What is the angular momentum of the system after the collision?

AI Thread Summary
The discussion revolves around calculating the angular momentum of a system after a collision between two pucks that stick together and spin. The smaller puck has a mass of 36 g and a speed of 1.9 m/s, while the larger puck, initially at rest, has a mass of 85 g. Participants emphasize the importance of understanding the center of mass and the relationship between linear and angular momentum. The moment of inertia for the pucks is noted as 1/2mR^2, which is crucial for the calculations. The conversation highlights the need for clarity on the initial conditions and the formulas related to angular momentum.
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Homework Statement


A small puck of mass 36 g and radius
25 cm slides along an air table with a speed
of 1.9 m/s. It makes a glazing collision with a
larger puck of radius 59 cm and mass 85 g (ini-
tially at rest) such that their rims just touch.
The pucks stick together and spin around af-
ter the collision.
Note: The pucks are disks which have a
moments of inertia equal to 1/2mR^2.
What is the angular momentum of the sys-
tem relative to the center-of-mass after the
collision? Answer in units of kgm2/s.


Homework Equations


L=Iw
w=V/r
Torque=I*alpha
L=RxP


The Attempt at a Solution


To be honest I have no idea. I tried several obviously ill-fated attempts. I have found the center of mass, and I know that it has to do with crossing the initial linear momentum with the new radius... I think...

Any help would be greatly appreciated.
 
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Welcome to PF!

Hi shangri-la89! Welcome to PF! :smile:

(have an alpha: α and an omega: ω and try using the X2 tag just above the Reply box :wink:)

(oh, and it's a grazing collision … a glazing collision is when you walk into a glass door! :biggrin:)

What is the angular momentum of the system before the collision?
 
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