Statements : L = P≤W<V≤K≥Q;B<L;K=M

    Conclusions : I. B<V

                       II. M>P

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

    Statements : B

                        M=K≥V>W≥P

    Conclusions : I. B

                       II. M>P → True

     

Statements : L = P≤W<V≤K≥Q;B<L;K=M Conclusions : I. B<V       &nb
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