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Specific Gravity of Sediment given Friction Factor Calculator

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✖Self Cleansing Velocity refers to the minimum speed at which fluid must flow in a sewer to prevent sediment deposition and maintain a clear path.ⓘ Self Cleansing Velocity [v_s]			+10% -10%
✖Dimensional Constant indicates important characteristics of sediments present in the sewage. Its value usually varies from 0.04 (start of scouring of clean grit) to 0.08 (full removal of sticky grit).ⓘ Dimensional Constant [k]			+10% -10%
✖The Diameter of Particle is the straight-line distance across its widest point, typically measured in micrometers or millimeters.ⓘ Diameter of Particle [d^']			+10% -10%
✖The Friction Factor quantifies resistance to flow in a pipe due to surface roughness, impacting energy loss and velocity.ⓘ Friction Factor [f']			+10% -10%

✖Specific Gravity of Sediment is the ratio of sediment particle density to the density of water, indicating its heaviness.ⓘ Specific Gravity of Sediment given Friction Factor [G]

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Specific Gravity of Sediment given Friction Factor Solution

STEP 0: Pre-Calculation Summary

Formula Used

Specific Gravity of Sediment = ((Self Cleansing Velocity)^2/((8*[g]*Dimensional Constant*Diameter of Particle)/Friction Factor))+1
G = ((v_s)^2/((8*[g]*k*d^')/f'))+1
This formula uses 1 Constants, 5 Variables

Constants Used

[g] - Gravitational acceleration on Earth Value Taken As 9.80665

Variables Used

Specific Gravity of Sediment - Specific Gravity of Sediment is the ratio of sediment particle density to the density of water, indicating its heaviness.
Self Cleansing Velocity - (Measured in Meter per Second) - Self Cleansing Velocity refers to the minimum speed at which fluid must flow in a sewer to prevent sediment deposition and maintain a clear path.
Dimensional Constant - Dimensional Constant indicates important characteristics of sediments present in the sewage. Its value usually varies from 0.04 (start of scouring of clean grit) to 0.08 (full removal of sticky grit).
Diameter of Particle - (Measured in Meter) - The Diameter of Particle is the straight-line distance across its widest point, typically measured in micrometers or millimeters.
Friction Factor - The Friction Factor quantifies resistance to flow in a pipe due to surface roughness, impacting energy loss and velocity.

STEP 1: Convert Input(s) to Base Unit

Self Cleansing Velocity: 0.114 Meter per Second --> 0.114 Meter per Second No Conversion Required
Dimensional Constant: 0.04 --> No Conversion Required
Diameter of Particle: 4.8 Millimeter --> 0.0048 Meter (Check conversion here)
Friction Factor: 0.348 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

G = ((v_s)^2/((8*[g]*k*d^')/f'))+1 --> ((0.114)^2/((8*[g]*0.04*0.0048)/0.348))+1

Evaluating ... ...

G = 1.30024587907185

STEP 3: Convert Result to Output's Unit

1.30024587907185 --> No Conversion Required

FINAL ANSWER

1.30024587907185 ≈ 1.300246 <-- Specific Gravity of Sediment

(Calculation completed in 00.011 seconds)

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Created by Suraj Kumar

Birsa Institute of Technology (BIT), Sindri

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< Specific Gravity of Sediment Calculators

Specific Gravity of Sediment given Drag Force

LaTeX Go Specific Gravity of Sediment = (Drag Force/(Unit Weight of Fluid*(1-Rugosity Coefficient)*Volume per Unit Area*sin(Angle of Inclination of Plane to Horizontal)))+1

Specific Gravity of Sediment given Friction Factor

LaTeX Go Specific Gravity of Sediment = ((Self Cleansing Velocity)^2/((8*[g]*Dimensional Constant*Diameter of Particle)/Friction Factor))+1

Specific Gravity of Sediment given Self Cleaning Invert Slope

LaTeX Go Specific Gravity of Sediment = (Self Cleaning Invert Slope/((Dimensional Constant/Hydraulic Mean Depth)*Diameter of Particle))+1

Specific Gravity of Sediment given Self Cleansing Velocity

LaTeX Go Specific Gravity of Sediment = ((Self Cleansing Velocity/Chezy's Constant)^2/(Diameter of Particle*Dimensional Constant))+1

Specific Gravity of Sediment given Friction Factor Formula

LaTeX Go

Specific Gravity of Sediment = ((Self Cleansing Velocity)^2/((8*[g]*Dimensional Constant*Diameter of Particle)/Friction Factor))+1
G = ((v_s)^2/((8*[g]*k*d^')/f'))+1

What is friction factor ?

The friction factor is a dimensionless number that quantifies the resistance to flow within a pipe or channel due to surface roughness and fluid viscosity. It's crucial in calculating head loss and energy dissipation in fluid systems, influencing flow efficiency. The friction factor is typically determined using the Darcy-Weisbach equation or empirical correlations like the Moody chart, depending on flow conditions such as Reynolds number and relative roughness.

How to Calculate Specific Gravity of Sediment given Friction Factor?

Specific Gravity of Sediment given Friction Factor calculator uses Specific Gravity of Sediment = ((Self Cleansing Velocity)^2/((8*[g]*Dimensional Constant*Diameter of Particle)/Friction Factor))+1 to calculate the Specific Gravity of Sediment, The Specific Gravity of Sediment given Friction Factor is defined as the ratio of sediment particle density to the density of water, indicating its heaviness. Specific Gravity of Sediment is denoted by G symbol.

How to calculate Specific Gravity of Sediment given Friction Factor using this online calculator? To use this online calculator for Specific Gravity of Sediment given Friction Factor, enter Self Cleansing Velocity (v_s), Dimensional Constant (k), Diameter of Particle (d^') & Friction Factor (f') and hit the calculate button. Here is how the Specific Gravity of Sediment given Friction Factor calculation can be explained with given input values -> 1.300246 = ((0.114)^2/((8*[g]*0.04*0.0048)/0.348))+1.

FAQ

What is Specific Gravity of Sediment given Friction Factor?

The Specific Gravity of Sediment given Friction Factor is defined as the ratio of sediment particle density to the density of water, indicating its heaviness and is represented as G = ((v_s)^2/((8*[g]*k*d^')/f'))+1 or Specific Gravity of Sediment = ((Self Cleansing Velocity)^2/((8*[g]*Dimensional Constant*Diameter of Particle)/Friction Factor))+1. Self Cleansing Velocity refers to the minimum speed at which fluid must flow in a sewer to prevent sediment deposition and maintain a clear path, Dimensional Constant indicates important characteristics of sediments present in the sewage. Its value usually varies from 0.04 (start of scouring of clean grit) to 0.08 (full removal of sticky grit), The Diameter of Particle is the straight-line distance across its widest point, typically measured in micrometers or millimeters & The Friction Factor quantifies resistance to flow in a pipe due to surface roughness, impacting energy loss and velocity.

How to calculate Specific Gravity of Sediment given Friction Factor?

The Specific Gravity of Sediment given Friction Factor is defined as the ratio of sediment particle density to the density of water, indicating its heaviness is calculated using Specific Gravity of Sediment = ((Self Cleansing Velocity)^2/((8*[g]*Dimensional Constant*Diameter of Particle)/Friction Factor))+1. To calculate Specific Gravity of Sediment given Friction Factor, you need Self Cleansing Velocity (v_s), Dimensional Constant (k), Diameter of Particle (d^') & Friction Factor (f'). With our tool, you need to enter the respective value for Self Cleansing Velocity, Dimensional Constant, Diameter of Particle & Friction Factor 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 Specific Gravity of Sediment?

In this formula, Specific Gravity of Sediment uses Self Cleansing Velocity, Dimensional Constant, Diameter of Particle & Friction Factor. We can use 3 other way(s) to calculate the same, which is/are as follows -

Specific Gravity of Sediment = (Drag Force/(Unit Weight of Fluid*(1-Rugosity Coefficient)*Volume per Unit Area*sin(Angle of Inclination of Plane to Horizontal)))+1
Specific Gravity of Sediment = (Self Cleaning Invert Slope/((Dimensional Constant/Hydraulic Mean Depth)*Diameter of Particle))+1
Specific Gravity of Sediment = ((Self Cleansing Velocity/Chezy's Constant)^2/(Diameter of Particle*Dimensional Constant))+1

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