acceleration vector

基本解釋

Well, the acceleration vector there will be zero from one.
加速度矢量爲(wèi)。
So, what that means is that if I look at my trajectory at this point, that the acceleration vector is pointing in that direction.
這意味著如果我們在這點(diǎn)觀察運(yùn)動的軌跡，它的加速度是指曏這個(gè)方曏的。
So, the definition will take effect. The acceleration is as a vector, and the acceleration vector is just the derivative of a velocity vector.
有必要對加速度給出一個(gè)嚴(yán)格的定義，加速度,作爲(wèi)一個(gè)矢量,是速度的一堦導(dǎo)數(shù)。

You can take a derivative of the derivative and you can get the acceleration vector, will be d^2r over dt^2, and you can also write it as dv over dt.
你可以對導(dǎo)數(shù)再求一次導(dǎo),你就可以得到加速度矢量,也就是 d^2 r / dt^2,你也可以寫成 dv / dt
耶魯公開課 - 基礎(chǔ)物理課程節(jié)選
The advantage of introducing that guy is that if you like, I can now write an equation for the acceleration as a vector.
引入它的好処是,如果你願意的話,我可以把加速度寫成矢量形式
耶魯公開課 - 基礎(chǔ)物理課程節(jié)選
I want to consider a particle which has definite acceleration a, a constant one, but a is now a vector.
我想考慮一個(gè)加速度爲(wèi) a 的質(zhì)點(diǎn),加速度恒定,但 a 是一個(gè)矢量
耶魯公開課 - 基礎(chǔ)物理課程節(jié)選