time derivative

基本解釋

I take the time derivative.
我會(huì)計(jì)算時(shí)間導(dǎo)數(shù)。
I'm going to take the time derivative just as I did in the case of the spring.
我將要提取時(shí)間,就像我在,彈力那個(gè)例子里那樣。
We've done this before-- this is the conservation of energy, and in order to find the period of the simple harmonic oscillation, we take the time derivative.
以前算過(guò)-,這是能量守恒，為了算出,簡(jiǎn)諧振蕩的周期，我們求時(shí)間導(dǎo)數(shù)。

If you took the derivative of this, you will get the velocity at time t, it would be: v=v0+at.
如果你對(duì)它求導(dǎo),你就可以知道 t 時(shí)刻的速度,即,v=v0+at
耶魯公開(kāi)課 - 基礎(chǔ)物理課程節(jié)選
And the mathematics of that equation involved a double derivative in time of x 0 plus some constant times x equals zero with some constraints on it.
那個(gè)數(shù)學(xué)方程式,包括了x對(duì)時(shí)間的二階導(dǎo)數(shù),加上常數(shù)乘以x等于,還有一些限制條件。
麻省理工公開(kāi)課 - 固態(tài)化學(xué)導(dǎo)論課程節(jié)選
If you want to know how fast it's moving at a given time, if you want to know the velocity, I just take the derivative of this answer, which is 10-10t.
如果你想知道它在給定時(shí)刻的運(yùn)動(dòng)有多快,如果你想知道它的速度,我只要對(duì)這個(gè)式子求導(dǎo),得到10-10t
耶魯公開(kāi)課 - 基礎(chǔ)物理課程節(jié)選

From the looks of it ECRI takes the first principle component of these four variables and then charts the first time derivative.
FORBES: On Lakshum Achuthan and ECRI: This is Becoming Embarrassing for Everyone