The areas of two similar triangle are 36 cm2 and 121 cm2 the ratio of their corresponding sides is
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Answered by
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The ratio of their corresponding sides is 6:11.
It is given that the two triangles are similar.
We know, for similar triangles, the ratio of their areas is equal to the square of the side of the corresponding triangles.
Let there be 2 triangles, ΔABC and ΔDEF.
For, ΔABC, its corresponding side would be AB and for ΔDEF, its corresponding side would be DE.
So, (Area of ΔABC/Area of ΔDEF) = (AB²/DE²)
⇒ (36/121) = (AB²/DE²)
⇒ (6²/11²) = (AB²/DE²)
⇒ (AB/DE) = 6/11
Ratio is 6:11.
Answered by
19
Answer:
RATIO IS
6:11
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