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y=-x^2-6x how do I find the vertex?
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the vertex lies on the line of symmetry. the line of symmetry is found using \[x = \frac{-b}{2a}\] in your question a = -1 and b = -6 so the line of symmetry is \[x = \frac{- -6}{2 \times (-1)} = -3\] this is the x value in the vertex substitute x = -3 into the equation to find the y=value of the vertex
i came up with 9
it easier to complete the square (i don't know if you this expresion, it is a literal translation from spanish), but anyway \[ y=-x^2-6x \] \[ y-9=-(x^2+6x+9) \] \[ y-9=-(x+3)^2 \] now from this, what is the vertex?
the vertex is (-3, 9)
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