If the ratio of corresponding sides of two similar triangles is 5 ratio 6 then find the ratio of their areas
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Ar(∆1)/Ar(∆2) = (5/6)^2
[Theorem:The ratio of areas of 2 similar ∆s is equal to the square of ratio of their corresponding sides]
Thus,
Ar(∆1)/Ar(∆2) = (5/6)^2
Ar(∆1)/Ar(∆2) = 25/36
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