A scooter moving at a speed of 16 m/s is stopped by applying brakes which produces an uniform retardation of 0.5 metre per second square . How much distance will be covered by the scooter before it stops?
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Answered by
31
Answer:
The speed of the scooter = 16 m/s.
The retardation of the body = -0.5 m/s².
We need to find the Distance travelled by the scooter before it stops.
Using third equation of motion :
⇒ v² - u² = 2as
⇒ 0² - 16² = 2×(-0.5)×s
⇒ -256 = (-1)×s
⇒ -256 = -s
⇒ s = 256 m
Hence, the Distance travelled by the scooter before it stops = 256 m.
More information:
- Retardation is the negative acceleration of the body.
- Three equations of motion:
- v = u + at
- s = ut + ½at²
- v² - u² = 2as
- Speed is a scalar quantity, whereas velocity is a vectore quantity.
- Speed is the rate of change of distance.
- Velocity is the rate of change of displacement.
Answered by
42
Given :-
- Speed Of Scooter = 16m/s.
- Negative Acceleration = -0.5m/s²
To Find :-
- Distance covered by the scooter before it stops.
Solution :-
We know the 3rd Equation Of Kinematics,
v² - u² = 2as.
Substitute The Values.
➛0² - 16² = 2(-0.5)s.
➛-256 = -s.
➛s = 256
Hence, The Distance Covered by the Scooter before it stops is 256 metres.
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