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Define coefficient of viscosity and obtain its dimensional formula

Answer» Coefficient of viscosity is equal the viscos force when area and velocity gardient is unity.<br>Coefficient of viscosity of a liquid is numerically equal to viscous force per unit area, which maintain a unit velocity gradient between two parallel layers.Dimensional formula of viscosity is [ML-1T].<br>Coefficient of viscosity is defined as tangential force required to maintain a unit velocity gradient between two parallel layers of liquid of unit area.>Mathematically,Coefficient of viscosity (η)= Fr/Av where F = tangential force, r = distance between the layers , v = velocity.Dimensional Formula of Force = M1L1T-2Dimensional Formula of Area= M0L2T0Dimensional Formula of distance= M0L1T0Dimensional Formula of velocity= M0L1T-1Putting these values in above equation we get,[η]= [M1L1T-2][M0L1T0] / [M0L2T0] [M0L1T-1] = [M1L-1T-1]Dimensional Formula of Coefficient of viscosity (η)=[M1L-1T-1]SI unit of Coefficient of viscosity (η) is Pascal-second


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