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Determine whether the equation defines y as a function of x. x^2 + y^2 = 1
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Can someone help me..
\[ y^2 = 1 - x^2 \] Can you finish it now?
so y is a function of x?
\[ y= \pm \sqrt{ 1 - x^2} \] So what can you say?
y is a function of x y is not a function of x
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Is y a function of x. Why or why not?
I don't understand
I have to choose either y is a function of x or y is not a function of x
It is not. Why?
So why is not a function of x.
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For each value of x between -1 and 1, you get two values of y. You should get one and only one to be a function.
So your saying why is not a function of x
y is not a function of x
it is only a function if x gives one and only one y
yes. If x =0, then \[ y=\pm 1 \]
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Ok, I understand now.
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