Link:http://output.to/sideway/default.asp?qno=121000007 Moment of Inertia of an Area Second Moment of An Area of Geometric ShapeThe second moment of an area of a geometric shape can be determined by integration or the parallel-axis 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 Parallel-Axis TheoremThe second moment of an area of a rectangle about the axis x is Second Moment about y by Parallel-Axis 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 Parallel-Axis 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 Parallel-Axis TheoremThe second moment of an area of a triangle about the axis x is Link:http://output.to/sideway/default.asp?qno=121000006 FontForge FontForgeFontForge is a outline and bitmap font editor from http://sourceforge.net/projects/fontforge/ by fontforge.org. The graphic user interface of FontForge from http://sourceforge.net/projects/fontforge/ : Site of FontForge
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