Moment of Inertia
Moment of Inertia of Plane Area
Draft for Information Only ContentSecond Moment of An Area of Geometric Shape Second Moment of An Area of Geometric ShapeThe second moment of an area of a geometric shape can be determined by integration or the parallelaxis theorem. Imply Moment of Inertia of AreasSecond Moment of Area of RectangleSecond Moment about x' by Double IntegrationThe second moment of an area of a rectangle about the centroidal axis x' is Second Moment about y' by Single IntegrationThe second moment of an area of a rectangle about the centroidal axis y' is Second Moment about x by ParallelAxis TheoremThe second moment of an area of a rectangle about the axis x is Second Moment about y by ParallelAxis TheoremThe second moment of an area of a rectangle about the axis y is Polar Moment about C from Rectangular Moments of InertiaThe polar moment of an area of a rectangle about the centroid C is Second Moment of Area of CircleSecond Moment about x' by Double IntegrationThe second moment of an area of a circle about the centroidal axis x' is Second Moment about y' by Double IntegrationThe second moment of an area of a circle about the centroidal axis y' is Polar Moment about C from Rectangular Moments of InertiaThe polar moment of an area of a circle about the centroid C is Second Moment about A by ParallelAxis TheoremThe second moment of an area of a rectangle about axis A is Second Moment of Area of TriangleSecond Moment about x' by Single IntegrationThe second moment of an area of a triangle about the centroidal axis x' is Second Moment about x by ParallelAxis TheoremThe second moment of an area of a triangle about the axis x is ©sideway References
ID: 121000007 Last Updated: 2012/10/16 Revision: 0 Ref: 
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