Question

Help Save &Exit Submit Check my work Three small identical spheres A-8, and C, which can slide on a horizontal, frictionless surface, are attached to three strings, 0.25 ft long, which are tied to a ring G. Initially the spheres rotate counterclockwise about the ring with a relative velocity of 2.5 ft/s and the ring moves along the x axis with a velocity vo (1.25 f/s)i. Suddenly the ring breaks and the three spheres move freely in the xy plane with A and B following paths parallel to the yaxis at a distance a-0.433 ft from each other and C following a path parallel to the x axis. 120 nces 120° 120° Determine the velocity of each sphere. (You must provide an answer before moving on to the next part) The velocity of sphere A is The velocity of sphere B is匚 The velocity of sphere C is匚 ft/s t. ft/s ↓. fts-. 120 ed 120° Determine the distance d The distance d is | 02389| O ft.

Answer 1

sphene S A·6, and C Attached to sta-lags Η.ree q 0,433 t (distance 이15九e-phen e abten be a k Applying conse) vagyon of an

o, 433 VA3s XA o.133 f Fig. () 2 3: 2.168計/51.