Explanation Given: The function f is a linear function. Concept used: The mean value theorem: The mean value theorem states that if the function f is continuous on the interval [ a , b ] and differentiable on the interval ( a , b ) then a number c exists in the interval such that the slope at c can be expressed as follows: f ′ ( c ) = f ( b ) − f ( a ) b − a …… (1) Calculation: Consider A x + B as the linear function f ( x ) . f ( x ) = A x + B In the above equation A and B are the constants. Differentiate the above function with respect to x

4th Edition

ISBN: 9781319055905

Author: FRANZOSA

Publisher: VST

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Question

Chapter 4.3, Problem 67E

To determine

To find:

The value of c that satisfy the conclusion of the MVT on the interval [a,b] if the function f is a linear.

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Chapter 4.3, Problem 66E

Chapter 4.3, Problem 68E

Chapter 4 Solutions

EBK CALCULUS: EARLY TRANSCENDENTALS

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The value of c that satisfy the conclusion of the MVT on the interval [ a , b ] if the function f is a linear.

Solution Summary: The author explains the mean value theorem, which states that if the function f is a linear function, it can have any value on the interval.

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To find:

The value of c that satisfy the conclusion of the MVT on the interval [a,b] if the function f is a linear.

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Chapter 4 Solutions

The value of c that satisfy the conclusion of the MVT on the interval [ a , b ] if the function f is a linear.

Solution Summary: The author explains the mean value theorem, which states that if the function f is a linear function, it can have any value on the interval.

Videos

To find: The value of c that satisfy the conclusion of the MVT on the interval [a,b] if the function f is a linear.

Want to see the full answer?

Chapter 4 Solutions

To find:

The value of c that satisfy the conclusion of the MVT on the interval [a,b] if the function f is a linear.