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If the ball blames the stick and give up, what’s happening at the stick? He said the stick to retrieve the right, you are correct. We can do this as a collision. When two objects struck, exercise forces each other. And for Newton, the forts are equal and opposite, keeping the total amount of the dance system. We define the moment as the product of the mass and speed of an object.
Since the ball jumps, the only way to the moment to be preserved is for the stick to recover. (I am, my configuration for this thoughts would be likely for a spectator’s spite of pushers, but you are able to understand for him sucks in the sweet spot).
Collision out of center
Ok, you go to take the stick and door to the starting position. The ball is again launched toward the stick. However, this time, it is intended for the end instead of the middle. Like this:
The sticks also found on the right, but now is turn out about their center, now? Why is this happening? Okay, the moment is always in the conservo but now it is an entire amount of angular momentum. The momentum angular is very pleasant the old moment excepting the rotational movement instead of linear movement.
While the moment of the mass and the object speed, the angular moment is equal to the product’s angular speed product. The inertia’s moment is like the rotational mass – depends on only the utmost mass but as this mass is distributed. Then, after the rubbing rod from the dancing impact, she clearly has a momentum momular, since it is rotative.
But what about the collision? The stick is not rotated and has no angular moment, so for the angular moment to be preserved then Ball Must have an angular moment. Yes, a mass can have an angular moment even if you don’t roll. (This is one of those moments when physics seems to be weird.) The angular moment of ball depends on their linear moment and it where does the stick go.
