Time elapsed between seeing a crash and hearing the crash

AI Thread Summary
The discussion revolves around calculating the time elapsed between a race car fan witnessing a crash and hearing it. The fan is positioned 1.5 km from the crash site, with the car initially traveling at 99.5 m/s and slowing to 27.3 m/s upon braking. The fan's calculations initially yield a time of 1.53 seconds, but the expected answer is 2.8 seconds. To determine the correct time, the distance to the crash must be calculated, and the time for sound to travel that distance should be factored in. The thread emphasizes the importance of accurately determining the crash distance to solve the problem correctly.
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Homework Statement



A race car fan is sitting in the first row at the beginning of a 1.5 km front stretch of a racetrack. A race car driver coming around the final turn is approaching the fan’s position at 99.5 m/s. The driver sees a car wreck ahead and slams on the brakes causing the car to slow at 4.7 m/s2. Unfortunately, the driver crashes into the wreck at 27.3 m/s. If the speed of sound in the air is 343 m/s, how much time elapses from the moment the fan sees the crash and when the fan hears the crash?



Homework Equations


v=fλ
d=vt


The Attempt at a Solution


using the info:
v1= 99.5 m/sec v2=27.3 m/sec
i tried to use d=vt to find the t(ime) but i couldn't figure out d.
Eventually i got that t=1.53 by using v2=vi+at and d=vit+0.5at^2, but the correct answer should be 2.8s? I don't know how to get there:confused: :confused:
 
Physics news on Phys.org
Find the distance at which the crash took place from the fan. Time taken by the sound to cover this distance will be the difference( neglecting the time taken by the light comparatively.
 
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