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Geometry Solids Volume Calculator

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How to Find the Volume of Solid Figures with Formulas and Steps

What is Geometry Solids Volume Calculator?

A Geometry Solids Volume Calculator is a smart tool that calculates the volume of common 3D shapes like cubes, cuboids, spheres, cylinders, cones, prisms, and pyramids. It requires you to enter the relevant measurements for your chosen solid figure.


With its clear step-by-step breakdown, the calculator instantly provides you both the answer and the formula used, making it especially helpful for students and anyone needing quick, accurate geometric calculations.


Formula Behind Geometry Solids Volume Calculator

The calculator uses the specific mathematical volume formula for each solid: e.g., Cube: a³, Cuboid: l×w×h, Cylinder: πr²h, Sphere: (4/3)πr³, Cone: (1/3)πr²h, Prism: base area × height, and Pyramid: (1/3)base area × height. Simply input your values and get the precise result using the correct formula for your 3D shape.


Geometry Solids Volume Conversion Table

Solid & InputsVolume Calculation
Cube, a = 3 cm3³ = 27 cm³
Cuboid, l=5, w=2, h=4 m5×2×4 = 40 m³
Sphere, r=5 cm(4/3)π×5³ ≈ 523.60 cm³
Cylinder, r=2 cm, h=8 cmπ×2²×8 ≈ 100.53 cm³
Cone, r=3 m, h=6 m(1/3)π×3²×6 ≈ 56.55 m³
Prism, l=4 cm, w=2 cm, h=10 cm4×2×10 = 80 cm³
Pyramid, a=4 m, h=9 m(1/3)×4²×9 = 48 m³

Steps to Use Geometry Solids Volume Calculator

  • Pick the geometric solid (e.g., cube, sphere, cylinder, etc.).
  • Enter the required measurements (like edge, radius, height).
  • Choose your preferred unit (cm, m, in, ft).
  • Click "Calculate".
  • Get instant result with formula and step detail.

Why Use Vedantu’s Geometry Solids Volume Calculator?

This calculator saves you time by computing volume accurately for a variety of 3D shapes in moments and explains every calculation step. Its mobile-friendly design ensures convenience for students and professionals alike.


On Vedantu, you can trust the accuracy thanks to regular expert validation, and it's perfectly aligned with NCERT/CBSE/ICSE classroom concepts, making it a reliable revision and exam-prep tool.


Applications of Geometry Solids Volume Calculator

Calculating the volume of tanks, containers, rooms (cuboid), cans (cylinders), or spherical balls is essential in daily life and industries. This tool streamlines packing, construction, and storing decisions by providing instant cubic measurements.


It’s also useful for competitive exams, science projects, liquid measurements, and more. For questions like "How much water can this tank hold?", our calculator gives you clarity and confidence in seconds.


If you're interested in further maths concepts, check out our resources on Cube Explained and more advanced discussions like surface area & volume or practice with the HCF Calculator. For details on the cuboid specifically, see Volume of Cuboid.


Explore more on Prime Numbers and Algebra Topics to strengthen your foundation. Vedantu also provides helpful guides on other vital topics for a holistic maths learning journey.


FAQs on Geometry Solids Volume Calculator

1. How do I calculate the volume of a cube using this calculator?

To calculate the volume of a cube, first select 'Cube' from the shape options on the Vedantu Geometry Solids Volume Calculator. Then, enter the length of one side of the cube in the designated field. Choose your preferred unit of measurement (cm, m, etc.). Finally, click 'Calculate' to instantly find the volume. The calculator will display the volume, along with the formula used (Volume = side3).

2. What is the formula for calculating the volume of a cylinder?

The formula for the volume of a cylinder is V = πr2h, where 'r' represents the radius of the circular base and 'h' represents the height of the cylinder. Our calculator simplifies this process; just input the radius and height, and the calculator will do the rest.

3. How can I find the volume of a sphere using this online tool?

Select 'Sphere' on the Vedantu Geometry Solids Volume Calculator. Enter the radius of the sphere and select your units. Click 'Calculate'. The calculator will use the formula V = (4/3)πr3 to compute the volume and display the result.

4. What are the different units of measurement I can use in the calculator?

The Vedantu Geometry Solids Volume Calculator supports various units of measurement, including centimeters (cm), meters (m), inches (in), and feet (ft). You can choose the unit that best suits your needs when inputting dimensions.

5. My answer seems incorrect. What could be wrong?

Double-check that you have entered the correct dimensions and selected the appropriate unit of measurement for each shape. Ensure you are using the correct shape selection. If the problem persists, please contact Vedantu support.

6. How is the volume of a cone calculated?

The volume of a cone is calculated using the formula V = (1/3)πr2h, where 'r' is the radius of the circular base and 'h' is the height of the cone. Our calculator simplifies this; input 'r' and 'h' to get the answer.

7. What is the difference between volume and surface area?

Volume measures the three-dimensional space occupied by a solid object, while surface area measures the total area of the object's outer surfaces. Volume is expressed in cubic units (cm³, m³ etc.), while surface area is in square units (cm², m² etc.).

8. Can this calculator handle prisms and pyramids?

Yes, the Vedantu Geometry Solids Volume Calculator can compute the volumes of various prisms and pyramids. You'll need to input the necessary dimensions specific to the type of prism or pyramid (e.g., base area and height for a general prism).

9. Where can I find more information on geometric solids and their volumes?

Vedantu provides comprehensive resources on geometry, including detailed explanations of geometric solids, formulas, and solved examples. Explore our geometry section for further learning materials.

10. How accurate are the calculations provided by this calculator?

Vedantu’s Geometry Solids Volume Calculator employs robust algorithms to ensure high accuracy in its calculations. The results are regularly reviewed for precision. However, minor variations may occur due to rounding errors.

11. What are some real-world applications of calculating the volume of solids?

Calculating the volume of solids is crucial in various real-world scenarios. For instance, determining the amount of water a tank can hold, calculating the material needed for construction, packaging goods efficiently, and understanding the capacity of containers all involve volume calculations.