in the figure p and q are perpendicular to line segment ab is equal to 7 cm QR is equal to 12 cm and the area of triangle pob is equal to 245 CM square find the area of triangle QOA
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Answered by
0
Answer:
In △OAQ and △OBP, we have
∠A=∠B [Each equal to 90
∘
]
∠AOQ=∠BOP
So, by AA-criterion of similarity, we have
△AOQ∼△BOP
⇒
Area(BOP)
Area(△AOQ)
=
OP
2
OQ
2
⇒
150
Area(△AOQ)
=
5
2
7
2
⇒ Area(△AOQ)=
25
49
×150cm
2
=294cm
Answered by
0
Step-by-step explanation:
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