Question

if triangle PQR is congruent to triangle CBA then PQ = ______ ?​

Answer 1

Answer:

CB

Step-by-step explanation:

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Answer 2

Final Answer:

The side PQ in the triangle $\triangle PQR$ which is congruent to the triangle $\triangle CBA$ is equal to the side CB.

Given:

The triangle $\triangle PQR$ is congruent to the triangle $\triangle CBA$.

To Find:

The value of the side PQ is to be found.

Explanation:

The concepts that are important to arrive at this solution are as follows

• The congruent triangles have their corresponding sides equal to each other.
• The term "corresponding sides" indicates the sides opposite to the equal angles of the respective triangles.

Step 1 of 2

As per the statement given in the problem, the following is evident from the congruent triangles $\triangle PQR$ and $\triangle CBA$.

• The side PQ corresponds to the side CB.
• The side QR corresponds to the side BA.
• The side RP corresponds to the side AC.

Step 2 of 2

By the property of the congruent triangles, the corresponding side PQ is equal to the corresponding side CB.

Therefore, the required correct answer is $PQ=CB$.

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