Net torque Need help with angular acceleration.

AI Thread Summary
To find the net torque on a wheel with a rotational inertia of 12 kg m², the angular acceleration must first be calculated using the change in angular velocity from 5.0 rad/s to 6.0 rad/s over 5.0 revolutions. The equation (wf)² - (w0)² = 2αθ is useful for determining angular acceleration, where θ is the angular displacement in radians. After finding angular acceleration, it can be multiplied by the rotational inertia to find the net torque. The discussion highlights the importance of using the correct equations to solve for unknowns in rotational motion problems. Understanding these concepts is crucial for solving similar physics problems effectively.
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Homework Statement


A certain wheel has a rotational inertia of 12 kg m2. As it turns through 5.0 rev its angular velocity increases from 5.0 rad/s to 6.0 rad/s. If the net torque is constant, its value is:



Homework Equations


Angular acceleration = dW/dT
Net torque = (angular acceleration)*(rotational inertia)
Θf = Θi + (Wi)(dT) + \frac{1}{2} \alpha\Deltat2


The Attempt at a Solution


I have dW = 5-6=-1rad/s
I am confused on how to find dT. The equations have have both have two unknowns (t & \alpha)
 
Last edited:
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why don't you try this formula:

(wf)^2 - (w0)^2 = 2 alpha * omega.
 
Thank you so much! That worked. I'm glad you had that equation. I did not, and it happened to be on the test.
!
 
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