Disk acceleration physics homework

AI Thread Summary
A force of 2.2N acts tangentially on a solid 52kg disk with a radius of 32cm, and the problem involves calculating the time to accelerate it from rest to 210 rev/min. The key equations include the moment of inertia (Idisk = 0.5mr^2) and the relationship between torque and angular acceleration (τ = Iα). The "weird fish symbol" referred to is the Greek letter alpha (α), representing angular acceleration. To find the time, one must first calculate angular acceleration using the torque and moment of inertia. Understanding these concepts is crucial for solving the problem effectively.
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Homework Statement



A force of 2.2N acts tangentially to the rim of a solid 52kg disk, with a radius of 32cm. How long does it take to accelerate the disk, rotating about an axis though it's center and perpendicular to it's plane, from rest to 210 rev/min?

Homework Equations


Idisk=.5mr^2
T=I (wierd fish symbol)
fish symbol = Wf - Wi
t


The Attempt at a Solution


i don't know how to find the weird fish symbol.. one because i don't know what it stands for and two. i need that inorder to find time..

HELP PLEASE!?
 
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monkey9988 said:

Homework Statement



A force of 2.2N acts tangentially to the rim of a solid 52kg disk, with a radius of 32cm. How long does it take to accelerate the disk, rotating about an axis though it's center and perpendicular to it's plane, from rest to 210 rev/min?

Homework Equations


Idisk=.5mr^2
T=I (wierd fish symbol)
fish symbol = Wf - Wi
t

The Attempt at a Solution


i don't know how to find the weird fish symbol.. one because i don't know what it stands for and two. i need that inorder to find time..

HELP PLEASE!?
Welcome to PF.

The weird fish symbol is the greek letter alpha: \alpha which means angular acceleration and has units of radians/time^2. The relationship between acceleration (distance/time^2) and \alpha for a point rotating about a centre of rotation located at a distance r away is: \alpha = a/r.

The relationship between torque and angular acceleration for a rigid object is:

\tau = I\alpha

In order to answer this question, you will have to understand what that equation means.

AM
 
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