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# On a squared paper, sketch the following:

**(a)** A triangle with a horizontal line of symmetry but no vertical line of symmetry.

**(b)** A quadrilateral with both horizontal and vertical lines of symmetry.

**(c)** A quadrilateral with a horizontal line of symmetry but no vertical line of symmetry.

**(d)** A hexagon with exactly two lines of symmetry.

**(e)** A hexagon with six lines of symmetry.

(Hint : It will be helpful if you first draw the lines of symmetry and then complete the figures.)

To do:

We have to sketch the given figures on a squared paper.

Solution:

Line of Symmetry:

It is a line that divides the figure into two symmetrical parts in such a way that the figure on one side is the mirror image of the figure on the other side.

Therefore,

(a) A triangle with a horizontal line of symmetry but no vertical line of symmetry can be drawn as follows:

(b) A quadrilateral with both horizontal and vertical lines of symmetry can be drawn as follows:

(c) A quadrilateral with a horizontal line of symmetry but no vertical line of symmetry can be drawn as follows:

(d) A hexagon with exactly two lines of symmetry can be drawn as follows:

(e) A hexagon with six lines of symmetry can be drawn as follows:

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