If `eta = (A)/(B) log (Bx + C)` is dimensionally true, then (here `eta` is the coefficent of visocosity and `x` is the distance)

If eta =(A)/(B)log (Bx + C) is dimensionally true, then (here h is the coefficient of viscosity and x is the distance)

Check the correctness of the equation v=(K eta)/(r rho) using dimensional analysis, where v is the critical velocity eta is the coefficient of viscosity, r is the radius and rho is the density?

Give the dimensional formula of (i) gravitational constnat (ii) coefficient of viscosity eta .

Which one of the following represents the correct dimensions of the quantity : x=(eta)/(rho) , where eta =coefficient of visocosity and rho =the density of a liquid?

Which one of the following represents the correct dimensions of the quantity : x=(eta)/(rho) , where eta =coefficient of visocosity and rho =the density of a liquid?

According to Newton, the viscous force acting between liquid layers of area A and velocity gradient (Deltav)/(Delta z) is given by F = -eta A (dv)/(dz) , where eta is constant called coefficient of viscosity . The dimensional formula of its