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Home
Maths
3D Shapes

3D Shapes

3D shapes are an important concept in geometry. They have three dimensions: length, breadth, and width. They are greatly useful in academics and real life. They are used in many fields. People use 3D shapes in printing, architecture, and gaming. In this article, we will look at various aspects of 3D shapes. 

1.0What Are 3D Shapes?

3D shapes have three dimensions: length, width, and height (or depth). These shapes occupy space and have volume. Unlike 2D shapes, which lie flat on a plane, 3D shapes can be picked up and rotated.

2.0Types of 3D Shapes

There are many types of 3D shapes. They are usually categorised into two main types: 

Polyhedrons (Solid shapes with flat polygonal faces)

  • Cube
  • Cuboid
  • Pyramid
  • Prism

Non-Polyhedrons (Solid shapes with curved surfaces)

  • Sphere
  • Cylinder
  • Cone
  • Torus

3.0Properties of 3D Shapes

Each 3D shape has specific characteristics such as the number of faces, edges, and vertices. Let’s look at the properties of 3D shapes: 

Shape

Faces

Edges

Vertices

Curved Surface

Examples

Cube

6

12

8

No

Dice

Cuboid

6

12

8

No

Brick

Sphere

1

0

0

Yes

Basketball

Cylinder

3

2

0

Yes

Can

Cone

2

1

1

Yes

Ice cream cone

Pyramid

Depends 

Depends

Depends

No

Egyptian pyramid

Prism

Depends

Depends

Depends

No

Tent

4.03D Shapes Examples in Daily Life

3D shapes are all around us. Some 3D shapes examples include:

  • Cube: Rubik’s Cube, ice cubes, gift boxes
  • Cuboid: Bricks, books, television sets
  • Sphere: Soccer balls, oranges, planets
  • Cylinder: Batteries, water pipes, soup cans
  • Cone: Traffic cones, party hats, ice cream cones
  • Pyramid: Egyptian pyramids, tents
  • Prism: Toblerone chocolate, camping tents

5.0Surface Area and Volume of 3D Shapes

The surface area of a 3D shape refers to the total area of all its faces or surfaces, while volume is the amount of space it occupies. Knowing how to calculate the surface area and volume of 3D shapes is important in practical fields such as construction, manufacturing, and packaging.

Surface Area and Volume Formulas

Shape

Surface Area Formula

Volume Formula

Cube

6a²

a³

Cuboid

2(lb + bh + hl)

l × b × h

Sphere

4πr²

(\frac{4}{3})πr³

Cylinder

2πr(h + r)

πr²h

Cone

πr(l + r), where l is the slant height

(\frac{1}{3})πr²h

Pyramid

Base area + 1/2 × Perimeter × slant height

(\frac{1}{3}) × base area × height

Prism

2 × base area + perimeter × height

base area × height

6.0Nets of 3D Shapes

A net is a two-dimensional figure that can be folded to form a 3D shape. Understanding nets of 3D shapes is essential in visualising how complex shapes are formed from flat surfaces.

Examples of Nets of 3D Shapes

  • Cube Net: Comprises 6 equal squares.
  • Cuboid Net: Comprises rectangles (two pairs of equal rectangles and one pair of squares).
  • Pyramid Net: One base polygon with triangle flaps (lateral faces).
  • Cylinder Net: Two circles and one rectangle (wrapped around as the lateral surface).
  • Cone Net: One circle and one sector (like a pizza slice).
  • Prism Net: Two parallel polygons (bases) and rectangles joining them.

7.0Real-Life Applications of 3D Shapes

Here are some real-life 3D shapes example: 

  • Architecture & Construction: Buildings use cuboids and cylinders. Domes (spherical shapes) are commonly used in mosques and modern architectural styles.
  • Product Packaging: Packaging often uses cuboids, cylinders, and cones. For instance, potato chips are stored in cylindrical cans, and cereal boxes are cuboidal.
  • Manufacturing: Engine components, tools, and containers often follow the geometry of prisms, cones, and cylinders.
  • Education & Learning Tools: 3D models and nets are vital tools in geometry education. Using models helps students grasp abstract spatial concepts more easily.
  • Games & Entertainment: Dice (cubes), balls (spheres), and board game pieces often mimic real-life 3D shapes.
  • Art & Design: Artists and sculptors use geometric solids like spheres, cubes, and cones to build compositions or sculptures.

8.0Distinguishing Between Similar 3D Shapes

Sometimes, it can be challenging to differentiate between closely related 3D shapes. For example:

  • Cube vs. Cuboid: Both have 6 faces, 8 vertices, and 12 edges, but a cube has all sides equal, while a cuboid has differing lengths.
  • Cone vs. Pyramid: A cone has a circular base and one curved surface, while a pyramid has a polygonal base and flat triangular sides.
  • Cylinder vs. Prism: Cylinders have curved surfaces, whereas prisms are made of flat polygonal faces.

Mastering 3D shapes is vital not just for academic excellence in geometry but also for real-world functionality. From understanding the types of 3D shapes, their properties, and 3D shapes examples to calculating the surface area and volume of 3D shapes and exploring the nets of 3D shapes, the knowledge is universally applicable.

Table of Contents


  • 1.0What Are 3D Shapes?
  • 2.0Types of 3D Shapes
  • 2.1Polyhedrons (Solid shapes with flat polygonal faces)
  • 2.2Non-Polyhedrons (Solid shapes with curved surfaces)
  • 3.0Properties of 3D Shapes
  • 4.03D Shapes Examples in Daily Life
  • 5.0Surface Area and Volume of 3D Shapes
  • 5.1Surface Area and Volume Formulas
  • 6.0Nets of 3D Shapes
  • 6.1Examples of Nets of 3D Shapes
  • 7.0Real-Life Applications of 3D Shapes
  • 8.0Distinguishing Between Similar 3D Shapes

Frequently Asked Questions

3D shapes are geometric figures that have three dimensions: length, width, and height.

3D shapes can be categorised as polyhedrons (flat faces) or non-polyhedrons (curved surfaces).

3D shapes have depth in addition to length and width, which gives them volume and the ability to occupy space. 2D shapes are flat and have only an area.

Nets are 2D patterns that can be folded to form 3D shapes.

3D shapes appear in architecture, packaging, manufacturing, art, and everyday objects like boxes, bottles, and balls.

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