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Find the maximum or minimum value of the function defined by f(x)=-x^2-6x-8
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the maximum or minimum value is the vertex of the function
do -b/(2a) and then do f(-b/(2a))
the value of x^2 is in -ve so sad face.. Max point.
Of the value of x^2 is in +ve, then there will be a happy face.. Min Point,
Now judge yours!
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maximum of two
f(-(-6)/2(-1))=f(6/(-2))=f(-3)=-(-3)^2-6(-3)-8
i dont get 2
i get 1 we can also do it another way but it is longer f(x)-(x^2+6x)-8=-(x^2+6x+9)-8+9 =-(x+3)^2+1 vertex is (-3,1) the max value is 1
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