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The Stanton Number is a dimensionless quantity that characterizes the heat transfer in fluid flow, indicating the relationship between heat transfer and fluid dynamics. Check FAQs
St=0.332Pr-23Re
St - Stanton Number?Pr - Prandtl Number?Re - Reynolds Number?

Stanton Number for Incompressible Flow Example

With values
With units
Only example

Here is how the Stanton Number for Incompressible Flow equation looks like with Values.

Here is how the Stanton Number for Incompressible Flow equation looks like with Units.

Here is how the Stanton Number for Incompressible Flow equation looks like.

0.006Edit=0.3320.7Edit-235000Edit
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Stanton Number for Incompressible Flow Solution

Follow our step by step solution on how to calculate Stanton Number for Incompressible Flow?

FIRST Step Consider the formula
St=0.332Pr-23Re
Next Step Substitute values of Variables
St=0.3320.7-235000
Next Step Prepare to Evaluate
St=0.3320.7-235000
Next Step Evaluate
St=0.00595553875154443
LAST Step Rounding Answer
St=0.006

Stanton Number for Incompressible Flow Formula Elements

Variables
Functions
Stanton Number
The Stanton Number is a dimensionless quantity that characterizes the heat transfer in fluid flow, indicating the relationship between heat transfer and fluid dynamics.
Symbol: St
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Prandtl Number
The Prandtl Number is a dimensionless quantity that relates the rate of momentum diffusion to thermal diffusion in fluid flow, influencing heat transfer characteristics.
Symbol: Pr
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Reynolds Number
The Reynolds Number is a dimensionless quantity that helps predict flow patterns in different fluid flow situations, indicating whether the flow is laminar or turbulent.
Symbol: Re
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
sqrt
A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number.
Syntax: sqrt(Number)

Other Formulas to find Stanton Number

​Go Stanton Equation using Overall Skin Friction Coefficient for Incompressible Flow
St=Cf0.5Pr-23

Other formulas in Aero Thermal Dynamics category

​Go Non Dimensional Internal Energy Parameter
e'=UCpT
​Go Non Dimensional Internal Energy Parameter using Wall-to-Freestream Temperature Ratio
e'=TwT
​Go Wall Temperature Calculation using Internal Energy Change
Tw=e'T
​Go Aerodynamic Heating to Surface
qw=ρeueSt(haw-hw)

How to Evaluate Stanton Number for Incompressible Flow?

Stanton Number for Incompressible Flow evaluator uses Stanton Number = 0.332*(Prandtl Number^(-2/3))/sqrt(Reynolds Number) to evaluate the Stanton Number, Stanton Number for Incompressible Flow formula is defined as a dimensionless quantity used to characterize heat transfer in incompressible flows, particularly in boundary layers, and is an important parameter in the study of convective heat transfer in various engineering applications. Stanton Number is denoted by St symbol.

How to evaluate Stanton Number for Incompressible Flow using this online evaluator? To use this online evaluator for Stanton Number for Incompressible Flow, enter Prandtl Number (Pr) & Reynolds Number (Re) and hit the calculate button.

FAQs on Stanton Number for Incompressible Flow

What is the formula to find Stanton Number for Incompressible Flow?
The formula of Stanton Number for Incompressible Flow is expressed as Stanton Number = 0.332*(Prandtl Number^(-2/3))/sqrt(Reynolds Number). Here is an example- 0.005956 = 0.332*(0.7^(-2/3))/sqrt(5000).
How to calculate Stanton Number for Incompressible Flow?
With Prandtl Number (Pr) & Reynolds Number (Re) we can find Stanton Number for Incompressible Flow using the formula - Stanton Number = 0.332*(Prandtl Number^(-2/3))/sqrt(Reynolds Number). This formula also uses Square Root (sqrt) function(s).
What are the other ways to Calculate Stanton Number?
Here are the different ways to Calculate Stanton Number-
  • Stanton Number=Overall Skin-friction Drag Coefficient*0.5*Prandtl Number^(-2/3)OpenImg
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