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    Five friends P, Q. R. S and T are compared on the basis of their height (not necessarily in the same order). Height of T is between P and Q. T is tall
    Question

    Five friends P, Q. R. S and T are compared on the basis of their height (not necessarily in the same order). Height of T is between P and Q. T is taller than S. R’s height is more than P and T. Which of the following sequence of their height cannot be possible?
    I. R > P > T > Q > S
    II. R > S > Q > T > P
    III. Q > R > T > S > P

    A.

    Only II

    B.

    II and III

    C.

    I and III

    D.

    Only 1

    Correct option is A

    Given Information:
    · T's height is between P and Q.
    · T is taller than S.
    · R is taller than both P and T.
    Analyze the sequences:
    Sequence I:R > P > T > Q > S
    · T is taller than S (which is correct: T > S).
    · T's height is between P and Q (this is also correct in this sequence, as T is between P and Q).
    · R is taller than P and T, which is correct (R > P > T).
    · Thus, this sequence is possible.
    Sequence II: R > S > Q > T > P
    · T is taller than S (this is not correct here, because in this sequence, T is shorter than S: S > T).
    · Since this violates the condition that T is taller than S, this sequence cannot be possible.
    Sequence III: Q > R > T > S > P
    · T is taller than S (this is correct: T > S).
    · T's height is between P and Q (this is not correct in this sequence, as T is not between P and Q, but rather between R and S).
    · Thus, this sequence cannot be possible.
    Conclusion:
    The only sequence that cannot be possible is Sequence II.

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