prove that they are congruent
Hint = ASA
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Answered by
1
Answer:
angle Q = angle B
QR = BC
angle R = Angle C
so by ASA it is congruent.
Step-by-step explanation:
hope this help
Answered by
4
Proof:
According to the given attachment:
In triangles PQR and triangle ABC
- ∠Q = ∠B
- ∠R = ∠C
- QR = BC
Two angles ( ∠Q = ∠B and ∠R = ∠C ) and the side included between them (QR = BC) are equal in both triangles.
So, ∆PQR ≅ ∆ABC by ASA congruency.
Alternative Proof:
According to the given attachment:
In triangles PQR and triangle ABC
- ∠P = ∠A
- ∠R = ∠C
- QR = BC
Two angles( ∠P = ∠A, ∠R = ∠C ) and the non included side (QR = BC) are equal.
So, ∆PQR ≅ ∆ABC by AAS congruency.
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