A 450g rubber ball is dropped from 2.0m above the floor. If the ball bounces back up to a height of 1.5m.
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A 450g rubber ball is dropped from 2.0m above the floor. If the ball bounces back up to a height of 1.5m.

[From: ] [author: ] [Date: 12-03-28] [Hit: ]
B. Calculate the amount of heat transferred to the floor.C. Explain how momentum is conserved-First find initial velocity by finding time.0=2-1/2(9.2.......
A 450g rubber ball is dropped from 2.0m above the floor. If the ball bounces back up to a height of 1.5m.
A. Determine the change in momentum.
B. Calculate the amount of heat transferred to the floor.
C. Explain how momentum is conserved

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First find initial velocity by finding time. y=y(0)-1/2gt^2
y=0
0=2-1/2(9.8)t^2
2.9=t^2
t=1.7 seconds

v=v(0)+at v(0)=0
v=at
v=9.8(1.7)
v=16.66m/s

Now find final velocity.

1.5=0-1/2(9.8)t^2
6.4=t^2
t=2.52 sec

v=9.8(2.52)

v=24.79 m/s

momentum (p) is equal to mass * velocity

so change in p would be mv(2)-mv(1)

so it .45kg(24.79-16.66)= change in p=3.66

B. Heat will be the change in kinetic energy.

1/2mv^2(2)-1/2mv^2(1)= change of KE

1/2(.45kg)(24.79m/s)^2-1/2(.45kg)(16.66… change in KE

1/2(.45)(8.13^2)=14.87 J

C. Momentum is conserved in such that in the equation mv(1) + mv(2)=mv'(1) + mv'(2).

There can be inelastic collision, which is when there two objects that collide and combine, therefore having a combined velocity.

Then there is elastic collision, in which there is a "bounce" when the objects collide. Each of them now having different velocities.

In a perfect elastic collision, Kinetic energy(KE) is conserved. However, this is untrue most of the time. KE is lost due to sound, heat, etc.

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I find this question very interesting, i'll keep here waiting for the answer.
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