A bullet fired from gun with a velocity 30 m/s
at an angle of 60° with horizontal direction. At
the highest point of its path, the bullet
explodes into two parts with masses in the
ratio 1:3. The lighter mass comes to rest
immediately. Then the speed of the heavier
mass is
(A) 30 m/s
B) 20 m/s
(C) 10 m/s
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If a bullet fired from gun with a velocity 30 m/s at an angle of 60° with horizontal direction and no external force is applied then its linear momentum will be conserved.
So, by the law of conservation of momentum
P(initial)=P(final)-----------------eq 1
Let the initial mass of the bullet is 4m
After it explodes into two parts with masses in the ratio 1:3 i.e 1m and 3m
from eq 1
MV = mv' + 3mv'' ( since P=mv)
4m*15 = 1*0 + 3m*v'' ( here M= mass initially, V= velocity initially
( v'= velocity of lighter mas ; v''=velocity of heavier mass)
v''=20 m/s
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