Polar moment of inertia of an equilateral triangle of side x is given by
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Equilateral triangle formulas for calculations are given in the "List of ... Side length [a] ... Second moment of area about x axis [Ix], --- ... Area moment of inertia, Ix, Ix = 0.01804a4.
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Polar moment of inertia basically describes the cylindrical object's (including its segments) resistance to torsional deformation when torque is applied in a plane that is parallel to the cross-section area or in a plane that is perpendicular to the object's central axis.
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