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Question

A father is presently 3 times his daughter’s age. After 10 years he will be twice as old as her. Find the daughter’s present age.

The correct answer is

10 years

Let the daughter’s present age be x years. Then the father's age is 3x years.

In 10 years, the daughter’s age will be x + 10 and the father’s age will be 3x + 10. According to the condition, 3x + 10 = 2(x + 10).

Solving for x: 3x + 10 = 2x + 20 → x = 10. So, the daughter’s present age is 10 years.

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Important Questions from Age

  1. The ratio of the ages of A and B, four years ago, was 4 : 5. Eight years from now, the ratio of the ages of A and B will be 11 : 13. What is the sum of their present ages?

  2. The ratio of the present ages of A and B is 8 : 9. After 9 years, this ratio will become 19 : 21. C is 3 years younger to B. What is the present (in years) of C?

  3. The ratio of the ages of A and B 8 years ago was 2 : 3. Four years ago, the ratio of their ages was 5 : 7. What will be the ratio of their ages 8 years from now?

  4. The ratio of the present age of father to that of his son is 7 : 2. If after 10 years the ratio of their ages will become 9 : 4, then the present age of the father is:

  5. The ages of two persons P and Q are in the ratio 5 : 7. Eight years ago, the ratio of P and Q was 7 : 13. The present ages of P and Q, respectively, are:

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