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If a/b = 2/5, b/c = 15/7, c/d = 3/2, d/e = 28/3, e/f = 5/8, then find the value of aec/dbf.
1. 8/7
2. 3/8
3. 5/8
4. 5/6
5. 9/11

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Correct Answer - Option 2 : 3/8

Calculations:

a/b = 2/5, b/c = 15/7, c/d = 3/2, d/e = 28/3, e/f = 5/8

Now, a/d = a/b × b/c × c/d

⇒ a/d = (2/5) × (15/7) × (3/2) = 9/7      ----(1)

b/e = b/c × c/d × d/e

⇒ b/e = (15/7) × (3/2) × (28/3) = 30     

⇒ e/b = 1/30      ----(2)

c/f = c/d × d/e × e/f

⇒ c/f = (3/2) × (28/3) × (5/8) = 35/4      ----(3) 

Multiplying (1), (2) and (3), we get

a/d × e/b × c/f = (9/7) × (1/30) × (35/4)

⇒ aec/dbf = 3/8

∴ The value of aec/dbf is 3/8.

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