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Among six people P, Q, R, S, T and V each lives on a different floor of a six-storey building having six floors numbered one to six (the ground floor is numbered 1, the floor above it, number 2 and so on and the topmost floor is numbered 6. Who lives on the topmost floor? I) There is only one floor between the floors on which R and Q live. P lives on an even numbered floor.
II) T does not live on an even numbered floor. Q lives on an even numbered floor. Q does not live on the topmost floor.
III) S lives on an odd numbered floor. There are two floors between the floors on which S and P live. T lives on a floor immediately above R's floor.
Based on information in the paragraph, the person in the highest floor lives on 6 (even number). P, Q and R live in even numbered floors. T lives above R =. So, R is not the answer. Q is not in the top floor. So, P is in the top floor. Information from all three statements is used to arrive at this solution.
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