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- To calculate the volume of water in a rectangular container, simply multiply its length, width, and height. The formula for this calculation is: Volume = Length × Width × Height Where: – Volume is measured in cubic units (e.g., cubic meters, cubic feet) – Length, width and height are measured in linear units (e.g., meters, feet)
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If the water is only halfway high in the container, then you’ll need to use half the height of the cylinder in the formula. Example 1: Suppose you have a cylindrical water bottle, calculate the amount of water you need to fill if its radius is 7cm and its height is 20cm. Volume = π x radius x radius x height.
- Calculate The Volume of a Rectangular Prism
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- Volume of a Cylinder
There’s a formula you can use to calculate the volume of a...
- How to Calculate Volume of Tank
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- How to Calculate Volume of a Pyramid
How to Calculate Volume of a Pyramid. Rosemary Njeri . A...
- Calculate The Volume of a Rectangular Prism
Jul 30, 2024 · Calculate the volume of numerous regular shapes with ease using our versatile volume calculator. Need to calculate the volume of a box? Try this tool.
- Volume of A Cuboid
- Volume of A Cube
- Volume of A Cylinder
- Volume of A Pyramid
- Volume of Cone
- Volume of Sphere
Suppose we have some rectangular sheets with length 'l' and width 'b'. If we stack them one on top of the other up to height 'h', we get a cuboid of dimensions l, b, h. This can be seen in the following figure which shows the length, width (breadth), and height of the cuboid thus formed. To calculate the amount of space enclosed by this cuboid, we ...
A cube is a special case of a cuboid where all three sides are equal in measure. If we represent this equal value as ‘a’, then the volume of this cube can then be calculated with the formula: Volume of a Cube = a × a × a = a³. Observe the following figure to see the equal sides of a cube and the space it occupies.
Just as we built up a cuboid using rectangles, we can build a cylinder using circles of the same size. A cylinder is a tube-like structure with two parallel circular bases which are joined by a curved surface at a fixed distance from the center. The distance between these two bases is the height of the cylinder. If we consider 'r' as the radius of ...
Pyramids have a polygon as their base and triangular faces that meet at the apex. The volume of a pyramid is calculated with the help of the formula: Volume of a Pyramid = 1/3 × Base length × Base width × height of the pyramid. This formula can also be written as 1/3 × Base area of the polygon × height of the pyramid.
The difference between a cone and a pyramid is that the base of a cone is circular whereas the base of a pyramid is a polygon. The volume of a cone is calculated with the formula: 1/3 ×πr2h.
The volume of a sphere is the space occupied by it. The volume of a sphere whose radius r is 4/3 πr³. Now that we are familiar with the formulas of various geometric shapes, let’s take a look at the different units of volume. Given below is a detailed tabular list of volume formulas in a nutshell describing volume formulas for all the possible 3-D ...
The formula for calculating the water volume is as follows: WV = WL × WW × WD / 7.481, where WV represents the water volume in gallons, WL is the length of the area, WW is the width, and WD is the depth. This formula allows for precise calculations of water volume based on specific measurements.
Mar 28, 2024 · Water Volume Formula. The following formula is used to calculate the Water Volume. WV = WL * WW * WD / 7.481 WV = W L ∗ WW ∗ W D/7.481. Where WV is the Water Volume (gallons) WL is the water length (ft) WW is the water width (ft) WD is the water depth (ft)
Calculate the volume of a water cylinder with total height 1m, diameter of 40cm, and whose top section is hemispherical (half of a sphere). You first divide the shape into two sections, a cylinder and a hemisphere.
Oct 3, 2024 · Calculation Formula. The water volume \( WV \) in gallons can be calculated using the formula: \[ WV = \frac{WL \times WW \times WD}{7.481} \] where: \( WV \) is the Water Volume in gallons, \( WL \) is the Water Length in feet, \( WW \) is the Water Width in feet, \( WD \) is the Water Depth in feet. Example Calculation Example Problem #1: