Statements : P≤L≤A>N=K≥S;C≥A

    Conclusions : I. L>K

                        II. P≤S

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

    P≤L≤A>N=K≥S

    C≥A

    Conclusions : I. L>K → False

                        II. P≤S  False

Related Question & Answers

Statements : P≤L≤A>N=K≥S;C≥A Conclusions : I. L>K         &n
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