Change in Rate of Flow given Torque Exerted on Fluid Calculator

✖Torque Exerted on Fluid is described as the turning effect of force on the axis of rotation. In brief, it is a moment of force. It is characterized by τ.ⓘ Torque Exerted on Fluid [τ]			+10% -10%
✖Radial Distance 2 in the impulse momentum definition represents the distance from the reference point to the final position.ⓘ Radial Distance 2 [r2]			+10% -10%
✖velocity at Point 2 is the velocity of fluid passing through point 2 in a flow.ⓘ Velocity at Point 2 [V₂]			+10% -10%
✖Radial distance 1 in the impulse momentum definition represents the initial distance from the reference point.ⓘ Radial Distance 1 [r1]			+10% -10%
✖Velocity at Point 1 is the velocity of fluid passing through point 1 in flow.ⓘ Velocity at Point 1 [V₁]			+10% -10%
✖Delta Length is often used to indicate the difference, or change, in a length of an entity.ⓘ Delta Length [Δ]			+10% -10%

✖Rate of Flow is the rate at which a liquid or other substance flows through a particular channel, pipe, etc.ⓘ Change in Rate of Flow given Torque Exerted on Fluid [q_flow]

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Change in Rate of Flow given Torque Exerted on Fluid Solution

STEP 0: Pre-Calculation Summary

Formula Used

Rate of Flow = Torque Exerted on Fluid/(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)*Delta Length
q_flow = τ/(r2*V₂-r1*V₁)*Δ
This formula uses 7 Variables

Variables Used

Rate of Flow - (Measured in Cubic Meter per Second) - Rate of Flow is the rate at which a liquid or other substance flows through a particular channel, pipe, etc.
Torque Exerted on Fluid - (Measured in Newton Meter) - Torque Exerted on Fluid is described as the turning effect of force on the axis of rotation. In brief, it is a moment of force. It is characterized by τ.
Radial Distance 2 - (Measured in Meter) - Radial Distance 2 in the impulse momentum definition represents the distance from the reference point to the final position.
Velocity at Point 2 - (Measured in Meter per Second) - velocity at Point 2 is the velocity of fluid passing through point 2 in a flow.
Radial Distance 1 - (Measured in Meter) - Radial distance 1 in the impulse momentum definition represents the initial distance from the reference point.
Velocity at Point 1 - (Measured in Meter per Second) - Velocity at Point 1 is the velocity of fluid passing through point 1 in flow.
Delta Length - (Measured in Meter) - Delta Length is often used to indicate the difference, or change, in a length of an entity.

STEP 1: Convert Input(s) to Base Unit

Torque Exerted on Fluid: 91 Newton Meter --> 91 Newton Meter No Conversion Required
Radial Distance 2: 6.3 Meter --> 6.3 Meter No Conversion Required
Velocity at Point 2: 61.45 Meter per Second --> 61.45 Meter per Second No Conversion Required
Radial Distance 1: 2 Meter --> 2 Meter No Conversion Required
Velocity at Point 1: 101.2 Meter per Second --> 101.2 Meter per Second No Conversion Required
Delta Length: 49 Meter --> 49 Meter No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

q_flow = τ/(r2*V₂-r1*V₁)*Δ --> 91/(6.3*61.45-2*101.2)*49

Evaluating ... ...

q_flow = 24.1372777221425

STEP 3: Convert Result to Output's Unit

24.1372777221425 Cubic Meter per Second --> No Conversion Required

FINAL ANSWER

24.1372777221425 ≈ 24.13728 Cubic Meter per Second <-- Rate of Flow

(Calculation completed in 00.004 seconds)

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Radial Distance r1 given Torque Exerted on Fluid

LaTeX Go Radial Distance 1 = ((Radial Distance 2*Velocity at Point 2*Rate of Flow)-(Torque Exerted on Fluid*Delta Length))/(Rate of Flow*Velocity at Point 1)

Radial Distance r2 given Torque Exerted on Fluid

LaTeX Go Radial Distance 2 = ((Torque Exerted on Fluid/Rate of Flow*Delta Length)+Radial Distance 1*Velocity at Point 1)/Velocity at Point 2

Torque Exerted on Fluid

LaTeX Go Torque Exerted on Fluid = (Rate of Flow/Delta Length)*(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)

Change in Rate of Flow given Torque Exerted on Fluid

LaTeX Go Rate of Flow = Torque Exerted on Fluid/(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)*Delta Length

Change in Rate of Flow given Torque Exerted on Fluid Formula

LaTeX Go

Rate of Flow = Torque Exerted on Fluid/(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)*Delta Length
q_flow = τ/(r2*V₂-r1*V₁)*Δ

What is Rate of Flow?

Rate of flow may refer to: Mass flow rate, the movement of mass per time. Volumetric flow rate, the volume of a fluid which passes through a given surface per unit of time. Heat flow rate, the movement of heat per time.

How to Calculate Change in Rate of Flow given Torque Exerted on Fluid?

Change in Rate of Flow given Torque Exerted on Fluid calculator uses Rate of Flow = Torque Exerted on Fluid/(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)*Delta Length to calculate the Rate of Flow, The Change in Rate of Flow given Torque Exerted on Fluid is Given is defined as total change in rate of flow at points. Rate of Flow is denoted by q_flow symbol.

How to calculate Change in Rate of Flow given Torque Exerted on Fluid using this online calculator? To use this online calculator for Change in Rate of Flow given Torque Exerted on Fluid, enter Torque Exerted on Fluid (τ), Radial Distance 2 (r2), Velocity at Point 2 (V₂), Radial Distance 1 (r1), Velocity at Point 1 (V₁) & Delta Length (Δ) and hit the calculate button. Here is how the Change in Rate of Flow given Torque Exerted on Fluid calculation can be explained with given input values -> 24.9678 = 91/(6.3*61.45-2*101.2)*49.

FAQ

What is Change in Rate of Flow given Torque Exerted on Fluid?

The Change in Rate of Flow given Torque Exerted on Fluid is Given is defined as total change in rate of flow at points and is represented as q_flow = τ/(r2*V₂-r1*V₁)*Δ or Rate of Flow = Torque Exerted on Fluid/(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)*Delta Length. Torque Exerted on Fluid is described as the turning effect of force on the axis of rotation. In brief, it is a moment of force. It is characterized by τ, Radial Distance 2 in the impulse momentum definition represents the distance from the reference point to the final position, velocity at Point 2 is the velocity of fluid passing through point 2 in a flow, Radial distance 1 in the impulse momentum definition represents the initial distance from the reference point, Velocity at Point 1 is the velocity of fluid passing through point 1 in flow & Delta Length is often used to indicate the difference, or change, in a length of an entity.

How to calculate Change in Rate of Flow given Torque Exerted on Fluid?

The Change in Rate of Flow given Torque Exerted on Fluid is Given is defined as total change in rate of flow at points is calculated using Rate of Flow = Torque Exerted on Fluid/(Radial Distance 2*Velocity at Point 2-Radial Distance 1*Velocity at Point 1)*Delta Length. To calculate Change in Rate of Flow given Torque Exerted on Fluid, you need Torque Exerted on Fluid (τ), Radial Distance 2 (r2), Velocity at Point 2 (V₂), Radial Distance 1 (r1), Velocity at Point 1 (V₁) & Delta Length (Δ). With our tool, you need to enter the respective value for Torque Exerted on Fluid, Radial Distance 2, Velocity at Point 2, Radial Distance 1, Velocity at Point 1 & Delta Length 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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