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Congruence - SSS theoremIll send a picture of the question

Congruence - SSS theoremIll send a picture of the question-example-1

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4 votes

From the figure,

We need to prove that,


\Delta\text{MNO}\cong\Delta\text{PQR}

By SSS theorem,


\begin{gathered} MN\cong PQ(\text{Given)} \\ NO\cong QR(\text{Given)} \end{gathered}

So, the third side must be,


MO\cong PR

Hence, the correct option is D.

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