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does this equation define y as a function of x: x^2y+y=1
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\[x^2y+y=1~~\iff~~y(x^2+1)=1~~\iff~~y=\frac{1}{x^2+1}\]
so is that yes?
Yep, if you can express \(y\) explicitly in terms of \(x\) only, then you've got yourself a function.
okay. how did you get \[y(x^2+1)=1\]
@SithsAndGiggles
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Factor out the \(y\).
okay thank you!
you're welcome
what about \[x=y^3\]
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