compare the inertia of 2 balls A and B of masses m and 2m are in motion with velocity 2v and v
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(i) (Mass of ball A) < (Mass of ball B)
Ball B has more inertia than A.
(ii) Momentum of ball A = 2mv
Momentum of ball B = 2mv.
(iii) Since both the balls have same momentum, so there is need of same force
to stop them because rate of change of momentum is force.
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Given:
Two balls A and B of mass m and 2m
Initial velocity of first ball =2V
Initial velocity of second ball= V
1)Compare inertia:
As inertia is measure of mass. Hence the object with greater mass has more mass.
So, Ball B is having more inertia.
2)Compare momentum:
Momentum is the product of mad and velocity.
P= mxv
So Pa=mx2v=2mv
Pb=2mxv=2mv
So, momentum in both the cases are same.
3)The force needed to stop them in same time:
From Newton's second law:
F= dp/dt
= change in monentum/dt
= 0-2mv/time
As momentum is same for given time , so same force is required to stop them.
Two balls A and B of mass m and 2m
Initial velocity of first ball =2V
Initial velocity of second ball= V
1)Compare inertia:
As inertia is measure of mass. Hence the object with greater mass has more mass.
So, Ball B is having more inertia.
2)Compare momentum:
Momentum is the product of mad and velocity.
P= mxv
So Pa=mx2v=2mv
Pb=2mxv=2mv
So, momentum in both the cases are same.
3)The force needed to stop them in same time:
From Newton's second law:
F= dp/dt
= change in monentum/dt
= 0-2mv/time
As momentum is same for given time , so same force is required to stop them.
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