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Directions: Read the following instructions carefully to answer the given questions that follow:
There are seven persons (A - G), who were born in different years - 1961, 1968, 1972, 1988, 1993, 1999, and 2013. All the age calculations are done taking the base year as 2020.
D was born in a leap year but not in the year 1988. Only three persons were born between D and F. C is the eldest person among them all. The sum of the ages of A and F is a multiple of 13. B was born in an oddnumbered year but not in 1993 nor he was the last one to be born. The difference between the ages of G and D is 4 years.
Who was born in the year 1993?
A
E
B
D
None of these
- D was born in a leap year but not 1988, so D could be from 1968 or 1999.
- Three persons were born between D and F, meaning if D is in 1968, F is in 1988, or if D is in 1999, F is in 1961.
- C is the eldest, so C was born in 1961.
- The sum of ages of A and F is a multiple of 13. If F was born in 1961, A cannot be born anywhere, so F must be in 1988. Thus, let’s assume A is born in 1999.
- B was born in an odd year but not 1993, so B was born in 1972.
- The age difference between G and D is 4 years, meaning G must be born in 1993 if D is born in 1988.
Thus, E is born in 2013, and E was born in 1993, so your answer is correct. .
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