Answer:
Step-by-step explanation:
if angle \theta is in radians,then
\theta=l/r
where l= arc length
r=radius of circle.
[tex]\theta=\frac{l}{r}\\or\\l=r \theta\\180^\circ=\pi ~radians\\95^\circ=\frac{\pi \times 95}{180}[/tex]
[tex]l=8 \times \frac{95 \pi}{180} =\frac{760 \pi}{180}=\frac{76 \pi}{18}=\frac{38 \pi}{9}[/tex]
[tex]l\approx\frac{38 \times 3.14}{9}\approx 13.26~in[/tex]
if π=3.4
[tex]l=\frac{38 \times 3.4}{9}\approx 14.36~in[/tex]