Find the maximum and minimum values of the following functions
a) 3X^4 - X^3 +2
b) x^4 – 14x^2 +24x +9
a)
f′=12x3−3x2,f'=12x^3-3x^2,f′=12x3−3x2,
f′=0,f'=0,f′=0,
x=14→min,x=\frac 14\to min,x=41→min,
f=511256,f=\frac{511}{256},f=256511,
b)
f′=4x3−28x+24,f'=4x^3-28x+24,f′=4x3−28x+24,
x1=−3→min,x_1=-3\to min,x1=−3→min,
f1=−108,f_1=-108,f1=−108,
x2=1→max,x_2=1\to max,x2=1→max,
f2=20,f_2=20,f2=20,
x3=2→min,x_3=2\to min,x3=2→min,
f3=17.f_3=17.f3=17.
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