Consider the function f(x) = 5 ; for x < 0 0, for x = 0 5, for x > 0
Show that f has no limit as x approaches 0
"\\lim\\limits_{x\\to 0^-}f(x)=5"
"\\lim\\limits_{x\\to 0^+}f(x)=5"
Since "\\lim\\limits_{x\\to 0^-}f(x)=5=\\lim\\limits_{x\\to 0^+}f(x)," then "\\lim\\limits_{x\\to 0}f(x)" exists, and
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