The viscous force `F_(v)` acting on a small ball of radius `r` moving in medium of coefficient of viscosity `eta` with speed `v` is proportional to `eta^(a) r^(b) v^(c )`. Find the values of a, b and c.

A particles of mass m moving in a circle of radius r with unform speed v . The force F acting on a particle is proportional ot m^(a) v^(b) r^(c ) . Find the values of a, b and c.

The viscous force acting on a solid ball of surface area. A moving with terminal velocity v is proportional to

Viscous force on a small sphere of radius r moving in a fluid varies directly with

If the centripetal force is of the form m^a v^b r^c , find the valus of a,b, and c.

The viscous force F on a sphere of radius a moving in a medium with velocity v is given by F = 6 pi no v. The dimension of eta are

A drop of water of radius r is falling rhough the air of coefficient of viscosity eta with a constant velocity of v the resultant force on the drop is

The force F on a sphere of radius r moving in a medium with velocity v is given by F = 6 pi eta rv . The dimensions of eta are

Stoke's law states that the viscous drag force F experienced by a sphere of radius a, moving with a speed v through a fluid with coefficient of viscosity eta , is given by F=6 pi eta If this fluid is flowing through a cylindrical pipe of radius r, length l and a pressure difference of P across its two ends, then the volume of water V which flows through the pipe in time t can be written as (V)/(t)=K ((p)/(l))^(a)eta^(b)r^(c ) where k is a dimensionless constant. Correct values of a, b and c are -

Stoke’s law states that the viscous drag force F experienced by a sphere of radius a, moving with a speed V through a fluid with coefficient of viscosity eta , is given by F = 6pi"na"v . If this fluid is flowing through a cylindrical pipe of radius r, length l and a pressure difference of P across its two ends, then the volume of water V which flows through the pipe in time t can be written as c (V)/(t)=k((P)/(l))eta^(b)r^(c) , where k is a dimensional constant. Correct values of a, b and c are