Unequal One Sided Limits
If the left-hand limit and the right-hand limit of a function {eq}f(x){/eq} at {eq}x=1{/eq} are not equal, what can be concluded about {eq}lim(x → 1) f(x){/eq}?
A
The limit exists and is equal to the average of the two one-sided limits.
B
The limit exists and is equal to the right-hand limit.
C
The limit is undefined because {eq}f(1){/eq} is undefined.
D
The limit does not exist.
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