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Primary 4 Mathematics · Chapter 13 · Answers and explanations

Lesson 13.5: Identifying Nets (answers)

Section A · Multiple choice 4 marks

1. Which plan is a net of a cube?1 mark

ABC
(A) Net A(B) Net B(C) Net C(D) None of them
Answer: (B) Net BNet B has the right pattern. A is a block and C is a row of 5 squares.

2. Which plan is a net of a prism?1 mark

ABC
(A) Net A(B) Net B(C) Net C(D) None of them
Answer: (A) Net ANet A has 3 rectangles and 2 triangles: a triangular prism.

3. Which plan is a net of a pyramid?1 mark

ABC
(A) Net A(B) Net B(C) Net C(D) None of them
Answer: (C) Net CNet C has a square and 4 triangles that meet at the top.

4. Two plans are nets of a cube. Which one is NOT?1 mark

ABC
(A) Net A(B) Net B(C) Net C(D) None of them
Answer: (B) Net BNet B has two squares on the same side of a row of 4. Two faces overlap.

Section B · Write your answer 11 marks

5. How many squares are there in a net of a cube?1 mark

Answer: 6A cube has 6 faces.

6. This net is made of 6 rectangles. What solid does it make?1 mark

Answer: cuboid6 rectangles fold into a cuboid.

7. This net has 3 rectangles and 2 triangles. What solid does it make?1 mark

Answer: triangular prism3 rectangles and 2 triangles fold into a triangular prism.

8. This net has 1 square and 4 triangles. What solid does it make?1 mark

Answer: square pyramidThe triangles meet at a vertex above the square.

9. A net is made of 4 triangles of the same size. What solid does it make?1 mark

Answer: triangular pyramidA triangular pyramid has 4 triangular faces.

10. Is this plan a net of a cube? Write yes or no and give a reason.2 marks

Answer: No; the row of 5 squares overlaps when foldedFive squares in a row cannot fold without the ends overlapping.

11. How many rectangles and how many triangles are in the net of a triangular prism?2 marks

Answer: 3 rectangles and 2 trianglesCount the faces of a triangular prism: 3 rectangles and 2 triangles.

12. Is this plan a net of a cube? Write yes or no and give a reason.2 marks

Answer: Yes; the squares do not overlap when foldedThe staircase pattern folds into a cube.
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