same force acts on two different masses 3 kg and 5kg initially at rest.The ratio of times required to acquire same final velocity is?
Answers
Answered by
44
initial velocity = u = 0
final velocity = v
v = 0 + at = at = (F/m)t = F*(t/m)
let the velocities be v1=v2=v
So the ratio of times = 3/5
final velocity = v
v = 0 + at = at = (F/m)t = F*(t/m)
let the velocities be v1=v2=v
So the ratio of times = 3/5
Answered by
8
Explanation:
initial velocity = u = 0
final velocity = v
v = 0 + at = at = (F/m)t = F*(t/m)
let the velocities be v1=v2=v
\begin{lgathered}\frac{v_1}{v_2} = \frac{t_1/m_1}{t_2/m_2} \\ \\ 1= \frac{t_1/3}{t_2/5} \\ \\ \frac{t_1}{3} = \frac{t_2}{5} \\ \\ \frac{t_1}{t_2} = \frac{3}{5}\end{lgathered}
v
2
v
1
=
t
2
/m
2
t
1
/m
1
1=
t
2
/5
t
1
/3
3
t
1
=
5
t
2
t
2
t
1
=
5
3
So the ratio of times = 3/5
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