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course Phy 201
Strap coasting to rest
You observed time and angular displacement for three trials of a strap coasting to rest.
Insert a copy of your data here, along with any previously submitted work you wish to include:
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Avg Angular Velocity for each
6 seconds= 720degrees (12.56 rad)
12 seconds= 1200degrees (20.9 rad)
3 seconds= 600 degrees (10.5 rad)
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For each trial:
What was the average angular velocity? Express is terms of degrees and seconds, as well as revolutions and seconds.
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1. 2.11 rad/sec or .3 rev/sec
2. 1.77 r/s or .28 rev/sec
3. 3.5 r/s or .56 rev/sec
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Assuming uniform angular acceleration, what was the angular acceleration of the system? Express is terms of degrees and seconds, as well as revolutions and seconds.
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aplha= d'theta/d't
1. -.35 rad/s^2 or -.05 revolutions/s^2
2. -.14 rad/s^2 or -.14 rev/s^2
3. -1.1 rad/s^2 or -.19 rev/s^2
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Was there a trend in the angular acceleration vs. average angular velocity?
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Yes bc angular acceleration and average angular velocity are related due the R.O.C definition.
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That's an important relationship but not a trend.
For example, if the angular acceleration increased or decreased along with angular velocity, that would be a trend.
There doesn't appear to be such a trend in your results.
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The strap has a mass of about 70 grams and a length of about 30 cm. What average torque was required to bring it to rest in each trial?
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Tnet= Iomega
I=SUM mr^2
which I is equal to 230.8 kg*m^2
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The moment of inertia is very much smaller than that. You have the right units, so I suspect you're basically doing this right, but without a little explanation I can't tell what you put together to get your result.
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Trial 1
Tnet= 230.8 kg*m^2 *(-.35rad/s^2)
Tnet= 80.78 kg*m^2*rad/s^2
Trial 2
Tnet= 32.3 kg m^2 rad/s^2
Trial 3
Tnet= 254 kg m^2 rad/s^2
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Good, but that moment of inertia isn't right, and that throws off your torque calculations.
This should be really easy to correct, but I need to know the details of your calculation. Can you clarify how you calculated the moment of inertia?
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