Question $7(1$ point$)$

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Locate the absolute extrema of the function $f(x)=x^3-27x$ on the closed interval $0,4.$

a$)$ No absolute max; Absolute min: $f(0)=0$

b$)$ Absolute max: $f(3)=-54$; Absolute min: $f(0)=0$

c$)$ No absolute max or min

d$)$ Absolute max: $f(0)=0$; No absolute min

e$)$ Absolute max: $f(0)=0$; Absolute min: $f(3)=-54$