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Nilanjan Bhowmick AIR 3, CSIR NET (Earth Science)
Chandra prakash
Moment of inertia of the circular disc about a line perpendicular to the circular disc through it's center=MR^2/2 .now if we cut out a square lamina of side R/2 then moment of inertia of this square lamina about a line perpendicular to the lamina and passing through the center=W/3((R^2/4)+(R^2/4)) where w=4.(R/4)(R/4).density of the squre lamina now the required moment of inertia = M(R^2)/2)_(R^4/48.2).density. ( by putting the value of w). again M=πR^2.density now putting the value of density we get the results=(MR^/2)(1-(1/48π))