Newton III problem involving two objects in space

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An astronaut pushes off a satellite in space, exerting a force that results in specific accelerations for both objects. The astronaut's acceleration is calculated to be 1.29 m/s², while the satellite's is 0.194 m/s². After determining their velocities at the end of the push, the next step is to calculate their separation distance after a total time of 1.50 seconds. The final answer for their distance apart is found to be 62.8 meters. This problem illustrates the application of Newton's Third Law and kinematic equations in a space environment.
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Homework Statement



An 93.0 spacewalking astronaut pushes off a 620 satellite, exerting a 120 force for the 0.470 it takes him to straighten his arms

Homework Equations



FA on S=FS on A
Xf=Xi+Vi\Deltat+1/2a(\Deltat)2


Those are the equations I think I use. And initial velocity should be zero, also for time I subtracted the time of the astronaut pushing off the total time

The Attempt at a Solution



I found the acceleration of the astronaut to be 1.29
and the acceleration of the satellite to be 0.194

Then I tried to fill those into the kinematic equations but I got a way large answer. I just need some guidance on where to start and such.
 
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Please state the problem exactly as given. What are you asked to find?
 
Im sorry we are asked to find how far apart are the astronaut and the satellite are after 1.50 ?
 
angotta said:
I found the acceleration of the astronaut to be 1.29
and the acceleration of the satellite to be 0.194
Good. Those are the accelerations during the push. Now use kinematics to solve for how fast they are going at the end of the push.

(Once the push is over, they move at constant speed. Then you can calculate how far they get from the starting point.)
 
Thank you I found the answer to be 62.8 m which was correct.
 
Ah Newton the Third, his laws are much less well known than his grandfather's though ;)
 
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