The function is continuously differentiable.
函数是连续可微分的。
OK, so most of the functions we'll see are differentiable.
因此大多数我们会遇到的函数都是可微的。
You will see why. It is defined and differentiable in r.
你们会明白为什么的，它在R上有定义，且是可微的。
And, we say that a function is differentiable if these things exist.
我们说一个函数是可微的，如果这些偏导数存在。
Theorem 1 if is differentiable at, and is a local extreme value of, then.
定理1设函数在处可导，且在处取得极值，那么。
This article was to offer the method about the complex function's differentiable and holomorphic.
文章针对被积函数是连续函数、可导函数的定积分不等式提出了几种有效的证明方法。
In this paper, the star-kernel of a quasi-differentiable function in one-dimensional space is studied.
本文在一维情形下对拟可微函数的星核进行了讨论，证明了拟微分星-有界等价子类的存在性；
In this paper, the star-kernel of a quasi-differentiable function in one-dimensional space is studied.
本文在一维情形下对拟可微函数的星核进行了讨论，证明了拟微分星-有界等价子类的存在性；
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