Two particle are situated on x axis having their masses 2g and 6g. If first particle is moved 9 cm forward. What must distance 6g be moved so that COM remains unchanged.
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If x1 and x2 are the positions of masses m1 and m2, the position of the centre of mass is
m¡x1 + m2X2
given by Xcm If x1 changes by Axi and x2 changes by Ax2,
mi + m2
the change in Xcm will be
Axem m¡Ax1 + m2Ax2 .....(1)
mi + m2
Given Axcm = 0 and Axi d.
Using these values in eq.(i), we get mid +
m2 Ax2 = 0
or Ax2
m1d/m2
:. Distance moved by m2 = m1d/m2
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Explanation:
Two particle are situated on x axis having their masses 2g and 6g. If first particle is moved 9 cm forward. What must distance 6g be moved so that COM remains unchanged.
We assume that in remaning part a disc of radius R and mass density ± σ is placed. Then
Total Moment of Inertia I = I1 + I2
To calculate I2 we use parallel axis theorem.
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