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27 Feb 2013, 11:14
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For each value of y greater than \(2\sqrt{3}\), the function f(x) is such that the equation f(x) = y has the form \(x = \frac{(y^2 + 12)}{y}\).
I don't understand well that sentence. Could someone please explain what it is trying to say? It would be ideal if you provide an example. Thanks!
I don't understand well that sentence. Could someone please explain what it is trying to say? It would be ideal if you provide an example. Thanks!
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27 Feb 2013, 13:08
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danzig
Dear danzig,
Here's my translation of that ---- the variables x and y are related by the equation \(x = \frac{(y^2 + 12)}{y}\), but this equation is only valid for values of y > \(2\sqrt{3}\). If y ≤ \(2\sqrt{3}\), we know this equation is, for some reason, no longer valid, and we have no earthly clue what meaningful relationship x and y might have, if any. In other words, the question it telling us that it, the question, doesn't have the right to ask about what happens if y ≤ \(2\sqrt{3}\).
Does that make sense?
Mike
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Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
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