$$\text { Use the graph of the greatest integer function } y = \lfloor x \mid \text { to find the limit. }$$
-$$\lim _ { x \rightarrow 8 ^ { + } } \frac { [ x ] } { x }$$
A) 8
B) 0
C) -8
D) 1

Question

Quizplus · Accepted Answer

As $x$ approaches 8 from the right, $[x]=8$ and the limit becomes $\lim_{x\rightarrow 8^+}\frac{8}{x}=1$. Therefore, the answer is D) 1.

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$\text { Use the graph of the greatest integer function } y = \lfloor x \mid \text { to find the limit. }$