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Can you help with this one its has 11 part to it

Can you help with this one its has 11 part to it-example-1
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User Bosnjak
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1 Answer

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Recall that the limit of a function exists if


\lim_(x\to n^+)f(x)=\lim_(x^\to n^-)f(x).

Now, from the graph, we get that:


\begin{gathered} \lim_(x\to0^-)f(x)=0, \\ \lim_(x\to0^+)f(x)=0, \end{gathered}

therefore:


\lim_(x\to0)f(x)=0.

Answer:


True.

answered
User Shygar
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