Answer with Explanation:
We are given that
Radius of disk=r=7.98 cm=0.0798 m
1 m=100 cm
a.Angular speed=1250rev/min
rad=1 rev
rad/min
1 min=60 sec
Angular speed=

Angular speed=

b.r=3.1 cm=

1 m=100 cm

Hence, the tangential speed=4.058m/s
c.Radial acceleration=

Hence, the radial acceleration of a point on the rim=

d.Time, t=1.9 s
Total distance=


