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

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The discussion centers on solving for acceleration using the kinematic equation v² = v0² + 2axΔx. To isolate 'ax', one should first rearrange the equation to focus on the term 2axΔx. The correct approach involves isolating this term rather than dividing both sides by 2ax initially. The user successfully resolved their query with guidance from the forum.

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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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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.
 
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.
 

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