Limit at a Removable Discontinuity
Let the function $h$ be defined by $h(x) = (x³ - 8)/(x - 2)$ for $x \neq 2$. Which of the following statements best describes the behavior of $h$ as $x$ approaches 2?
A
h(x) is undefined at x = 2 and remains undefined as x → 2
B
h(x) oscillates between positive and negative values
C
h(x) approaches infinity as x approaches 2
D
h(x) approaches 12 as x approaches 2
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