Understanding Initial Velocity: v0 vs. vi in Motion Equations

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The discussion clarifies that both v0 and vi represent initial velocity in motion equations, specifically in the formulas x = x0 + v0 t + 1/2 at² and Δx = vi t + 1/2 at². The distinction between the two notations lies in their indexing, which aids in differentiating multiple velocities in complex problems. Therefore, v0 and vi are interchangeable in the context of initial velocity.

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Whats the difference between v0 and vi ?

I thought they both meant initial velocity but my teacher used them both in the formula sheet he gave us. Here's a example.

motion equations:

x = x0 +v0 t +1/2 at^2

delta x = vi t + 1/2 at^2
 
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The 0 and i are the indexes of the variables, they are merely there to make it easier to recognize variables if you have several of the same type (for example several velocities). Vo and Vi are both used for initial velocity, so both mean basically the same thing.
 
r_swayze said:
Whats the difference between v0 and vi ?

I thought they both meant initial velocity but my teacher used them both in the formula sheet he gave us. Here's a example.

motion equations:

x = x0 +v0 t +1/2 at^2

delta x = vi t + 1/2 at^2

Yes, v0 and vi both mean initial velocity in these equations.
 

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