Diameter given Settling Velocity in Fahrenheit Calculator

✖Settling Velocity of particles refers to the rate at which a particle sinks through a fluid under the influence of gravity.ⓘ Settling Velocity of Particles [v_s]			+10% -10%
✖The Specific Gravity of Spherical Particle is the ratio of its density to the density of water (at 4°C).ⓘ Specific Gravity of Spherical Particle [G_s]			+10% -10%
✖Specific Gravity of Fluid refers to is the ratio of the fluid’s density to the density of water at a standard temperature (usually 4°C).ⓘ Specific Gravity of Fluid [G_w]			+10% -10%
✖Temperature in Fahrenheit is the temperature scale based on one proposed in 1724 by the physicist Daniel Gabriel Fahrenheit. It uses the degree Fahrenheit as the unit.ⓘ Temperature in Fahrenheit [T_F]			+10% -10%

✖The Diameter of a Spherical Particle is the distance across the sphere, passing through its center.ⓘ Diameter given Settling Velocity in Fahrenheit [d]

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Diameter given Settling Velocity in Fahrenheit Solution

STEP 0: Pre-Calculation Summary

Formula Used

Diameter of a Spherical Particle = sqrt(Settling Velocity of Particles/(418*(Specific Gravity of Spherical Particle-Specific Gravity of Fluid)*((Temperature in Fahrenheit+10)/60)))
d = sqrt(v_s/(418*(G_s-G_w)*((T_F+10)/60)))
This formula uses 1 Functions, 5 Variables

Functions Used

sqrt - A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number., sqrt(Number)

Variables Used

Diameter of a Spherical Particle - (Measured in Meter) - The Diameter of a Spherical Particle is the distance across the sphere, passing through its center.
Settling Velocity of Particles - (Measured in Meter per Second) - Settling Velocity of particles refers to the rate at which a particle sinks through a fluid under the influence of gravity.
Specific Gravity of Spherical Particle - The Specific Gravity of Spherical Particle is the ratio of its density to the density of water (at 4°C).
Specific Gravity of Fluid - Specific Gravity of Fluid refers to is the ratio of the fluid’s density to the density of water at a standard temperature (usually 4°C).
Temperature in Fahrenheit - (Measured in Kelvin) - Temperature in Fahrenheit is the temperature scale based on one proposed in 1724 by the physicist Daniel Gabriel Fahrenheit. It uses the degree Fahrenheit as the unit.

STEP 1: Convert Input(s) to Base Unit

Settling Velocity of Particles: 0.0016 Meter per Second --> 0.0016 Meter per Second No Conversion Required
Specific Gravity of Spherical Particle: 2.7 --> No Conversion Required
Specific Gravity of Fluid: 1.001 --> No Conversion Required
Temperature in Fahrenheit: 96.8 Fahrenheit --> 309.149995613098 Kelvin (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

d = sqrt(v_s/(418*(G_s-G_w)*((T_F+10)/60))) --> sqrt(0.0016/(418*(2.7-1.001)*((309.149995613098+10)/60)))

Evaluating ... ...

d = 0.00065080872226014

STEP 3: Convert Result to Output's Unit

0.00065080872226014 Meter --> No Conversion Required

FINAL ANSWER

0.00065080872226014 ≈ 0.000651 Meter <-- Diameter of a Spherical Particle

(Calculation completed in 00.020 seconds)

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< Diameter of Sediment Particle Calculators

Diameter of Particle given Settling Velocity

LaTeX Go Diameter of a Spherical Particle = (3*Drag Coefficient*Mass Density of Fluid*Settling Velocity of Particles^2)/(4*[g]*(Mass Density of Particles-Mass Density of Fluid))

Diameter of Particle given Settling Velocity with respect to Specific Gravity

LaTeX Go Diameter of a Spherical Particle = (3*Drag Coefficient*Settling Velocity of Particles^2)/(4*[g]*(Specific Gravity of Spherical Particle-1))

Diameter of Particle given Particle Reynold's Number

LaTeX Go Diameter of a Spherical Particle = (Dynamic Viscosity*Reynold Number)/(Mass Density of Fluid*Settling Velocity of Particles)

Diameter of Particle given Volume of Particle

LaTeX Go Diameter of a Spherical Particle = (6*Volume of One Particle/pi)^(1/3)

Diameter given Settling Velocity in Fahrenheit Formula

LaTeX Go

What is Settling Velocity ?

Settling velocity of particles is the rate at which a particle sinks through a fluid under the influence of gravity. It depends on factors like particle size, shape, specific gravity, fluid density, and viscosity. It's critical in processes like sedimentation and particle separation in various engineering applications.

How to Calculate Diameter given Settling Velocity in Fahrenheit?

Diameter given Settling Velocity in Fahrenheit calculator uses Diameter of a Spherical Particle = sqrt(Settling Velocity of Particles/(418*(Specific Gravity of Spherical Particle-Specific Gravity of Fluid)*((Temperature in Fahrenheit+10)/60))) to calculate the Diameter of a Spherical Particle, The Diameter given Settling Velocity in Fahrenheit formula is defined as the calculation of the diameter of a particle based on its settling velocity in water at a temperature in Fahrenheit. Diameter of a Spherical Particle is denoted by d symbol.

How to calculate Diameter given Settling Velocity in Fahrenheit using this online calculator? To use this online calculator for Diameter given Settling Velocity in Fahrenheit, enter Settling Velocity of Particles (v_s), Specific Gravity of Spherical Particle (G_s), Specific Gravity of Fluid (G_w) & Temperature in Fahrenheit (T_F) and hit the calculate button. Here is how the Diameter given Settling Velocity in Fahrenheit calculation can be explained with given input values -> 0.000705 = sqrt(0.0016/(418*(2.7-1.001)*((309.149995613098+10)/60))).

FAQ

What is Diameter given Settling Velocity in Fahrenheit?

The Diameter given Settling Velocity in Fahrenheit formula is defined as the calculation of the diameter of a particle based on its settling velocity in water at a temperature in Fahrenheit and is represented as d = sqrt(v_s/(418*(G_s-G_w)*((T_F+10)/60))) or Diameter of a Spherical Particle = sqrt(Settling Velocity of Particles/(418*(Specific Gravity of Spherical Particle-Specific Gravity of Fluid)*((Temperature in Fahrenheit+10)/60))). Settling Velocity of particles refers to the rate at which a particle sinks through a fluid under the influence of gravity, The Specific Gravity of Spherical Particle is the ratio of its density to the density of water (at 4°C), Specific Gravity of Fluid refers to is the ratio of the fluid’s density to the density of water at a standard temperature (usually 4°C) & Temperature in Fahrenheit is the temperature scale based on one proposed in 1724 by the physicist Daniel Gabriel Fahrenheit. It uses the degree Fahrenheit as the unit.

How to calculate Diameter given Settling Velocity in Fahrenheit?

The Diameter given Settling Velocity in Fahrenheit formula is defined as the calculation of the diameter of a particle based on its settling velocity in water at a temperature in Fahrenheit is calculated using Diameter of a Spherical Particle = sqrt(Settling Velocity of Particles/(418*(Specific Gravity of Spherical Particle-Specific Gravity of Fluid)*((Temperature in Fahrenheit+10)/60))). To calculate Diameter given Settling Velocity in Fahrenheit, you need Settling Velocity of Particles (v_s), Specific Gravity of Spherical Particle (G_s), Specific Gravity of Fluid (G_w) & Temperature in Fahrenheit (T_F). With our tool, you need to enter the respective value for Settling Velocity of Particles, Specific Gravity of Spherical Particle, Specific Gravity of Fluid & Temperature in Fahrenheit and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Diameter of a Spherical Particle?

In this formula, Diameter of a Spherical Particle uses Settling Velocity of Particles, Specific Gravity of Spherical Particle, Specific Gravity of Fluid & Temperature in Fahrenheit. We can use 3 other way(s) to calculate the same, which is/are as follows -

Diameter of a Spherical Particle = (6*Volume of One Particle/pi)^(1/3)
Diameter of a Spherical Particle = (3*Drag Coefficient*Mass Density of Fluid*Settling Velocity of Particles^2)/(4*[g]*(Mass Density of Particles-Mass Density of Fluid))
Diameter of a Spherical Particle = (3*Drag Coefficient*Settling Velocity of Particles^2)/(4*[g]*(Specific Gravity of Spherical Particle-1))

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