Kinematic problem, are my variables right,

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A car accelerates from rest at 4.3 m/s² for 6 seconds, coasts for 2.5 seconds, and then decelerates at 2.5 m/s² until it stops. The initial position is set at 0 m, and the car's velocity at the end of the acceleration phase is calculated to be 25.8 m/s. During the coasting phase, the car maintains this velocity, leading to a position of 141.9 m after the coast. The total distance traveled between the stop signs is determined to be 275 m, using kinematic equations for each phase of motion. The discussion emphasizes the importance of understanding the relationship between acceleration, velocity, and distance in kinematic problems.
  • #31
MarkFL said:
I simply used ##t## for the elapsed time which is fairly common practice, whereas your professor is having you use ##t_2-t_1##. It means the same thing, but your professor's notation is not unusual either.
lets say i was trying to do t2-t1 for x2 and and x1. so 2.5-6=-3.5. how does that work
 
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  • #32
rashad764 said:
lets say i was trying to do t2-t1 for x2 and and x1. so 2.5-6=-3.5. how does that work

I'm not sure what you're asking here, but ##t##'s represent time and ##x##'s represent distance or position, so you don't want to interchange them.
 
  • #33
MarkFL said:
I'm not sure what you're asking here, but ##t##'s represent time and ##x##'s represent distance or position, so you don't want to interchange them.
in this problem, what would be the time at position 2 and at position 1
 
  • #34
rashad764 said:
in this problem, what would be the time at position 2 and at position 1

For the first phase of the problem, we could let:

##t_1=0\text{ s},\,t_2=6\text{ s}\implies t=\Delta t=v_2-v_1=6\text{ s}##

##x_1=0\text{ m},\,x_2=77.4\text{ m}\implies x=\Delta x=x_2-x_1=77.4\text{ m}##
 
  • #35
thanks for helping, really appreciate it!
 
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