CBSE Class 6 Mathematics Symmetry Worksheet Set 07

Question 1. Draw line of symmetry for following figures ?
a) A kite figure
b) A Christmas tree figure
c) A butterfly figure
Answer: a) A kite has 1 vertical line of symmetry running down the center from top to bottom.
b) A Christmas tree has 1 vertical line of symmetry down the middle.
c) A butterfly has 1 vertical line of symmetry running down the center.
In simple words: Lines of symmetry divide each figure into two identical halves that mirror each other.
Exam Tip: Always visualize folding the figure along the proposed line to check if both halves overlap perfectly.

Question 2. Draw mirror image of following words
C          J
U          T
Answer: The mirror images of the given letters are:
C becomes Ɔ (facing left)
J becomes Ɩ (hook pointing left)
U remains U (symmetric vertically)
T remains T (symmetric vertically)
In simple words: A horizontal reflection flips letters from left to right.
Exam Tip: Draw a vertical mirror line next to each letter and flip it laterally.

Question 3. Match the following :-
Figures                          Line of Symmetry
a) Equilateral triangle          four
b) Square                         Many
c) Circle                          Three
Answer: Correct matching:
a) Equilateral triangle - Three
b) Square - four
c) Circle - Many
In simple words: Match each geometric shape to the exact number of lines of symmetry it possesses.
Exam Tip: Remember standard lines of symmetry: Equilateral triangle = 3, Square = 4, Circle = Infinite/Many.

Question 4. Draw other half of each figure to make it symmetrical. In each figure the dotted line is the line of symmetry.
Answer: To complete each figure, draw the exact mirror image of the given half across the dotted axis, ensuring equal perpendicular distance from the dotted line for every corresponding vertex.
In simple words: Reflect the given shape across the dotted line like looking into a mirror to complete the full symmetrical pattern.
Exam Tip: Count the grid units from the dotted line to each vertex and plot the matching vertex at the same distance on the opposite side.

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