Web Reference: Instead of maximizing the vertical distance, it is convenient to maximize the squared vertical distance $d^2 (x)= (x^2-x-20)^2$. We cancel the first derivative to find the extrema, $\left (d^2 (x)\right)'=2d (x)d' (x)=0$. In this video I showed how to optimize the vertical distance between two functions The vertical distance is going to be the distance between the y values, so subtract the equations. We'll take the second one and subtract the first one, to keep the distance positive.
YouTube Excerpt: In this video I showed how to optimize the

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Vertical Distance Grade 11 Functions Wealth
Vertical Distance Grade 11 Functions
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Finding the maximum vertical distance from a line to a parabola | Optimization Problem
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Find the maximum vertical distance between the line y=x+2 and the parabola y=x^2 for x in [-1,2]
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Maximum Distance Grade 11 Functions
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Optimization: Maximize the Vertical Distance Between a Line and Parabola
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Maximum Vertical Distance
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Maximum Vertical Distance between 2 functions
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Optimisation Grade 12: Maximum Length
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Grade 11 Functions - Vertical Distance Questions

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