Direction: Illustrate the Chain Rule of differentiation by determining the derivatives of the outer and inner functions of the given functions and finding the differentiation using the Chain Rule to complete the table. Differentiate Derivative of outer Function Derivative of inner function Differentiation b. f(x)= square root of (x2=1) c. y= (5x2-3x+1)2
Direction: Illustrate the Chain Rule of differentiation by determining the derivatives of the outer and inner functions of the given functions and finding the differentiation using the Chain Rule to complete the table. Differentiate Derivative of outer Function Derivative of inner function Differentiation b. f(x)= square root of (x2=1) c. y= (5x2-3x+1)2
Direction: Illustrate the Chain Rule of differentiation by determining the derivatives of the outer and inner functions of the given functions and finding the differentiation using the Chain Rule to complete the table. Differentiate Derivative of outer Function Derivative of inner function Differentiation b. f(x)= square root of (x2=1) c. y= (5x2-3x+1)2
Direction: Illustrate the Chain Rule of differentiation by determining the derivatives of the outer and inner functions of the given functions and finding the differentiation using the Chain Rule to complete the table.
Differentiate
Derivative of outer Function
Derivative of inner function
Differentiation
b. f(x)= square root of (x2=1)
c. y= (5x2-3x+1)2
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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