Explanation Given: Function f ( x ) = 1 x + 1 and the interval x = 0 to x = 2 . Formula Used: Average value of function f ( x ) between the interval x = a and x = b is given as follows: Average = 1 b − a ∫ a b f ( x ) d x Calculation: Function is given as f ( x ) = 1 x + 1 and the interval is x = 0 to x = 2 . Thus we have a = 0 b = 2 Average value of function is calculated as Average = 1 b − a ∫ a b f ( x ) d x = 1 2 − 0 ∫ 0 2 1 x + 1 d x Let x

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Chapter 6.6, Problem 63P

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To find the exact average value of f(x)=1x+1 on the interval x=0 to x=2 and sketch a graph showing the function and the average value.

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Chapter 6.6, Problem 62P

Chapter 6.6, Problem 64P

Chapter 6 Solutions

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To find the exact average value of f ( x ) = 1 x + 1 on the interval x = 0 to x = 2 and sketch a graph showing the function and the average value.

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To find the exact average value of f(x)=1x+1 on the interval x=0 to x=2 and sketch a graph showing the function and the average value.

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Chapter 6 Solutions