jefgreen
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1.) In the 1950s, an experimental train that had a mass of 2.50x10^4kg was powered across a level track by a jet engine that produced a thrust of 5.00x10^5 N for a distance of 509m.
A-Find the work done on the train.
B-Find the change in Kinetic Energy.
C-Find the final kinetic energy of the train if it started from rest.
D-Find the final speed of the train if there were no friction.
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A...W=Fd...W=(5.00e^5N)(509m)...W=2.5e^8.
B,C, and D I cannot understand. For part b, I believe you use KE=1/2mv^2, but I have no velocity..., if I had a quantity for velocity, I would be able to find ΔKE by doing K1=...,K2=... and finally...W=K2-K1=...J.
For c and d, I'm totally lost.
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2.) A 14,700N car is traveling at 25m/s. The brakes are applied suddenly, and the car slides to a stop. The average braking force between the tires and the road is 7100N. How far will the car slide once the brakes are applied?
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Well, I know this:
F=14,700 N
Vi=25 m/s
Vf=0 m/s
avg. braking force=7100 N
and I'm assuming that I need to find d=...?
What formulae would I use to find the answer? I know these:
KE=1/2mv^2
W=ΔKE
W=fd. I'd be able to solve for d, but how would I go about finding the value for W?
A-Find the work done on the train.
B-Find the change in Kinetic Energy.
C-Find the final kinetic energy of the train if it started from rest.
D-Find the final speed of the train if there were no friction.
-------
A...W=Fd...W=(5.00e^5N)(509m)...W=2.5e^8.
B,C, and D I cannot understand. For part b, I believe you use KE=1/2mv^2, but I have no velocity..., if I had a quantity for velocity, I would be able to find ΔKE by doing K1=...,K2=... and finally...W=K2-K1=...J.
For c and d, I'm totally lost.
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2.) A 14,700N car is traveling at 25m/s. The brakes are applied suddenly, and the car slides to a stop. The average braking force between the tires and the road is 7100N. How far will the car slide once the brakes are applied?
----------
Well, I know this:
F=14,700 N
Vi=25 m/s
Vf=0 m/s
avg. braking force=7100 N
and I'm assuming that I need to find d=...?
What formulae would I use to find the answer? I know these:
KE=1/2mv^2
W=ΔKE
W=fd. I'd be able to solve for d, but how would I go about finding the value for W?
Last edited:
Both work (caused by the breaking force) and KE = 1/2mv^2 are measures of energy. In this problem, the initial kinetic energy is converted to "work" done on the breaks. Since you know the force on the breaks, it shouldn't be too tough to calculate the distance.