Tidal Period for Friction Factor and Propagation Velocity of Tide Wave Calculator

✖Chezy's Constant is a dimensionless quantity used in the Chezy formula that estimates the mean flow velocity in open channel conduits.ⓘ Chezy's Constant [C]			+10% -10%
✖Average Depth refers to the mean depth of the entire body of water.ⓘ Average Depth [h']			+10% -10%
✖Friction Factor in terms of Degree referred to the measure of resistance of fluid flow in terms of degree.ⓘ Friction Factor in Terms of Degree [Θ_f]			+10% -10%
✖Maximum Flood Current refers to the peak flow rate of water during the flood tide phase of a tidal cycle. It is the highest speed at which water moves in a tidal system as the tide rises.ⓘ Maximum Flood Current [V_max]			+10% -10%

✖Tidal Period is the time taken for a specific site on Earth to rotate from an exact point under moon to same point under moon, also known as “tidal day” and it’s slightly longer than a solar day.ⓘ Tidal Period for Friction Factor and Propagation Velocity of Tide Wave [T]

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Tidal Period for Friction Factor and Propagation Velocity of Tide Wave Solution

STEP 0: Pre-Calculation Summary

Formula Used

Tidal Period = (6*(pi^2)*(Chezy's Constant^2)*Average Depth*tan(Friction Factor in Terms of Degree/0.5))/(8*[g]*Maximum Flood Current)
T = (6*(pi^2)*(C^2)*h'*tan(Θ_f/0.5))/(8*[g]*V_max)
This formula uses 2 Constants, 1 Functions, 5 Variables

Constants Used

[g] - Gravitational acceleration on Earth Value Taken As 9.80665
pi - Archimedes' constant Value Taken As 3.14159265358979323846264338327950288

Functions Used

tan - The tangent of an angle is a trigonometric ratio of the length of the side opposite an angle to the length of the side adjacent to an angle in a right triangle., tan(Angle)

Variables Used

Tidal Period - (Measured in Second) - Tidal Period is the time taken for a specific site on Earth to rotate from an exact point under moon to same point under moon, also known as “tidal day” and it’s slightly longer than a solar day.
Chezy's Constant - Chezy's Constant is a dimensionless quantity used in the Chezy formula that estimates the mean flow velocity in open channel conduits.
Average Depth - (Measured in Meter) - Average Depth refers to the mean depth of the entire body of water.
Friction Factor in Terms of Degree - (Measured in Radian) - Friction Factor in terms of Degree referred to the measure of resistance of fluid flow in terms of degree.
Maximum Flood Current - (Measured in Cubic Meter per Second) - Maximum Flood Current refers to the peak flow rate of water during the flood tide phase of a tidal cycle. It is the highest speed at which water moves in a tidal system as the tide rises.

STEP 1: Convert Input(s) to Base Unit

Chezy's Constant: 15 --> No Conversion Required
Average Depth: 26 Meter --> 26 Meter No Conversion Required
Friction Factor in Terms of Degree: 30 Degree --> 0.5235987755982 Radian (Check conversion here)
Maximum Flood Current: 58.832 Cubic Meter per Second --> 58.832 Cubic Meter per Second No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

T = (6*(pi^2)*(C^2)*h'*tan(Θ_f/0.5))/(8*[g]*V_max) --> (6*(pi^2)*(15^2)*26*tan(0.5235987755982/0.5))/(8*[g]*58.832)

Evaluating ... ...

T = 129.999958635621

STEP 3: Convert Result to Output's Unit

129.999958635621 Second --> No Conversion Required

FINAL ANSWER

129.999958635621 ≈ 130 Second <-- Tidal Period

(Calculation completed in 00.004 seconds)

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< River Navigation Calculators

Tidal Period for Friction Factor and Propagation Velocity of Tide Wave

LaTeX Go Tidal Period = (6*(pi^2)*(Chezy's Constant^2)*Average Depth*tan(Friction Factor in Terms of Degree/0.5))/(8*[g]*Maximum Flood Current)

Friction Factor for Propagation Velocity of Tide Wave

LaTeX Go Friction Factor in Terms of Degree = 0.5*atan(Tidal Period*8*[g]*Maximum Flood Current/(6*pi^2*Chezy's Constant^2*Average Depth))

Propagation velocity of tide wave

LaTeX Go Wave Speed = sqrt([g]*Average Depth*(1-tan(Friction Factor in Terms of Degree)^2))

Average Depth given Propagation Velocity of Tide Wave

LaTeX Go Average Depth = Wave Speed^2/([g]*(1-tan(Friction Factor in Terms of Degree)^2))

Tidal Period for Friction Factor and Propagation Velocity of Tide Wave Formula

LaTeX Go

Tidal Period = (6*(pi^2)*(Chezy's Constant^2)*Average Depth*tan(Friction Factor in Terms of Degree/0.5))/(8*[g]*Maximum Flood Current)
T = (6*(pi^2)*(C^2)*h'*tan(Θ_f/0.5))/(8*[g]*V_max)

What is River Navigation?

When a stretch of river is made navigable, a lock is sometimes required to bypass an obstruction such as a rapid, dam, or mill weir – because of the change in river level across the obstacle.
In large scale river navigation improvements, weirs and locks are used together. A weir will increase the depth of a shallow stretch, and the required lock will either be built in a gap in the weir, or at the downstream end of an artificial cut which bypasses the weir and perhaps a shallow stretch of river below it. A river improved by these means is often called a Waterway or River Navigation.

How to Calculate Tidal Period for Friction Factor and Propagation Velocity of Tide Wave?

Tidal Period for Friction Factor and Propagation Velocity of Tide Wave calculator uses Tidal Period = (6*(pi^2)*(Chezy's Constant^2)*Average Depth*tan(Friction Factor in Terms of Degree/0.5))/(8*[g]*Maximum Flood Current) to calculate the Tidal Period, The Tidal Period for Friction Factor and Propagation Velocity of Tide Wave formula is defined as the parameter influencing the prediction of the water depth at each shallow channel reaching at the time of arrival of the ship. Tidal Period is denoted by T symbol.

How to calculate Tidal Period for Friction Factor and Propagation Velocity of Tide Wave using this online calculator? To use this online calculator for Tidal Period for Friction Factor and Propagation Velocity of Tide Wave, enter Chezy's Constant (C), Average Depth (h'), Friction Factor in Terms of Degree (Θ_f) & Maximum Flood Current (V_max) and hit the calculate button. Here is how the Tidal Period for Friction Factor and Propagation Velocity of Tide Wave calculation can be explained with given input values -> 130 = (6*(pi^2)*(15^2)*26*tan(0.5235987755982/0.5))/(8*[g]*58.832).

FAQ

What is Tidal Period for Friction Factor and Propagation Velocity of Tide Wave?

The Tidal Period for Friction Factor and Propagation Velocity of Tide Wave formula is defined as the parameter influencing the prediction of the water depth at each shallow channel reaching at the time of arrival of the ship and is represented as T = (6*(pi^2)*(C^2)*h'*tan(Θ_f/0.5))/(8*[g]*V_max) or Tidal Period = (6*(pi^2)*(Chezy's Constant^2)*Average Depth*tan(Friction Factor in Terms of Degree/0.5))/(8*[g]*Maximum Flood Current). Chezy's Constant is a dimensionless quantity used in the Chezy formula that estimates the mean flow velocity in open channel conduits, Average Depth refers to the mean depth of the entire body of water, Friction Factor in terms of Degree referred to the measure of resistance of fluid flow in terms of degree & Maximum Flood Current refers to the peak flow rate of water during the flood tide phase of a tidal cycle. It is the highest speed at which water moves in a tidal system as the tide rises.

How to calculate Tidal Period for Friction Factor and Propagation Velocity of Tide Wave?

The Tidal Period for Friction Factor and Propagation Velocity of Tide Wave formula is defined as the parameter influencing the prediction of the water depth at each shallow channel reaching at the time of arrival of the ship is calculated using Tidal Period = (6*(pi^2)*(Chezy's Constant^2)*Average Depth*tan(Friction Factor in Terms of Degree/0.5))/(8*[g]*Maximum Flood Current). To calculate Tidal Period for Friction Factor and Propagation Velocity of Tide Wave, you need Chezy's Constant (C), Average Depth (h'), Friction Factor in Terms of Degree (Θ_f) & Maximum Flood Current (V_max). With our tool, you need to enter the respective value for Chezy's Constant, Average Depth, Friction Factor in Terms of Degree & Maximum Flood Current 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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