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Optimisation problem: What is the minimum vertical distance between the parabolas y = x 2 + 1 and y = x - x^2 ?
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1) Do they intersect? If so, then 0. If not,... 2) Which is greater? \[(x^{2}+1) - (x - x^{2}) > 0\] 3) If not, use \[(x-x^{2})-(x^{2}+1)\]. If so, How shall we find the minimum of the expression \[(x^{2}+1) - (x - x^{2})\]
The graphs do not intersect
I smell a first derivative coming.
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