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Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient Formula

GoDynamic Viscosity using Velocity Distribution Profile Formula

GoDynamic Viscosity given Maximum Velocity between Plates Formula

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The Dynamic Viscosity refers to the internal resistance of a fluid to flow when a force is applied. Check FAQs

μ = (\frac{w^{2}}{12 \cdot V mean}) \cdot dp|dr

μ - Dynamic Viscosity?w - Width?V_mean - Mean Velocity?dp|dr - Pressure Gradient?

Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient Example

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Here is how the Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient equation looks like with Values.

Here is how the Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient equation looks like with Units.

Here is how the Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient equation looks like.

3.9352 = (\frac{3^{2}}{12 \cdot 32.4}) \cdot 17

3.9352P = (\frac{{3m}^{2}}{12 \cdot 32.4m/s}) \cdot 17N/m³

3.9352 = (\frac{3^{2}}{12 \cdot 32.4}) \cdot 17

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Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient Solution

Follow our step by step solution on how to calculate Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient?

FIRST Step Consider the formula

μ = (\frac{w^{2}}{12 \cdot V mean}) \cdot dp|dr

Next Step Substitute values of Variables

∴

μ = (\frac{{3m}^{2}}{12 \cdot 32.4m/s}) \cdot 17N/m³

Next Step Prepare to Evaluate

∴

μ = (\frac{3^{2}}{12 \cdot 32.4}) \cdot 17

Next Step Evaluate

∴

μ = 0.393518518518519Pa*s

Next Step Convert to Output's Unit

∴

μ = 3.93518518518519P

LAST Step Rounding Answer

∴

μ = 3.9352P

Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient Formula Elements

Variables

Dynamic Viscosity

The Dynamic Viscosity refers to the internal resistance of a fluid to flow when a force is applied.

Symbol: μ

Measurement: Dynamic ViscosityUnit: P

Note: Value should be greater than 0.

Formulas to find Dynamic Viscosity

Width

Width is the measurement or extent of something from side to side.

Symbol: w

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Width

Mean Velocity

Mean velocity is defined as the average velocity of a fluid at a point and over an arbitrary time T.

Symbol: V_mean

Measurement: SpeedUnit: m/s

Note: Value can be positive or negative.

Formulas to find Mean Velocity

Pressure Gradient

The Pressure Gradient refers to the rate of change of pressure in a particular direction indicating how quickly the pressure increases or decreases around a specific location.

Symbol: dp|dr

Measurement: Pressure GradientUnit: N/m³

Note: Value should be greater than 0.

Formulas to find Pressure Gradient

Other Formulas to find Dynamic Viscosity

Go Dynamic Viscosity using Velocity Distribution Profile

μ = (\frac{1}{2 \cdot v}) \cdot dp|dr \cdot (w \cdot R^{2})

Go Dynamic Viscosity given Maximum Velocity between Plates

μ = \frac{(w^{2}) \cdot dp|dr}{8 \cdot V max}

Go Dynamic Viscosity given Pressure Difference

μ = \frac{ΔP \cdot w}{12 \cdot V mean \cdot L p}

How to Evaluate Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient?

Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient evaluator uses Dynamic Viscosity = ((Width^2)/(12*Mean Velocity))*Pressure Gradient to evaluate the Dynamic Viscosity, The Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient formula is defined as the resistance offered by the relative motion of object in fluid. Dynamic Viscosity is denoted by μ symbol.

How to evaluate Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient using this online evaluator? To use this online evaluator for Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient, enter Width (w), Mean Velocity (V_mean) & Pressure Gradient (dp|dr) and hit the calculate button.

FAQs on Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient

What is the formula to find Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient?

The formula of Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient is expressed as Dynamic Viscosity = ((Width^2)/(12*Mean Velocity))*Pressure Gradient. Here is an example- 39.35185 = ((3^2)/(12*32.4))*17.

How to calculate Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient?

With Width (w), Mean Velocity (V_mean) & Pressure Gradient (dp|dr) we can find Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient using the formula - Dynamic Viscosity = ((Width^2)/(12*Mean Velocity))*Pressure Gradient.

What are the other ways to Calculate Dynamic Viscosity?

Here are the different ways to Calculate Dynamic Viscosity-

Dynamic Viscosity=(1/(2*Velocity of Liquid))*Pressure Gradient*(Width*Horizontal Distance^2)
Dynamic Viscosity=((Width^2)*Pressure Gradient)/(8*Maximum Velocity)
Dynamic Viscosity=(Pressure Difference*Width)/(12*Mean Velocity*Length of Pipe)

Can the Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient be negative?

No, the Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient, measured in Dynamic Viscosity cannot be negative.

Which unit is used to measure Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient?

Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient is usually measured using the Poise[P] for Dynamic Viscosity. Pascal Second[P], Newton Second per Square Meter[P], Millinewton Second per Square Meter[P] are the few other units in which Dynamic Viscosity given Mean Velocity of Flow with Pressure Gradient can be measured.

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