Fluid Dynamic or Shear Viscosity Formula Solution

STEP 0: Pre-Calculation Summary
Formula Used
Dynamic Viscosity = (Applied Force*Distance between Two Masses)/(Area of Solid Plates*Peripheral Speed)
μ = (Fa*r)/(A*Ps)
This formula uses 5 Variables
Variables Used
Dynamic Viscosity - (Measured in Pascal Second) - The Dynamic Viscosity of a fluid is the measure of its resistance to flow when an external force is applied.
Applied Force - (Measured in Newton) - Applied force is a force that is applied to an object by a person or another object.
Distance between Two Masses - (Measured in Meter) - Distance between two masses is the separation of two masses located in space by a definite distance.
Area of Solid Plates - (Measured in Square Meter) - Area of solid plates is defined as the amount of space taken up by the plates in the given cross section. We measure area in square units : cm² or m².
Peripheral Speed - (Measured in Meter per Second) - Peripheral Speed is the number of linear feet traveled per minute on its outer perimeter (face).
STEP 1: Convert Input(s) to Base Unit
Applied Force: 2500 Newton --> 2500 Newton No Conversion Required
Distance between Two Masses: 1200 Millimeter --> 1.2 Meter (Check conversion ​here)
Area of Solid Plates: 50 Square Meter --> 50 Square Meter No Conversion Required
Peripheral Speed: 16 Meter per Second --> 16 Meter per Second No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
μ = (Fa*r)/(A*Ps) --> (2500*1.2)/(50*16)
Evaluating ... ...
μ = 3.75
STEP 3: Convert Result to Output's Unit
3.75 Pascal Second -->37.5 Poise (Check conversion ​here)
FINAL ANSWER
37.5 Poise <-- Dynamic Viscosity
(Calculation completed in 00.004 seconds)

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20 Hydrostatic Fluid Calculators

Force Acting in x Direction in Momentum Equation
​ Go Force in X-Direction = Density of Liquid*Discharge*(Velocity at Section 1-1-Velocity at Section 2-2*cos(Theta))+Pressure at Section 1*Cross-Sectional Area at Point 1-(Pressure at Section 2*Cross-Sectional Area at Point 2*cos(Theta))
Force Acting in y-Direction in Momentum Equation
​ Go Force in Y-Direction = Density of Liquid*Discharge*(-Velocity at Section 2-2*sin(Theta)-Pressure at Section 2*Cross-Sectional Area at Point 2*sin(Theta))
Experimental Determination of Metacentric height
​ Go Metacentric Height = (Movable Weight on Ship*Transverse Displacement)/((Movable Weight on Ship+Ship Weight)*tan(Angle of Tilt))
Radius of Gyration given Time Period of Rolling
​ Go Radius of Gyration = sqrt(Acceleration Due to Gravity*Metacentric Height*(Time Period of Rolling/2*pi)^2)
Fluid Dynamic or Shear Viscosity Formula
​ Go Dynamic Viscosity = (Applied Force*Distance between Two Masses)/(Area of Solid Plates*Peripheral Speed)
Moment of Inertia of Waterline Area using Metacentric Height
​ Go Moment of Inertia of Waterline Area = (Metacentric Height+Distance Between Point B and G)*Volume of Liquid Displaced by Body
Volume of Liquid Displaced given Metacentric Height
​ Go Volume of Liquid Displaced by Body = Moment of Inertia of Waterline Area/(Metacentric Height+Distance Between Point B and G)
Distance between Buoyancy Point and Center of Gravity given Metacenter Height
​ Go Distance Between Point B and G = Moment of Inertia of Waterline Area/Volume of Liquid Displaced by Body-Metacentric Height
Metacentric Height given Moment of Inertia
​ Go Metacentric Height = Moment of Inertia of Waterline Area/Volume of Liquid Displaced by Body-Distance Between Point B and G
Center of Gravity
​ Go Centre of Gravity = Moment of Inertia/(Volume of Object*(Centre of Buoyancy+Metacenter))
Center of Buoyancy
​ Go Centre of Buoyancy = Moment of Inertia/(Volume of Object*Centre of Gravity)-Metacenter
Metacenter
​ Go Metacenter = Moment of Inertia/(Volume of Object*Centre of Gravity)-Centre of Buoyancy
Theoretical Velocity for Pitot Tube
​ Go Theoretical Velocity = sqrt(2*Acceleration Due to Gravity*Dynamic Pressure Head)
Metacentric Height
​ Go Metacentric Height = Distance between Point B and M-Distance Between Point B and G
Volume of Submerged Object given Buoyancy Force
​ Go Volume of Object = Buoyancy Force/Specific Weight of Liquid
Buoyancy Force
​ Go Buoyancy Force = Specific Weight of Liquid*Volume of Object
Surface Tension given Surface Energy and Area
​ Go Surface Tension = (Surface Energy)/(Surface Area)
Pressure in Bubble
​ Go Pressure = (8*Surface Tension)/Diameter of Bubble
Surface Energy given Surface Tension
​ Go Surface Energy = Surface Tension*Surface Area
Surface Area given Surface Tension
​ Go Surface Area = Surface Energy/Surface Tension

Fluid Dynamic or Shear Viscosity Formula Formula

Dynamic Viscosity = (Applied Force*Distance between Two Masses)/(Area of Solid Plates*Peripheral Speed)
μ = (Fa*r)/(A*Ps)

How do you measure shear viscosity?


Apparent (shear) viscosity: Apparent, or shear, viscosity refers to the relationship between viscosity and shear rate. In Newtonian fluids, this value doesn't change, but with non-Newtonian fluids, apparent viscosity is directly affected by the shear rate. It can be calculated by dividing shear stress by shear rate.

What is low shear viscosity?


Image result for what do you mean by Shear viscosity
At low shear rates, the shear is too low to be impeded by entanglements and the viscosity value of the system is η0, or the zero shear rate viscosity. The value of η∞ represents the lowest viscosity attainable and may be orders of magnitude lower than η0, depending on the degree of shear thinning.

How to Calculate Fluid Dynamic or Shear Viscosity Formula?

Fluid Dynamic or Shear Viscosity Formula calculator uses Dynamic Viscosity = (Applied Force*Distance between Two Masses)/(Area of Solid Plates*Peripheral Speed) to calculate the Dynamic Viscosity, The Fluid dynamic or shear viscosity formula is defined as a coefficient that characterizes the viscous properties of a fluid and is related to the absorption (loss) of energy (or else, damping) due to the presence of velocity gradients in the fluid. Dynamic Viscosity is denoted by μ symbol.

How to calculate Fluid Dynamic or Shear Viscosity Formula using this online calculator? To use this online calculator for Fluid Dynamic or Shear Viscosity Formula, enter Applied Force (Fa), Distance between Two Masses (r), Area of Solid Plates (A) & Peripheral Speed (Ps) and hit the calculate button. Here is how the Fluid Dynamic or Shear Viscosity Formula calculation can be explained with given input values -> 375 = (2500*1.2)/(50*16).

FAQ

What is Fluid Dynamic or Shear Viscosity Formula?
The Fluid dynamic or shear viscosity formula is defined as a coefficient that characterizes the viscous properties of a fluid and is related to the absorption (loss) of energy (or else, damping) due to the presence of velocity gradients in the fluid and is represented as μ = (Fa*r)/(A*Ps) or Dynamic Viscosity = (Applied Force*Distance between Two Masses)/(Area of Solid Plates*Peripheral Speed). Applied force is a force that is applied to an object by a person or another object, Distance between two masses is the separation of two masses located in space by a definite distance, Area of solid plates is defined as the amount of space taken up by the plates in the given cross section. We measure area in square units : cm² or m² & Peripheral Speed is the number of linear feet traveled per minute on its outer perimeter (face).
How to calculate Fluid Dynamic or Shear Viscosity Formula?
The Fluid dynamic or shear viscosity formula is defined as a coefficient that characterizes the viscous properties of a fluid and is related to the absorption (loss) of energy (or else, damping) due to the presence of velocity gradients in the fluid is calculated using Dynamic Viscosity = (Applied Force*Distance between Two Masses)/(Area of Solid Plates*Peripheral Speed). To calculate Fluid Dynamic or Shear Viscosity Formula, you need Applied Force (Fa), Distance between Two Masses (r), Area of Solid Plates (A) & Peripheral Speed (Ps). With our tool, you need to enter the respective value for Applied Force, Distance between Two Masses, Area of Solid Plates & Peripheral Speed and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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