Three particles each of mass m are placed at the vertices of an equilateral triangle of side a the system is far from all other masses the magnitude of gravitational force acting on one of the particle is
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Net force acting on each particle is |Fnet | = √3Gm²/a²
•Force acting on each particle is
gravitational force by two other
particles
•Net force acting on a particle is
vector sum of two forces
F1 = (Gm.m)/a² = Gm²/a² = F __(say)
F2 = (Gm.m)/a² = Gm²/a² = F__(say)
•| Fnet |² = F1² + F2² + 2F1F2Cos60°
| Fnet |² = F² + F² + 2F.FCos60°
| Fnet |² = 2F² + 2F²(1/2)
| Fnet |² = 2F² + F²
| Fnet |² = 3F²
| Fnet | = √3F
| Fnet | = √3Gm²/a²
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