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Primary 4 Mathematics Geometry Quiz

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Primary 4 Mathematics From Real Exams Generated by Owl Alpha Updated 2026-06-03

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Questions

Primary 4 Mathematics Quiz - Geometry

Name: ____________________
Class: ____________________
Date: ____________________
Score: ______ / 40

Duration: 50 minutes
Total Marks: 40

Instructions:

Answer ALL questions.
Show your working clearly in the space provided.
Write your answers in the spaces given.
Calculators are NOT allowed.
Read each question carefully before answering.

Section A: Angles (Questions 1–8)

Questions 1–5 are multiple choice. Shade the correct answer (A, B, C, or D) on the answer sheet provided.

1. Which of the following is an angle that measures exactly 90°?

(A) Acute angle
(B) Right angle
(C) Obtuse angle
(D) Straight angle

[1 mark]

2. What is the size of the angle shown below?

(Diagram description: A protractor shows an angle with one arm at 0° and the other arm at 45°.)

(A) 45°
(B) 135°
(C) 90°
(D) 180°

[1 mark]

3. Which of the following angles is an obtuse angle?

(A) 38°
(B) 90°
(C) 125°
(D) 180°

[1 mark]

4. A right angle is ______.

(A) less than 90°
(B) exactly 90°
(C) between 90° and 180°
(D) exactly 180°

[1 mark]

5. How many right angles are there in a full turn?

(A) 2
(B) 3
(C) 4
(D) 5

[1 mark]

6. Measure the angle below using a protractor. Write your answer in the box.

(Diagram description: An angle drawn with vertex at the centre of a protractor baseline; one arm along 0°, the other arm at 65°.)

Answer: ___________ °
[1 mark]

7. Draw an angle of 110° using a protractor. Label the angle.

(Space provided for drawing)
[2 marks]

8. Ali turned from facing North to facing East. Through how many degrees did he turn?

Answer: ___________ °
[1 mark]

Section B: Perpendicular and Parallel Lines (Questions 9–13)

9. Which of the following letters has a pair of perpendicular lines?

(A) H
(B) N
(C) Z
(D) S

[1 mark]

10. In the figure below, line AB is perpendicular to line CD. What is the size of angle x?

(Diagram description: Two lines AB and CD intersecting at a point, forming four angles. One angle is marked 90°, and the opposite angle is labelled x.)

Answer: ___________ °
[1 mark]

11. Which of the following is an example of parallel lines?

(A) The hands of a clock at 3 o'clock
(B) The opposite edges of a ruler
(C) The letter T
(D) The letter X

[1 mark]

12. State whether each pair of lines below is parallel, perpendicular, or neither.

(a) The letter E — the two horizontal lines: _______________
(b) The letter L — the vertical and horizontal lines: _______________

[2 marks]

13. Draw a pair of parallel lines and a pair of perpendicular lines in the space below. Label each pair clearly.

(Space provided for drawing)
[2 marks]

Section C: Symmetry and 2D Shapes (Questions 14–17)

14. How many lines of symmetry does a square have?

(A) 1
(B) 2
(C) 3
(D) 4

[1 mark]

15. Draw ALL the lines of symmetry on the shape below.

(Diagram description: A regular hexagon drawn in the centre of the page.)

(Space provided for drawing)
[2 marks]

16. The dotted line is a line of symmetry. Complete the other half of the figure.

(Diagram description: The left half of an irregular polygon is drawn; a vertical dotted line marks the line of symmetry.)

(Space provided for drawing)
[2 marks]

17. Complete the table below.

Shape	Number of sides	Number of lines of symmetry
Equilateral triangle	_______	_______
Rectangle	_______	_______
Regular pentagon	_______	_______

[3 marks]

Section D: 3D Shapes and Nets (Questions 18–20)

18. Which of the following is a net of a cube?

(Four options shown as flat arrangements of 6 squares — only one is a valid cube net.)

(A)
(B)
(C)
(D)

[1 mark]

19. Name the 3D shape described below.

(a) It has 6 faces, all of which are squares.
Answer: _______________

(b) It has 2 circular faces and 1 curved surface.
Answer: _______________

[3 marks]

20. The net of a cuboid is shown below. The dimensions of each face are labelled.

(Diagram description: A cuboid net with faces labelled: top = 5 cm × 3 cm, front = 5 cm × 4 cm, right side = 4 cm × 3 cm, and their matching opposite faces.)

(a) How many faces does the cuboid have?
Answer: _______________

(b) What is the length of the cuboid?
Answer: ___________ cm

(d) What is the height of the cuboid?
Answer: ___________ cm

[4 marks]

End of Quiz

Check your work before submitting.

Answers

Primary 4 Mathematics Quiz – Geometry

Answer Key

Section A: Angles (Questions 1–8)

1. (B) Right angle
[1 mark]
Explanation: A right angle measures exactly 90°. An acute angle is less than 90°, an obtuse angle is between 90° and 180°, and a straight angle is exactly 180°.

2. (A) 45°
[1 mark]
Explanation: Read the protractor scale where the second arm intersects. The inner scale reads 45°.

3. (C) 125°
[1 mark]
Explanation: An obtuse angle is greater than 90° but less than 180°. 125° falls in this range.

4. (B) exactly 90°
[1 mark]
Explanation: By definition, a right angle is exactly 90°.

5. (C) 4
[1 mark]
Working: A full turn = 360°. One right angle = 90°. 360° ÷ 90° = 4 right angles.

6. 65°
[1 mark]
Explanation: Place the centre of the protractor on the vertex. Read the scale where the second arm crosses — it reads 65°.

7. Drawing of 110° angle
[2 marks]
Marking scheme:

[1 mark] for correct vertex and baseline drawn.
[1 mark] for correct second arm drawn at 110° (allow ±2° tolerance).
Common mistake: Students may read the outer scale instead of the inner scale and draw 70° instead of 110°.

8. 90°
[1 mark]
Working: Facing North to facing East is a quarter turn. A quarter turn = 360° ÷ 4 = 90°.

Section B: Perpendicular and Parallel Lines (Questions 9–13)

9. (A) H
[1 mark]
Explanation: The letter H has two vertical lines and one horizontal line. The horizontal line meets each vertical line at 90°, forming perpendicular lines.

10. 90°
[1 mark]
Working: When two lines intersect, vertically opposite angles are equal. Since AB is perpendicular to CD, all four angles formed are 90°. Therefore, x = 90°.

11. (B) The opposite edges of a ruler
[1 mark]
Explanation: Parallel lines are lines that are always the same distance apart and never meet. The opposite edges of a ruler are parallel. The hands of a clock at 3 o'clock are perpendicular (90°). The letter T has perpendicular lines. The letter X has intersecting lines that are neither parallel nor perpendicular.

12.
(a) parallel
(b) perpendicular
[1 mark each, total 2 marks]
Explanation: The two horizontal lines in the letter E never meet and are always the same distance apart — they are parallel. The vertical and horizontal lines in the letter L meet at a right angle (90°) — they are perpendicular.

13. Drawing of parallel and perpendicular lines
[2 marks]
Marking scheme:

[1 mark] for correctly drawing a pair of parallel lines (same distance apart, never meeting).
[1 mark] for correctly drawing a pair of perpendicular lines (meeting at 90°).
Both pairs must be clearly labelled.

Section C: Symmetry and 2D Shapes (Questions 14–17)

14. (D) 4
[1 mark]
Explanation: A square has 4 lines of symmetry — 2 diagonals, 1 vertical, and 1 horizontal.

15. Drawing of all lines of symmetry on a regular hexagon
[2 marks]
Marking scheme:

[1 mark] for drawing at least 3 correct lines of symmetry.
[2 marks] for drawing all 6 lines of symmetry correctly.
A regular hexagon has 6 lines of symmetry: 3 through opposite vertices and 3 through midpoints of opposite sides.

16. Completed symmetrical figure
[2 marks]
Marking scheme:

[1 mark] for reflecting the correct number of vertices/points.
[1 mark] for accurate mirror-image completion (correct distances from the line of symmetry).
Common mistake: Students may draw the same shape on the other side instead of a mirror image.

17.

Shape	Number of sides	Number of lines of symmetry
Equilateral triangle	3	3
Rectangle	4	2
Regular pentagon	5	5

[1 mark each, total 3 marks]
Explanation: An equilateral triangle has 3 equal sides and 3 lines of symmetry (through each vertex to the midpoint of the opposite side). A rectangle has 4 sides and 2 lines of symmetry (vertical and horizontal through the centre — NOT diagonal). A regular pentagon has 5 equal sides and 5 lines of symmetry.

Section D: 3D Shapes and Nets (Questions 18–20)

18. (Correct option — the valid cube net)
[1 mark]
Explanation: A cube has 6 square faces. A valid cube net must have exactly 6 squares arranged so that they can be folded into a cube with no overlaps and no gaps. Common valid nets include the "1-4-1", "2-3-1", "2-2-2", and "3-3" arrangements. Invalid nets include those with 5 squares in a row (overlapping when folded) or arrangements where faces overlap.

19.
(a) Cube
(b) Cylinder
(c) Cone
[1 mark each, total 3 marks]
Explanation:

(a) A cube has 6 faces, all of which are identical squares.
(b) A cylinder has 2 circular faces (top and bottom) and 1 curved surface.
(c) A cone has 1 circular face (base), 1 curved surface, and 1 vertex (apex). Common mistake: Students may confuse cylinder and cone. Remind them that a cylinder has 2 circular faces while a cone has only 1.

20.
(a) 6
(b) 5 cm
(c) 3 cm
(d) 4 cm
[1 mark each, total 4 marks]
Working:

(a) A cuboid always has 6 faces (top, bottom, front, back, left, right).
(b) The length is the longest dimension. From the net, the face measuring 5 cm × 4 cm gives length = 5 cm.
(c) The breadth is the shorter horizontal dimension. From the net, the face measuring 5 cm × 3 cm gives breadth = 3 cm.
(d) The height is the vertical dimension. From the net, the face measuring 4 cm × 3 cm gives height = 4 cm. Note: Accept any consistent assignment of length, breadth, and height as long as the three dimensions are 5 cm, 3 cm, and 4 cm. The key is that students identify three different dimensions from the net.

Total: 40 marks