the volume of any cuboid. Volume\space =Area\ of\ the\:base \times Height = Width \times Length \times Height Here is an image of the shape, with “ net” (template of all the faces as a flat surface). So how does a rectangular prism look? Just imagine a regular box. Simply put, a rectangular prism (also known as cuboid) is a three-dimensional shape with six rectangular sides. Fundamental counting principle calculator.Sum and difference identities calculator.Take a look other related calculators, such as: That is because volume is number that represents space something occupies, and area is the measurement of surface. That is one of the most basic shapes the human mind can think of, from architecture to everything else.įurthermore, it’s important to know the volume and area of such a thing. In 3D space, this prism is one of the most basic building blocks of all the shapes. Geometry was especially all the rage in ancient Greece, and the proof is the Pythagorean theorem. Many sciences are built on top of that human will for knowledge. People have always been interested in the mathematical interpretation of our world.
Therefore, the volume of the prism is 21 cubic inches.With our Volume of a Rectangular Prism Calculator, you can calculate the volume of a prism with a rectangle as a base. Thus, the Volume of the prism, V = B × H ⇒ V = 3 × 7 = 21 in 3 Given that: B = 3 square inches, H = 7 inches Solution: As we know, the volume of the prism is V = B × H.
Thus, the unit of volume of the prism is given as V = (square units) × (units) = cubic units. The unit of base area is given in square units and the height of the prism is given in units. Thus, the volume of a prism can be given as V = B × H where V is the volume, B base area, and H height of the prism. Thus, as the bases of different types of prisms are different so are the formulas to determine the volume of the prism. The formula for the volume of a prism is given by the product of the area of the base and height of the prism. The unit of volume of a prism is given as cubic meters, cubic centimeters, cubic inches or cubic feet, etc. Thus, as each prism is a three-dimensional shape, the volume of every prism also lies in a three-dimensional plane.
In the case of prisms, every prism has a different base, triangular prism (triangular base), square prism (square base), rectangular prism (rectangular base), pentagonal prism (pentagonal base), hexagonal prism (hexagonal base), or an octagonal prism (octagonal base). It is a polyhedron whose naming convention is influenced by the different shapes of the bases. A prism is a solid 3-D shape that has two same faces and other faces that resemble a parallelogram. The volume of a prism is defined as the amount of space a prism occupies.
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