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📰 \boxed{\dfrac{80}{243}} 📰 Question: A linguist analyzes a hypothetical language where each word is 4 phonemes long, each phoneme independently from a set of 5. What is the probability that a randomly chosen word has exactly 2 distinct phonemes? 📰 Solution: First, choose 2 phonemes from 5: $ \binom{5}{2} = 10 $. For each pair, the number of 4-phoneme words using both phonemes (but not just one) is $ 2^4 - 2 = 14 $ (subtracting the two monochromatic words). Total favorable outcomes: $ 10 \cdot 14 = 140 $. Total possible words: $ 5^4 = 625 $. Probability: 📰 Symptoms Of Hypocalcemia 2542655 📰 Derailed By How Amazing These Ps5 Accessories Are Youll Regret Not Upgrading 4973379 📰 Is The 6Th Gen Civic The Value Buyer Youve Been Looking For 3181055 📰 Australian Cattle Red Heeler You Wont Believe How This Fearless Dog Took Down A Rogue Bull On Open Plains 6573561 📰 Films Of Gene Wilder 2655540 📰 Discover The Forgotten Rule Of Beneficence Scientists Refuse To Name 969370 📰 Video Game Free Download 6762324 📰 Tapo App Obsessed Users Share The One Hack That Made Their Homefeeding Safe Smart 3771233 📰 Spawn Movie Sparks Fan Furyis This Hollywoods Biggest Move Ever 7726163 📰 5 Words Ending In Wz The Obscure Vocab Youve Been Searching For 4435061 📰 Discover The Secret Ls U Game Youve Been Searching For Forever 6344458 📰 Kiowa Tribe 3191104 📰 Dominos Order 2860583 📰 Khan Academy Jobs 2731538 📰 Finger Clubbing 9479472