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Admittance is the mathematical inverse of the impedance in a long transmission line. Check FAQs
Y=ZZ02
Y - Admittance?Z - Impedance?Z0 - Characteristic Impedance?

Admittance using Characteristic Impedance (LTL) Example

With values
With units
Only example

Here is how the Admittance using Characteristic Impedance (LTL) equation looks like with Values.

Here is how the Admittance using Characteristic Impedance (LTL) equation looks like with Units.

Here is how the Admittance using Characteristic Impedance (LTL) equation looks like.

0.025Edit=60Edit48.989Edit2
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Admittance using Characteristic Impedance (LTL) Solution

Follow our step by step solution on how to calculate Admittance using Characteristic Impedance (LTL)?

FIRST Step Consider the formula
Y=ZZ02
Next Step Substitute values of Variables
Y=60Ω48.989Ω2
Next Step Prepare to Evaluate
Y=6048.9892
Next Step Evaluate
Y=0.0250008112659086S
LAST Step Rounding Answer
Y=0.025S

Admittance using Characteristic Impedance (LTL) Formula Elements

Variables
Admittance
Admittance is the mathematical inverse of the impedance in a long transmission line.
Symbol: Y
Measurement: Electric ConductanceUnit: S
Note: Value should be greater than 0.
Impedance
Impedance is defined as the amount of opposition faced by the direct or alternating current when it passes through a conductor component, circuit, or system.
Symbol: Z
Measurement: Electric ResistanceUnit: Ω
Note: Value should be greater than 0.
Characteristic Impedance
Characteristic Impedanceis defined as the ratio of the amplitudes of voltage and current of a single wave propagating along the transmission line.
Symbol: Z0
Measurement: Electric ResistanceUnit: Ω
Note: Value should be greater than 0.

Other Formulas to find Admittance

​Go Admittance using Propagation Constant (LTL)
Y=γ2Z

Other formulas in Impedance and Admittance category

​Go Characteristic Impedance using B Parameter (LTL)
Z0=Bsinh(γL)
​Go Characteristic Impedance using C Parameter (LTL)
Z0=1Csinh(γL)
​Go Impedance using Characteristic Impedance (LTL)
Z=Z02Y
​Go Impedance using Propagation Constant (LTL)
Z=γ2Y

How to Evaluate Admittance using Characteristic Impedance (LTL)?

Admittance using Characteristic Impedance (LTL) evaluator uses Admittance = Impedance/(Characteristic Impedance^2) to evaluate the Admittance, Admittance using Characteristic Impedance (LTL) is defined as the ratio of impedance of transmission line to the square of characteristics impedance of transmission line. Admittance is denoted by Y symbol.

How to evaluate Admittance using Characteristic Impedance (LTL) using this online evaluator? To use this online evaluator for Admittance using Characteristic Impedance (LTL), enter Impedance (Z) & Characteristic Impedance (Z0) and hit the calculate button.

FAQs on Admittance using Characteristic Impedance (LTL)

What is the formula to find Admittance using Characteristic Impedance (LTL)?
The formula of Admittance using Characteristic Impedance (LTL) is expressed as Admittance = Impedance/(Characteristic Impedance^2). Here is an example- 0.025092 = 60/(48.989^2).
How to calculate Admittance using Characteristic Impedance (LTL)?
With Impedance (Z) & Characteristic Impedance (Z0) we can find Admittance using Characteristic Impedance (LTL) using the formula - Admittance = Impedance/(Characteristic Impedance^2).
What are the other ways to Calculate Admittance?
Here are the different ways to Calculate Admittance-
  • Admittance=(Propagation Constant^2)/ImpedanceOpenImg
Can the Admittance using Characteristic Impedance (LTL) be negative?
No, the Admittance using Characteristic Impedance (LTL), measured in Electric Conductance cannot be negative.
Which unit is used to measure Admittance using Characteristic Impedance (LTL)?
Admittance using Characteristic Impedance (LTL) is usually measured using the Siemens[S] for Electric Conductance. Megasiemens[S], Millisiemens[S], Mho[S] are the few other units in which Admittance using Characteristic Impedance (LTL) can be measured.
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