In Exercises 21-74, calculate the limit algebraically. If the limit does not exit, say why,
To calculate: The value of algebraically and give reason, if limit does not exist.
The limit is .
Continuity of closed form function theorem:
Every function that is closed is continuous on its domain.
If exists and is defined, then
The determinate form is as follows:
If , then
Where, k is any constant.
Consider the limit, .
Apply continuity of closed form theorem:
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