Which of the following is NOT typically a reason that the limit of a function as…

MATHEMATICS · Single correct · CBSE · Mathematics · Continuity and Differentiability · Continuity and Differentiability

Problem

Which of the following is NOT typically a reason that the limit of a function ff as x→ax\to a fails to exist? (a) ff approaches two different finite values from the left and right of x=ax=a. (b) ff increases or decreases without bound as x→ax\to a from at least one side. (c) The function has a removable discontinuity (a single missing point) at x=ax=a but is otherwise well behaved. (d) ff oscillates more and more rapidly near x=ax=a without settling on a single value.

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