In triangle abc and triangle pqr are similar triangles such that a triangle ABC area is 49 CM square and area of triangle pqr is equal to 25 CM square if a b is equals to 5.6 cm find the length of PQ
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Given that ABC is similar triangle to PQR.
Hence, the ratio of corresponding sides= the ratio of square root of the area of ABC and PQR.
The ratio of corresponding sides= square root of 49/25=7/5
Now,
AB/PQ=7/5
PQ=AB*5/7
PQ=5.6*5/7=3.9999
Therefore, the length of PQ is 4 (approx)
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