You apply a force of 17 N to a wheel with a radius of 0.75 m. If the axle has a radius of 6 cm, what is the output force, assuming the machine operates under ideal conditions?
2.13 N
76.5 N
212.5 N
12.75 N
@3mar
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OpenStudy (3mar):
Do you have a graph or something?
OpenStudy (18jonea):
no i dont
OpenStudy (3mar):
so what you got?
OpenStudy (18jonea):
nothing but confused
OpenStudy (3mar):
really I need a figure because::
"a wheel with a radius of 0.75 m"
and
"the axle has a radius of 6 cm"
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OpenStudy (18jonea):
i dont have a figure
OpenStudy (18jonea):
@3mar
OpenStudy (3mar):
@zepdrix
OpenStudy (3mar):
@Directrix
OpenStudy (3mar):
@mathmate
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OpenStudy (18jonea):
this is the only thing i have in the notes
OpenStudy (mathmate):
@18jonea
The figure/illustration means a lot to clarify the situation!
OpenStudy (18jonea):
so that helped?
OpenStudy (18jonea):
@mathmate
OpenStudy (3mar):
"The figure/illustration means a lot to clarify the situation!"
THAT IS WHAT I WAS SAAAAAAAAAAAAAAAAYING
IT MAKES SENSE NOWWWWWWW
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OpenStudy (3mar):
The force at the wheel will be transefered as it is to the output axle.
so the principle is
\[F_1*r_1=F_2*r_\]
where 1 stands for the moment at the wheel and 2 for the end axle
17*0.75=F_2*0.06
you find F_2
OpenStudy (3mar):
\[\huge F_1*r_1=F_2*r_2\]
OpenStudy (3mar):
Got it?
OpenStudy (18jonea):
12.75= f2 *.06
OpenStudy (18jonea):
12.75/.06= 212.5
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OpenStudy (18jonea):
correct?
OpenStudy (18jonea):
@3mar
OpenStudy (3mar):
Correct!
I had it 212.5 N also
OpenStudy (3mar):
Thank you for your patience.
OpenStudy (18jonea):
thank you!!!!
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