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Let $$f(x) = \begin{cases}\mid \:x \mid +1, & \text{ if } x<0 \\ 0, & \text{ if } x=0 \\ \mid \:x \mid -1, & \text{ if } x>0. \end{cases}$$ Then $\underset{x \to a}{\lim} f(x)$ exists

  1. if $a=0$
  2. for all $a \in R$
  3. for all $a \neq 0$
  4. only if $a=1$
in Calculus by Veteran (431k points)
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