2 mp problems that I sorta understnad but dont?

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The discussion revolves around two problems related to motion in physics, specifically focusing on angular motion and the application of kinematic equations. Participants are exploring their understanding of angular velocity, angular acceleration, and the correct application of formulas in these contexts.

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  • Mixed

Approaches and Questions Raised

  • Participants discuss their attempts to solve problems involving angular motion, including checking signs and initial conditions in equations. There are questions about the correctness of their calculations and the application of angular acceleration.

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Contextual Notes

Participants mention specific values and conditions, such as angular velocities and time intervals, while also noting the importance of unit consistency and the effects of angular acceleration on motion. Some participants express feelings of confusion or frustration regarding their understanding of the problems.

RhysticGenesis
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2 mp problems that I sort of understnad but dont??

Edit: I figured out first problem... I was missing + pi/2 in the equation but still a little screwed up on second problem :

Edit: Figured both of em out with help. thanks for the help
 
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RhysticGenesis said:
I came up with :
R*sin(omega*t)*x_unit+R*cos(omega*t)*y_unit

and it told me it was wrong and to check over my signs?? :confused:
Check your answer for \omega t = 90 degrees and see if your signs are correct. Note: Positive \omega means it rotates counter-clockwise!
 
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Yeah I just got it before I read your post guess I was little stupid on that one heh.. but second one I still don't get what I am doing wrong?
 
\theta (t)=\theta(0)+\omega_{0}t+\frac{1}{2}\alpha t^{2}
\omega (t)=\omega(0)+\alpha t

That's all u have to use...Properly.Pay attention to signs & initial conditions...

Daniel.
 
dont need help anymore heh got both answerss I needed I feel quite stupid now actually heh
 
RhysticGenesis said:
The other problem is An electric fan is turned off, and its angular velocity decreases uniformly from 540rev/min to 200rev/min in a time interval of length 3.60s. How many more seconds are required for the fan to come to rest if the angular acceleration remains constant at the value calculated in Part A? The value calculated in part a was the angular acceleration which was -1.57 rev/s^2
OK.
I came up with answer 1.70 seconds by equating inital velocity (540 rev/min) plus the acceleration (-1.57 rev/s^2) times time (3.6 seconds) and set it all equal to zero and got 1.7 but I just did it over and I came out with 173.252?? help?
Not clear what you did. Use \omega_f = \omega_i + \alpha t; be sure to use proper units for \omega.
 
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