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Find the maximum value of f(x) = -3x^2 + 12x-8
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\[f \prime (x)=-6x+12 \]To get the maximum, the 1st derivative should be equal to zero where the tangent is zero. \[0=-6x+12\]\[-6x=-12\]\[\frac{ -6x }{ -6 }=\frac{ -12 }{ -6 }\]\[x=2\]
Using calculus, as suggested by lynn, or if you just graph the parabola,, you can find the vertex by letting x=-b/2a and substituting that value in to find what y is.
@Lynncake , wasn't trying to correct you, just giving warsop an option in case he isn't in calculus or learned derivatives yet.
it's fine :) this is an open study
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