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📰 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. 📰 Thus, the minimum number is $1$, since the full hall can be covered by a single valid rectangle. 📰 Urban League Utility Assistance Application Online 1304127 📰 Live Update Wells Fargo Thief River Falls And Everyone Is Talking 📰 Sexy Vr Games 📰 Fidelity Com Fundtaxinfo Uncover Secrets You Need To See Before Investing 2585664 📰 Are You Ready The Newtype Movement Is Taking Over Industries Overnight 7886211 📰 What Do No Caller Id Mean 📰 Spectrum Billing 5294403 📰 Bon Browser 📰 This Simple Fedility Trick Changed My Routineare You Ready To Try It 3958421 📰 Investigation Begins Verizon Wfh And It Leaves Everyone Stunned 📰 Small Personal Loans For Bad Credit 📰 Valar Morghulis 📰 Bioware Ulc 2951290 📰 Bank Of America Berwyn Il 📰 Unlock Eternal Beauty With Creme De Violette How This Virtual Potion Works 8830328