the M. I of an disc about an axis passing through its centre and perpendicular to its plane is 20kgmsqaure determine its M. I about an axis 1. coinciding with a tangent 2. passing through a point midway between centre and a point on the circumference perpendicular to its plane
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Inertia at center is 20kg-m ^2
Let,
Mass of square plate, -m
Side of square, -a
inertia about perpendicular axis at center of square, I z-ma^2/6=20kg-m^2
Apply perpendicular axis theorem
Iz= Ix+ly=2lx (square has same side)
Ix=lz/2=ma^2/12
Edge of square is at distance,a/2 from center
Apply parallel axis theorem, l(edge)=Ix+m(a/2)^2
=ma^2/12+m(a/2)^2
=ma^3/3=2xma^2/6=2lz
2x20=40kg-m^2
40kg-m^2
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