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Unformatted text preview: interval containing c (except possibly at c ) and let L be a real #. means that for each there exists a such that if L x f c x = → ) ( lim ε δ L c ε δ <<< L x f then c x ) ( ,L + L + cc Onesided and 2Sided Limits A function f(x) has a limit as x approaches c iff the righthand and lefthand limits at c exist and are equal lim ( ) lim ( ) lim ( ) x c x c x c If f x L and f x L then f x L +→ → → = = = Joke Time Why didn’t the quarter roll down the hill with the nickel? Because it had more cents Why didn’t the two 4’s want any dinner? Because they already 8!...
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 Fall '08
 JARVIS
 Calculus, Topology, Limits, Sets, Existence, Limit of a function

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