Answer:
The required radius of its motion is
.
Step-by-step explanation:
The formula for calculating the required radius of its motion is given by

Where m= mass
V= moving velocity
F=frictional force
r = radius of its motion
Then the required radius of its motion is given by

Given that
mas =0.0818 kg
Frictional force= 0.108 N
Moving with Velocity of = 0.333 m/s
radius of its motion =
![([0.0818 kg * (0.333 m/s)^2])/(0.108 N)](https://img.qammunity.org/2020/formulas/physics/high-school/27vp5ry8mvk5e3n9p3ue6g0wjj4hbkloq9.png)
Hence the required radius of its motion is r =
