Problem 6 Circles A compact disk (CD) of radius R is spinning and a position on the rim is marked with a piece of tape. The angular speed is shown in the plot below. (a) Sketch the angular position of the piece of tape as a function of time (assume 60 = 0). Label/calculate the position at t = 2to, t = 3to, and t = 4to. (b) Sketch the centripetal acceleration of the piece of tape. Make sure to label/calculate the values on your graph. (c) If to is equal to one second and wo is equal to 7 rad/s, how many total revolutions does the CD undergo after 4to? 24 wbt 4to

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How do I set up this problem? All I got is a circle with tape

Problem 6 Circles
A compact disk (CD) of radius R is spinning and a position on the
rim is marked with a piece of tape. The angular speed is shown in
the plot below. (a) Sketch the angular position of the piece of tape
as a function of time (assume 60 = 0). Label/calculate the position at
t = 2to, t = 3to, and t = 4to. (b) Sketch the centripetal acceleration
of the piece of tape. Make sure to label/calculate the values on your
graph. (c) If to is equal to one second and wo is equal to 7 rad/s, how
many total revolutions does the CD undergo after 4to?
24
wbt
4to
Transcribed Image Text:Problem 6 Circles A compact disk (CD) of radius R is spinning and a position on the rim is marked with a piece of tape. The angular speed is shown in the plot below. (a) Sketch the angular position of the piece of tape as a function of time (assume 60 = 0). Label/calculate the position at t = 2to, t = 3to, and t = 4to. (b) Sketch the centripetal acceleration of the piece of tape. Make sure to label/calculate the values on your graph. (c) If to is equal to one second and wo is equal to 7 rad/s, how many total revolutions does the CD undergo after 4to? 24 wbt 4to
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