Solving the Pushy Astronaut Puzzle: Newton's Third Law

AI Thread Summary
An astronaut with a mass of 70 kg pushes off a 420 kg satellite, exerting a force of 120 N for 0.83 seconds. Using Newton's Third Law, the astronaut experiences an equal and opposite force, allowing the calculation of their speed through impulse and momentum principles. The impulse is calculated as 99.6 Ns, leading to the determination of the astronaut's final speed. The same force applies to the satellite, enabling the calculation of its speed as well. The discussion emphasizes the application of momentum and impulse to solve the problem effectively.
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Pushy Astronaut

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a) An astronaut of mass 70 kg pushes off a satellite of mass 420 kg, exerting a force of 120 N for the 0.83 s they are in contact. What is the speed of the astronaut after they have separated?
vastronaut = m/s

HELP: Remember Newton's Third Law. The astronaut exerts a force on the satellite. What is the force that the satellite exerts on the astronaut?
HELP: Apply F = ma. You can figure out the force from the Third Law. You know the mass so you can find the acceleration. Once you know that, apply kinematics to find the speed.


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b) What is the speed of the satellite after they have separated?
vsatellite = m/s


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c) How far apart are they after 1 minute?
D= m

I request some intial help with these parts thanks,
 
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I know you know the basics of energy, that's all you need for these problems.

edit: not energy, momentum. I am stupid.
 
Last edited:
Impulse 'J' = Force * Delta t, Is this right

Impulse = Change in Momentum = mv-MV
so,

Given: Force = 120 N , delta t = 0.83 seconds.

m - mass of the astronaut = 70 kg
M - mass of the satellite = 420 kg

To find: Speed of the astronaut v_astronaut ( in m/s)

mv-MV = 120 * 0.83 = 99.6 Ns

Then what,,...
 
Ft = mv

F = 120, t = 0.83. The same force is applied to both the rocket and the ship. So then:

v = \frac{Ft}{m} [/tex] for each component.
 
Thanks, whozum, I finally got them all.!
 
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