The best way to Find the average value of the function on the given interval is to eliminate as many options as possible.

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Average Value of Function over Interval Added Mar 16, 2015 by Saklad5 in Statistics & Data Analysis This calculates the average value of a given function over a specified interval using

Calculus. Find the Average Value of the Function f (x)=x^2-7 , [0,9] f (x) = x2 − 7 f ( x) = x 2 - 7 , [0,9] [ 0, 9] The domain of the expression is all real numbers except where the expression is

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As it becomes a definite integral calculator, so you have to simplify it to get the final answer which is: $$ \text {Average value of the given function} = \frac {37} {3} $$. For steps, tap the integral

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Think about the average value of a function as the average height the function attains above the x-axis. If the function were y=3, then the height of the function is always 3

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