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CBSE · Class 6 · Mathematics

Understanding Elementary Shapes quiz

Q01
MCQ

One complete revolution is equal to:

(a) 90 degrees
(b) 180 degrees
(c) 270 degrees
(d) 360 degrees (1 mark)
Q02
MCQ

An angle of 135 degrees is:

(a) acute
(b) right
(c) obtuse
(d) reflex (1 mark)
Q03
MCQ

A reflex angle measures:

(a) less than 90 degrees
(b) exactly 180 degrees
(c) between 180 and 360 degrees
(d) between 90 and 180 degrees (1 mark)
Q04
MCQ

The angle between the hands of a clock at 6 o'clock is:

(a) 90 degrees
(b) 180 degrees
(c) 360 degrees
(d) 60 degrees (1 mark)
Q05
MCQ

A triangle with all three sides of different lengths is:

(a) equilateral
(b) isosceles
(c) scalene
(d) right (1 mark)
Q06
MCQ

A quadrilateral with only one pair of parallel sides is a:

(a) parallelogram
(b) trapezium
(c) rhombus
(d) rectangle (1 mark)
Q07
MCQ

The number of edges of a cube is:

(a) 6
(b) 8
(c) 12
(d) 4 (1 mark)
Q08
MCQ

A polygon with 5 sides is called a:

(a) hexagon
(b) pentagon
(c) octagon
(d) quadrilateral (1 mark)
Q09
MCQ

The diagonals of a rhombus:

(a) are always equal
(b) bisect each other at right angles
(c) never meet
(d) are parallel (1 mark)
Q10
MCQ

Which three-dimensional shape has one curved surface and one flat circular face?

(a) Cylinder
(b) Sphere
(c) Cone
(d) Cube (1 mark)
Q11
Short

What fraction of a revolution is a right angle and a straight angle? (2 marks)

Q12
Short

Why is a divider more accurate than eye estimation for comparing line segments? (2 marks)

Q13
Short

Give two examples of perpendicular lines from your surroundings. (2 marks)

Q14
Short

Can a triangle have two obtuse angles? Give a reason. (2 marks)

Q15
Short

Write two properties of a rectangle and two of a square. (2 marks)

Q16
Short

Name the 3D shapes of: (i) a cricket ball (ii) an ice-cream cone (iii) a matchbox (iv) a gas cylinder. (2 marks)

Q17
Short

What is the difference between a regular and an irregular polygon? (2 marks)

Q18
Short

Which direction will you face if you start facing east and make a half revolution clockwise? (2 marks)

Q19
Short

Count the faces, edges and vertices of a triangular prism. (2 marks)

Q20
Short

What is the measure of the angle between the hands of a clock at 3 o'clock, and what type is it? (2 marks)

Q21
Numerical

Find the measure of the angle turned through by the minute hand of a clock in (i) 15 minutes (ii) 30 minutes (iii) 20 minutes. (3 marks)

Q22
Numerical

Find the number of right angles turned through by the hour hand of a clock when it goes from (i) 3 to 6 (ii) 2 to 8 (iii) 5 to 11 (iv) 10 to 1 (v) 12 to 9 (vi) 12 to 6. (3 marks)

Q23
Numerical

A line segment AB is 8 cm long. Its perpendicular bisector meets it at M. Find AM and MB. If C is a point on AB with AC = 3 cm, find CM and CB. (3 marks)

Q24
Numerical

The angles of a triangle are 50 degrees, 60 degrees and x degrees. If their sum is 180 degrees, find x and classify the triangle by angles. Repeat for angles 35 degrees, 55 degrees and y degrees. (3 marks)

Q25
Numerical

Fill in the counts for a square pyramid and a cuboid: number of faces, edges and vertices. Find the total number of edges of 3 cubes and 2 square pyramids. (3 marks)

Q26
Case

Read the passage and answer the questions. A windmill has four blades placed at equal angles to each other. As the wind blows, the blades rotate clockwise. Ravi watched one blade start at the top position. (i) What is the angle between two neighbouring blades? (ii) After the blade turns half a revolution, where will it be? (iii) How many degrees does a blade turn in 3 complete revolutions? (5 marks)

Q27
Case

Read the passage and answer the questions. A carpenter is making a table top. He checks that all four corners are right angles and that the opposite sides are equal and parallel. He finds the length is 120 cm and the breadth is 80 cm. (i) What is the shape of the table top? (ii) Will the diagonals of the table top be equal? Explain. (iii) If all four sides were 100 cm with right-angled corners, what shape would it be? (5 marks)

Q28
Case

Read the passage and answer the questions. In a park, three paths meet to form a triangle. Two of the paths are each 50 m long and the third is about 70.7 m long. One angle between the equal paths is measured as 90 degrees. (i) Classify the triangle by its sides. (ii) Classify it by its angles. (iii) What can you say about the other two angles? (5 marks)

Q29
Case

Read the passage and answer the questions. A student brought a dice, a tent shape made of paper with a square base, a Toblerone chocolate box and a ball to the mathematics lab. (i) Name the 3D shape of each object. (ii) Which object has no edges or vertices? (iii) Which object has 5 faces, 8 edges and 5 vertices? (5 marks)

Q30
Case

Read the passage and answer the questions. A traffic policeman stands facing north. He turns clockwise through 90 degrees to stop vehicles from the east, then a further 180 degrees, and then a further 45 degrees. (i) Which direction does he face after the first turn? (ii) Which direction after the second turn? (iii) Which direction after the third turn? (5 marks)

Q31
Long/Diagram

Explain how to measure an angle using a protractor, with a labelled diagram of the protractor showing the base line, centre point, inner scale and outer scale. Draw angles of 40, 90 and 125 degrees and classify them. (6 marks)

Q32
Long/Diagram

Draw and classify triangles according to both sides and angles: an equilateral triangle, an isosceles right triangle, a scalene obtuse triangle and an isosceles acute triangle. Write one property of each. (6 marks)

Q33
Long/Diagram

Draw a parallelogram, a rectangle, a rhombus, a square and a trapezium. Make a list of their properties: opposite sides parallel, opposite sides equal, all sides equal, all angles right angles, diagonals equal. Tick the properties each shape has. (6 marks)

Q34
Long/Diagram

Draw a cube, a cuboid, a cylinder, a cone and a sphere. For each, state the number of faces, edges and vertices (flat faces and curved surfaces where needed), and give one real-life example of each shape. (6 marks)

Q35
Long/Diagram

Draw a clock face and show the positions of the hands at 2:00, 3:00, 6:00 and 9:00. Find the angle between the hands each time and classify it. Explain how the hour hand moves through 30 degrees for every hour. (6 marks)

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