problem! quadratic function / max. value

G

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How in the world do I answer this problem??

Which of the following is a quadratic function that has a maximum value of 2 when x = –1 and one x-intercept is –3?

A. f (x) = x^2 – 6x – 5
B. f (x) = –x^2 – x + 6
C.
02-16c.gif

D. f (x) = 2x^2 – x – 15


I don't even know how to begin it!
 
In order for a quadric function to have a maximum, its graph opens down. That happens in just two of the given functions. You also know that f(-3)=0 & f(-1)=2.
 
the vertex of a parabola w/ equation f(x) = ax<sup>2</sup> + bx + c is located at
x = -b/(2a), and has a max or min value (depending on the sign of a) at f(-b/(2a)).
 
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