Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow Calculator

✖Maximum Velocity is the rate of change of its position with respect to a frame of reference, and is a function of time.ⓘ Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow [V_max]

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Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow

Formula

`"V"_{"max"} = 2*"V"_{"mean"}`

Example

`"20.2m/s"=2*"10.1m/s"`

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Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow Solution

STEP 0: Pre-Calculation Summary

Formula Used

Maximum Velocity = 2*Mean Velocity
V_max = 2*V_mean
This formula uses 2 Variables

Variables Used

Maximum Velocity - (Measured in Meter per Second) - Maximum Velocity is the rate of change of its position with respect to a frame of reference, and is a function of time.
Mean Velocity - (Measured in Meter per Second) - Mean velocity is defined as the average velocity of a fluid at a point and over an arbitrary time T.

STEP 1: Convert Input(s) to Base Unit

Mean Velocity: 10.1 Meter per Second --> 10.1 Meter per Second No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

V_max = 2*V_mean --> 2*10.1

Evaluating ... ...

V_max = 20.2

STEP 3: Convert Result to Output's Unit

20.2 Meter per Second --> No Conversion Required

FINAL ANSWER

20.2 Meter per Second <-- Maximum Velocity

(Calculation completed in 00.004 seconds)

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Home » Engineering » Civil » Hydraulics and Waterworks » Laminar Flow » Steady Laminar Flow in Circular Pipes – Hagen Poiseuille Law » Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow

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Created by Rithik Agrawal

National Institute of Technology Karnataka (NITK), Surathkal

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National Institute of Technology (NIT), Warangal

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< 12 Steady Laminar Flow in Circular Pipes – Hagen Poiseuille Law Calculators

Distance of Element from Center Line given Velocity at any point in Cylindrical Element

Go Radial Distance = sqrt((Pipe Radius^2)-(-4*Dynamic Viscosity*Fluid Velocity in Pipe/Pressure Gradient))

Velocity at any point in Cylindrical Element

Go Fluid Velocity in Pipe = -(1/(4*Dynamic Viscosity))*Pressure Gradient*((Pipe Radius^2)-(Radial Distance^2))

Shear Stress at any Cylindrical Element given Head Loss

Go Shear Stress = (Specific Weight of Liquid*Head Loss due to Friction*Radial Distance)/(2*Length of Pipe)

Distance of Element from Center Line given Head Loss

Go Radial Distance = 2*Shear Stress*Length of Pipe/(Head Loss due to Friction*Specific Weight of Liquid)

Discharge through Pipe given Pressure Gradient

Go Discharge in pipe = (pi/(8*Dynamic Viscosity))*(Pipe Radius^4)*Pressure Gradient

Velocity Gradient given Pressure Gradient at Cylindrical Element

Go Velocity Gradient = (1/(2*Dynamic Viscosity))*Pressure Gradient*Radial Distance

Distance of Element from Center Line given Velocity Gradient at Cylindrical Element

Go Radial Distance = 2*Dynamic Viscosity*Velocity Gradient/Pressure Gradient

Mean Velocity of Fluid Flow

Go Mean Velocity = (1/(8*Dynamic Viscosity))*Pressure Gradient*Pipe Radius^2

Distance of Element from Center line given Shear Stress at any Cylindrical Element

Go Radial Distance = 2*Shear Stress/Pressure Gradient

Shear Stress at any Cylindrical Element

Go Shear Stress = Pressure Gradient*Radial Distance/2

Mean Velocity of Flow given Maximum Velocity at Axis of Cylindrical Element

Go Mean Velocity = 0.5*Maximum Velocity

Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow

Go Maximum Velocity = 2*Mean Velocity

Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow Formula

Maximum Velocity = 2*Mean Velocity
V_max = 2*V_mean

What is Average Velocity ?

The average velocity of an object is its total displacement divided by the total time taken. In other words, it is the rate at which an object changes its position from one place to another. Average velocity is a vector quantity.

How to Calculate Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow?

Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow calculator uses Maximum Velocity = 2*Mean Velocity to calculate the Maximum Velocity, The Maximum Velocity at axis of Cylindrical Element given Mean Velocity of Flow is defined as the peak velocity at the center line. Maximum Velocity is denoted by V_max symbol.

How to calculate Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow using this online calculator? To use this online calculator for Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow, enter Mean Velocity (V_mean) and hit the calculate button. Here is how the Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow calculation can be explained with given input values -> 20.2 = 2*10.1.

FAQ

What is Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow?

The Maximum Velocity at axis of Cylindrical Element given Mean Velocity of Flow is defined as the peak velocity at the center line and is represented as V_max = 2*V_mean or Maximum Velocity = 2*Mean Velocity. Mean velocity is defined as the average velocity of a fluid at a point and over an arbitrary time T.

How to calculate Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow?

The Maximum Velocity at axis of Cylindrical Element given Mean Velocity of Flow is defined as the peak velocity at the center line is calculated using Maximum Velocity = 2*Mean Velocity. To calculate Maximum Velocity at Axis of Cylindrical Element given Mean Velocity of Flow, you need Mean Velocity (V_mean). With our tool, you need to enter the respective value for Mean Velocity and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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