Direct Substitution for Rational Functions - Simple Proof
Math Easy Solutions
In this video I continue further into the Direct Substitution Property for Limits and prove that it's true for rational functions while utilizing the same property for polynomials (which was proved earlier).
Download the notes in my video: https://www.dropbox.com/s/sr4ur4pmr5f063g/282%20-%20Direct%20Substitution%20Rational%20Function%20Proof.pdf
Related Videos:
Direct Substitution for Polynomials - Simple Proof: http://youtu.be/Fnb72ERTLqY Rational and Algebraic Functions - A Brief Explanation: http://youtu.be/4mvNTeXEW-k Limit Laws - Part 1 Examples: http://youtu.be/tL_c7ZKkUBQ Limit Laws - Part 2 + Brief History of Newton and Limits: http://youtu.be/K5n7y2BvnOs Limit Laws Part 2 - Examples + Intro to Direct Substitution Property: http://youtu.be/cIjWhV7YdOE Limits - where Direct Substitution doesn't work: http://youtu.be/L9jrwf-IKeU Limits - Examples Part 1: http://youtu.be/lczWvRBw60A Limits - Examples Part 2 - One Sided Limits Approach: http://youtu.be/9O6UFASe4F8 Polynomials - A Simple Explanation: http://youtu.be/IHIh7Y0kStE .
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