[tex]arc=\frac{\pi\theta}{360}(d)[/tex]
There is no any option, but the question is answerable. The length of an arc of a circumference is a fraction of that circumference. Recall that a circumference measures 360 degrees. Suppose you have an arc whose central angle [tex]\theta[/tex] degrees, then the arc of a circumference can be found as:
[tex]\boxed{arc=\frac{\pi\theta}{360}(d)} \\ \\ Where: \\ \\ \theta: \ central \ angle \\ \\ d: \ diameter \ of \ the \ circle[/tex]
So in this case, the expression:
[tex]\frac{\pi\theta}{360}[/tex]
represents the fraction we are talking about.