Question: [2 marks] When evaluating a limit by direct substitution produces the result 2, we call the result indeterminate because the limit may still be found

[2 marks] When evaluating a limit by direct substitution produces the

[2 marks] When evaluating a limit by direct substitution produces the result 2, we call the result indeterminate because the limit may still be found to exist after some algebraic manipulations. Give two examples of such limits and then show how to evaluate them. Your two examples must be different from each other in the types of manipulations they require and they cannot be directly from the course notes

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