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Applying L'Hopital's Rule to Exponential Indeterminate Forms
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Description
0^0, 1^infinity, and infinity^0 are three more indeterminate forms where we have to do further analysis to compute these limits. By taking logs, we can invoke the power of L'Hopital's Rule
Learning Objectives
1) Classify a limit as being in an indeterminate form
2) Apply an appropriate sequence of algebraic tricks to convert it into a "standard" form for L'Hopitals Rule, and compute.
Now it's your turn:
1) Summarize the big idea of this video in your own words
2) Write down anything you are unsure about to think about later
3) What questions for the future do you have? Where are we going with this content?
4) Can you come up with your own sample test problem on this material? Solve it!
Learning mathematics is best done by actually DOING mathematics. A video like this can only ever be a starting point. I might show you the basic ideas, definitions, formulas, and examples, but to truly master calculus means that you have to spend time - a lot of time! - sitting down and trying problems yourself, asking questions, and thinking about mathematics. So before you go on to the next video, pause and go THINK.
This video is part of a Calculus course taught by Dr. Trefor Bazett at the University of Cincinnati.
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MATH BOOKS & MERCH I LOVE:
0^0, 1^infinity, and infinity^0 are three more indeterminate forms where we have to do further analysis to compute these limits. By taking logs, we can invoke the power of L'Hopital's Rule
Learning Objectives
1) Classify a limit as being in an indeterminate form
2) Apply an appropriate sequence of algebraic tricks to convert it into a "standard" form for L'Hopitals Rule, and compute.
Now it's your turn:
1) Summarize the big idea of this video in your own words
2) Write down anything you are unsure about to think about later
3) What questions for the future do you have? Where are we going with this content?
4) Can you come up with your own sample test problem on this material? Solve it!
Learning mathematics is best done by actually DOING mathematics. A video like this can only ever be a starting point. I might show you the basic ideas, definitions, formulas, and examples, but to truly master calculus means that you have to spend time - a lot of time! - sitting down and trying problems yourself, asking questions, and thinking about mathematics. So before you go on to the next video, pause and go THINK.
This video is part of a Calculus course taught by Dr. Trefor Bazett at the University of Cincinnati.
BECOME A MEMBER:
MATH BOOKS & MERCH I LOVE:
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