A gymnast is hanging from the parallel bars and swinging around the bar. If the length of the gymnast is 1.98 meters and the gymnast has a rotational inertia of 85.0 kg·m^2, what is the mass of the gymnast?
21.7 kg
43.4 kg
85.0 kg
65.0 kg
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OpenStudy (18jonea):
@518nad
OpenStudy (agent0smith):
We can assume she's like a rod spun around one end - so look in your notes or w/e or google and find the equation for rotational inertia for that.
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OpenStudy (agent0smith):
See my first post.
OpenStudy (18jonea):
ok so 1/3 ml^2
OpenStudy (18jonea):
85= m 1.98^2
85= 3.9204m
m=21.7kg
OpenStudy (518nad):
have u learnt integration?
OpenStudy (18jonea):
no
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OpenStudy (agent0smith):
Why did you quote the correct formula, and then not even use it in your very next post?
OpenStudy (agent0smith):
Do you think 21.7kg seems reasonable for a gymnast? That's about 45 pounds.
OpenStudy (18jonea):
oh my bad i completely forgot about the 1/3
OpenStudy (18jonea):
ok i put the 1/3 in and got 65.0kg
OpenStudy (18jonea):
@agent0smith
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OpenStudy (agent0smith):
Does it seem reasonable?
OpenStudy (18jonea):
143 pounds yeah i guess
OpenStudy (18jonea):
@agent0smith
OpenStudy (agent0smith):
It seems reasonable.
OpenStudy (18jonea):
ok thank you If you increase the radius of a ring by a factor of four, you increase the rotational inertia by a factor of sixteen.
True
False
would this be false?
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OpenStudy (18jonea):
@agent0smith
OpenStudy (agent0smith):
Look at the equation for rotational inertia. What happens if you quadruple the radius?
OpenStudy (18jonea):
you would square it so it would be true
OpenStudy (18jonea):
@agent0smith
OpenStudy (agent0smith):
Yep.
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