Logarithmic Differentiation of Exponential Functions

Описание к видео Logarithmic Differentiation of Exponential Functions

This calculus video tutorial explains how to perform logarithmic differentiation on natural logs and regular logarithmic functions including exponential functions such as e^x. This video provides the formulas and equations as well as the rules that you need to apply use logarithmic differentiation to find the derivative of functions instead of using the product rule, quotient rule, or even the chain rule. This video contains plenty of practice problems. Examples include x^x, e^4x, x^sinx, plus many more.

Derivatives - Fast Review:
   • Calculus 1 - Derivatives  

Derivatives - The Product Rule - f*g:
   • Product Rule For Derivatives  

Derivatives - The Quotient Rule:
   • Quotient Rule For Derivatives  

Derivatives - The Chain Rule:
   • Chain Rule For Finding Derivatives  

Derivatives - Composite Functions:
   • Derivatives of Composite Functions - ...  

__________________________________
Implicit Differentiation:
   • Implicit Differentiation  

Derivatives of Inverse Trig Functions:
   • Derivatives of Inverse Trigonometric ...  

Derivatives of Exponential Functions:
   • Derivatives of Exponential Functions  

Derivatives of Logarithmic Functions:
   • Derivative of Logarithmic Functions  

Logarithmic Differentiation:
   • Introduction to Logarithmic Different...  

___________________________________
Derivatives - Using Logarithms:
   • Finding Derivatives Using Logarithms ...  

Derivatives of Inverse Functions:
   • Derivatives of Inverse Functions | Ca...  

Derivatives - Differentiation Rules:
   • Basic Differentiation Rules For Deriv...  

Derivatives - Function Notations:
   • dy/dx, d/dx, and dy/dt - Derivative N...  

Derivatives - The Reciprocal Rule:
   • The Reciprocal Rule and The Quotient ...  

_________________________________
Final Exams and Video Playlists:
https://www.video-tutor.net/

Full-Length Videos and Worksheets:
  / collections  

Комментарии

Информация по комментариям в разработке