00:02
That's standing on the floor and the bend their knees to jump up and they do reach a certain height of 15 centimeters and that person weighs about 60 kilograms um so it has a series of questions asking you to figure out what's going on with this is so the first thing they ask you is does the floor impart any impulse on this person here.
00:32
So you know that if they're standing on this floor here, there is the person exerts a force downwards.
00:41
That is mg.
00:44
But then the floor also exerts a force upwards, and that's the normal force.
00:49
And as this person is jumping here, this force here is acting on this person for a certain amount of time.
00:59
So the reaction to the changes in motion that he's trying to do here will take a certain amount of time, which means that there is an impulse that is equal to a force at a certain time here.
01:17
So as they're jumping, they are exerting a larger force on the ground, which in this case is going to cause a larger reaction on them, which would mean that you have a force term here that's actually a certain amount of time.
01:35
So you do have an impulse on the system.
01:38
So that's the answer to okay.
01:40
So the answer would be yes.
01:44
And then the next part is saying, does the floor do work on the person? so we know that work is force times the distance.
01:59
So if the floor is going to do work on the system, then the force provide a floor has to move a certain distance here.
02:08
And we know that the force is not going to move any distance here.
02:14
So this is from just the definition of work.
02:17
We can see that that's equal to zero because that term is zero.
02:22
So essentially you can determine that no, the first floor is not doing any work on the system.
02:29
Because there's no movement related to the direction of that force...