- Find The Moment Of Inertia Of The Uniform Solid In The Form Of Octant Of The Ellipsoid 1 (40.1 KiB) Viewed 26 times
Find the moment of inertia of the uniform solid in the form of octant of the ellipsoid
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Find the moment of inertia of the uniform solid in the form of octant of the ellipsoid
Find the moment of inertia of the uniform solid in the form ofoctant of the ellipsoid
Let ρdv be the mass of an element of a solid of volume V, where ρ is the mass of unit volume. Then the moment of inertia of the solid of volume V about the x-axis is given by, M⋅I⋅x−axis=∭Vρ(y2+z2)dV Find the moment of inertia of the uniform solid in the form of octant of the ellipsoid x2+y2+z2=4; for z>0 about the x-axis.
Let ρdv be the mass of an element of a solid of volume V, where ρ is the mass of unit volume. Then the moment of inertia of the solid of volume V about the x-axis is given by, M⋅I⋅x−axis=∭Vρ(y2+z2)dV Find the moment of inertia of the uniform solid in the form of octant of the ellipsoid x2+y2+z2=4; for z>0 about the x-axis.
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