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tangential acceleration - radial acceleration

 
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Apr17-12, 02:06 PM   #1
 

tangential acceleration - radial acceleration


Hi,

I got a ball in a circualar motion on a frictionless table and in a uniform circle.
I need to calculate the tangential acceleration and radial acceleration.

What I know:

Radius: 0.4m
Tangential velocity: 0.50m/s^-1 (constant)


Are theese formulas right for this problem?

Radial acceleration = V^2 / r

Tangential acceleration = r*angular acceleration


Because I am confused when I mix tangential velocity with radial acceleration and so on.. and I need some help on how I can calculate the angula acceleration for the tangential acceleration.


Every bit of information would help alot!

Thanks
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Apr17-12, 02:24 PM   #2
 
The tangential accelearation of a constant tangential velocity is always zero, because the change in velocity is zero. The formula for radial part is:
[itex] \alpha = \dfrac{\text{d}\omega}{\text{d}t} = \dfrac{\text{d}^2\theta}{\text{d}t^2}[/itex]
And for tangential :
[itex] \vec{a} = \dfrac{\text{d}\vec{v}}{\text{d}t} = \dfrac{\text{d}^2\vec{r}}{\text{d}t^2}[/itex]
Apr17-12, 02:28 PM   #3
 
Thanks that solved it for me;)
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