# Net of a Square Pyramid

#### Grade 6 Math Worksheets

**A square pyramid is a 3-dimensional geometric shape with a square base and four triangular faces that meet at a single point, known as the apex. It is a type of pyramid, which is a polyhedron with a flat-square base and triangular faces that converge at a single point.**

In this article, we will cover:

- Calculating the Net of a Square Pyramid
- Examples
- FAQs

## Net of a Square Pyramid - Grade 6 Math Worksheet PDF

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**Example 1:** A square pyramid with a base length of 4cm and height of 6. The square base has sides of length 4, and the four triangular faces are congruent and meet at a point 6 units above the center of the base.

**Example 2:** The Great Pyramid of Giza is a square pyramid with a base length of about 230.6 meters and a height of about 146.7 meters. The square base has four equal sides and the four triangular faces converge at a single point, forming the apex of the pyramid.

## Calculating the Net of a Square Pyramid

To calculate the net of a square pyramid, you need to know the length of each side of the square base and the height of the pyramid. The net of a square pyramid is a 2-dimensional representation of the 3-dimensional shape that can be used to create the pyramid by folding along the lines.

Steps to calculate the net of a square pyramid:

- Determine the length of each side of the square base and the height of the pyramid.
- Draw a square with sides of the specified length.
- Draw lines connecting the midpoints of each side of the square to the apex, which is located above the center of the square.
- Label the vertices of the square and the apex.
- Connect each vertex of the square to the apex to complete the net.

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## Net of a Square Pyramid Solved Examples:

**Example 1:** Calculate the net of a square pyramid with a base length of 4 units and height of 6 units.

- Draw a square with sides of 4 units.
- Draw lines connecting the midpoints of each side of the square to the apex, located 6 units above the center of the square.
- Label the vertices of the square as A, B, C, and D, and label the apex as E.
- Connect each vertex of the square to the apex to complete the net, forming four triangular faces.

**Example 2:** Calculate the net of a square pyramid with a base length of 3 units and height of 5 units.

- Draw a square with sides of 3 units.
- Draw lines connecting the midpoints of each side of the square to the apex, located 5 units above the center of the square.
- Label the vertices of the square as A, B, C, and D, and label the apex as E.
- Connect each vertex of the square to the apex to complete the net, forming four triangular faces.

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## Net of a Square Pyramid FAQS

##### What is a net of a square pyramid?

A net of a square pyramid is a 2-dimensional representation of the 3-dimensional shape that can be used to create the pyramid by folding along the lines.

##### How do I determine the length of each side of the square base and the height of the pyramid?

To determine the length of each side of the square base and the height of the pyramid, you may need to consult the given problem or measure the dimensions of a physical square pyramid.

##### How do I calculate the net of a square pyramid?

To calculate the net of a square pyramid, you need to determine the length of each side of the square base and the height of the pyramid. Then, draw a square with sides of the specified length, connect the midpoints of each side of the square to the apex located above the center of the square, label the vertices of the square and the apex, and connect each vertex of the square to the apex to complete the net.

##### What is the formula for calculating the net of a square pyramid?

There is no specific formula for calculating the net of a square pyramid. The net is calculated by drawing the 2-dimensional representation of the 3-dimensional shape.

##### What is the difference between a square pyramid and other types of pyramids?

A square pyramid has a square base and four triangular faces that meet at a single point, known as the apex. Other types of pyramids may have a base of a different shape, such as a triangle or a pentagon, and a different number of faces that meet at the apex.

**Gloria Mathew** writes on math topics for K-12. A trained writer and communicator, she makes math accessible and understandable to students at all levels. Her ability to explain complex math concepts with easy to understand examples helps students master math. LinkedIn

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