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Home » Find LCM of 18, 24, and 30. - Sterling Industries

Find LCM of 18, 24, and 30. - Sterling Industries

📅 April 17, 2026 👤 scraface

Apr 17, 2026

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📌 Therefore, the minimum value of $ f(x) $ is:

📌 This is a transcendental equation and difficult to solve analytically, so we evaluate $ g(t) $ numerically at key points:

📌 Clearly, the minimum occurs at $ t = 0 $, giving minimum distance squared $ D(0) = 1 $, so the minimum distance is:

📌 Solution: To find the value of $ m $ such that $ f(x) $ and $ g(x) $ intersect at exactly one point, set $ f(x) = g(x) $:

📌 For the graphs to intersect at exactly one point, this quadratic must have exactly one real root. A quadratic has one real root when its discriminant $ D = 0 $. Rewrite the equation as:

📌 Solution: To find $ k $ such that $ p(x) = q(x) $ has exactly one solution, set:

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