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Find the point on the line y=92 x closest to the point (1,0).
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A point on the line y = 92 x is of the form (t,92t). You need to minimise \(\sqrt{(t -1)^2 + (92t - 0)^2}\)
Ok, I've gotten that far. Then do I take the derivative of it and set it equal to zero?
I think you need to understand why you're doing the things you're doing when solving a problem
If it's a calculus class, yes, you can do that.
:) parth is such a smart person :)
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Yes, it's because we need to find the optimal minimums, and that will eventually give us the closest values to the point. Right?
distance of any point on the line (t, 92t) from the point (1, 0) is given by the expression \(d(t) = \sqrt{(t-1)^2 + (92t)^2}\). you have to minimise \(d(t)\).
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