The discussion focuses on calculating tensions T1 and T2 in a system of two masses (m1 and m2) under downward acceleration of g/2. Participants emphasize the importance of drawing free body diagrams (FBDs) for each mass to establish the relationships between the forces acting on them. Key equations derived include T2 = 0.5(m2)g and T1 = 0.5(m1 + m2)g, which are confirmed as correct. The conversation highlights the necessity of understanding the dynamics of the system, particularly when considering massless and frictionless pulleys.
PREREQUISITESPhysics students, educators, and anyone involved in mechanics or engineering who seeks to deepen their understanding of tension in dynamic systems.
Draw free body diagrams for both the masses and see if you can work it out. We will help you if you show us your attempt.dkgojackets said:
Im supposed to find T1 and T2 using m1, m2, and g. The whole system is accelerating downwards with magnitude g/2.
Maybe if I get this I can figure out the more complex ones. Thanks.
You have two strings and therefore two tensions. You need to know how far each mass moves in relation to the other masses. With that information, your FBDs should get you a solvable system of equations.dkgojackets said:
I think I misinterpreted the problem. Nothing is moving here? Is that correct?dkgojackets said: