g
s = theta * r so on the first one s = pi/4 * 14 = 7pi/2
make sense?
s = arclength = theta*r
@MayMay_69 ?
Nope I have no clue what you just wrote up there
what is the angle in the first one?
hello?
\(\bf \textit{s = arc's length = } \Large \cfrac{\theta r \pi}{180}\)
which is pretty much what zzr0ck3r said :/
@MayMay_69 look at the first one...what is the angle? you are given this information you should be able to answer that at least...
what is that in radians?
no what is 45 degrees in radians?
180 = pi
45 = ?
I am
ok then you need to learn how to convert degrees into radians radians = degrees * (pi/180) so you have radians = 45*pi/180 = ?
ok arclength = angle * radius (angle must be in radians) for the first one the angle is 45 degrees but we want it in radians radians = 45*pi/180 = pi/4 so our angle in radians is pi/4 now we simply multiply that by the radius. 14*pi/4 = 7pi/2 does this make sense?
hello?
ahh ok sorry
that's fine, you can
its best to not simplify, just leave pi as pi. 3.14 is an approximation
it seems you need to gi back and study some of the early stuff
you need to learn about radians and degrees more.
so no time to study them today, these assigments are referring to degrees and radians already, so the material has been covered by now if you're given exercises today that include radians and degrees what makes you think the upcoming material is going to skip them? so if you don't have the time for the material to be learned, I don't see any point to any of these exercises
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