Question

If $△ABC\cong △PRQ$ then $AB=PQ$.

If true enter $1$, else $0$.

Answer 1

Given $△ABC\cong △PRQ$.

Then the corresponding parts will also be equal.

That is by CPCT rule, corresponding parts of congruent triangles are equal.

Then, $AB=PR$, $BC=RQ$, $AC=PQ$, $\angle A=\angle P$, $\angle B=\angle R$ and $\angle C=\angle Q$.

Thus, $AB\ne PQ$.
Therefore, the statement is false and $0$ is the answer.