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How do you find a critical value ?
critical values are where f' = 0 see http://tutorial.math.lamar.edu/classes/calcI/criticalpoints.aspx
btw, a critical value is also where f' is not defined (e.g. we divided by 0). x=2 would be a critical value, except they ruled out x=2. so all you have to do is solve for when the "top" equals 0
x^2-16 =0 you can solve by factoring (a difference of squares) (x-4)(x+4)=0 and solve each factor for when it's 0: x-4=0 and x+4=0 you get x=4 and x=-4 or you could write the problem as x^2=16 take the square rt of each side \[ x= \pm \sqrt{16} = \pm 4\]
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