If the arc length shown is 15 feet, find theta to the nearest hundredth of a degree
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OpenStudy (anonymous):
OpenStudy (anonymous):
@jigglypuff314
OpenStudy (anonymous):
pi radians
OpenStudy (jdoe0001):
\(\bf arc=s=r\theta\implies \cfrac{s}{r}=\theta\)
OpenStudy (jdoe0001):
or in case you want it in degrees, then \(\bf arc =s =\cfrac{\theta r\pi}{180}\implies \cfrac{180s}{r\pi}=\theta\)
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OpenStudy (anonymous):
@jigglypuff314 can you helP?
jigglypuff314 (jigglypuff314):
jdoe's got this, he's better than I am at this stuff
OpenStudy (anonymous):
I don't get it though, what do I do with his equation
OpenStudy (anonymous):
@jdoe0001 can you keep explaining?
OpenStudy (jdoe0001):
hmmm well,
r = radius
s = arc
just plug things in to get the angle
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OpenStudy (anonymous):
15 is the arc, but idk the radius
OpenStudy (jdoe0001):
look at the picture, the radius is right there
To see what is in front of one's nose needs a constant struggle.
~~ George Orwell, "In Front of Your Nose" ~~
OpenStudy (anonymous):
I don't know the the radius value is though
jigglypuff314 (jigglypuff314):
|dw:1393793679669:dw|
OpenStudy (anonymous):
6 is the radius?
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jigglypuff314 (jigglypuff314):
yep
OpenStudy (jdoe0001):
|dw:1393794334201:dw|
OpenStudy (anonymous):
450/pi?
jigglypuff314 (jigglypuff314):
yeah and actually divide it by pi
because the problem wants you to round to the nearest hundredth :)
OpenStudy (anonymous):
so 143 is the answer!!!??
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jigglypuff314 (jigglypuff314):
round to hundredth
123.45
^ hundredth
OpenStudy (anonymous):
143.24 you mean?
OpenStudy (anonymous):
??
OpenStudy (anonymous):
@jdoe0001
jigglypuff314 (jigglypuff314):
yeah 143.24 degrees is what I got :)
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