if two triangles are similar such that ratio of their areas 25:361, find the ratio of their corresponding medians
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Answer:
5 : 19
Step-by-step explanation:
Given if two triangles are similar such that ratio of their areas 25:361, find the ratio of their corresponding medians
So we know that
(Length of first L1 / Length of second L2)^2 = Area of first A1 / Area of second A2
Now ratio of area is given by 25 : 361
So (L1 / L2)^2 = 25 / 361
Now L1/L2 = √25 / 361
So L1/L2 = 5 / 19
So the ratio will be 5 : 19
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