Does a Rocket's Potential Energy Increase as it Accelerates Away from Earth?

AI Thread Summary
The discussion centers on whether a rocket's potential energy increases as it accelerates away from Earth. Participants clarify that while the work done by the rocket's engines contributes to kinetic energy (KE), the effects of gravity must also be considered. The work-energy principle indicates that the total work done includes both changes in kinetic energy and potential energy (PE). Therefore, as the rocket moves further from Earth, its potential energy does indeed increase due to the work done against gravitational forces. Understanding the interplay between these forces is crucial for accurately assessing the energy dynamics of a rocket in flight.
pkc111
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Can someone please explain to me whether the potential energy of a rocket increases as it accelerates and moves further from Earth ?

My immediate answer is yes, but if W=dKE, then all of the work is being converted into KE and not PE ??

Thanks very much
 
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pkc111 said:
Can someone please explain to me whether the potential energy of a rocket increases as it accelerates and moves further from Earth ?

My immediate answer is yes, but if W=dKE, then all of the work is being converted into KE and not PE ??

Hi pkc111 :smile:

there are two forces on the rocket … the engines, and gravity.

work done by gravity (or any other conservative force) is just another name for PE :wink:
 
Thanks Tiny Tim
 
So if there are 2 forces acting on the rocket, how does W=dKE?
 
pkc111 said:
So if there are 2 forces acting on the rocket, how does W=dKE?
If you include the work done by all forces on the rocket including gravity, then W = ΔKE. But since gravity is a conservative force we usually represent its effects by introducing a gravitational PE. In that case, if we just consider the work done by non-conservative forces (the "engine force" only, not gravity, which is already included in PE), then W = ΔKE + ΔPE.
 
So

W(Net) = Sum(Fs)= dKE


right?
 
pkc111 said:
So

W(Net) = Sum(Fs)= dKE


right?
Yes, if you include gravity as a force acting on the rocket. (No PE term.)
 
woohoo!
thank you all very much
 
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