How to Differentiate ln(sqrt(x)) By Rewriting and using the Power Rule for Logarithms

preview_player
Показать описание
How to Differentiate ln(sqrt(x)) By Rewriting and using the Power Rule for Logarithms

If you enjoyed this video please consider liking, sharing, and subscribing.

There are several ways that you can help support my channel:)

************Udemy Courses(Please Use These Links If You Sign Up!)*************
Abstract Algebra Course

Advanced Calculus Course

Calculus 1 Course

Calculus 2 Course

Calculus 3 Course

Calculus Integration Insanity

Differential Equations Course

College Algebra Course

How to Write Proofs with Sets Course

How to Write Proofs with Functions Course

Statistics with StatCrunch Course

Math Graduate Programs, Applying, Advice, Motivation

Daily Devotionals for Motivation with The Math Sorcerer

Thank you:)
#mathsorcerer #onlinemathhelp
Рекомендации по теме
Комментарии
Автор

quick, simple and clean. thank you sir

anas
Автор

ln(u) = u'/u
Where u is function of x and u' is the first derivative of u

This may be used to do these types of problems faster

Great video 👍👍

sunjanmodak
Автор

This is very helpful thx
Got a math problem for it and wasn't sure what to do lol 🙌

-hitman-
Автор

The derivative of f(x) = ln(sqrtx) is 1/(2x), but f(x) doesn't exist at negative values even though the derivative does. Using the chain rule, the derivative can also be expressed as either 1/(2(sqrtx)^2) or 1/(2sqrt(x^2)), but one exists at negative numbers while the other doesn't. Which is the true derivative of ln(sqrtx), and should there be a domain restriction due to the fact that f(x) doesn't exist at certain points, even though the derivative does?

johndalepringle