Angular Force, Work, Torque, & Power Explained

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SUMMARY

The discussion focuses on the relationships between force, work, torque, and power in physics, particularly in the context of angular motion. Key equations presented include work (W = F * d), torque (T = F * l), and power (P = F * V). The discussion emphasizes that angular concepts have direct counterparts to linear physics, specifically noting that work can be expressed as W = T * θ and power as P = T * ω. This highlights the interconnectedness of these physical principles.

PREREQUISITES
  • Understanding of basic physics concepts such as force and distance
  • Familiarity with angular motion and angular velocity
  • Knowledge of torque and its calculation (T = F * l)
  • Basic grasp of power in physics (P = F * V)
NEXT STEPS
  • Study the relationship between linear and angular kinematics
  • Learn about the conservation of angular momentum
  • Explore applications of torque in mechanical systems
  • Investigate the role of power in rotational dynamics
USEFUL FOR

Students of physics, educators teaching mechanics, and engineers involved in rotational systems will benefit from this discussion.

ponjavic
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Ok if something is affected by a force over a distance work is being done on the something, W = F * d

what about torques?

is something moving with an angular velocity affected by a force, effected by power? Or is it called something else?
T = F * l (armlength)
W = F * l * d
P = F * l * w (angular velocity?

Not too familiar with English physics but still, should be understandable.
 
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Work has angular counterparts to the linear concepts just like many other kinematics ideas.

[tex]W = F*d = T \theta[/tex]

[tex]P = F*V = T \omega[/tex]
 
FredGarvin said:
Work has angular counterparts to the linear concepts just like many other kinematics ideas.

[tex]W = F*d = T \theta[/tex]

[tex]P = F*V = T \omega[/tex]
I knew it, thanks :)

Some dude made fun of me in class for using that and even the teacher questioned it, silly people.
 

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