How do I solve for acceleration using the equation v^2 = v0^2 + 2axΔx?

  • Thread starter valerieangel
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    Acceleration
In summary, to solve for 'ax' in the given equation, you must isolate the 2axΔx term by dividing both sides by 2ax first. This will leave you with the equation ax = (v^2 - v0^2)/2Δx.
  • #1
valerieangel
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I am trying to solve a problem, which requires me to first find the acceleration using the equation v^2 = v0^2 + 2axΔx. Do I divide both sides by 2ax first? Any help or advice would be much appreciated.
 
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  • #2
valerieangel said:
I am trying to solve a problem, which requires me to first find the acceleration using the equation v^2 = v0^2 + 2axΔx. Do I divide both sides by 2ax first?
Since you are solving for 'ax', you must try to isolate 'ax'. Start by isolating the 2axΔx term.
 
  • #3
Doc Al said:
Since you are solving for 'ax', you must try to isolate 'ax'. Start by isolating the 2axΔx term.

I have figured it out. Thank you.
 

What is the equation used to solve for acceleration?

The equation used to solve for acceleration is v^2 = v0^2 + 2axΔx, where v is the final velocity, v0 is the initial velocity, a is the acceleration, and Δx is the change in position.

How do I rearrange the equation to solve for acceleration?

To solve for acceleration, you can rearrange the equation as a = (v^2 - v0^2) / (2Δx). This will give you the value of acceleration in meters per second squared (m/s^2).

What do the variables in the equation represent?

The variable v represents the final velocity, v0 represents the initial velocity, a represents acceleration, and Δx represents the change in position.

Can this equation be used for any type of motion?

Yes, this equation can be used to solve for acceleration in any type of motion, as long as the initial and final velocities, as well as the change in position, are known.

What are the units for acceleration in this equation?

The units for acceleration in this equation are meters per second squared (m/s^2).

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