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Unformatted text preview: → . III. Formal Definition of Limit • Let f be a function defined on an open interval containing c (except possibly at c) and let L be a real number. The statement ( ) lim x c f x L → = means that for each ε > , there exists a δ > such that ( ) x c f x L << ⇒< . • When doing these problems, you are going to be given ε and will have to use the definition to solve for δ ....
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 Summer '11
 MarioBorha
 Calculus, Topology, Approximation, Limits, Limit, lim, Metric space

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