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CodeVID-M1-WS
Symmetry — Practice Worksheet
Name: ____________________
Roll No.: __________
Date: ____________
General Instructions
- All questions are compulsory.
- Choose the correct option (A, B, C or D) for each question.
- The answer key is at the end — try the paper first!
Section A — Multiple Choice (1 mark each)
10 × 1 = 10 marks
1.
What word describes a shape that can be cut into two matching halves?
- A.Asymmetrical
- B.Symmetrical
- C.Crooked
- D.Heavy
2.
What is the name of the line that splits a shape into twin halves?
- A.Border line
- B.Crease edge
- C.Line of symmetry
- D.Number line
3.
Which capital letter has a perfect vertical line of symmetry?
- A.F
- B.P
- C.T
- D.G
4.
If you fold a paper shape and the edges do NOT line up neatly, the shape is:
- A.Perfect
- B.Symmetrical
- C.Asymmetrical
- D.Round
5.
How many lines of symmetry does a regular square piece of paper have?
- A.1
- B.2
- C.3
- D.4
6.
Which of these flying creatures is a famous example of symmetry in nature?
- A.Butterfly
- B.Mosquito
- C.Beetle
- D.Fly
7.
A symmetrical t-shirt has 1 pocket on the left sleeve. Where must the other pocket be?
- A.On the collar
- B.On the right sleeve
- C.On the bottom hem
- D.Nowhere
8.
If you draw a line straight down the center of a heart shape, what do you get?
- A.Two different shapes
- B.Two matching halves
- C.A circle and square
- D.Three pieces
9.
How many lines of symmetry can you find in an irregular, bumpy stone?
- A.0
- B.1
- C.2
- D.5
10.
When a shape perfectly overlaps during a fold activity, it means:
- A.The paper is broken
- B.The halves match
- C.The shape is wrong
- D.The lines are curved
Section B — Challenge / Olympiad (2 marks each)
6 × 2 = 12 marks
11.
Sam draws half of a star next to a straight vertical line of symmetry. The half-star has 5 sharp points. When he finishes drawing the mirror image on the other side, how many total points will the complete star have?
- A.5 points
- B.10 points
- C.8 points
- D.6 points
12.
A paper rectangle is folded in half once from left to right, and then folded in half again from top to bottom. When unfolded, how many crossing line creases are formed in total?
- A.1 crease
- B.2 creases
- C.3 creases
- D.4 creases
13.
Look at the word **"BOB"**. If you draw a horizontal line right through the middle of all three letters, which statement is true?
- A.Only B matches
- B.Only O matches
- C.The whole word matches
- D.Nothing matches
14.
Tina has a paper triangle with 3 equal sides. She folds it along every possible line of symmetry she can find. How many unique creases can she make?
- A.1 crease
- B.2 creases
- C.3 creases
- D.4 creases
15.
A magical symmetrical rug has a line of symmetry down the middle. The left side has 2 blue circles and 4 red stars. What is the total number of shapes on the entire rug?
- A.6 shapes
- B.8 shapes
- C.12 shapes
- D.10 shapes
16.
Which of these shapes can NEVER have a line of symmetry no matter how you turn it or draw lines through it?
- A.A long rectangle
- B.A perfect square
- C.A staircase shape
- D.A classic star
Answer Key
Section A — Multiple Choice (1 mark each)
- (B) Symmetrical
- (C) Line of symmetry
- (C) T
- (C) Asymmetrical
- (D) 4
- (A) Butterfly
- (B) On the right sleeve
- (B) Two matching halves
- (A) 0
- (B) The halves match
Section B — Challenge / Olympiad (2 marks each)
- (B) 10 points
- (B) 2 creases
- (C) The whole word matches
- (C) 3 creases
- (C) 12 shapes
- (C) A staircase shape
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