Lami's Theorem states that if three coplaner forces acting at a point be in equilibrium, then each force is proportional to the sine of the angle between the other two forces. Mathematically
![Lami's Theorem Lami's Theorem](data:image/png;base64,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)
![](data:image/png;base64,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)
where P, Q and R are the three forces and α, β and γ are the angles as shown in Fig 1.2.
where P, Q and R are the three forces and α, β and γ are the angles as shown in Fig 1.2.
3 co-planar concurrent forces. not co-planar forces
ReplyDeleteActing at a point implies concurrent😊
DeleteS... Hence they r coplanar n concurrent forces
DeleteCan you send me all this as pdf
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