if ratio of corresponding sides of two similar triangles is 2:3 then find the ratio of their perimeter
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2:3 as the triangle is similar therefore the addition of sides will also be in the ratio of 2:3
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Answer:
The ratio of their perimeter is 2:3
Step-by-step explanation:
1st Δ
let,
1st side =2a
2nd side=2b
3rd side=2c
∴perimeter=2(a+b+c)
2nd Δ
1st side =3a
2nd side=3b
3rd side=3c
∴perimeter=3(a+b+c)
so.
required ratio is =2(a+b+c)/3(a+b+c)
=2:3
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