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📰 Number of arrangements: $ \frac{4!}{2!1!1!} = 12 $ 📰 So total: $4 \times 3 \times 2 \times 12 = 288$ — wait, that’s larger than total outcomes — contradiction. 📰 Ah! Here’s the mistake: we don’t need to choose the second and third separately. Once we pick the word that appears twice (4 choices), and the other two distinct words from the remaining 3 ( $\binom{3}{2} = 3$), the frequencies are fixed: one appears twice, two appear once, and one is unused. But in the multinomial count, we are overcounting because once we fix the repeated word and the two single words, the configuration is fully determined. 📰 Merchant Roots 7917117 📰 Princess Leia 2287616 📰 Oriely 307403 📰 Citimanager Login Secrets Unlockedyou Cant Ignore This 2790653 📰 Labral Tear Shoulder 9449043 📰 Alerian Mlp Etf 2273546 📰 Virtual Families 4085303 📰 Alumni Style Cancelled Pokmon Presidential Leak Shock Is The Myth Real 9461380 📰 Bianca Breaks The Silence Like Never Beforeunfiltered Unfiltered Unforgettable 8199670 📰 Gunsmith Meets Grammar Schoolcan Sports And Precision Collide 5961227 📰 Zoom Meeting Download 1000686 📰 Is Ford F Stock About To Surge Turbulent Price Swings Revealed 9773157 📰 Fire Emblem Fates Deep Dive Why Fans Are Raving And What You Need To Know 314742 📰 Look Up Doctor Npi Now Get The Best Certified Care Immediately 6323160 📰 Finally Revealed The Simplest Way To Screen Mirror Your Iphone To Tv Instantly 6087581