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Question

<Two friends arguing>

Arjun: If a figure can be folded along any line such that one half superimposes the other, it is known as a symmetric figure.

Shubh: If you can find a line in the figure which divides it into two identical parts, then the figure is always symmetric.


A

Both Arjun and Shubh are right

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B

Arjun is right and Shubh is wrong

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C

Arjun is wrong and Shubh is right

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D

Both Arjun and Shubh are wrong

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Solution

The correct options are
A

Both Arjun and Shubh are right


D

Both Arjun and Shubh are wrong


If a figure can be folded along any line such that one half superimposes or aligns exactly with the other, it is known as a symmetric figure. For e.g. If you take a square and fold it across the line shown, part 1 exactly overlaps part 2. So, square is a symmetric figure.

On the other hand, in a parallelogram, the diagonal divides it into two congruent triangles, i.e. into two equal parts. But those parts don’t superimpose each other when folded along the diagonal (as shown in the figure). So, parallelogram is not a symmetric figure.

Hence, Arjun is right and Shubh is wrong.


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