A, B, C, D, E, and F each scored different marks. B was the third lowest scorer. D scored more than A but less than F. E scored more than C but less than A. How many people scored less than D?
Solution
✅ Correct Option: 4
The given comparisons give $C<E<A<D<F$. B is the third-lowest scorer. Therefore B must fit between E and A: $C<E<B<A<D<F$. The people below D are C, E, B, and A. So **four** people scored less than D.
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