HOW TO FIND LENGTH OF AN ARC Find the length of arc ACB.
Length of arc \(L = r \theta\) r= radius , \(\theta \) is the inscribed angle in RADIANS so, first convert that 20 degrees into radians and use this formula :)
So the answer would be 200?
Since the radius is 10 and the angle is 20
no .no....20 is in degrees, convert it in radians....
you know how to convert to radians from degrees?
No. please show me?
sure, \(\large x^o=(x \times\pi/180)^r\) just multiply by pi/180 20*pi/180 =... ?
0.34906585039886591538473815369772
how about we give the answer in terms of pi ? 20*pi/180 = pi/9 got it ? or if you don't want the answer in terms of pi, use that 0.349 and multiply it by radius =10 to get the length of arc....
I'm sorry I still don't get it.
ohh...which part ? 20 degrees = (20*pi/180) radians L = 10 * (20*pi/180) = .... ?
Is that the arc formula?
length of arc formula L = inscribed angle (in radians)* radius
Its not on the answer choices
list the answer choices...
a) Arc ACB = 49.21 ft b) Arc ACB = 33.97 ft c) Arc ACB = 61.18 ft d) Arc ACB = 59.31 ft
ohhh...so u need arc ACB....then your inscribed angle will be 360-20 = 340 and not 20 L = 10 * (340*pi/180) = .... ?
59.31
yes :)
THank you
@hartnn another question
your welcome ^_^ thanks for the testimony :) sure! do ask.....
find m<LKJ
okk...total arc (one full circle) =360 so, 216+52 + LJ =360 first find LJ from here...
lj = 92?
yes. :)
a) 108 degrees b) 26 degrees c) 46 degrees d) none of these
Is it D?
now use this : |dw:1371665093273:dw| so u just need to multiply 92 by 1/2 ....
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