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The given diagram is a net of a three-dimensional shape. In the center, there is a square with dimensions of 2 cm on each side. Surrounding the square are four identical triangles, each with a base of 2 cm and a height of 3 cm.

This type of net represents a **square pyramid**. When folded, the square forms the base of the pyramid, and the four triangles fold up to create the triangular faces converging at the apex of the pyramid.

Would you like a more detailed explanation of how the net folds, or have any other questions?

Here are five related questions to consider:
1. How can you calculate the surface area of the square pyramid?
2. What is the volume formula for a square pyramid?
3. How many edges, vertices, and faces does a square pyramid have?
4. How would the net change if the pyramid had a rectangular base?
5. What are the characteristics of different pyramid types (e.g., triangular vs. hexagonal pyramids)?

**Tip:** To visualize how a net folds into a 3D shape, try cutting out a similar shape from paper and folding it along the edges!

This problem shows a net that, when folded, forms a square pyramid. The net consists of a 2 cm square base and four triangular faces, each with a height of 3 cm. Learn about calculating surface area and volume of square pyramids.

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