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How many x-intercepts does the graph of y = -(x + 1)2 - 2 have?
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This graph has one x-intercept, at the point (-2, 0).
I think (x+1)2 is supposed to be \((x+1)^2\) THerefore the graph is like this: |dw:1370410607608:dw| is that right?
By definition of a quadratic equations has two x intercepts
sometimes it has none.
In that case then it would be none but if he has any, its two
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or one...
never
\(x^2\) has one intercept I think.
No, it has none because the vertex this is the origin
I see. so it's not just "the roots".
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.No, only real roots, when it has no x-intercepts the roots are complex
what I meant is, an intercept is not just a root, because the vertex can be root but can't be intercept, as you told me.
Anyway, the answer to this post is None.
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