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Maximum Controlling Parameter for Angular Distribution Formula

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Controlling Parameter for the Angular Distribution determines how the energy or intensity of a wave or signal is distributed across different angular directions within the model. Check FAQs

s = 11.5 \cdot {(\frac{2 \cdot π \cdot f p \cdot V 10}{[g]})}^{- 2.5}

s - Controlling Parameter for the Angular Distribution?f_p - Frequency at Spectral Peak?V₁₀ - Wind Speed at Height of 10 m?[g] - Gravitational acceleration on Earth?π - Archimedes' constant?

Maximum Controlling Parameter for Angular Distribution Example

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Here is how the Maximum Controlling Parameter for Angular Distribution equation looks like with Values.

Here is how the Maximum Controlling Parameter for Angular Distribution equation looks like with Units.

Here is how the Maximum Controlling Parameter for Angular Distribution equation looks like.

2.5E-5 = 11.5 \cdot {(\frac{2 \cdot 3.1416 \cdot 0.0132 \cdot 22}{9.8066})}^{- 2.5}

2.5E-5 = 11.5 \cdot {(\frac{2 \cdot 3.1416 \cdot 0.0132kHz \cdot 22m/s}{9.8066m/s²})}^{- 2.5}

2.5E-5 = 11.5 \cdot {(\frac{2 \cdot 3.1416 \cdot 0.0132 \cdot 22}{9.8066})}^{- 2.5}

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Maximum Controlling Parameter for Angular Distribution Solution

Follow our step by step solution on how to calculate Maximum Controlling Parameter for Angular Distribution?

FIRST Step Consider the formula

s = 11.5 \cdot {(\frac{2 \cdot π \cdot f p \cdot V 10}{[g]})}^{- 2.5}

Next Step Substitute values of Variables

∴

s = 11.5 \cdot {(\frac{2 \cdot π \cdot 0.0132kHz \cdot 22m/s}{[g]})}^{- 2.5}

Next Step Substitute values of Constants

∴

s = 11.5 \cdot {(\frac{2 \cdot 3.1416 \cdot 0.0132kHz \cdot 22m/s}{9.8066m/s²})}^{- 2.5}

Next Step Convert Units

∴

s = 11.5 \cdot {(\frac{2 \cdot 3.1416 \cdot 13.162Hz \cdot 22m/s}{9.8066m/s²})}^{- 2.5}

Next Step Prepare to Evaluate

∴

s = 11.5 \cdot {(\frac{2 \cdot 3.1416 \cdot 13.162 \cdot 22}{9.8066})}^{- 2.5}

Next Step Evaluate

∴

s = 2.45294855624336E-05

LAST Step Rounding Answer

∴

s = 2.5E-5

Maximum Controlling Parameter for Angular Distribution Formula Elements

Variables

Constants

Controlling Parameter for the Angular Distribution

Controlling Parameter for the Angular Distribution determines how the energy or intensity of a wave or signal is distributed across different angular directions within the model.

Symbol: s

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Controlling Parameter for the Angular Distribution

Frequency at Spectral Peak

Frequency at Spectral Peak is the number of occurrences of a repeating event per unit of time.

Symbol: f_p

Measurement: FrequencyUnit: kHz

Note: Value can be positive or negative.

Formulas to find Frequency at Spectral Peak

Wind Speed at Height of 10 m

Wind Speed at Height of 10 m refers to the average speed of the wind measured at a height of 10 meters above ground level.

Symbol: V₁₀

Measurement: SpeedUnit: m/s

Note: Value should be greater than 0.

Formulas to find Wind Speed at Height of 10 m

Gravitational acceleration on Earth

Gravitational acceleration on Earth means that the velocity of an object in free fall will increase by 9.8 m/s2 every second.

Symbol: [g]

Value: 9.80665 m/s²

Archimedes' constant

Archimedes' constant is a mathematical constant that represents the ratio of the circumference of a circle to its diameter.

Symbol: π

Value: 3.14159265358979323846264338327950288

Other formulas in Parametric Spectrum Models category

Go Phillip's Equilibrium Range of Spectrum for Fully Developed Sea in Deep Water

E ω = b \cdot {[g]}^{2} \cdot ω^{- 5}

Go JONSWAP Spectrum for Fetch-limited Seas

E f = (\frac{α \cdot {[g]}^{2}}{{(2 \cdot π)}^{4} \cdot f^{5}}) \cdot {(\exp (- 1.25 \cdot {(\frac{f}{f p})}^{- 4}) \cdot γ)}^{\exp (- \frac{{((\frac{f}{f p}) - 1)}^{2}}{2 \cdot σ^{2}})}

Go Frequency at Spectral Peak

f p = 3.5 \cdot {(\frac{{[g]}^{2} \cdot F l}{{V 10}^{3}})}^{- 0.33}

Go Fetch Length given Frequency at Spectral Peak

F l = \frac{({V 10}^{3}) \cdot ({(\frac{f p}{3.5})}^{- (\frac{1}{0.33})})}{{[g]}^{2}}

How to Evaluate Maximum Controlling Parameter for Angular Distribution?

Maximum Controlling Parameter for Angular Distribution evaluator uses Controlling Parameter for the Angular Distribution = 11.5*((2*pi*Frequency at Spectral Peak*Wind Speed at Height of 10 m)/[g])^-2.5 to evaluate the Controlling Parameter for the Angular Distribution, The Maximum Controlling Parameter for Angular Distribution formula refers to how the energy or intensity of a wave or signal is distributed across different angular directions within the model. Controlling Parameter for the Angular Distribution is denoted by s symbol.

How to evaluate Maximum Controlling Parameter for Angular Distribution using this online evaluator? To use this online evaluator for Maximum Controlling Parameter for Angular Distribution, enter Frequency at Spectral Peak (f_p) & Wind Speed at Height of 10 m (V₁₀) and hit the calculate button.

FAQs on Maximum Controlling Parameter for Angular Distribution

What is the formula to find Maximum Controlling Parameter for Angular Distribution?

The formula of Maximum Controlling Parameter for Angular Distribution is expressed as Controlling Parameter for the Angular Distribution = 11.5*((2*pi*Frequency at Spectral Peak*Wind Speed at Height of 10 m)/[g])^-2.5. Here is an example- 2.5E-5 = 11.5*((2*pi*13.162*22)/[g])^-2.5.

How to calculate Maximum Controlling Parameter for Angular Distribution?

With Frequency at Spectral Peak (f_p) & Wind Speed at Height of 10 m (V₁₀) we can find Maximum Controlling Parameter for Angular Distribution using the formula - Controlling Parameter for the Angular Distribution = 11.5*((2*pi*Frequency at Spectral Peak*Wind Speed at Height of 10 m)/[g])^-2.5. This formula also uses Gravitational acceleration on Earth, Archimedes' constant .

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