FIND THE ARC LENGTH OF THE MAJOR ARC. (Let me attach the file first)
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@Purplerainbowcherry can you help me with my question when you get the chance
I will award medal @Purplerainbowcherry
PLEASE HELP ME OUT
ok @gswag98 are you there?
YES
so for the major arc the angle at centre is 240 correct?
we use the circumference formula times the angle at centre on 360
Ok what's next
thats it do pi x 2 x radius x 240/360 what do you get?
What is the radius
8 its in the diagram
The answer I got was 33.51032164
Hello
Yes sorry it is correct
What would the answer look like rounded to 2 decimal places @Purplerainbowcherry
33.51
2dp
I got around 33.49 Circumference= 3.14 x 16= 50.24 Becuz C=pi(d) where d is 16 because d=2 x radius 360-120=240- the measure of the major arc 240/360=2/3 So major arc = 2/3 (50.24) which gives u 33.49333333 in your calculator
so to find arc length of major arc the formula is l = r(thetha), where r = 8, theta = 360-120 = 240 or 4pi/3 so therefore 8 x 4pi/3 = 32/3 pi = 33.51 (2dp)
@phi can you help me with my question whenyou get thechance
What did you try for an answer so far?
Well @pecovski and@nikato gave me answers that weren't right @phi
Hello @phi
exactly what is the question? Did they ask you to use a specific value for pi ?
My question has been already asked I if you don't see it just scroll up
Did they ask you to use a specific value for pi ?
If they told you to use 3.14 for pi that makes a difference (as compared to using 3.14159) also, *exactly* what did you enter as your answer?
My question has been already asked I if you don't see it just scroll up
@phi they tell me to use pi
Do they ask you to round the answer? If so , how many digits?
They ask me to round to 2decimal places
and what # did you enter as your answer?
The answers posted above are correct, and only differ in accuracy. So we have to figure out *exactly* what your program is expecting for an answer. And to do that we need to know *exactly* what you have typed in so far that did not work.
@phi I typed @nikato 's answer and @pecovski 's answer 1 at a time and they were both wrong
the length of the major arc (with central angle 240º) , rounded to 2 places is 33.51 If that is not accepted, then you should ask your teacher about this one.
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