A fugutive is resting by a tree when a train passes him, traveling at a constant 6.3 m/s. The fugitive immediately begins running, accelerating at 4.5 m/s² until he reaches his maximum velocity of 7.1 m/s. He continues running at that speed until he catches the train. How long did it take him to catch the train? (Assume the clock started at the instant he began to accelerate.) t = unit How far did he have to run to catch up to the train? Δx = unit
A fugutive is resting by a tree when a train passes him, traveling at a constant 6.3 m/s. The fugitive immediately begins running, accelerating at 4.5 m/s² until he reaches his maximum velocity of 7.1 m/s. He continues running at that speed until he catches the train. How long did it take him to catch the train? (Assume the clock started at the instant he began to accelerate.) t = unit How far did he have to run to catch up to the train? Δx = unit
Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter1: Introduction And Vectors
Section: Chapter Questions
Problem 69P: A pirate has buried his treasure on an island with five trees located at the points (30.0 m, 20.0...
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A fugutive is resting by a tree when a train passes him, traveling at a constant 6.3 m/s. The fugitive immediately begins running, accelerating at 4.5 m/s² until he reaches his maximum velocity of 7.1 m/s. He continues running at that speed until he catches the train.
How long did it take him to catch the train? (Assume the clock started at the instant he began to accelerate.) t = unit
How far did he have to run to catch up to the train? Δx = unit
How long did it take him to catch the train? (Assume the clock started at the instant he began to accelerate.) t = unit
How far did he have to run to catch up to the train? Δx = unit
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