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angle in radians times the radius gives us the arclength. do you need further assistance?
yeah kinda
The radius of the circle is 12 so the circumference is 24pi. The given arc is 15 That is 15/24pi of the entire circle. So the angle should be that fractional part of the circle also. The entire circle is 2 pi radians. So: \[\frac{15}{24\pi}=\frac{\theta}{2\pi}\]
\[24\pi (\theta)=15(2\pi)\] Now if you divide both sides by 2 pi you will see where badreferences formula comes from. \[\frac{24\pi(\theta)}{2\pi}=\frac{15(2\pi)}{2\pi}\] \[12(\theta)=15\] Radius times angle = arc length
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Of course you want the angle. So divide both sides by 12 and get that \[\theta=\frac{15}{12}=\frac{5}{4}\]
That is in radians, of course.
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