Directions: In the following question, relationships between different elements are shown in the statements. Read the statements carefully and determine which of the conclusions logically follow:

Statements: P ≤ K > L > S = W; V = B ≥ N < J < W ≥ R
Conclusions:
I. R < K
II. V > P

The correct answer is Neither conclusion I nor II is true.

Given Statements:

$P\le K>L>S=W$

$V=B\ge N<J<W\ge R$

Step-by-step Evaluation:

1. Evaluation of Conclusion I:

$\text{Conclusion I:}R<K$

To check the relationship between $R$ and $K$, we trace the path connecting $R$ to $K$ through the common element $W$:
From the second statement, $W\ge R$, which means $R\le W$.
From the first statement, $W=S<L<K$.
Combining the statements between $R$ and $K$ across the elements gives conflicting directional signs, preventing a definite relation from being established. Therefore, Conclusion I does not logically follow.

2. Evaluation of Conclusion II:

$\text{Conclusion II:}V>P$

To check the relationship between $V$ and $P$, we link the statements together:
From statement 2: $V=B\ge N<J<W$
From statement 1: $W=S<L<K\ge P$
Combining the full chain from $V$ to $P$:

$V=B\ge N<J<W=S<L<K\ge P$

Since opposite comparison symbols ($\ge$ and $<$) are present in the chain between $V$ and $P$, no definite relation can be derived. Therefore, Conclusion II does not follow.

Since neither conclusion follows, the correct option is Neither conclusion I nor II is true.