A truck starts moving with an initial velocity of 36km/h. How much distance will it cover in 1 minute if it moves with a uniform acceleration of 1m/s2?
Answers
Answered by
18
First convert km/hr in to m/s.
36 X 5/18= 10 m/s
Then use the equation of mition,
s=ut+1/2at^2
s=10 X 60+ 1/2 X 1 X 60 X 60
s= 600+1800
s=2400m
36 X 5/18= 10 m/s
Then use the equation of mition,
s=ut+1/2at^2
s=10 X 60+ 1/2 X 1 X 60 X 60
s= 600+1800
s=2400m
Answered by
3
So; HERE,
Initial Velocity (u) = 36km/h
Acceleration (a) =

Time (t) = 1 min
Now, we can easily get that how much distance it will cover, by:

Therefore, the truck will travel 2100m(2.1km) in such circumstances.
THERE YOU GO!!!.....
Initial Velocity (u) = 36km/h
Acceleration (a) =
Time (t) = 1 min
Now, we can easily get that how much distance it will cover, by:
Therefore, the truck will travel 2100m(2.1km) in such circumstances.
THERE YOU GO!!!.....
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