| Ch 4. The Mean Value Theorem | Multimedia Engineering Math | ||||||
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Maximum & Minimum |
Rolle's Theorem |
Mean Value Theorem |
Monotonic Functions |
First Derivative Test |
Concavity & Inflection |
Second Derivative Test |
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| The Mean Value Theorem | Case Intro | Theory | Case Solution |
| Chapter |
| 1. Limits |
| 2. Derivatives I |
| 3. Derivatives II |
| 4. Mean Value |
| 5. Curve Sketching |
| 6. Integrals |
| 7. Inverse Functions |
| 8. Integration Tech. |
| 9. Integrate App. |
| 10. Parametric Eqs. |
| 11. Polar Coord. |
| 12. Series |
| Appendix |
| Basic Math |
| Units |
| Search |
| eBooks |
| Dynamics |
| Fluids |
| Math |
| Mechanics |
| Statics |
| Thermodynamics |
| Author(s): |
| Hengzhong Wen |
| Chean Chin Ngo |
| Meirong Huang |
| Kurt Gramoll |
©Kurt Gramoll
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| Introduction |
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 You are Speeding |
Peter is driving on a freeway with a speed limit of 65 mi/hr. If at 4 p.m. he is at milepost 2,000 and at 6 p.m. he is at milepost 2,240. Is he speeding? |
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| Questions |
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| Was Peter speeding? |
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| Approach |
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Use the mean value theorem. |
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