∆PQR ~ ∆ABC. If ar(PQR) = 27 sq. cm, ar (ABC) = 75 sq. cm and BC = 10 cm, then QR =
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Answered by
6
Answer:
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Step-by-step explanation:
triangle ABC is similar to triangle PQR.
now,
according to the theorem of area of similar triangles and their sides,
∆PQR=QR^2
∆ABC= BC^2
now, substituting values,
27=QR^2
75=(10)^2
27=QR^2
75=100
100×27=QR^2
75
4×27= QR^2
3
4×9= QR^2
36=QR^2
√36=QR
6=QR
Answered by
3
Answer:
10 cm because if two triangles are congruent then it's angles and sides are equal
Here, BC=QR therefore length of BC= length of QR
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