A car accelerates from rest to a speed of 40 km/h in a distance of 50 m and then continues at constant speed. Using a velocity-time graph, or otherwise, calculate how long it takes to catch up with the car on a motorcycle starting from rest 2.0 min later than the car and reaching twice the speed with twice the acceleration.

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ISBN:9781305952300
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Chapter1: Units, Trigonometry. And Vectors
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A car accelerates from rest to a speed of 40 km/h in a distance of 50 m and then continues at constant speed. Using a velocity-time graph, or otherwise, calculate how long it takes to catch up with the car on a motorcycle starting from rest 2.0 min later than the car and reaching twice the speed with twice the acceleration.

1.7. A car accelerates from
rest to a speed of 40 km/h in
a distance of 50 m and then
continues at constant speed.
Using a velocity-time graph,
or otherwise, calculate how
long it takes to catch up with
the car on a motorcycle
starting from rest 2.0 min
later than the car and
reaching twice the speed with
twice the acceleration.
Transcribed Image Text:1.7. A car accelerates from rest to a speed of 40 km/h in a distance of 50 m and then continues at constant speed. Using a velocity-time graph, or otherwise, calculate how long it takes to catch up with the car on a motorcycle starting from rest 2.0 min later than the car and reaching twice the speed with twice the acceleration.
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