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I have an ACT practice problem that I’m having trouble on.Below, I will provide the answer options to this problem.A. 0B. 2C. 5D. the limit does not exist.

I have an ACT practice problem that I’m having trouble on.Below, I will provide the-example-1
User Pete Doyle
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The limit of a removable discontinuity is simply the value the function would take at that discontinuity if it were not a discontinuity.

We are told to solve the function below


\lim _(x\to6^+)f(x)

Hence, from the graph


x\rightarrow6^+,\text{ the value of f(x) = 5}

Therefore,


\lim _(x\to6^+)f(x)=5

The answer is Option C.

User Wil Moore III
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