QUESTION 9 Consider a system of masses that consists of mass m1 -2 kg rotating at vr in a circle of radius r-.5 m. There is a mass m2 = 15 kg suspended under the table by the string attached to m1. The hole the string goes through at the center of the table is frictionless. a) Draw the freebody diagrams for the two masses b) Sum the forces for the rotating mass. c) Sum the forces for the hanging mass. d) Determine the tangential velocity VT which would keep the system in equilibrium.
QUESTION 9 Consider a system of masses that consists of mass m1 -2 kg rotating at vr in a circle of radius r-.5 m. There is a mass m2 = 15 kg suspended under the table by the string attached to m1. The hole the string goes through at the center of the table is frictionless. a) Draw the freebody diagrams for the two masses b) Sum the forces for the rotating mass. c) Sum the forces for the hanging mass. d) Determine the tangential velocity VT which would keep the system in equilibrium.
Related questions
Question
100%
Transcribed Image Text:QUESTION 9
Consider a system of masses that consists of mass m1 = 2 kg rotating at vT in a circle of radius r= .5 m. There is a mass m2 = 15 kg suspended under the table by the string attached to m1. The hole
the string goes through at the center of the table is frictionless.
a) Draw the freebody diagrams for the two masses
b) Sum the forces for the rotating mass.
c) Sum the forces for the hanging mass.
d) Determine the tangential velocity vT which would keep the system in equilibrium.
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
Step by step
Solved in 2 steps with 2 images
