Question

.

Answer 1

@DanJS @radar

Answer 2

@surjithayer please help!!!!

Answer 3

\[\pi ~ radians=180\deg\]
\[arc ~length~l=r~\theta,\]
where r=radius of circle
\[\theta~\in~radians.\]

Answer 4

@surjithayer what is the thing between theta and radians? and would that be what I put?

Answer 5

if angle is in degrees then first change it in radians by the above formula then find length of arc.

Answer 6

@surjithayer okay, what should i put specifically?

Answer 7

give me specific problem and then i will guide.

Answer 8

that is the problem. its asking to explain the relationship(s) among angle measure in degrees, angle measure in radians, and arc length

Answer 9

\[\pi~radians=180~ degree\]
\[1~ degree=\frac{ \pi }{ 180 }~radians,\theta ~degrees=\frac{ \pi }{ 180 }\times \theta~radians.\]

Answer 10

\[\theta=\frac{ l }{ r },where ~l~is~arc~length.r=radius~of~circle.\]

Answer 11

so i should write that ? @surjithayer