Name the support points
Set A as the left reference and B as the second lifting point. Both reactions must act vertically in this model.
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Use this to calculate how an offset centre of gravity divides a rigid load’s vertical weight between two lifting points.
Set A as the left reference and B as the second lifting point. Both reactions must act vertically in this model.
Enter the point spacing and the CG position from A. The CG must lie within the interval from A to B.
Read the vertical force and percentage at each lifting point. Do not assume equal sharing unless the CG is at the midpoint.
Mass 10,000 kg; point spacing 4 m; CG 1.5 m from A toward B.
Point A carries 62.5%, or 61.2916 kN. Point B carries 37.5%, or 36.7749 kN. The point closer to the CG carries more vertical load.
The two vertical reactions sum to the static weight of the entered mass.
The percentage outputs express load sharing, while kN outputs express vertical forces at the lifting points.
Inclined sling tension is not the same as the reported vertical reaction; the sling angle must be considered separately.
Using the distance from the load’s outside edge instead of the distance from point A, or treating the two points as equally loaded despite an offset CG.
Reaction A = W × (spacing − CG distance) / spacing
Reaction B = W × CG distance / spacing
The other point has zero calculated vertical reaction. The tool reports this and flags the need to check stability and the actual lifting arrangement.
It can show ideal static vertical shares for a rigid two-support model, but it does not plan a tandem lift or account for crane motion, flexibility and dynamic redistribution.