Finding End Behavior of Rational Functions (Precalculus - College Algebra 42)

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How to determine end behavior of rational functions that do not have Horizontal or Oblique Asymptotes.
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Is it just me or is anyone else mesmerized by this man's bicep?

ethanarmstrong
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I'm not even taking this class. I'm just stopping by with my favorite online professor that helped me get a 100 on my differential equation exam! Keep up what you are doing sir! I hope in seeing you making more videos for higher order differential equations!

Zeltricks
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I click on the ads just to help my favorite professor of all time

hamzaissa
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@4:55 thanks for making the decision to develop a new example instead of mixing up the first one. 💯

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Two lessons in one day? What a legend.

Obscure
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Only a few textbooks (so far I found one), that really talks about this last cases, no horizontal asymptote, when the degree of numerator is larger than degree of denominator MORE THAN 1. It is called parabolic asymptote (for that example, y=x^2), please refer to John W. Coburn, 2E, page 366.

franciseylim
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Professor Leonard, I want to thank you for everything. Your videos have helped me immensely. I’m currently in an engineering program to become an electrical engineer/computer scientist and if it weren’t for your videos, I would not be where I’m at today. Someday I am going to return the favor. You are amazing!!

verano.violet
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Went through numerous videos to understand this and when I watched this video I couldn't believe how simple this concept was. Thanks!

JAHWH
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Professor Leonard, thank you for another beautiful video/lecture on How to determine the end behavior of rational functions that don't have Horizontal /Slant Asymptote.

georgesadler
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If you guys didnt already know... put Leonard's polynomials into DESMOS to have a feel, (google desmos)

greymohan
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Brilliant, thank you so much. You explained this so well

chrisbird
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What about x raised to FRATION by difference in Numerator and denominator

raiyyan.ub
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What about something that is in factored form such as (x+3)^3/(x-3)^3

chriswilliams
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If the degree in the NUMERATOR is greater by 2 than the denominator then is it asymptotic to a Parabola?

marccepeci
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THANK YOU, THANK YOU FOR THIS. YOU ARE (SUBED & LIKED)

hrishiparipati
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Why there is no slant asymptotic behaviour when denominator degree is Greator than 1 like Numerator

raiyyan.ub
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Men I fucking love the video. Thank you so much!

juanmadrid
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I do not care about petty rational functions just watch for Leonard

kedson