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A real function \[f\] is a continuous function when it is continuous at which points?

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Question

A real function \[f\] is a continuous function when it is continuous at which points?

Options

  • Only every integer in its domain

  • Only the points where \[f(c)=0\]

  • Every point in its domain

  • Only the left endpoint of its domain

MCQ
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Solution

A continuous function is continuous at every point in its domain. Equivalently, \[\lim_{x\to c}f(x)=f(c)\] for every \[c\] in the domain of \[f\].

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