Correct option is A
Given Statements:
- L=P≤W<V≤K≥QL = P \leq W < V \leq K \geq QL=P≤W<V≤K≥Q
- B<LB < LB<L
- K=MK = MK=M
Conclusions:
Conclusion I: B<VB < VB<V
- From B<LB < LB<L and L=P≤W<VL = P \leq W < VL=P≤W<V, we know BBB is less than VVV because L≤VL \leq VL≤V and B<LB < LB<L.
- Conclusion I follows.
Conclusion II: M>PM > PM>P
- From K=MK = MK=M and L=P≤W<V≤KL = P \leq W < V \leq KL=P≤W<V≤K, we know M≥PM \geq PM≥P, but we cannot confirm if M>PM > PM>P because MMM could be equal to PPP (as P≤MP \leq MP≤M).
- Conclusion II does not follow.
Final Answer:
A) Only conclusion I is true.