**Statements:** $L W T \geq K$ **Conclusions:** I. $L T$ II. $K

Question

**Statements:** $L > W < U < B$; $W \geq X > P$; $P > T \geq K$ **Conclusions:** I. $L > T$ II. $K < U$ Which of the following conclusions is/are true?

Accepted Answer

**Solution:** 1. From the statements, we have: - $L > W$ and $W < U < B$ - $W \geq X > P$ - $P > T \geq K$ 2. Combining these relations step-by-step: - Since $L > W$ and $W < U$, it implies $L > W$ and $W < U$, so $L$ is greater than $W$, which is less than $U$. - From $W \geq X > P$, and $P > T \geq K$, we get the chain: $$L > W \geq X > P > T \geq K$$ 3. To check conclusion I: $L > T$ - Since $L > W \geq X > P > T$, it follows that $L > T$. 4. To check conclusion II: $K < U$ - From $W < U$ and $W \geq X > P > T \geq K$, it follows that $K < U$. **Answer:** Both I and II are true.

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