Small Circular Acceleratioon Question

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Homework Help Overview

The discussion revolves around a problem involving a wheel with a specified radius and rotational frequency, focusing on the calculation of acceleration at its outer rim. The subject area includes concepts from kinematics and circular motion.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the need for tangential acceleration and question how to approach the problem without prior knowledge of angular velocity. There is an exploration of using frequency to derive velocity and confusion regarding the distinction between tangential and radial acceleration.

Discussion Status

The discussion is active, with participants sharing their attempts and questioning the validity of their approaches. Some guidance has been offered regarding the use of frequency and the distinction between types of acceleration, but there is no explicit consensus on the correct method to proceed.

Contextual Notes

Participants note that the problem is part of practice questions for a midterm on Work/Energy and Kinematics, indicating a potential constraint in their current understanding of related concepts.

LadyMario
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A wheel of 0.50 m radius rotates at 15 rev/s. What is the acceleration at its outer rim in m/s2

They want tangential acceleration right? Is there anyway to solve this without angular velocity/speed as we haven't learned that yet. This is part of the practice questions for my midterm on Work/Energy and Kinematics, so I'm looking for one of those methods to solve it.

The answer is 4.4x103 m/s2 but I can't seem to get that. Help?
 
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What did you get and how did you get it?
 
I was using T=2piR/V to get V and then using that in a=V^2/R but a friend pointed out the 15 rev/s is frequency, and so I'm not sure of an equation for that.
 
T = 1/f. If the frequency is 15 revolutions/s, how many seconds would it take for 1 revolution? Your formula for acceleration is for radial acceleration, not tangential. Since the answer is non-zero, question refers to radial.
 
Yes I get that frequency means it will be 1/15 but what equation can I use to get tangential?
 
atangential = dV/dt.
 
lewando said:
atangential = dV/dt.

oh okay. I was thinking about how to get that equation, how do I get time and velocity though? From the Period equation: T=2piR/V but this time T= 1/15 and solve for V?
 
Not sure if you are on the right track per your tangential acceleration inquiry. V can be found from the period equation. You are looking for aradial.
 

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