L'hospital's Rule Indeterminate Forms, Limits at Infinity, Ln, Trig & Exponential Functions Calculus
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- Опубліковано 26 вер 2024
- This calculus video tutorial explains the concept of L'hopital's rule and how to use it to evaluate limits associated with indeterminate forms of zero and infinity. This video contains plenty of examples with ln / natural logs, trig functions, and exponential functions.
Introduction to Limits:
• Calculus 1 - Introduct...
Derivatives - Fast Review:
• Calculus 1 - Derivatives
Introduction to Related Rates:
• Introduction to Relate...
_____________________________
Extreme Value Theorem:
• Extreme Value Theorem
Finding Critical Numbers:
• Finding Critical Numbers
Local Maximum & Minimum:
• Finding Local Maximum ...
Absolute Extrema:
• Finding Absolute Maxim...
Rolle's Theorem:
• Rolle's Theorem
________________________________
Mean Value Theorem:
• Mean Value Theorem
Increasing and Decreasing Functions:
• Increasing and Decreas...
First Derivative Test:
• First Derivative Test
Concavity & Inflection Points:
• Concavity, Inflection ...
Second Derivative Test:
• Second Derivative Test
_________________________________
L'Hopital's Rule:
• L'hopital's rule
Curve Sketching With Derivatives:
• Curve Sketching - Grap...
Newton's Method:
• Newton's Method
Optimization Problems:
• Optimization Problems ...
_______________________________________
Final Exams and Video Playlists:
www.video-tuto...
Full-Length Videos and Worksheets:
/ collections
Final Exams and Video Playlists: www.video-tutor.net/
Full-Length Videos & Worksheets: www.patreon.com/MathScienceTutor/collections
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31:30 _lim_ f.g→f/g⁻¹
42:38 _lim_ a-b→(a-b)(a+b)/(a+b)
55:40 _lim_ (f)ˣ→ln(y)= _lim_ x.ln(f)
pre exam noted. thank you
Base e both sides to eliminate ln in ln y
in the first formula, doesnt that contradict the power rule? f.g = f’g + g’f ???? which one are we meant to use
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25:37, he made a mistake by saying that cos 0 is -1 but it's simply 1 and the fraction would then be 0/0 which allows us to use L'hôpital's Rule
π=180,so
Cos(180-0)=-cos(0)=-1
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Isn't it L'Hôpital's rule and not Hospital?
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Thanks for this video. It has served as a good review of L'Hospital's / L'Hôpital's Rule.
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who else calls this L hospitals rule and not lospitals rule
I leave it fancy and say lopital's law , if something works properly don't touch it
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Since f.g= f/1/g
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Xtends to 1 ((1/lnx)-(1/(x-1)))
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Auto correct corrects "hopital" as hospital, actually it is "l'hopital" rule
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L'Hospital, lmao nice
Michael Barton xd, isnt it L'hopital's rule?
yes, the video is great but he messed up the title lol. It is l'hopital's rule
Not l'hospital's rule
It's french, and they used to use the "s" until they modernized the language
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Its all fun and games until they name you after a hospital
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