Module 2 : Limits and Continuity of  Functions
Lecture 4 : Limit at a point

Q.  Mark the following statements as true/false. Check to evaluate and then click at explanation to see      the answer.
Sr.No Quiz
      Options
Correct Answers Reasoning
1.

For a function , for its limit to exist at , must be defined at .

True
False

 
2.




means that there exists a sequence in the domain of such that and .
True
False

 
3.




does not exists means that for every sequence in the domain of with but is not convergent
True
False

 
4.




For a function if there exists a sequence in domain of such that but then does not exist.
True
False

 
5.



Saying that for a function , does not exists means: for every for every there exists such that but
True
False

 
    Back