As shown in the figure, OA, OB and OC are three balancing forces. △OAD is obtained after translation, where vector DO=OB=F2, vector AD=OC=F3, and vector OA = f1; D, O and B are on the same straight line, and OADC is a parallelogram.
2. According to the sine theorem OA/sinADO=DO/sinOAD=AD/sinDOA,
Note that ∠ ADO = ∠ Doc = 180-∠ BOC, so OA/sinado = f1/sin (180-∠ b0c) = f1/.
Similarly, do/sinoad = F2/sin (180-∠ AOC) = F2/sinaoc;
AD/sin DOA = F3/sin( 180-∠AOB)= F3/sinAOB,
So there is f1/sinboc = f2/sinaoc = f3/sinaob.