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find point P on the graph of the equation y=sqrt(x) closest to the point (5,0)
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i got 2/9 i dont know where i made a mistake
a point on the curve looks like \((x,\sqrt{x})\) the square of the distance to (5,0) will be \[(x-5)^2+\sqrt{x}^2=x^2-10x+25+x\] \[=x^2-9x+35\] find the minimum values of this quadratic
sorry that lasts line should have been \[x^2-9x+25\]
i see where my mistake is
good from there?
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just solve the quadratic and plug in the values to see which one is the minimum right?
minimum is at the vertex, find it via \(-\frac{b}{2a}\)
that is why the answer is \(\frac{9}{2}\)
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