| 微分中值定理与Newton-Leibniz公式的关系及证明 |
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| 引用本文： | 梁波,曾静.微分中值定理与Newton-Leibniz公式的关系及证明[J].贵阳金筑大学学报,2007(3). |
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| 作者姓名： | 梁波 曾静 |
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| 作者单位： | 重庆医科大学基础医学院数学教研室 重庆400016(梁波)，中国民航飞行学院计算机学院 四川广汉618307(曾静) |
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| 摘 要： | 在微分中值定理与Newton-leibniz公式可互相证明的基础上用Newton-Leibniz公式证明广义微分中值定理,从而证明了所有的微分中值定理与Newton-Leibniz公式均可相互证明。
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| 关 键 词： | 微分中值定理 Newton-Leibniz公式 相互证明 |
The Relationship Between Differential Mean Value Theorem and Newton-Leibniz Formula and Its Verification |
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| LIANG Bo,ZENG Jing.The Relationship Between Differential Mean Value Theorem and Newton-Leibniz Formula and Its Verification[J].Journal of Jinzhu University of Guiyang,2007(3). |
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| Authors: | LIANG Bo ZENG Jing |
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| Institution: | LIANG Bo1,ZENG Jing2 |
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| Abstract: | Based on the mutual verification between differential mean value theorem and Newton-Leibniz formula,Newton-Leibniz formula can be used to prove differential mean value theorem in wide sense,and this indicates that all differential mean value theorems and Newton-Leibniz formulae can be verified each other. |
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| Keywords: | differential mean value theorem Newton-Leibniz formula mutual proof |
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