Question: Let f ( x ) = | x | x Then f ( - 2 ) = - 1 and f ( 2 ) =

Let
f(x)=|x|x
Then f(-2)=-1 and f(2)=1. Therefore, cf(c)=0f(-2)0, but there isno value ofc between -2 and 2
for which f(c)=0. Does this violate the Intermediate Value Theorem? Explain.
Let f ( x ) = | x | x Then f ( - 2 ) = - 1 and f

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