Two ice pucks (one orange and one blue) of equal mass are involved in a perfectly elastic glancing collision as shown in the figures below. The orange puck is initially moving to the right at Voi makes an angle of o = 54.0° with this axis as in the second figure. 7.50 m/s, strikes the initially stationary blue puck, and moves off in a direction that makes an angle of 0 = 36.0° with the horizontal axis while the blue puck Vor Voi Before collision After collision Note that for an elastic collision of two equal masses, the separation anglee + g = 90.0°. Determine the speed of each puck after the collision in meters per second. Vor = Уbr m/s m/s

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Chapter1: Units, Trigonometry. And Vectors
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Two ice pucks (one orange and one blue) of equal mass are involved in a perfectly elastic glancing collision as shown in the figures below. The orange puck is initially moving to
the right at Voi
makes an angle of o = 54.0° with this axis as in the second figure.
7.50 m/s, strikes the initially stationary blue puck, and moves off in a direction that makes an angle of 0 = 36.0° with the horizontal axis while the blue puck
Vor
Voi
Before collision
After collision
Note that for an elastic collision of two equal masses, the separation anglee + g = 90.0°. Determine the speed of each puck after the collision in meters per second.
Vor =
Уbr
m/s
m/s
Transcribed Image Text:Two ice pucks (one orange and one blue) of equal mass are involved in a perfectly elastic glancing collision as shown in the figures below. The orange puck is initially moving to the right at Voi makes an angle of o = 54.0° with this axis as in the second figure. 7.50 m/s, strikes the initially stationary blue puck, and moves off in a direction that makes an angle of 0 = 36.0° with the horizontal axis while the blue puck Vor Voi Before collision After collision Note that for an elastic collision of two equal masses, the separation anglee + g = 90.0°. Determine the speed of each puck after the collision in meters per second. Vor = Уbr m/s m/s
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