LMTD of Coil given By-Pass Factor Formula

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Logarithmic Mean Temperature Difference is the log of the mean of the temperature values. Check FAQs
ΔTm=Tf-Tiln(1BPF)
ΔTm - Logarithmic Mean Temperature Difference?Tf - Final Temperature?Ti - Initial Temperature?BPF - By Pass Factor?

LMTD of Coil given By-Pass Factor Example

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With units
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Here is how the LMTD of Coil given By-Pass Factor equation looks like with Values.

Here is how the LMTD of Coil given By-Pass Factor equation looks like with Units.

Here is how the LMTD of Coil given By-Pass Factor equation looks like.

12.3063Edit=107Edit-105Editln(10.85Edit)
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LMTD of Coil given By-Pass Factor Solution

Follow our step by step solution on how to calculate LMTD of Coil given By-Pass Factor?

FIRST Step Consider the formula
ΔTm=Tf-Tiln(1BPF)
Next Step Substitute values of Variables
ΔTm=107K-105Kln(10.85)
Next Step Prepare to Evaluate
ΔTm=107-105ln(10.85)
Next Step Evaluate
ΔTm=12.3062587612441
LAST Step Rounding Answer
ΔTm=12.3063

LMTD of Coil given By-Pass Factor Formula Elements

Variables
Functions
Logarithmic Mean Temperature Difference
Logarithmic Mean Temperature Difference is the log of the mean of the temperature values.
Symbol: ΔTm
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Final Temperature
Final Temperature is the measure of hotness or coldness of a system at its final state.
Symbol: Tf
Measurement: TemperatureUnit: K
Note: Value can be positive or negative.
Initial Temperature
Initial Temperature is the measure of hotness or coldness of a system at its initial state.
Symbol: Ti
Measurement: TemperatureUnit: K
Note: Value can be positive or negative.
By Pass Factor
By Pass Factor is the inability of a coil to cool or heat the air to its temperature.
Symbol: BPF
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
ln
The natural logarithm, also known as the logarithm to the base e, is the inverse function of the natural exponential function.
Syntax: ln(Number)

Other formulas in By Pass Factor category

​Go By-Pass Factor of Heating Coil
BPF=exp(-UAcmairc)
​Go By-Pass Factor of Cooling Coil
BPF=exp(-UAcmairc)
​Go Overall Heat Transfer Coefficient given By-Pass Factor
U=-ln(BPF)maircAc
​Go Surface Area of Coil given By-Pass Factor
Ac=-ln(BPF)maircU

How to Evaluate LMTD of Coil given By-Pass Factor?

LMTD of Coil given By-Pass Factor evaluator uses Logarithmic Mean Temperature Difference = (Final Temperature-Initial Temperature)/ln(1/By Pass Factor) to evaluate the Logarithmic Mean Temperature Difference, LMTD of Coil given By-Pass Factor formula is a measure of the logarithmic mean temperature difference in a coil, which is affected by the bypass factor, and is used to determine the heat transfer rate in a coil under different bypass conditions. Logarithmic Mean Temperature Difference is denoted by ΔTm symbol.

How to evaluate LMTD of Coil given By-Pass Factor using this online evaluator? To use this online evaluator for LMTD of Coil given By-Pass Factor, enter Final Temperature (Tf), Initial Temperature (Ti) & By Pass Factor (BPF) and hit the calculate button.

FAQs on LMTD of Coil given By-Pass Factor

What is the formula to find LMTD of Coil given By-Pass Factor?
The formula of LMTD of Coil given By-Pass Factor is expressed as Logarithmic Mean Temperature Difference = (Final Temperature-Initial Temperature)/ln(1/By Pass Factor). Here is an example- 12.30626 = (107-105)/ln(1/0.85).
How to calculate LMTD of Coil given By-Pass Factor?
With Final Temperature (Tf), Initial Temperature (Ti) & By Pass Factor (BPF) we can find LMTD of Coil given By-Pass Factor using the formula - Logarithmic Mean Temperature Difference = (Final Temperature-Initial Temperature)/ln(1/By Pass Factor). This formula also uses Natural Logarithm (ln) function(s).
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