Limits at infinity

The video tutorial discusses the identification and understanding of asymptotes in polynomial and rational functions. It covers horizontal asymptotes when the degree of the numerator is less than or equal to the denominator, and introduces slant or oblique asymptotes when the numerator's degree is greater. The tutorial emphasizes the importance of recognizing these asymptotes to understand the end behavior of graphs.

What is the behavior of a graph as it approaches its horizontal asymptote?

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How can long division be used to find slant or oblique asymptotes in rational functions?

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