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Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Formula

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Average Nusselt number is the ratio between heat transfer by convection (α) and heat transfer by conduction alone. Check FAQs

Nu avg = {(1 + (0.0023 \cdot Pr))}^{- 1.23} \cdot ((0.51) \cdot ({(Ra)}^{0.25})) + Nu

Nu_avg - Average Nusselt Number?Pr - Modified Prandtl Number?Ra - Modified Rayleigh Number?Nu - Nusselt Number?

Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Example

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Here is how the Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder equation looks like with Values.

Here is how the Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder equation looks like with Units.

Here is how the Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder equation looks like.

7.3372 = {(1 + (0.0023 \cdot 5))}^{- 1.23} \cdot ((0.51) \cdot ({(50)}^{0.25})) + 6

7.3372 = {(1 + (0.0023 \cdot 5))}^{- 1.23} \cdot ((0.51) \cdot ({(50)}^{0.25})) + 6

7.3372 = {(1 + (0.0023 \cdot 5))}^{- 1.23} \cdot ((0.51) \cdot ({(50)}^{0.25})) + 6

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Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Solution

Follow our step by step solution on how to calculate Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder?

FIRST Step Consider the formula

Nu avg = {(1 + (0.0023 \cdot Pr))}^{- 1.23} \cdot ((0.51) \cdot ({(Ra)}^{0.25})) + Nu

Next Step Substitute values of Variables

∴

Nu avg = {(1 + (0.0023 \cdot 5))}^{- 1.23} \cdot ((0.51) \cdot ({(50)}^{0.25})) + 6

Next Step Prepare to Evaluate

∴

Nu avg = {(1 + (0.0023 \cdot 5))}^{- 1.23} \cdot ((0.51) \cdot ({(50)}^{0.25})) + 6

Next Step Evaluate

∴

Nu avg = 7.33722545792266

LAST Step Rounding Answer

∴

Nu avg = 7.3372

Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Formula Elements

Variables

Average Nusselt Number

Average Nusselt number is the ratio between heat transfer by convection (α) and heat transfer by conduction alone.

Symbol: Nu_avg

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Average Nusselt Number

Modified Prandtl Number

The Modified Prandtl number in the convection formula is defined as the ratio of momentum diffusivity to thermal diffusivity.

Symbol: Pr

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Modified Prandtl Number

Modified Rayleigh Number

Modified Rayleigh Number is a dimensionless number associated with buoyancy-driven flow, also known as free or natural convection.

Symbol: Ra

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Modified Rayleigh Number

Nusselt Number

The Nusselt Number is the ratio of convective to conductive heat transfer at a boundary in a fluid. Convection includes both advection and diffusion.

Symbol: Nu

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Nusselt Number

Other formulas in Other shapes category

Go Thermal Resistance for Pipe in Square Section

R th = (\frac{1}{2 \cdot π \cdot L}) \cdot ((\frac{1}{h i \cdot R}) + ((\frac{L}{k}) \cdot \ln (\frac{1.08 \cdot a}{2 \cdot R})) + (\frac{π}{2 \cdot h o \cdot a}))

Go Thermal resistance of pipe with eccentric lagging

r th = (\frac{1}{2 \cdot π \cdot k e \cdot L e}) \cdot (\ln (\frac{\sqrt{({(r 2 + r 1)}^{2}) - e^{2}} + \sqrt{({(r 2 - r 1)}^{2}) - e^{2}}}{\sqrt{({(r 2 + r 1)}^{2}) - e^{2}} - \sqrt{({(r 2 - r 1)}^{2}) - e^{2}}}))

Go Heat flow through pipe in square section

Q = \frac{T i - T o}{(\frac{1}{2 \cdot π \cdot L}) \cdot ((\frac{1}{h i \cdot R}) + ((\frac{L}{k}) \cdot \ln (\frac{1.08 \cdot a}{2 \cdot R})) + (\frac{π}{2 \cdot h o \cdot a}))}

Go Heat flow rate through pipe with eccentric lagging

Q e = \frac{T ie - T oe}{(\frac{1}{2 \cdot π \cdot k e \cdot L e}) \cdot (\ln (\frac{\sqrt{({(r 2 + r 1)}^{2}) - e^{2}} + \sqrt{({(r 2 - r 1)}^{2}) - e^{2}}}{\sqrt{({(r 2 + r 1)}^{2}) - e^{2}} - \sqrt{({(r 2 - r 1)}^{2}) - e^{2}}}))}

How to Evaluate Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder?

Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder evaluator uses Average Nusselt Number = (1+(0.0023*Modified Prandtl Number))^(-1.23)*((0.51)*((Modified Rayleigh Number)^(0.25)))+Nusselt Number to evaluate the Average Nusselt Number, The Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder formula is defined as heat transfer solely by conduction in terms of modified Prandtl and Rayleigh number. Average Nusselt Number is denoted by Nu_avg symbol.

How to evaluate Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder using this online evaluator? To use this online evaluator for Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder, enter Modified Prandtl Number (Pr), Modified Rayleigh Number (Ra) & Nusselt Number (Nu) and hit the calculate button.

FAQs on Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder

What is the formula to find Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder?

The formula of Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder is expressed as Average Nusselt Number = (1+(0.0023*Modified Prandtl Number))^(-1.23)*((0.51)*((Modified Rayleigh Number)^(0.25)))+Nusselt Number. Here is an example- 7.337225 = (1+(0.0023*5))^(-1.23)*((0.51)*((50)^(0.25)))+6.

How to calculate Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder?

With Modified Prandtl Number (Pr), Modified Rayleigh Number (Ra) & Nusselt Number (Nu) we can find Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder using the formula - Average Nusselt Number = (1+(0.0023*Modified Prandtl Number))^(-1.23)*((0.51)*((Modified Rayleigh Number)^(0.25)))+Nusselt Number.

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Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Formula

Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Example

Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Solution

Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder Formula Elements

Other formulas in Other shapes category

How to Evaluate Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder?

FAQs on Average Nusselt Number for Bingham Plastic Fluids from Isothermal Semi-Circular Cylinder

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