Phase Velocity in Transmission Lines Calculator

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Transmission Line Characteristics

Transmission Line & Antenna Theory

✖The wavelength of an electromagnetic wave is an important parameter in the design and operation of transmission lines and antennas.ⓘ Wavelength [λ]			+10% -10%
✖Frequency has a significant impact on the design, characteristics, and performance of transmission lines and antennas. Frequency is the excitation frequency of the bridge.ⓘ Frequency [f]			+10% -10%

✖Phase velocity in transmission lines and antennas refers to the speed at which a specific phase of an electromagnetic wave propagates through the medium or structure.ⓘ Phase Velocity in Transmission Lines [V_p]

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Formula

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Phase Velocity in Transmission Lines

Formula

`"V"_{"p"} = "λ"*"f"`

Example

`"1950m/s"="7.8m"*"0.25kHz"`

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Phase Velocity in Transmission Lines Solution

STEP 0: Pre-Calculation Summary

Formula Used

Phase Velocity = Wavelength*Frequency
V_p = λ*f
This formula uses 3 Variables

Variables Used

Phase Velocity - (Measured in Meter per Second) - Phase velocity in transmission lines and antennas refers to the speed at which a specific phase of an electromagnetic wave propagates through the medium or structure.
Wavelength - (Measured in Meter) - The wavelength of an electromagnetic wave is an important parameter in the design and operation of transmission lines and antennas.
Frequency - (Measured in Hertz) - Frequency has a significant impact on the design, characteristics, and performance of transmission lines and antennas. Frequency is the excitation frequency of the bridge.

STEP 1: Convert Input(s) to Base Unit

Wavelength: 7.8 Meter --> 7.8 Meter No Conversion Required
Frequency: 0.25 Kilohertz --> 250 Hertz (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

V_p = λ*f --> 7.8*250

Evaluating ... ...

V_p = 1950

STEP 3: Convert Result to Output's Unit

1950 Meter per Second --> No Conversion Required

FINAL ANSWER

1950 Meter per Second <-- Phase Velocity

(Calculation completed in 00.004 seconds)

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Created by Vidyashree V

BMS College of Engineering (BMSCE), Bangalore

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Verified by Rachita C

BMS College Of Engineering (BMSCE), Banglore

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< 15 Transmission Line Characteristics Calculators

Reflection Coefficient in Transmission Line

Go Reflection Coefficient = (Load Impedance of Transmission Line-Characteristics Impedance of Transmission Line)/(Load Impedance of Transmission Line+Characteristics Impedance of Transmission Line)

Resistance at Second Temperature

Go Final Resistance = Initial Resistance*((Temperature Coefficient+Final Temperature)/(Temperature Coefficient+Initial Temperature))

Impedance Matching in Single Section Quarter Wave Line

Go Characteristics Impedance of Transmission Line = sqrt(Load Impedance of Transmission Line*Source Impedance)

Insertion Loss in Transmission Line

Go Insertion Loss = 10*log10(Power Transmitted Before Insertion/Power Received After Insertion)

Return Loss by Means of VSWR

Go Return Loss = 20*log10((Voltage Standing Wave Ratio+1)/(Voltage Standing Wave Ratio-1))

Bandwidth of Antenna

Go Bandwidth of Antenna = 100*((Highest Frequency-Lowest Frequency)/Centre Frequency)

Length of Wound Conductor

Go Length of Wound Conductor = sqrt(1+(pi/Relative Pitch of Wound Conductor)^2)

Characteristic Impedance of Transmission Line

Go Characteristics Impedance of Transmission Line = sqrt(Inductance/Capacitance)

Voltage Standing Wave Ratio (VSWR)

Go Voltage Standing Wave Ratio = (1+Reflection Coefficient)/(1-Reflection Coefficient)

Conductance of Distortionless Line

Go Conductance = (Resistance*Capacitance)/Inductance

Relative Pitch of Wound Conductor

Go Relative Pitch of Wound Conductor = (Length of Spiral/(2*Radius of Layer))

Current Standing Wave Ratio (CSWR)

Go Current Standing Wave Ratio = Current Maxima/Current Minima

Standing Wave Ratio

Go Standing Wave Ratio (SWR) = Voltage Maxima/Voltage Minima

Wavelength of Line

Go Wavelength = (2*pi)/Propagation Constant

Phase Velocity in Transmission Lines

Go Phase Velocity = Wavelength*Frequency

Phase Velocity in Transmission Lines Formula

Phase Velocity = Wavelength*Frequency
V_p = λ*f

What is the significance of phase velocity?

Understanding the phase velocity helps scientists and engineers analyze and design systems involving wave propagation. It provides insights into the behavior of waves in different media and is a key parameter in the study of wave physics across various disciplines.

How to Calculate Phase Velocity in Transmission Lines?

Phase Velocity in Transmission Lines calculator uses Phase Velocity = Wavelength*Frequency to calculate the Phase Velocity, The Phase Velocity in Transmission Lines formula is defined as the velocity of a point denoting the location in space of a definite phase of the periodic disturbance. Phase velocity in transmission lines and antennas refers to the speed at which a specific phase of an electromagnetic wave propagates through the medium or structure. Phase Velocity is denoted by V_p symbol.

How to calculate Phase Velocity in Transmission Lines using this online calculator? To use this online calculator for Phase Velocity in Transmission Lines, enter Wavelength (λ) & Frequency (f) and hit the calculate button. Here is how the Phase Velocity in Transmission Lines calculation can be explained with given input values -> 1950 = 7.8*250.

FAQ

What is Phase Velocity in Transmission Lines?

The Phase Velocity in Transmission Lines formula is defined as the velocity of a point denoting the location in space of a definite phase of the periodic disturbance. Phase velocity in transmission lines and antennas refers to the speed at which a specific phase of an electromagnetic wave propagates through the medium or structure and is represented as V_p = λ*f or Phase Velocity = Wavelength*Frequency. The wavelength of an electromagnetic wave is an important parameter in the design and operation of transmission lines and antennas & Frequency has a significant impact on the design, characteristics, and performance of transmission lines and antennas. Frequency is the excitation frequency of the bridge.

How to calculate Phase Velocity in Transmission Lines?

The Phase Velocity in Transmission Lines formula is defined as the velocity of a point denoting the location in space of a definite phase of the periodic disturbance. Phase velocity in transmission lines and antennas refers to the speed at which a specific phase of an electromagnetic wave propagates through the medium or structure is calculated using Phase Velocity = Wavelength*Frequency. To calculate Phase Velocity in Transmission Lines, you need Wavelength (λ) & Frequency (f). With our tool, you need to enter the respective value for Wavelength & Frequency and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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