Course Hive
Search

Welcome

Sign in or create your account

Continue with Google
or
Building up to computing limits of rational functions
Play lesson

Calculus I (Limits, Derivative, Integrals) **Full Course** - Building up to computing limits of rational functions

5.0 (0)
16 learners

What you'll learn

This course includes

  • 7.3 hours of video
  • Certificate of completion
  • Access on mobile and TV

Summary

Keywords

Full Transcript

Watch first: Limit Laws: https://www.youtube.com/watch?v=dY5T7BcQ2Nc We start with simple functions ( f(x)= c and f(x) = x ), and apply the Limit Laws of the previous video to build up to compute the limit of a class of more complicated functions: rational functions with nonzero denominators. Learning Objectives: 1) Use graphs to compute the limits of "simple" functions 2) Apply Limit Laws in success to compute the limit of more complicated functions. 3) Apply the theorem about rational functions to quickly compute the limit of a rational function at points where the denominator is nonzero. 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: ►Join: https://www.youtube.com/channel/UC9rTsvTxJnx1DNrDA3Rqa6A/join MATH BOOKS & MERCH I LOVE: ► My Amazon Affiliate Shop: https://www.amazon.com/shop/treforbazett

Course Hive

Continue this lesson in the app

Install CourseHive on Android or iOS to keep learning while you move.

Related Courses

FAQs

Course Hive
Download CourseHive
Keep learning anywhere