3 kg and m, 1 kg move in the directions shown in Figure. Before the collision, the momentum of m, is equal to the momentum of m, and m, has an initial velocity of 5 and 3) The masses m1 m/s. After the collision, the half of kinetic energy is lost. Find the velocities of the masses m, m, after the collision. (sin53=0.8 cos53=0.6)

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Chapter1: Units, Trigonometry. And Vectors
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The masses m1 = 3 kg and m2 = 1 kg move in the directions shown in Figure. Before the collision, the momentum of m1 is equal to the momentum of m2, and m1 has an initial velocity of 5 m/s. After the collision, the half of kinetic energy is lost. Find the velocities of the masses m1 and m2 after the collision. (sin53=0.8 cos53=0.6)

1 kg move in the directions shown in Figure. Before the
m2,
collision, the momentum of m, is equal to the momentum of m, and m, has an initial velocity of 5
m/s. After the collision, the half of kinetic energy is lost. Find the velocities of the masses m, and
m, after the collision. (sin53=0.8 cos53=0.6)
3 kg and m2
3) The masses m,
Vif
m1
y
53
53
m,}-> x
12,
V2i
m1
Vii = 5 m/s
m.
Before the collision
v2f
After the collision
Transcribed Image Text:1 kg move in the directions shown in Figure. Before the m2, collision, the momentum of m, is equal to the momentum of m, and m, has an initial velocity of 5 m/s. After the collision, the half of kinetic energy is lost. Find the velocities of the masses m, and m, after the collision. (sin53=0.8 cos53=0.6) 3 kg and m2 3) The masses m, Vif m1 y 53 53 m,}-> x 12, V2i m1 Vii = 5 m/s m. Before the collision v2f After the collision
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