Calculating the Magnitude of Torque to Stop a Spinning Rod

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SUMMARY

The discussion focuses on calculating the torque required to stop a 2.0 kg, 1.0 m long rigistic plastic rod spinning at 2.1 rad/s within 5.0 seconds. The relevant equations include the angular velocity formula ωf = ωi + α*t and the torque equation Torque = Iα. Participants concluded that the angular acceleration α must be determined first to find the torque, which is necessary for halting the rod's motion.

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  • Understanding of angular motion concepts, including angular velocity and angular acceleration.
  • Familiarity with the moment of inertia (I) for a rod spinning about its center of mass.
  • Knowledge of basic physics equations related to torque and rotational dynamics.
  • Ability to perform calculations involving units of torque (N*m).
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  • Calculate the moment of inertia (I) for a rod using the formula I = (1/12) * m * L^2.
  • Learn how to derive angular acceleration (α) from the initial and final angular velocities.
  • Explore the relationship between torque and angular acceleration in rotational dynamics.
  • Study real-world applications of torque in mechanical systems and engineering.
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A 2.0 kg, 1.0 m long rigistic plastic rod is spinning about its center of mas at 2.1 rad/s. What is the magnitude of torque that will bring the rod to a halt in 5.0 s?

A.) 0.07 N*m
B.) 0.13 N*m
C.) 0.21 N*m

If you could help me set up the proper equation to use, I would greatly appreciate this.
 
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If ωi is initial angular velocity. ωf is the final angular velocity and α is the angular acceleration then
ωf = ωi + α*t.
From the given values find α.
Torque = Ια.
 


Thanks Brotha!:bugeye:
 

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