Read the given statement – P = Q ≥ S > T = R ≥ U > V conclusions: T = U

✅ Given Statement:

$P = Q \geq S > T = R \geq U > V$

Break the statement:

• P = Q
• $Q \geq S$
• S > T
• T = R
• $R \geq U$
• U > V

📌 Conclusion I: $Q \geq U$

From the chain:

• $Q \geq S > T = R \geq U$

So clearly:
👉 $Q \geq U$ ✔ (True)

📌 Conclusion II: T = U

From the chain:

• $T = R$ and $R \geq U$

So:
👉 $T \geq U$ (but not necessarily equal)

❌ Equality is not निश्चित (not definite)

❌ So, Conclusion II is False

✅ Final Answer:

Only Conclusion I is True. / केवल निष्कर्ष I सत्य है।