Question
Puck A of mass 240-g is traveling due east with a speed, v_Ai=10 m/s, on a level, frictionless air table when it collides with puck B of mass 160 g traveling at 40° south of west with a speed, v_Bi=15 m/s, on the same table. (See the diagram below.) When the pucks collide, they stick together via Velcro surfaces that line the circular boundaries of both pucks. Find the magnitude and direction of the momentum of the tandem of pucks after the collision. Draw the final momentum vector into the diagram below at the point of the collision.

Puck A of mass 240-g is traveling due east with a speed, vAi 10, on a level, frictionless air table when it collides with puc
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Answer #1

The concept involve in this question is the law of conservation of momentum before and after the collision , after collision puck A and puck B moves with the same velocity , The direction of the resultant momentum vector of the combined mass system of the puck A and puck B is same as the Resultant velocity of the puck A and puck B is being clearly shown by me .

Bi costo A B & NBisingoo Collision Momentum Before collision = MAVAitma Bi мл -Mass 4 че k A mot mass of fuck B Vai velocityMomentum Befor collision a Momentum After collision JAG = lo î . Voi = -15 80840 ? - 15 sin non MA= 240g , mp= 160g MATAP + MX 69.970 - Scanned with CamScannerMomentum on the tandem of fucks After collisie = Imatra) = ( 240 + 16o) x 11.40 41 - 3.8527) - 561.6 î - 1540.8 Pm = 561.6 î

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