Answer:
0.044 m/s
Step-by-step explanation:
We are given that
Diameter of plastic sphere=11 mm=

Density of sphere=

T=

Density of water=

Viscosity of water=

Drag coefficient of a sphere in a laminar flow

We have to find the terminal velocity of the sphere in water.
Terminal velocity of sphere in water is given by

Substitute the values then we get


Hence, the terminal velocity of sphere in water=0.044 m/s