Oscillation Time Period Solution

STEP 0: Pre-Calculation Summary
Formula Used
Oscillation Time Period = Output Time Period/(Modulus Number of Counter^Number of Counter)
T = To/(Nc^n)
This formula uses 4 Variables
Variables Used
Oscillation Time Period - (Measured in Second) - Oscillation Time Period refers to the duration it takes for one complete cycle of oscillation to occur in a periodic waveform. These are measured in seconds.
Output Time Period - (Measured in Second) - Output Time Period refer to the time period of an output signal, which is the duration between consecutive occurrences of a specific event or state in the signal.
Modulus Number of Counter - Modulus Number of Counter refers to the maximum count value that the counter can reach before it resets or overflows back to zero.
Number of Counter - Number of counter is the total number of unique states it passes through in one complete counting cycle with a mod-n counter being described also as a divide-by-n counter.
STEP 1: Convert Input(s) to Base Unit
Output Time Period: 9 Second --> 9 Second No Conversion Required
Modulus Number of Counter: 4 --> No Conversion Required
Number of Counter: 10 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
T = To/(Nc^n) --> 9/(4^10)
Evaluating ... ...
T = 8.58306884765625E-06
STEP 3: Convert Result to Output's Unit
8.58306884765625E-06 Second --> No Conversion Required
FINAL ANSWER
8.58306884765625E-06 8.6E-6 Second <-- Oscillation Time Period
(Calculation completed in 00.004 seconds)

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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

Oscillation Time Period Formula

Oscillation Time Period = Output Time Period/(Modulus Number of Counter^Number of Counter)
T = To/(Nc^n)

What is oscillation phase?

The phase of an oscillation or signal refers to a sinusoidal function such as the following: where and are constant parameters called the amplitude, frequency, and phase of the sinusoid. These signals are periodic with period, and they are identical except for a displacement along the axis.

How to Calculate Oscillation Time Period?

Oscillation Time Period calculator uses Oscillation Time Period = Output Time Period/(Modulus Number of Counter^Number of Counter) to calculate the Oscillation Time Period, The Oscillation Time Period formula is defined as the time of one full oscillation. In this applet, the small hanging mass always swings from its rightmost position This can be used as a reference point or state for counting the number of oscillations. The time elapsed between every two consecutive states is the period, T. Oscillation Time Period is denoted by T symbol.

How to calculate Oscillation Time Period using this online calculator? To use this online calculator for Oscillation Time Period, enter Output Time Period (To), Modulus Number of Counter (Nc) & Number of Counter (n) and hit the calculate button. Here is how the Oscillation Time Period calculation can be explained with given input values -> 8.583069 = 9/(4^10).

FAQ

What is Oscillation Time Period?
The Oscillation Time Period formula is defined as the time of one full oscillation. In this applet, the small hanging mass always swings from its rightmost position This can be used as a reference point or state for counting the number of oscillations. The time elapsed between every two consecutive states is the period, T and is represented as T = To/(Nc^n) or Oscillation Time Period = Output Time Period/(Modulus Number of Counter^Number of Counter). Output Time Period refer to the time period of an output signal, which is the duration between consecutive occurrences of a specific event or state in the signal, Modulus Number of Counter refers to the maximum count value that the counter can reach before it resets or overflows back to zero & Number of counter is the total number of unique states it passes through in one complete counting cycle with a mod-n counter being described also as a divide-by-n counter.
How to calculate Oscillation Time Period?
The Oscillation Time Period formula is defined as the time of one full oscillation. In this applet, the small hanging mass always swings from its rightmost position This can be used as a reference point or state for counting the number of oscillations. The time elapsed between every two consecutive states is the period, T is calculated using Oscillation Time Period = Output Time Period/(Modulus Number of Counter^Number of Counter). To calculate Oscillation Time Period, you need Output Time Period (To), Modulus Number of Counter (Nc) & Number of Counter (n). With our tool, you need to enter the respective value for Output Time Period, Modulus Number of Counter & Number of Counter 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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