它只有关于每个变量的偏导数。
好的,那就是偏导数的定义。
我们还要试图理解偏导数。
因此,我们应该重新理解偏导数的含义。
So, we have to figure out what we mean by partial derivatives again.
当遇到偏导数时,一定记住,不能约分。
Somehow, when you have a partial derivative, you must resist the urge of simplifying things.
我们已经发现,它由f对x的偏导数给出。
Well, we have seen that it is given by the partial derivative f sub x.
我是说现在已经有两个一阶偏导数。
对n的偏导数,这里的n是摩尔数。
同样地,梯度也是把偏导数糅合到一起。
Well, the gradient is also a way to package partials together.
设,在上有连续的偏导数。
我们说一个函数是可微的,如果这些偏导数存在。
And, we say that a function is differentiable if these things exist.
偏微分方程就是,跟函数各个偏导数有关的方程。
A partial differential equation is an equation that involves the partial derivatives of a function.
偏微分方程就是,跟函数各个偏导数有关的方程。
A partial differential equation is an equation that involves the partial derivatives of a function.
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