Explanation Let f be a real function which is continuous on the closed interval [ a , b ] . Let ∫ a b f ( x ) d x be the definite integral of f ( x ) over [ a , b ] . Then m ( b − a ) ≤ ∫ a b f ( x ) d x ≤ M ( b − a ) where, M is the maximum value of f on [ a , b ] and m is the minimum value of f on [ a , b ] Given: y = f ( x ) in the given figure 6. Formula used: Let f be a real function which is continuous on the closed interval [ a , b ] . Let ∫ a b f ( x ) d x be the definite integral of f ( x ) over [ a , b ] ...

4th Edition

ISBN: 9781319323394

Author: Rogawski

Publisher: MAC HIGHER

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Chapter 5, Problem 87CRE

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To Determine:

The upper and lower bound for $\int_{0}^{1} f (x) d x$ , for $y = f (x)$ using the given figure.

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Chapter 5, Problem 86CRE

Chapter 5, Problem 88CRE

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Chapter 5 Solutions

CALCULUS W/SAPLING ACCESS >IC<

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The upper and lower bound for ∫ 0 1 f ( x ) d x , for y = f ( x ) using the given figure.

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The upper and lower bound for $\int_{0}^{1} f (x) d x$ , for $y = f (x)$ using the given figure.

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