NCERT CLASS IX - Science Textbook
Chapter 9 - Force and Laws of Motion
From a rifle of mass 4 kg, a bullet of mass 50 g is fired with an initial velocity of 35 m s - '1. Calculate the initial recoil velocity of the rifle.
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Answered by
9
we know that [ m1.u1+ m2 u2 = m1.v1 + m2.v2 ]
here initial velocity of the rifle (u1) =0
its mass (m1) = 4kg
mass of the bullet (m2) = 50g=.05kg
its velocity before firing (u2) = 0
hence we get, m1u1 + m2u2 =0
the momentum of the bullet and the rifle after firing = m1v1 + m2v2 =0
i.e. 4kg.v1 +0.05*35 = 0
4 v1 +1.75 = 0
4.v1 = -1.75
v1 = -1.75/ 4 = 0.4375 = 0.44 (approx.)
here initial velocity of the rifle (u1) =0
its mass (m1) = 4kg
mass of the bullet (m2) = 50g=.05kg
its velocity before firing (u2) = 0
hence we get, m1u1 + m2u2 =0
the momentum of the bullet and the rifle after firing = m1v1 + m2v2 =0
i.e. 4kg.v1 +0.05*35 = 0
4 v1 +1.75 = 0
4.v1 = -1.75
v1 = -1.75/ 4 = 0.4375 = 0.44 (approx.)
Anonymous:
you may ask ur doubts if any..
Answered by
4
m1 = 4 kg
m2 = 0.05 kg
v2=35m/s
v2 ?
seedha potential ko conserve kr do
m1u1 + m2u2 = m1v1+m2v2
initial velocity har ek me zero h to
m1v1+m2v2 = 0
4×v1 + 0.05 ×35 = 0
4v1 =1.75
v1 =1.75/4
v1 = 0.43 m/s
m2 = 0.05 kg
v2=35m/s
v2 ?
seedha potential ko conserve kr do
m1u1 + m2u2 = m1v1+m2v2
initial velocity har ek me zero h to
m1v1+m2v2 = 0
4×v1 + 0.05 ×35 = 0
4v1 =1.75
v1 =1.75/4
v1 = 0.43 m/s
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