Question: Suppose that f is a real function. a) Prove that if exists, then |f(x)| |L| as x a. b) Show that there is
a) Prove that if
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exists, then |f(x)| †’ |L| as x †’ a.
b) Show that there is a function such that, as x †’ a, |f(x)| †’ |L| but the limit of f (x) does not exist.
L = lim f(x)
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a By Theorem 116 0 j fx L fx L It ... View full answer
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