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Local Depth given Zero Moment Wave Height Formula

GoLocal Depth given Root Mean Square Wave Height Formula

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Local Depth refers to the vertical distance from a specified datum to the sea floor is a critical parameter in many coastal processes, wave transformation, sediment transport, and structure design. Check FAQs

d l = \frac{H m0,b}{0.6}

d_l - Local Depth?H_m0,b - Zero-Moment Wave Height?

Local Depth given Zero Moment Wave Height Example

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Here is how the Local Depth given Zero Moment Wave Height equation looks like with Values.

Here is how the Local Depth given Zero Moment Wave Height equation looks like with Units.

Here is how the Local Depth given Zero Moment Wave Height equation looks like.

20 = \frac{12}{0.6}

20m = \frac{12m}{0.6}

20 = \frac{12}{0.6}

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Local Depth given Zero Moment Wave Height Solution

Follow our step by step solution on how to calculate Local Depth given Zero Moment Wave Height?

FIRST Step Consider the formula

d l = \frac{H m0,b}{0.6}

Next Step Substitute values of Variables

∴

d l = \frac{12m}{0.6}

Next Step Prepare to Evaluate

∴

d l = \frac{12}{0.6}

LAST Step Evaluate

∴

d l = 20m

Local Depth given Zero Moment Wave Height Formula Elements

Variables

Local Depth

Local Depth refers to the vertical distance from a specified datum to the sea floor is a critical parameter in many coastal processes, wave transformation, sediment transport, and structure design.

Symbol: d_l

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Local Depth

Zero-Moment Wave Height

Zero-Moment Wave Height used to describe the wave field is four times the standard deviation of the surface elevation, or four times the square root of the zeroth-order moment of the wave spectrum.

Symbol: H_m0,b

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Zero-Moment Wave Height

Other Formulas to find Local Depth

Go Local Depth given Root Mean Square Wave Height

d l = \frac{H rms}{0.42}

Other formulas in Breaker Index category

Go Breaker Depth Index

γ b = \frac{H b}{d b}

Go Wave Height at Incipient Breaking given Breaker Depth Index

H b = γ b \cdot d b

Go Water Depth at Breaking given Breaker Depth Index

d b = (\frac{H b}{γ b})

Go Breaker Height Index

Ω b = \frac{H b}{λ o}

How to Evaluate Local Depth given Zero Moment Wave Height?

Local Depth given Zero Moment Wave Height evaluator uses Local Depth = Zero-Moment Wave Height/0.6 to evaluate the Local Depth, The Local Depth given Zero Moment Wave Height formula is defined as the vertical distance from a specified datum to the sea floor given four times the square root of the zeroth-order moment (area) of the wave spectrum. Local Depth is denoted by d_l symbol.

How to evaluate Local Depth given Zero Moment Wave Height using this online evaluator? To use this online evaluator for Local Depth given Zero Moment Wave Height, enter Zero-Moment Wave Height (H_m0,b) and hit the calculate button.

FAQs on Local Depth given Zero Moment Wave Height

What is the formula to find Local Depth given Zero Moment Wave Height?

The formula of Local Depth given Zero Moment Wave Height is expressed as Local Depth = Zero-Moment Wave Height/0.6. Here is an example- 20 = 12/0.6.

How to calculate Local Depth given Zero Moment Wave Height?

With Zero-Moment Wave Height (H_m0,b) we can find Local Depth given Zero Moment Wave Height using the formula - Local Depth = Zero-Moment Wave Height/0.6.

What are the other ways to Calculate Local Depth?

Here are the different ways to Calculate Local Depth-

Local Depth=Root Mean Square Wave Height/0.42

Can the Local Depth given Zero Moment Wave Height be negative?

No, the Local Depth given Zero Moment Wave Height, measured in Length cannot be negative.

Which unit is used to measure Local Depth given Zero Moment Wave Height?

Local Depth given Zero Moment Wave Height is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which Local Depth given Zero Moment Wave Height can be measured.

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