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CBSE · Class 6 · Mathematics

Symmetry quiz

Q01
MCQ

The number of lines of symmetry of a square is:

(a) 1
(b) 2
(c) 4
(d) 8 (1 mark)
Q02
MCQ

A rectangle has:

(a) 1 line of symmetry
(b) 2 lines of symmetry
(c) 4 lines of symmetry
(d) no line of symmetry (1 mark)
Q03
MCQ

Which figure has no line of symmetry?

(a) Isosceles triangle
(b) Scalene triangle
(c) Equilateral triangle
(d) Circle (1 mark)
Q04
MCQ

The number of lines of symmetry of a circle is:

(a) 1
(b) 2
(c) 0
(d) infinitely many (1 mark)
Q05
MCQ

Which letter has a horizontal line of symmetry?

(a) A
(b) E
(c) T
(d) V (1 mark)
Q06
MCQ

A regular hexagon has:

(a) 3 lines of symmetry
(b) 4 lines of symmetry
(c) 6 lines of symmetry
(d) 12 lines of symmetry (1 mark)
Q07
MCQ

An isosceles triangle has:

(a) 1 line of symmetry
(b) 2 lines of symmetry
(c) 3 lines of symmetry
(d) none (1 mark)
Q08
MCQ

Which letter has both horizontal and vertical lines of symmetry?

(a) M
(b) C
(c) H
(d) S (1 mark)
Q09
MCQ

In a mirror, the image of an object is:

(a) larger than the object
(b) laterally inverted
(c) upside down
(d) at double the distance (1 mark)
Q10
MCQ

The number of lines of symmetry of a regular pentagon is:

(a) 5
(b) 4
(c) 10
(d) 1 (1 mark)
Q11
Short

Name two objects in your classroom that have line symmetry. (2 marks)

Q12
Short

Draw the letter A and show its line of symmetry. (2 marks)

Q13
Short

How many lines of symmetry does a rhombus have? Describe their position. (2 marks)

Q14
Short

Why does a scalene triangle have no line of symmetry? (2 marks)

Q15
Short

How do you make an ink-blot symmetric figure? (2 marks)

Q16
Short

Name two letters that have no line of symmetry. (2 marks)

Q17
Short

Does a parallelogram that is not a rectangle or rhombus have a line of symmetry? Explain. (2 marks)

Q18
Short

Write two Indian monuments or structures that show symmetry. (2 marks)

Q19
Short

If you stand 2 m in front of a plane mirror, how far is your image from you? (2 marks)

Q20
Short

Which triangle has the most lines of symmetry and how many? (2 marks)

Q21
Numerical

Find the total number of lines of symmetry of a square, a rectangle, an equilateral triangle and a regular hexagon taken together. (3 marks)

Q22
Numerical

A regular polygon has 9 lines of symmetry. How many sides does it have? What is the name of a regular polygon with 8 lines of symmetry? How many lines of symmetry does a regular decagon (10 sides) have? (3 marks)

Q23
Numerical

In the word "SYMMETRY", count the letters that have a vertical line of symmetry. In the word "HIDE", count the letters with a horizontal line of symmetry. (3 marks)

Q24
Numerical

A design is made of 4 identical squares arranged to form a bigger square. How many lines of symmetry does the bigger square design have? If one small square is shaded, how many lines of symmetry remain? (3 marks)

Q25
Numerical

Reena stands 3 m in front of a mirror and then moves 1 m closer. Find the distance between Reena and her image before and after she moves. (3 marks)

Q26
Case

Read the passage and answer the questions. During Diwali, Priya drew a rangoli design on the floor. The design was a regular hexagon with identical petals at each corner and a circle in the middle. (i) How many lines of symmetry does the hexagon have? (ii) Does the circle in the middle change the number of lines of symmetry of the design? Explain. (iii) If she adds a petal at only one corner, how many lines of symmetry remain? (5 marks)

Q27
Case

Read the passage and answer the questions. A butterfly was seen resting on a flower with its wings fully spread. Its left wing was an exact copy of its right wing. A leaf on the same plant also had matching halves on either side of its midrib. (i) What kind of symmetry does the butterfly show? (ii) Where is the line of symmetry of the butterfly? (iii) Which part of the leaf acts as its line of symmetry? (5 marks)

Q28
Case

Read the passage and answer the questions. An ambulance has the word AMBULANCE written in reverse on its front. When drivers of cars ahead look in their rear-view mirrors, they read the word correctly. (i) What property of mirror images is used here? (ii) Which letters of the word AMBULANCE look the same in a mirror? (iii) Why is it written in reverse? (5 marks)

Q29
Case

Read the passage and answer the questions. Rohan folded a square piece of paper along both its diagonals and both lines joining midpoints of opposite sides. He then cut a small triangle from the folded centre and opened the paper. (i) How many folds did he make? (ii) How many lines of symmetry does the opened paper have? (iii) Name the shape with the same number of lines of symmetry. (5 marks)

Q30
Case

Read the passage and answer the questions. A traffic sign board shows a STOP sign, which is a regular octagon. Another sign showing "No Entry" is a circle with a horizontal bar across the centre. (i) How many lines of symmetry does the regular octagon have? (ii) How many lines of symmetry does the No Entry sign have? (iii) Which sign has more lines of symmetry? (5 marks)

Q31
Long/Diagram

Draw and show all lines of symmetry of: an equilateral triangle, a square, a regular pentagon and a regular hexagon. Make a list of the number of sides and lines of symmetry for each and state the pattern you observe. (6 marks)

Q32
Long/Diagram

Write all 26 capital letters of the English alphabet and classify them into: letters with only a vertical line of symmetry, letters with only a horizontal line of symmetry, letters with both, and letters with none. Draw lines of symmetry for any four letters. (6 marks)

Q33
Long/Diagram

On squared paper, draw a figure on one side of a mirror line and draw its reflection on the other side so that the mirror line is a line of symmetry. Explain why the image is the same distance from the mirror line as the object. (6 marks)

Q34
Long/Diagram

Draw a kite, an isosceles trapezium, a rhombus and a rectangle. Show their lines of symmetry and compare them. Explain why a rhombus and a rectangle both have two lines of symmetry but in different positions. (6 marks)

Q35
Long/Diagram

Explain how to make symmetric designs using paper folding and cutting. Draw a design obtained by folding a paper once, and another obtained by folding it twice. Mark the lines of symmetry and state how the number of folds is related to the number of lines of symmetry. (6 marks)

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