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    Question

    ┬а Present average age of A, B and C together is 44

    years. Age of B is 12 Years hence from now will be 260% more than age of A. Four years ago from now while age of C after 12 years hence from now will be 50% more than the age of B 20 years ago from now. 4 years hence from now, what will be the ratio of ages of A and C?
    A 3:5 Correct Answer Incorrect Answer
    B 4:7 Correct Answer Incorrect Answer
    C 5:8 Correct Answer Incorrect Answer
    D 7:13 Correct Answer Incorrect Answer
    E 9:17 Correct Answer Incorrect Answer

    Solution

    Let present age of A, B and C is a, b, and c respectively ┬а So a+b+c = 44*3= 132--------(1) ┬а And, (b+12) = 3.6*(a-4) ┬а 5b+60 = 18(a-4) ┬а 18a-5b=132---------(2) ┬а And, (c+12) = 1.5*(b-20) ┬а 3b-2c=84---------(3) ┬а Solving equation 1, 2 and 3 we get ┬а a=24, b = 60, and c = 48 ┬а Age of A, B 4 years hence now will be 28 and 52 respectively. ┬а Required ratio = 28:52 = 7:13 ┬а

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