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OpenStudy (sbuck98):
OpenStudy (fortytherapper):
Hmm, interesting.
For 1/9pi radians, the area is 1/2pi. Maybe we could figure out how many radian degrees are in a circle?
OpenStudy (sbuck98):
please further explain @FortyTheRapper
OpenStudy (fortytherapper):
I never done something like this, but this is my thinking. They gave you part of a angle of a circle (1/9pi radians) and the area of that is 1/2pi. If we keep adding 1/9pi angles, we keep adding onto the area.
Do you know how many radians are in a circle? If not, maybe Google it
OpenStudy (sbuck98):
no if I tag you in other stuff can you help with those? @FortyTheRapper
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OpenStudy (fortytherapper):
Yeah, I'll try. I'm on my phone though so responses may be slower
OpenStudy (sbuck98):
@FortyTheRapper
OpenStudy (anonymous):
what is the area of a circle?
OpenStudy (whpalmer4):
so what was your answer for the circle problem?
OpenStudy (fortytherapper):
^^^
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OpenStudy (whpalmer4):
Here's a hint: there are \(2\pi\) radians in 1 complete revolution.