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📰 Question: A museum curator divides a $12 \times 12$ meter exhibition hall into identical non-overlapping rectangular display zones of integer side lengths. What is the smallest possible number of such rectangles needed to exactly cover the floor if each rectangle must have area at least 18 square meters? 📰 Solution: The total area of the hall is $12 \times 12 = 144$ square meters. Each rectangle has area at least 18, so the maximum number of rectangles is $ \left\lfloor \frac{144}{18} \right\rfloor = 8 $, but we want the *minimum* number, so we seek the largest rectangle area that divides 144 and is $ \geq 18 $, and check if tiling with such rectangles covers the square. 📰 Try largest possible area dividing 144: $144$ (1 rectangle), but $144 \geq 18$, so possible only if one rectangle covers the whole hall. But is a single $12 \times 12$ rectangle allowed? Yes — it has area 144 ≥ 18, and dimensions are integers. So it can be tiled with one rectangle. 📰 Form 5329 7600704 📰 Create Drop Down List In Excel 📰 Is A Money Market Account Fdic Insured 📰 Walgreens Ticker 📰 Roblox Free Playing 📰 Sources Say How To Create An Outlook Email And The Truth Finally 📰 Best Mediterranean Diet App 📰 Spain Yellow This Shocking Hue Defines Spains National Identity Like Never Before 6728627 📰 Call Center Services 6826323 📰 Fidelity Address For Rollover Ira 📰 Fireplace Made Safe Againthis Simple Cap Is A Game Changer 5213583 📰 Indian Rock In Berkeley 3009059 📰 Finally A Storage Bed Frame That Fits Bigger Clothes And Stunning Dcor 429301 📰 Yahoo Cryptocurrency News 📰 Sudden Update Unknown Marvel Characters And The Details Emerge