Number of Gaps in Circle Calculator

✖Ratio of Modulating Frequency of deflecting plate is defined as the encoding of information in a carrier wave by changing the instantaneous frequency of the wave.ⓘ Ratio of Modulating Frequency [m]			+10% -10%
✖Length refers to the voltage range displayed across the vertical axis or duration of time that is displayed across the horizontal axis of the oscilloscope screen.ⓘ Length [L]			+10% -10%

✖Number of Circle Gaps is defined as the encoding of information in a carrier wave by changing the instantaneous frequency of the wave.ⓘ Number of Gaps in Circle [G_c]

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Formula

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Number of Gaps in Circle

Formula

`"G"_{"c"} = "m"*"L"`

Example

`"23.859"="7.23"*"3.3m"`

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Number of Gaps in Circle Solution

STEP 0: Pre-Calculation Summary

Formula Used

Number of Circle Gaps = Ratio of Modulating Frequency*Length
G_c = m*L
This formula uses 3 Variables

Variables Used

Number of Circle Gaps - Number of Circle Gaps is defined as the encoding of information in a carrier wave by changing the instantaneous frequency of the wave.
Ratio of Modulating Frequency - Ratio of Modulating Frequency of deflecting plate is defined as the encoding of information in a carrier wave by changing the instantaneous frequency of the wave.
Length - (Measured in Meter) - Length refers to the voltage range displayed across the vertical axis or duration of time that is displayed across the horizontal axis of the oscilloscope screen.

STEP 1: Convert Input(s) to Base Unit

Ratio of Modulating Frequency: 7.23 --> No Conversion Required
Length: 3.3 Meter --> 3.3 Meter No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

G_c = m*L --> 7.23*3.3

Evaluating ... ...

G_c = 23.859

STEP 3: Convert Result to Output's Unit

23.859 --> No Conversion Required

FINAL ANSWER

23.859 <-- Number of Circle Gaps

(Calculation completed in 00.004 seconds)

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Created by Shobhit Dimri

Bipin Tripathi Kumaon Institute of Technology (BTKIT), Dwarahat

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< 22 Oscilloscope Calculators

Modulus Number of Counter

Go Number of Counter = log(Modulus Number,(Output Time Period/Oscillation Time Period))

Display Rise Time of Oscilloscope

Go Oscilloscope Display Rise Time = sqrt((Oscilloscope Rise Time^2)-(Oscilloscope Imposed Rise Time^2))

Rise Time Imposed by Oscilloscope

Go Oscilloscope Imposed Rise Time = sqrt((Oscilloscope Rise Time^2)-(Oscilloscope Display Rise Time^2))

Rise Time of Oscilloscope

Go Oscilloscope Rise Time = sqrt((Oscilloscope Display Rise Time^2)+(Oscilloscope Imposed Rise Time^2))

Number of Right Hand Side Peak

Go Number of Right Hand Side Peak = (Horizontal Frequency*Number of Positive Peak)/Vertical Frequency

Number of Positive Peak

Go Number of Positive Peak = (Vertical Frequency*Number of Right Hand Side Peak)/Horizontal Frequency

Vertical Frequency

Go Vertical Frequency = (Horizontal Frequency*Number of Positive Peak)/Number of Right Hand Side Peak

Oscillation Time Period

Go Oscillation Time Period = Output Time Period/(Modulus Number of Counter^Number of Counter)

Output Time Period

Go Output Time Period = Oscillation Time Period*(Modulus Number of Counter^Number of Counter)

Unknown Frequency using Lissajous Figures

Go Unknown Frequency = Known Frequency*Horizontal Tangencies/Vertical Tangencies

Deflection on Screen

Go Deflection on Screen = Magnetic Deflection Sensitivity/Electric Potential Difference

Time Per Division of Oscilloscope

Go Time per Division = Progressive Wave Time Period/Horizontal Division per Cycle

Time Period of Waveform

Go Progressive Wave Time Period = Horizontal Division per Cycle*Time per Division

Deflection Sensitivity

Go Magnetic Deflection Sensitivity = Deflection on Screen*Potential Difference

Phase Difference between Two Sine Wave

Go Phase Difference = Phase Difference in Division*Degree per Division

Phase Difference in Division

Go Phase Difference in Division = Phase Difference/Degree per Division

Degree Per Division

Go Degree per Division = Phase Difference/Phase Difference in Division

Vertical Peak to Peak Division

Go Vertical Peak to Peak Division = Peak Voltage/Voltage per Division

Pulse Width of Oscilloscope

Go Oscilloscope Pulse Width = 2.2*Resistance*Oscillator Capacitance

Number of Gaps in Circle

Go Number of Circle Gaps = Ratio of Modulating Frequency*Length

Time Constant of Oscilloscope

Go Time Constant = Resistance*Capacitance

Deflection Factor

Go Deflection Factor = 1/Deflection Sensitivity

Number of Gaps in Circle Formula

Number of Circle Gaps = Ratio of Modulating Frequency*Length
G_c = m*L

What is the frequency of modulating signal?

The frequency band for FM radio is about 88 to 108 MHz. The information signal is music and voice which falls in the audio spectrum. The full audio spectrum ranges from 20 to 20,000 Hz, but FM radio limits the upper modulating frequency to 15 kHz.

How to Calculate Number of Gaps in Circle?

Number of Gaps in Circle calculator uses Number of Circle Gaps = Ratio of Modulating Frequency*Length to calculate the Number of Circle Gaps, The Number of Gaps in Circle formula is defined as the three-gap theorem, three-distance theorem, or Steinhaus conjecture states that if one places n points on a circle, at angles of θ, 2θ, 3θ. Number of Circle Gaps is denoted by G_c symbol.

How to calculate Number of Gaps in Circle using this online calculator? To use this online calculator for Number of Gaps in Circle, enter Ratio of Modulating Frequency (m) & Length (L) and hit the calculate button. Here is how the Number of Gaps in Circle calculation can be explained with given input values -> 23.859 = 7.23*3.3.

FAQ

What is Number of Gaps in Circle?

The Number of Gaps in Circle formula is defined as the three-gap theorem, three-distance theorem, or Steinhaus conjecture states that if one places n points on a circle, at angles of θ, 2θ, 3θ and is represented as G_c = m*L or Number of Circle Gaps = Ratio of Modulating Frequency*Length. Ratio of Modulating Frequency of deflecting plate is defined as the encoding of information in a carrier wave by changing the instantaneous frequency of the wave & Length refers to the voltage range displayed across the vertical axis or duration of time that is displayed across the horizontal axis of the oscilloscope screen.

How to calculate Number of Gaps in Circle?

The Number of Gaps in Circle formula is defined as the three-gap theorem, three-distance theorem, or Steinhaus conjecture states that if one places n points on a circle, at angles of θ, 2θ, 3θ is calculated using Number of Circle Gaps = Ratio of Modulating Frequency*Length. To calculate Number of Gaps in Circle, you need Ratio of Modulating Frequency (m) & Length (L). With our tool, you need to enter the respective value for Ratio of Modulating Frequency & Length 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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