Resultant Impulse Homework: ΣFΔt = mΔv

AI Thread Summary
The discussion revolves around understanding resultant impulse in the context of a physics homework problem involving boulders. Participants clarify that the equation ΣFΔt = mΔv applies to resultant impulse, emphasizing that impulse is the change in momentum. One contributor correctly identifies that the boulders do not move due to an opposing force, although the nature of that force isn't specified in the problem. The conversation highlights the importance of recognizing that if no opposing force exists, movement would occur. Ultimately, the key takeaway is that understanding the forces at play is crucial for solving the problem correctly.
x2017
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Homework Statement


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Homework Equations


ΣFΔt = impulse
mΔv = momentum
ΣFΔt = mΔv

The Attempt at a Solution


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I got the first part of the question (I hope I did it correctly), I just don't understand what my professor means by resultant impulse... Do I use the same equation? Is it going to be the same as a) since the boulders aren't moving?
 
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impulse is the change in momentum(FΔt=ΔP-Newtons 2nd law)
but here ΔP=0=impulse
 
akshay86 said:
impulse is the change in momentum(FΔt=ΔP-Newtons 2nd law)
To clarify, that is for the net (i.e. resultant) impulse.

@x2017 , in the first part, you are correct that they exert the same impulse, but your final sentence is wrong in referring to the weights of the boulders. Why did the boulders not move?
 
haruspex said:
To clarify, that is for the net (i.e. resultant) impulse.

@x2017 , in the first part, you are correct that they exert the same impulse, but your final sentence is wrong in referring to the weights of the boulders. Why did the boulders not move?
Hmmmm... because the force applied by each girl isn't great enough to overcome the force of friction acting on each boulder? (I expect this to be incorrect since friction isn't mentioned in he question at all, it's just the first thing that come to mind!)
 
x2017 said:
Hmmmm... because the force applied by each girl isn't great enough to overcome the force of friction acting on each boulder? (I expect this to be incorrect since friction isn't mentioned in he question at all, it's just the first thing that come to mind!)
We are not told which way they are pushing, but suppose it is horizontal. Neither are we told whether the boulders are simply lying on flat ground, but suppose they are. If there is no opposing horizontal force then the boulders must move. What could the opposing force be?
But you don't need to care what the opposing force is, you just need to deduce there is one. Weight acts vertically.
 
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