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The parabola y=ax^2+bx has the range of y less than or equal to 0. Show that 16a+b^2 =0
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if the range is \(y\leq 0\) this means the vertex is on the \(x\) axis
there is something wrong with this question if the vertex is on the \(y\) axis, then you have a perfect square
Hmm, if \(a,b=0\) do you still have a parabola? I wouldn't think so.
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