Maths 2 Similarity, solve this. as soon as possible
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- In ΔABC and ΔPQR
- In ΔABC and ΔPQRAB=PQ
- In ΔABC and ΔPQRAB=PQAnd BC=QR
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABC
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABCWe get in both triangles
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABCWe get in both triangles AB=PQ
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABCWe get in both triangles AB=PQBC=QR
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABCWe get in both triangles AB=PQBC=QRAnd ∠ABC=∠PQR
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABCWe get in both triangles AB=PQBC=QRAnd ∠ABC=∠PQRThen both triangle are congruent
- In ΔABC and ΔPQRAB=PQAnd BC=QRCB And RQ extended to X and Y∠ABX=∠PQY∠ABC=180o−∠ABX=180o∠PQY∠PQR=180o−∠PQY=∠ABCWe get in both triangles AB=PQBC=QRAnd ∠ABC=∠PQRThen both triangle are congruenti.e. ΔABC=ΔPQR
Step-by-step explanation:
In ΔABC and ΔPQR
AB=PQ
And BC=QR
CB And RQ extended to X and Y
∠ABX=∠PQY
∠ABC=180o−∠ABX=180o∠PQY
∠PQR=180o−∠PQY=∠ABC
We get in both triangles
AB=PQ
BC=QR
And ∠ABC=∠PQR
Then both triangle are congruent
i.e. ΔABC=ΔPQR
Answered by
1
Answer:
B] 1. ABC = QPR
It is 1 mark question.
May it helps you.
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