An 85m long train begins accelerating at a constant rate from rest. The front of the train passes a railway worker, who is standing 300 meters down the track from where the front of the train started, at a speed of 35m/s. What will the speed of the last car be when it passes the worker?
we don't know the acceleration?
Tricky question. Get the acceleration from the increase in kinetic energy, which gives us v^2 = 2 a s, with v = velocity = 35 m/s a= acceleration (F/m) s = distance = 300 m. When the last car passes by, the first one will have gone s = 385 m, and the same equation gives the velocity of the train at that new time and position.
Get the acceleration from the increase in kinetic energy, which gives us v^2 = 2 a s, with v = velocity = 35 m/s a= acceleration (meters per second squared) s = distance = 300 m. When the last car passes by, the first one will have gone s = 385 m, and the same equation gives the velocity of the train at that new time and position. So finally, answering the question, acc=(velocity as (35 meters per second )squared) /( 2 times 300 meters) acc= 2.0416666666666666666666666666667 meters per sec squared vel = square root (2 * 2.0416666666666666666666666666667 *385) equals =39.649506091921666374402503076412 meters per second at the second position those are the answers to the question, I'm too lazy to round them.
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