Re: Physics Homework Help, Please

AI Thread Summary
An unmarked police car traveling at 80 km/h is passed by a speeder going 135 km/h, and the police officer accelerates 3 seconds later at 1.50 m/s². The main challenge is determining the time it takes for the police car to overtake the speeder after the initial passing. The equations for the distance traveled by both vehicles need to be set equal to find the solution. The discussion emphasizes the importance of correctly formulating the position equations to solve the problem effectively.
DrAnteater
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Homework Statement



An unmarked police car traveling a constant 80km/h is passed by a speeder traveling 135km/h.

Precisely 3.00s after the speeder passes, the police officer steps on the accelerator; if the police car's acceleration is 1.50m/s2 , how much time passes before the police car overtakes the speeder after the speeder passes (assumed moving at constant speed)?


~I would sincerely appreciate help with this question. It's the only problem I'm having a difficult time understanding.


The attempt at a solution

I keep getting stuck at: 37.5t = 66.66 +22.22t - 66.66 + 1/2a(t-3)^2
Not sure if I'm even approaching it right.
 
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DrAnteater said:

Homework Statement



An unmarked police car traveling a constant 80km/h is passed by a speeder traveling 135km/h.

Precisely 3.00s after the speeder passes, the police officer steps on the accelerator; if the police car's acceleration is 1.50m/s2 , how much time passes before the police car overtakes the speeder after the speeder passes (assumed moving at constant speed)?


~I would sincerely appreciate help with this question. It's the only problem I'm having a difficult time understanding.


The attempt at a solution

I keep getting stuck at: 37.5t = 66.66 +22.22t - 66.66 + 1/2a(t-3)^2
Not sure if I'm even approaching it right.

Let's just set the position of the police car when the speeder passes it as ##x = 0##, and the time at which this happens ##t = 0##. So if we're looking for the time at which the police car catches up to the speeder, we're looking for the time when the distance traveled by each car is equal, right? So what are the equations for the distance traveled by each car?
 
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