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:
Tension downward acceleration is a term used in physics to describe the force that is exerted on an object as it is accelerated downwards due to the force of gravity.
Tension downward acceleration can be calculated using the formula F=ma, where F is the force of tension, m is the mass of the object, and a is the acceleration due to gravity (9.8 m/s^2).
Tension downward acceleration can cause objects to accelerate downwards at a constant rate, as long as the force of tension remains constant. This acceleration can also cause objects to gain velocity and potentially reach terminal velocity.
Some common examples of tension downward acceleration include objects falling from a height due to the force of gravity, elevators moving downwards, and objects being pulled down by a pulley system.
Tension downward acceleration is used in various real-life applications, such as in construction for lifting heavy objects with cranes, in amusement park rides to create thrilling drops, and in sports such as bungee jumping and skydiving. It is also used in everyday activities such as riding an escalator or using a zip line.