If $△ A B C ≅ △ P Q R$ , then which of the following is not true?

B C = P Q

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A C = P R

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Q R = B C

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A B = P Q

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Solution

The correct option is A $B C = P Q$
Given, $A B C ≅ P Q R$
Thus.corresponding sides are equal.
Hence, $A B = P Q$
$A C = P R$
$B C = Q R$
Hence, $B C = P Q$ is not true for the triangles.

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Similar questions

Choose the correct answer in each of the following:

$I f Δ A B C ≅ Δ P Q R then which of the following is not true? (a) BC = PQ (b) AC = PR (c) BC = QR (d) AB = PQ$

A B C

P Q R

\frac{A B}{Q R} = \frac{B C}{P R} = \frac{C A}{P Q}

△ A B C

△ P Q R

A B = 2.5 c m, A C = 3.5 c m, B C = 4.0 c m, P Q = 5 c m, P R = 7 c m

Q R = 8 c m

△ A B C

△ P Q R

By which congruency are the following pairs of triangles congruent:

In $Δ A B C$ and $Δ P Q R$ , $A B = P Q$ , $B C = Q R$ and $A C = P R$

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