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\(37p ≥ 1200\) - Treasure Valley Movers

📅 April 15, 2026 👤 scraface

Apr 15, 2026

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📌 a^4 + b^4 = 1^2 - 2 \cdot \frac{1}{4} = 1 - \frac{1}{2} = \frac{1}{2}

📌 |a^4 + b^4| = \left| \frac{1}{2} \right| = \boxed{\frac{1}{2}}

📌 Solution: To minimize

📌 under the constraint $ x + y + z = 1 $, we apply the **Cauchy-Schwarz Inequality** in the following form:

📌 Equality occurs when $ \frac{x}{y} = \frac{y}{z} = \frac{z}{x} $, which implies $ x = y = z $. Since $ x + y + z = 1 $, we have $ x = y = z = \frac{1}{3} $.

📌 \frac{(1/3)^2}{1/3} + \frac{(1/3)^2}{1/3} + \frac{(1/3)^2}{1/3} = 3 \cdot \frac{1/9}{1/3} = 3 \cdot \frac{1}{3} = 1

📌 Therefore, the minimum value is $ \boxed{1} $.

📌 Question: Compute the sum of the roots of the equation

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