Acceleration. linear motion. i'm stuck

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Homework Help Overview

The discussion revolves around a problem in kinematics, specifically focusing on the deceleration of a train that comes to a stop after traveling a certain distance. The original poster is attempting to calculate the deceleration given the initial velocity and distance traveled.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the inappropriateness of using the formula v = s/t due to the non-uniform velocity of the train. There are suggestions to use kinematic equations that relate initial and final velocities, acceleration, and displacement. The original poster seeks clarification on which formula to use.

Discussion Status

Some participants have provided guidance on which kinematic formula to consider, while the original poster is still seeking to understand and apply the suggested formulas. Multiple approaches to finding acceleration are being explored without a clear consensus on the best method.

Contextual Notes

The original poster has provided specific values for initial velocity, final velocity, and distance, but there may be confusion regarding the application of kinematic equations. The discussion reflects a common challenge in understanding motion with varying velocity.

Run Haridan
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acceleration. linear motion. I'm stuck!

Homework Statement


a train moves at a velocity of 60 m s-1 and stops after a distance of 600m. what is its deceleration?

Homework Equations


v=s/t

The Attempt at a Solution


this is my working:
u= 0 m s-1
v= 60 m s-1
s= 600 m

v=s/t
60=600/t
t=10 s

...and I'm stuck here. please help!
 
Last edited:
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The velocity is not uniform. So you can't use v = s/t. And here initial velocity is 60 m/s and final velocity is 0. Use appropriate kinamatic formula which relates initial velocity, final velocity , acceleration and displacement.
 


what formula? tell me and i'll try to work it out!
 


v^2 - u^2 = 2as
 


My favorite for finding acceleration is a([tex]\Delta[/tex]x)=(1/2)([tex]\Delta[/tex]V2)
 

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