Eight persons were born in 1979, 1982, 1987, 1992, 1996, 2000, 2005, and 2013. Ages are calculated as of 2024. E is five years older than I. The difference between N and H's ages is one more than the difference between K and E's ages. S's age is a prime number. L's age is four more than twice I's age. H is older than I but younger than R. The difference between H and E is the same as the difference between E and S. Which statement is correct?

Only A
Both A and B
None of these
All of these

Correct answer: All of these

Solution

Converting the birth years to ages in 2024 gives a fixed set of ages. The clues force a consistent assignment in which S is younger than I, N is born in a leap year, and L is older than H but younger than R. Therefore, all three statements are correct.

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