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Determine value of the limit:
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\[ \lim_{x \rightarrow 2} 4\]
If that's what you really meant, it's 4. x is not used in the expression that the limit is evaluating, so the answer is 4 regardless of x's value.
so the value of the limit: lim 4 as x approaches 2 is 4 ?
Yes. Think of it this way.\[f(x) = 4\] No matter what x equals, the answer is 4. So if x is approaching 2, how does that affect the result? Not at all. The answer is still 4.
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