Using Mean Value Theorem to Approximate - 搜索视频

Mean Value Theorem: Concept, Properties, Videos and Solved Examples

Mean Value Theorem: Concept, Properties, Videos and Solved Examples

The mean value theorem is a very important result in Real Analysis and is very useful for analyzing the behaviour of functions in higher mathematics. We'll just state the theorem directly first, before building it up logically as a general case of the Rolle's Theorem, and then understand its significance.

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A Step-by-Step Guide on Using the Mean Value Theorem (Video)

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If you don't have a calculator, you may want to approximate (128.023)^1/7 by 128^1/7. Use the Mean Value Theorem to estimate the error in this approximation. To check that you are on the right track, test your numerical answer below. The magnitude of the error is less than (Enter an exact answer using Maple syntax.)

If you don't have a calculator, you may want to approximate (128.023)^1/7 by 128^1/7. Use the Mean Value Theorem to estimate the error in this approximation. To check that you are on the right track, test your numerical answer below. The magnitude of the error is less than (Enter an exact answer using Maple syntax.)

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If you don't have a calculator, you may want to approximate (128.023)^1/7 by 128^1/7. Use the Mean Value Theorem to estimate the error in this approximation. To check that you are on the right track, test your numerical answer below. The magnitude of the error is less than (Enter an exact answer using Maple syntax.)

If you don't have a calculator, you may want to approximate (128.023…

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