Pair the given shapes with it's line/lines of symmetry.

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4 lines

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infinite

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1 line

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2 lines

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Q. Pair the shapes with the number of lines of symmetry it has.

Match the shapes mentioned in column 1 with the number of lines of symmetry it exhibits.
$\begin{matrix} S h a p e s & Line of Symmetry (a) Equilateral triangle & (i) 2 (b) Square & (ii) 3 (c) Circle & (iii) 4 (d) Rectangle & (iv) Infinte (e) Regular Pentagon & (v) 5 \end{matrix}$

Match the shapes mentioned in column 1 with the number of lines of symmetry it can have.
$\begin{matrix} S h a p e s & Lines of Symmetry (a) Equilateral triangle & (i) 2 (b) Square & (ii) 3 (c) Circle & (iii) 4 (d) Rectangle & (iv) Infinte (e) Regular Pentagon & (v) 5 \end{matrix}$

8

different shapes are given in the following figure. How many shapes have

0

lines of symmetry?

How many lines of symmetry does the given shape have?

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