From a rifle of mass 5kg, a bullet of mass 50gram is fired with an initial velocity of 50m/s. Calculate the initial recoil velocity of the rifle.
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you know about \text{\underline{conservation of linear momentum}}
conservation of linear momentum
when external force act on system = 0 , linear momentum of system remains constant.
I mean, initial momentum = final momentum
here mass of rifle , M = 5Kg
mass of bullet , m = 50gm = 0.05kg
initial velocity of bullet , u = 50 m/s
we have to find initial recoil velocity of rifle , U
final velocity of bullet , v = 0
final velocity of rifle , V = 0
use conservation of linear momentum,
mu+MU=mv+MVmu+MU=mv+MV
0.05 × 50 + 5 × U = m × 0 + M × 0
0.05 × 50 + 5U = 0
5U = -0.05 × 50
U = -0.5 m/s [here negative sign shows that velocity of rifle is just opposite to the bullet . yes of course it is recoil velocity ]
hence, initial velocity of refile is -0.5 m/s
Answered by
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Mass of the rifle (m1) = 4 kg
Mass of the bullet (m2) = 50 g = 0.05 kg
Recoil velocity of the rifle = v1
A bullet is fired with an initial velocity (v2) = 35 m/s
Find out
The initial recoil velocity of the rifle.
Solution
Initially, the rifle is at rest.
Thus, its initial velocity (v) = 0
The total initial momentum of the rifle and bullet system
⇒ (m1+m2) × v = 0
The total momentum of the rifle and bullet system after firing
= m1v1 + m2v2
= (4 × v1 ) + (0.05 × 35)
= 4v1 + 1.75
According to the law of conservation of momentum
Total momentum after the firing = Total momentum before the firing
4v1 + 1.75 = 0
v1= -1.75 / 4
v1 = – 0.4375 m/s
The negative sign indicates that the rifle recoils backwards with a velocity of 0.4375 m/s.
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