Statement L = M ≥ N; M > P; L P II. N < K

Q: Statement L = M ≥ N; M > P; L P II. N < K

Statement L = M ≥ N; M > P; L P (false) II. N < K (true) Hence, only Conclusions II is definitely true.

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Statement L = M ≥ N; M > P; L < K. Conclusions I. K > P II. N < K

If only Conclusions I is true
if only Conclusions II is true
if either Conclusions I or II is true
if neither Conclusions I nor II is true

Correct Answer: if only Conclusions II is true

Explanation:

Statement
L = M ≥ N;
M > P;
L < K ;
On combing both the statements, we get
P < L = M ≥ N < k
Conclusions
I. K > P (false)
II. N < K (true)
Hence, only Conclusions II is definitely true.

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