statements :

    T<P≤U ; L>U≤K; P≥R

    Conclusions :

    1.                 K≥R
    2.                 L>R

  • If only conclusion I is true.
  • If only conclusion II is true.
  • If either conclusion I or II is true.
  • If neither conclusion I nor II is true.
  • If both conclusion I and II are true.
  • Explanation:

    L>K≥U≥P≥R>T

    Conclusions : I. K≥R → True

    II. L>R → True

Related Question & Answers

statements : T<P≤U ; L>U≤K; P≥R Conclusions :          
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