a ball rolls down a frictionless inclined plane with a uniform acceleration of 1 m/s^2 .if it's velocity at some instance of time is 10m/s, what will be its velocity 5 s later?
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Answered by
0
Answer:
a =
(v
(t
, so vf = a(t (where vi = 0 )
vf = 1.5 m
s
2
⋅3s = 4.5 m
s
Now we can use the freefall formula (or maybe we should call
it the “smooth acceleration from an initial velocity of zero” formula, d =
1
2
at
2
, to
calculate the distance: d =
1
2
&1.5m⋅s
−2
'&3s'
2 = 6.75m .
For the last part, we can use the acceleration definition, a =
(v
(t
, to find the time that
it takes for the velocity to reach 15 m/s: (t =
(v
a
=
15 m· s
−1
1.5 m· s
−2 = 10 s . Then the
distance covered in that time will be d =
1
2
at
2 =
1
2
&1.5m· s
−2
'&10 s'
2 = 75 m
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Answered by
0
Answer:
15m/s
Step-by-step explanation:
acc = 1
velocity = 10
time = 5 sec
vf = vi + at
= 10 + 1×5
= 10 + 5
vf = 15m/s
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