Angular momentum in a particle system

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Angular momentum in a particle system is determined by the mass, radius, and velocity of the particles. For three particles of equal mass and constant speed, the net angular momentum varies based on the reference point chosen. The distance from each point (a, b, c, d, e) to the particles affects the magnitude of angular momentum. To rank the points, one must assess how each particle contributes to the angular momentum relative to the chosen reference point. Ultimately, the ranking will depend on the distances from the particles to each point in the system.
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Figure 11-26 shows three particles of the same mass and the same constant speed moving as indicated by the velocity vectors. Points a, b, c, and d form a square, with point e at the center. Rank the points according to the magnitude of the net angular momentum of the three-particle system when measured about the points, greatest first (use only the symbols > or =, for example a>b>c=d=e).

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Okay, so angular momentum is equal to mass (radius cross product velocity). Since velocity is constant and the mass is the same, this leads only the radius or distance to compare. However, I am not quite sure how I should judge the distance of the particles. I mean what is the origin or the reference point that should use to judge these particles from?
 
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Perhaps label each ball with 1, 2, 3 and decide which balls contribute the angular momentum with respect to each point, a, b, c, d, e.
 
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