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let f(x)=ax^3 + bx^2 + cx + d, a=0 a. show that f has either 0 or 2 local extrema b. give an example of each possibility in part (a)
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a=0?
or a cannot equal zero?
if a=0 you get f'(x)=2bx+c
0=2bx+c c=-2bx
x=c/-2b
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if a>0 then you get a quadratic polynomial in which you get 2 answers
a equal to 0. Thanks... so how does this prove that f has 0 or 2 extrema..?
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