Question

Use the given circle. Find the length "s" to the nearest tenth

Answer 1

@vocaloid are you still online? you're so good at helping lol

Answer 2

@eskelle are you able to find the circumference?

Answer 3

um not really

Answer 4

Or since the angle is given in radian mode, you can use the formula

\[\Large s = \theta*r\]

s = arc length
\(\Large \theta\) = greek letter theta = central angle
r = radius


In this case,
s = unknown
\(\Large \theta = \frac{5\pi}{3}\)
r = 9

Answer 5

soo s=theta*9

Answer 6

what is theta?

Answer 7

So let's plug in the given theta and r values

\[\Large s = \theta*r\]
\[\Large s = \frac{5\pi}{3}*9\]
\[\Large s = ???\]

Answer 8

\(\Large \theta\) = greek letter theta = central angle


In this case,
\(\Large \theta = \frac{5\pi}{3}\)

Answer 9

idk how to times 5pi/3 by 9

Answer 10

type in `5pi/3*9` into a calculator

http://web2.0calc.com/

Answer 11

oh right i always forget i can use calculators lol

Answer 12

i got 47.1

Answer 13

correct
\[\Large s \approx 47.1\]

Answer 14

ok ty