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- If a function is continuous at a point,Option: 1 the limit of the function may not exist at the point <div class='qna-opti
- #Class 12
- #Engineering
- #Maths
- #Joint Entrance Examination Main
- #Limit , continuity and differentiability
If a function is continuous at a point,
the limit of the function may not exist at the point
the function must be derivable at the point
the limit of the function at the point tends to infinity
the limit must exist at the point and the value of limit should be same as the value of the function at that point
Answers (1)
If a function is continuous at a point ' a ' then limit at the point should exist and should be equal to f(a).
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