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Choose the equation below that corresponds to the graph shown. y = −3x2 − 12x − 14 y = 3x2 + 12x − 14 y = −3x2 + 12x − 14 y = 3x2 − 12x − 14
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(looked this up too) ax^2+bx+c if a>0, parabola opens up and has a min at the vertex if a<0, parabola opens down and has a max at the vertex b/(2a) will give the x-coordinate of your vertex plug b/(2a) back into the function to get the y-coordinate So the answer here is A, because it opens down and has a max, and the x-coordinate of the vertex is 12/-6=-2 the y-coordinate of the vertex is: -3(-2)^2-12(-2)-14=
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