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Olympiad Algebra Tricks They Don’t Teach in School.
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100 观看52:53vindalsacademy原视频发布: 2026-05-11

The AM-GM (Arithmetic Mean-Geometric Mean) Inequality states that for any two positive real numbers a and b, the arithmetic mean (a+b)/2 is always greater than or equal to the geometric mean √(ab). This principle can be applied to find minimum values of expressions like X + 9/X by recognizing that the sum and product are combined, then applying the rule: (X + 9/X)/2 ≥ √(X × 9/X) = √9 = 3, which simplifies to X + 9/X ≥ 6, showing the minimum value is 6.

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