Explanation Given: Function z = cos ( 4 θ ) . Formula Used: Formula of derivatives are as follows: d d x ( f ( u ) ) = d d u ( f ( u ) ) × d u d x , chain rule d d x ( x n ) = n x n − 1 d d x c . f ( x ) = c . d d x f ( x ) d d x ( cos x ) = − sin x Calculation: Function is given as z = cos ( 4 θ )

6th Edition

ISBN: 9781119399353

Author: DA

Publisher: JOHN WILEY+SONS,INC.-CONSIGNMENT

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Chapter 3.5, Problem 14P

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To find derivative of the below function.

z=cos(4θ)

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To find derivative of the below function. z = cos ( 4 θ )

Solution Summary: The author explains the formula of derivatives of the above function, which is given as z=mathrmcos(4theta ).

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To find derivative of the below function.

z=cos(4θ)

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Chapter 3 Solutions

To find derivative of the below function. z = cos ( 4 θ )

Solution Summary: The author explains the formula of derivatives of the above function, which is given as z=mathrmcos(4theta ).

Videos

To find derivative of the below function. z=cos(4θ)

Want to see the full answer?

Chapter 3 Solutions

To find derivative of the below function.

z=cos(4θ)