Apply the energy interaction model to the two-masses-over-a-pulley situation. Model this system as if the pulley is massless and frictionless, so you won't have to worry about energy systems associated with the pulley system. Take the initial state to be you just release the masses (what is vi? what is delta-v?) Take the final state to be when the masses have a distance d and have speed but before they hit anything or out of string. (since d denotes a distance, it is a positive number: delta-y = +/- d, as appropriate) 1. Create a particular model of the phenomenon described above by constructing a complete Energy-Interaction Diagram for each of the mass sets using the initial and final states above.
QUESTION 1:
Apply the energy interaction model to the two-masses-over-a-pulley situation. Model this system as if the pulley is massless and frictionless, so you won't have to worry about energy systems associated with the pulley system.
Take the initial state to be you just release the masses (what is vi? what is delta-v?)
Take the final state to be when the masses have a distance d and have speed but before they hit anything or out of string. (since d denotes a distance, it is a positive number: delta-y = +/- d, as appropriate)
1. Create a particular model of the phenomenon described above by constructing a complete Energy-Interaction Diagram for each of the mass sets using the initial and final states above.
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