Answer:
Option D) 49π/4
Explanation:
step 1
Find the circumference of the circle
The circumference of the circle is equal to

where
r is the radius
we have

substitute


step 2
Find the length of the given arc
we know that
The circumference of the circle subtends a central angle of 360 degrees
so
using proportion
Find out the length of the arc by a central angle of 315 degrees
Let
x ----> the length of the given arc

Simplify
