Question
Twelve years ago, the age ratio between 'A' and 'B' was
5:4. In five years, their average age is expected to be 44 years. Determine 'Aβs age eight years ago.Solution
12 years ago from now, let ages of βAβ and βBβ be β5yβ years and β4yβ years respectively. ATQ, (5y + 17) + (4y + 17) = 2 Γ 44 Or, 9y + 34 = 88 Or, 9y = 54 Or, y = 6 So, present ages of βAβ = (5y + 12) = (30 + 12) = 42 years Age of βAβ 8 years ago from now = (42 β 8) = 34 years.
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