retarding force of 50n is applied to a body of mass 20g moving with a speed of 15m/s . How long would it take to stop.
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hey
here's your answer!!
F = - 50 N
m = 20 g = 20/1000 kg
u = 0
v = 15 m/s
t = ?
now, we know that
F = m.a
=> F = m. (v-u)/t
=> - 50 N = 20 kg/1000 * (0-15)m/s /t
=> - 50 N * t = 20 kg/1000 * -15 m/s
=> 50 N * t = 20 kg/1000 * 15 m/s
=> t * 50 N = 300/1000 kg m/s
=> t = 6/1000 s
=> t = 0.006 s (answer)
here's your answer!!
F = - 50 N
m = 20 g = 20/1000 kg
u = 0
v = 15 m/s
t = ?
now, we know that
F = m.a
=> F = m. (v-u)/t
=> - 50 N = 20 kg/1000 * (0-15)m/s /t
=> - 50 N * t = 20 kg/1000 * -15 m/s
=> 50 N * t = 20 kg/1000 * 15 m/s
=> t * 50 N = 300/1000 kg m/s
=> t = 6/1000 s
=> t = 0.006 s (answer)
Answered by
0
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Retarding force,
F = –50 N
Mass of the body,
m = 20 kg
Initial velocity of the body,
u = 15 m/s
Final velocity of the body,
v = 0
Using Newton’s second law of motion, the acceleration (a) produced in the body can be calculated as:
F = ma
=> –50 = 20 × a
=> a= -50/20 = -2.5 m/s^2
Using the first equation of motion, the time (t) taken by the body to come to rest can be calculated as:
v = u + at
=> t= -u/a = -15/-2.5= 6 sec.
I hope, this will help you
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