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📰 S(4, 2) = S(3, 1) + 2 \times S(3, 2) = 1 + 2 \times 3 = 7 📰 Thus, there are $ \boxed{7} $ valid distributions.Question: The average of $3u - 4$, $7u + 2$, and $4u - 1$ is ... If $u$ is a positive multiple of 3 and $u^2$ is less than 100, what is the average? 📰 Solution: First, calculate the sum of the expressions: $(3u - 4) + (7u + 2) + (4u - 1) = 14u - 3$. Divide by 3 to find the average: $\frac{14u - 3}{3}$. Since $u$ is a positive multiple of 3 and $u^2 < 100$, possible values for $u$ are 3, 6. Testing $u = 3$: $\frac{14(3) - 3}{3} = \frac{42 - 3}{3} = \frac{39}{3} = 13$. For $u = 6$, $u^2 = 36 < 100$, but $14(6) - 3 = 81$, $\frac{81}{3} = 27$. However, the problem implies a unique answer, so the smallest valid $u = 3$ gives $\boxed{13}$. 📰 Riverside Park Apartments 5371063 📰 Watch This Heart Wrenching Collection Of Happy Birthday Daughter Images Perfect For Family Memories 4961744 📰 Frank Ocean Mixtape Nostalgia 5270645 📰 Patti Darbanville 4373999 📰 Wells Fargo Bank Sign On 2248835 📰 Wells Fargo Advisors Locations 5544627 📰 Give Blood For Cash 5652299 📰 Another Word For Team Player 9862790 📰 Epic Games Free Games Lis 9342625 📰 Ready To Stand Out Grab The Premium Conceptual 9718160 📰 Inside The Rockstar Social Club How They Turn Ordinary Fans Into Legends 165095 📰 How Many Reindeers Does Father Christmas Have 9050164 📰 Aqua Finance 6160208 📰 In What 1497790 📰 Roblox Godmode Script 7264939