Derivative of x^x^x - Logarithmic Differentiation of Exponential Functions

This calculus video explains how to find the derivative of x^x^x using logarithmic differentiation which is useful for differentiating exponential functions with a variable in the exponent position.  

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 - ...

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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...

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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 ...

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