abus increases its speed from 36 kilometre per hour to 90 km per hour in 10 seconds and stops in 5 seconds after applying brakes calculate acceleration in both cases
Answers
Answered by
4
36km/hr = 10m/s
90km/h = 25m/s
here v = 25m/s
u= 10m/s
t = 10sec
so a = v-u/t
a = 25-10 / 10
a= 1.5m/s square.
2nd
here v =0
u = 25m/s
t = 5 sec
so a = v-u/t
so a = 0-25/ 5
so a = -5 m / s square
mark me as brainlist
90km/h = 25m/s
here v = 25m/s
u= 10m/s
t = 10sec
so a = v-u/t
a = 25-10 / 10
a= 1.5m/s square.
2nd
here v =0
u = 25m/s
t = 5 sec
so a = v-u/t
so a = 0-25/ 5
so a = -5 m / s square
mark me as brainlist
Sudhir1188:
mark me as brainlist
Answered by
1
case 1-
______________
u = 36 km/h
= 36 × 5/18 m/s = 10m/s
v = 90km/h
= 90× 5/18 m/s = 25m/s
time = 10s
By the first eq. of motion ,
v = u + at
==> a = (v - u )/t
= (25 - 10)/10 m/s^2
= 15/10 m/s^2
= 1.5 m/s^2
case 2-
______________
u = 25m/s
v = 0 ( since, after applying brakes the bus comes at rest)
t = 5s
a = (v - u)/t
= (0 - 25)/5 m/s^2
= - 25/5 m/s^2
= -5 m/s^2
therefore, retardation (negative acceleration) = 5m/s^2
hope this helps.....
with regards....
#Misa
______________
u = 36 km/h
= 36 × 5/18 m/s = 10m/s
v = 90km/h
= 90× 5/18 m/s = 25m/s
time = 10s
By the first eq. of motion ,
v = u + at
==> a = (v - u )/t
= (25 - 10)/10 m/s^2
= 15/10 m/s^2
= 1.5 m/s^2
case 2-
______________
u = 25m/s
v = 0 ( since, after applying brakes the bus comes at rest)
t = 5s
a = (v - u)/t
= (0 - 25)/5 m/s^2
= - 25/5 m/s^2
= -5 m/s^2
therefore, retardation (negative acceleration) = 5m/s^2
hope this helps.....
with regards....
#Misa
Similar questions