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Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles Formula

GoMolitor-Stevenson equation for Height of Waves for Fetch more than 20 miles Formula

GoHeight of Wave from Trough to Crest given Velocity between 1 and 7 feet Formula

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Height of Wave is the distance between the lowest and highest points of a person/ shape/ object standing upright. Check FAQs

h a = 0.17 \cdot {(V w \cdot F)}^{0.5} + 2.5 - F^{0.25}

h_a - Height of Wave?V_w - Wind Velocity?F - Fetch length?

Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles Example

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Here is how the Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles equation looks like with Values.

Here is how the Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles equation looks like with Units.

Here is how the Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles equation looks like.

4.9675 = 0.17 \cdot {(20 \cdot 44)}^{0.5} + 2.5 - 44^{0.25}

4.9675m = 0.17 \cdot {(20m/s \cdot 44m)}^{0.5} + 2.5 - {44m}^{0.25}

4.9675 = 0.17 \cdot {(20 \cdot 44)}^{0.5} + 2.5 - 44^{0.25}

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Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles Solution

Follow our step by step solution on how to calculate Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles?

FIRST Step Consider the formula

h a = 0.17 \cdot {(V w \cdot F)}^{0.5} + 2.5 - F^{0.25}

Next Step Substitute values of Variables

∴

h a = 0.17 \cdot {(20m/s \cdot 44m)}^{0.5} + 2.5 - {44m}^{0.25}

Next Step Prepare to Evaluate

∴

h a = 0.17 \cdot {(20 \cdot 44)}^{0.5} + 2.5 - 44^{0.25}

Next Step Evaluate

∴

h a = 4.96750539432366m

LAST Step Rounding Answer

∴

h a = 4.9675m

Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles Formula Elements

Variables

Height of Wave

Height of Wave is the distance between the lowest and highest points of a person/ shape/ object standing upright.

Symbol: h_a

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Height of Wave

Wind Velocity

Wind Velocity is an air moving from high to low pressure, usually due to changes in temperature that is the horizontal movement of air specified by its speed and direction.

Symbol: V_w

Measurement: SpeedUnit: m/s

Note: Value can be positive or negative.

Formulas to find Wind Velocity

Fetch length

Fetch Length is the horizontal distance over which wave-generating winds blow.

Symbol: F

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Fetch length

Other Formulas to find Height of Wave

Go Molitor-Stevenson equation for Height of Waves for Fetch more than 20 miles

h a = 0.17 \cdot {(V w \cdot F)}^{0.5}

Go Height of Wave from Trough to Crest given Velocity between 1 and 7 feet

h a = \frac{V w - 7}{2}

Other formulas in Slope protection category

Go Fetch given Height of Waves for Fetch more than 20 miles

F = \frac{{(\frac{h a}{0.17})}^{2}}{V w}

Go Velocity when Wave Heights between 1 and 7 feet

V w = 7 + 2 \cdot h a

How to Evaluate Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles?

Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles evaluator uses Height of Wave = 0.17*(Wind Velocity*Fetch length)^0.5+2.5-Fetch length^0.25 to evaluate the Height of Wave, Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles formula is defined as equation for finding wind velocity. Height of Wave is denoted by h_a symbol.

How to evaluate Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles using this online evaluator? To use this online evaluator for Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles, enter Wind Velocity (V_w) & Fetch length (F) and hit the calculate button.

FAQs on Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles

What is the formula to find Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles?

The formula of Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles is expressed as Height of Wave = 0.17*(Wind Velocity*Fetch length)^0.5+2.5-Fetch length^0.25. Here is an example- 4.967505 = 0.17*(20*44)^0.5+2.5-44^0.25.

How to calculate Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles?

With Wind Velocity (V_w) & Fetch length (F) we can find Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles using the formula - Height of Wave = 0.17*(Wind Velocity*Fetch length)^0.5+2.5-Fetch length^0.25.

What are the other ways to Calculate Height of Wave?

Here are the different ways to Calculate Height of Wave-

Height of Wave=0.17*(Wind Velocity*Fetch length)^0.5
Height of Wave=(Wind Velocity-7)/2

Can the Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles be negative?

No, the Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles, measured in Length cannot be negative.

Which unit is used to measure Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles?

Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which Molitor-Stevenson equation for Height of Waves for Fetch less than 20 miles can be measured.

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