A car is travelling with a velosity of 40 m/s.the driver applies brake with a uniform retardation of 5m/s.find the time required to bring the car to rest? Calculate the distance travelled by the car after applying the break?
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Answered by
52
To bring the car to rest,
v=0 m/s, u= 40 m/s, a= -5 m/s^2
v= u+ at
t= (v-u)/a
t= (0-40)/(-5)
t= 8 seconds
Distance travelled after applying brakes,
2as= v^2 - u^2
s= (v^2 - u^2)/(2a)
s= (0 - 1600)/ (-10)
s= 160m
Hope it helped! ;)
v=0 m/s, u= 40 m/s, a= -5 m/s^2
v= u+ at
t= (v-u)/a
t= (0-40)/(-5)
t= 8 seconds
Distance travelled after applying brakes,
2as= v^2 - u^2
s= (v^2 - u^2)/(2a)
s= (0 - 1600)/ (-10)
s= 160m
Hope it helped! ;)
Answered by
4
Given,
Velocity of a car=40m/s
Retardation of the car when break applies=5m/s²
To Find,
Time required to bring the car rest.
Distance travelled by the car.
Solution,
Final velocity,
v=0 m/s,
Initial velocity,u= 40 m/s,
Retardation,a= -5 m/s²
So by using law of motion,
v= u+ at
⇒t= (v-u)/a
⇒t= (0-40)/(-5)
⇒t= 8 seconds
Then, distance travelled after applying brakes,
By using third law of motion,
2as= v² - u²
⇒s= (v² - u²)/(2a)
⇒s= (0 - 1600)/ (-10)
⇒s= 160m
hence, time required to bring the car to rest is 8 seconds and distance travelled by the car after applying the break is 160m.
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