Radian Frequencies for Prediction of Tides Solution

STEP 0: Pre-Calculation Summary
Formula Used
Wave Angular Frequency = 2*pi/Period of the nth Contribution
ω = 2*pi/Tn
This formula uses 1 Constants, 2 Variables
Constants Used
pi - Archimedes' constant Value Taken As 3.14159265358979323846264338327950288
Variables Used
Wave Angular Frequency - (Measured in Radian per Second) - Wave Angular Frequency angular displacement of the wave per unit time. Its units are therefore degrees (or radians) per second.
Period of the nth Contribution - (Measured in Second) - Period of the nth Contribution is defined as the total duration for the prediction of tides by Harmonic Analysis.
STEP 1: Convert Input(s) to Base Unit
Period of the nth Contribution: 1.0134 Second --> 1.0134 Second No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
ω = 2*pi/Tn --> 2*pi/1.0134
Evaluating ... ...
ω = 6.20010391472231
STEP 3: Convert Result to Output's Unit
6.20010391472231 Radian per Second --> No Conversion Required
FINAL ANSWER
6.20010391472231 6.200104 Radian per Second <-- Wave Angular Frequency
(Calculation completed in 00.004 seconds)

Credits

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Coorg Institute of Technology (CIT), Coorg
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7 Harmonic Analysis and Prediction of Tides Calculators

Principal Lunar Semi-Diurnal Constituent given Form Number
Go Principal Lunar Semi-diurnal Constituent = ((Principal Lunar Diurnal Constituent+Lunar Solar Constituent)/Form Number)-Principal Solar Semi-diurnal Constituent
Principal Solar Semi-Diurnal Constituent given Form Number
Go Principal Solar Semi-diurnal Constituent = ((Principal Lunar Diurnal Constituent+Lunar Solar Constituent)/Form Number)-Principal Lunar Semi-diurnal Constituent
Form Number
Go Form Number = (Principal Lunar Diurnal Constituent+Lunar Solar Constituent)/(Principal Lunar Semi-diurnal Constituent+Principal Solar Semi-diurnal Constituent)
Principal Lunar Diurnal Constituent given Form Number
Go Principal Lunar Diurnal Constituent = Form Number*(Principal Lunar Semi-diurnal Constituent+Principal Solar Semi-diurnal Constituent)-Lunar Solar Constituent
Lunar-Solar Constituent given Form Number
Go Lunar Solar Constituent = Form Number*(Principal Lunar Semi-diurnal Constituent+Principal Solar Semi-diurnal Constituent)-Principal Lunar Diurnal Constituent
Time period of n'th contribution of tide prediction given radian frequencies
Go Period of the nth Contribution = 2*pi/Wave Angular Frequency
Radian Frequencies for Prediction of Tides
Go Wave Angular Frequency = 2*pi/Period of the nth Contribution

Radian Frequencies for Prediction of Tides Formula

Wave Angular Frequency = 2*pi/Period of the nth Contribution
ω = 2*pi/Tn

What are Tides?

Tides are very long-period waves that move through the oceans in response to the forces exerted by the moon and sun. Tides originate in the oceans and progress toward the coastlines where they appear as the regular rise and fall of the sea surface.

Define Tide Harmonic Analysis

Harmonic Analysis of Tide is the mathematical process by which the observed tide or tidal current at any place is separated into basic harmonic constituents. Even without resorting to a mathematical discussion, one can readily see this process by graphical representation.

How to Calculate Radian Frequencies for Prediction of Tides?

Radian Frequencies for Prediction of Tides calculator uses Wave Angular Frequency = 2*pi/Period of the nth Contribution to calculate the Wave Angular Frequency, Radian Frequencies for Prediction of Tides is defined by taking data, extracting out Fourier components of main constituents. Wave Angular Frequency is denoted by ω symbol.

How to calculate Radian Frequencies for Prediction of Tides using this online calculator? To use this online calculator for Radian Frequencies for Prediction of Tides, enter Period of the nth Contribution (Tn) and hit the calculate button. Here is how the Radian Frequencies for Prediction of Tides calculation can be explained with given input values -> 6.200104 = 2*pi/1.0134.

FAQ

What is Radian Frequencies for Prediction of Tides?
Radian Frequencies for Prediction of Tides is defined by taking data, extracting out Fourier components of main constituents and is represented as ω = 2*pi/Tn or Wave Angular Frequency = 2*pi/Period of the nth Contribution. Period of the nth Contribution is defined as the total duration for the prediction of tides by Harmonic Analysis.
How to calculate Radian Frequencies for Prediction of Tides?
Radian Frequencies for Prediction of Tides is defined by taking data, extracting out Fourier components of main constituents is calculated using Wave Angular Frequency = 2*pi/Period of the nth Contribution. To calculate Radian Frequencies for Prediction of Tides, you need Period of the nth Contribution (Tn). With our tool, you need to enter the respective value for Period of the nth Contribution 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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