Simple angular acceleration problemhelp

AI Thread Summary
The discussion revolves around calculating the angular acceleration of a meter stick with two attached masses when one mass is removed. The center of mass is identified at the 50 cm mark, but the user struggles with the correct formula for angular acceleration. The relationship between torque and angular acceleration is emphasized, specifically using the equation torque = moment of inertia × angular acceleration. The force acting on the system is clarified to be the weight of the suspended object, leading to the suggestion that angular acceleration can be calculated using the formula 9.8 m/s²/(2 kg)(0.75 m). The importance of considering the force holding the meter stick in place is also noted.
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Two masses (mA= 2 kg, mB= 4 kg) are attached to a (massless) meter stick, at the 0 and 75 cm marks. The system is then hung from a string, so that it stays horizontal. Now, if mass B was removed, and no additional force was supplied, calculate the size of the angular acceleration of the meter stick at that instant.

I calculated the center of mass to be at the 50 cm mark, but I don't know how to get the angular acceleration. Do I just use +rF/mr^2 = angular acceleration? I got the wrong answer form that. This seems like a simple problem, but maybe I'm thinking too much..
 
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I think what you're looking for is the relationship between torque and angular acceleration. Here it is: torque = moment of inertia X angular acceleration.
 
I used that relationship to get inertia of a point mass to equal mr^2 and the net torque to equal rFsin90. From the two equations I got angular acceleration to equal F/mr. Am I really far off because I don't know the force...?
 
The force is the weight of the suspended object!
 
If the weight is mg, the angular acceleration would be 9.8m/s^2/(2kg)(0.75m)?
 
Don't forget the force holding the meter stick in place!
 
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