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Find the length of the arc using radians. Show all work, including the conversion from degrees to radians. **Open to see the diagram**
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|dw:1426748050938:dw|
A radian is equal to the angle made with one radius, right?
|dw:1426748297638:dw|
mhm
Now, first turn the degrees into radians: \[\huge{\theta_r=\theta_d\times\frac{\pi}{180}}\]
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Find what \(\theta_r\) is
2pi/9?
Great. That is the radian of the angle
ok , now how do I find the length of the arc?
Simply multiply the radian and the radius \[\Huge{Arc=\theta_r\times r}\]
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so 2pi/9 * 9?
so it's just be 2pi?
Yes
okay! Thankyou!
No problem :D
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