the ratio of corresponding sides of similar triangle is 3:5 then find the ratio of their area
the ratio of corresponding sides of similar triangle is 3:5 then find the ratio of their area
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Answer:
Let the two triangles be ABC and PQR
AB/PQ=BC/QR=AC/PR=3/5
NOW,as per the theoram of area of similar triangle
ar(ABC)/ar(PQR) = (3/5)2
:.AR(ABC)/AR(PQR) = 9/25
:. the area of similar triangle with thier sides in the ratio 3:5 is 9:25