Asked by Angela
Some bacteria are propelled by motors that spin hair-like flagella. A typical bacterial motor turning at a constant angular velocity has a radius of 1.1x10-8m, and a tangential speed at the rim of 2.0x10-5 m/s. (a) What is the angular speed (the magnitude of the angular velocity) of this bacterial motor? (b) How long does it take the motor to make one revolution?
I was able to answer a) but I am not sure what equation to use for part b. Below is what I have calculate. A helpful nudge in the right way would be great!
VT = 2.0x10-5 m/s
r = 1.1x10-8m
w = 1818.18 rad/s
a)w = (2.0x10-5 m/s = 1.1x10-8m)t
I was able to answer a) but I am not sure what equation to use for part b. Below is what I have calculate. A helpful nudge in the right way would be great!
VT = 2.0x10-5 m/s
r = 1.1x10-8m
w = 1818.18 rad/s
a)w = (2.0x10-5 m/s = 1.1x10-8m)t
Answers
Answered by
drwls
a) angular speed = w = V/R
= 2*10^-5/1.1*10^-8 = 1818 rad/s
b) Period = (2 pi)/w = 3.36*10^-3 s
= 2*10^-5/1.1*10^-8 = 1818 rad/s
b) Period = (2 pi)/w = 3.36*10^-3 s
Answered by
Angela
Thank you!
You answer is correct. My calculator is giving me 0.00345. I am not sure why. Do you think that it could be a setting that I need to change?
You answer is correct. My calculator is giving me 0.00345. I am not sure why. Do you think that it could be a setting that I need to change?
Answered by
Angela
Never mind - I figured it out.
Thanks for your help!
Thanks for your help!
Answered by
K
my calculator is giving me 0.00345. How did you figure it out?
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