Calculating Acceleration of a Flywheel: Tangential, Radial, and Resultant

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Homework Help Overview

The discussion revolves around calculating the tangential, radial, and resultant acceleration of a flywheel with a specified radius and angular acceleration. The original poster attempts to understand the relationships between angular displacement, angular velocity, and acceleration in the context of rotational motion.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the initial conditions of the problem, including the starting angle and the implications of angular displacement. There are attempts to apply kinematic equations for rotational motion, with some questioning the clarity of the problem statement and the necessary parameters for solving it.

Discussion Status

The discussion is ongoing, with participants exploring different interpretations of the problem. Some guidance has been offered regarding the need for clarity in the problem formulation, and there is a focus on understanding the definitions and units of tangential and radial acceleration.

Contextual Notes

There is uncertainty regarding the initial angular position and the total angular displacement required for the calculations. Participants are also considering the implications of time and angular displacement on the calculations.

bigtymer8700
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A flywheel with a radius of 0.300 starts from rest and accelerates with a constant angular acceleration of 0.600/s^2. i know how to solve for the atan but not for arad which is arad=w^2/r it ask Compute the magnitude of the tangential acceleration, the radial acceleration, and the resultant acceleration of a point on its rim at the start.


i know its 2pi=6.28rad all the way around and its acc. at .600rad/s^2 but i don't know where to go from there
 
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Your problem is not clearly formulated. Write clearly what is to be found out. Show your attempt.
 
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it says at the start so would thetaf and thetai be both 0?
 
That means final theta = 2*pi.

w^2 = 0^2 + 2*a*(2pi). So, you know final w(omega).

Now find the linear speed, at the circumference.
 
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so that means w^2=0^2 +2(.600)(6.283) it comes out to be w=2.86 but it says its wrong
 
As I said previously, your problem was not clearly formulated. How much time or what is the total angle?
 
well if you use the w^2=Wo+2a(O-0o) its asking for the speed of the tip of the flywheel from the start so wouldn't the theta be 2xpi or just pi?
 
i agree with shooting star.. how long was it spun or what was its angular displacement?
 
and are u solving for the angular velocity or angular acceleration

By the way.. can u please explain what the units of atan and arad should be? it matters...
are atan and a rad angular acceleration or linear?
 
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  • #10
thats really where I am stuck on i solved the other parts of the problem asking for the atan arad at 60degrees and 120degrees but what value would i use for the start theta? 360 or 180, 0?
 
  • #11
well it starts at 0... (rest), also answer my previous post.. because that's essential... and while you are at it.. write down the problem exactly verbatim. and your attempt :D
 
  • #12
nvm yea you just use 0 for the start thanks guys
 
  • #13
ok lol..
 
  • #14
Hey bigtymer8700, you didn't put the D in the right place in your first post! Glad that you've understood.
 

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