Controlling Force for Porter Governor given Radius of Rotation of Mid Position Solution

STEP 0: Pre-Calculation Summary
Formula Used
Force = Mass of Ball*((2*pi*Mean Equilibrium Speed in RPM)/60)^2*Radius of Rotation if Governor is in Mid-Position
F = mball*((2*pi*Nequillibrium)/60)^2*rrotation
This formula uses 1 Constants, 4 Variables
Constants Used
pi - Archimedes' constant Value Taken As 3.14159265358979323846264338327950288
Variables Used
Force - (Measured in Newton) - Force on Fluid Element is the sum of pressure and shear forces acting on it within a fluid system.
Mass of Ball - (Measured in Kilogram) - The mass of ball is the amount of "matter" in the object.
Mean Equilibrium Speed in RPM - Mean Equilibrium Speed in RPM is the number of revolutions the drive shaft of your car is making per minute.
Radius of Rotation if Governor is in Mid-Position - (Measured in Meter) - Radius of Rotation if Governor is in Mid-Position is the linear distance from its axis of rotation to a point of interest on the body.
STEP 1: Convert Input(s) to Base Unit
Mass of Ball: 6 Kilogram --> 6 Kilogram No Conversion Required
Mean Equilibrium Speed in RPM: 11 --> No Conversion Required
Radius of Rotation if Governor is in Mid-Position: 19 Meter --> 19 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
F = mball*((2*pi*Nequillibrium)/60)^2*rrotation --> 6*((2*pi*11)/60)^2*19
Evaluating ... ...
F = 151.268136787363
STEP 3: Convert Result to Output's Unit
151.268136787363 Newton --> No Conversion Required
FINAL ANSWER
151.268136787363 151.2681 Newton <-- Force
(Calculation completed in 00.004 seconds)

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15 Porter Governor Calculators

Coefficient of Insensitiveness for Porter Governor if Angle Made by Upper and Lower Arm Aren't Equal
Go Coefficient of Insensitiveness = (Frictional Force on Sleeve*(1+Ratio of Length of Link to Length of Arm))/(2*Mass of Ball*Acceleration due to Gravity+Mass of Central Load*Acceleration due to Gravity*(1+Ratio of Length of Link to Length of Arm))
Power of Porter Governor if Angle Made by Upper and Lower Arms are Not Equal
Go Power = (Mass of Ball+Mass of Central Load/2*(1+Ratio of Length of Link to Length of Arm))*(4*Percentage Increase in Speed^2*Acceleration due to Gravity*Height of Governor)/(1+2*Percentage Increase in Speed)
Coefficient of Insensitiveness for Porter Governor when Lower Arm is Not Attached on Governor
Go Coefficient of Insensitiveness = (Force Required at Sleeve to Overcome Friction*(1+Ratio of Length of Link to Length of Arm)*Radius of Path of Rotation of Ball)/(2*Controlling Force*Height of Governor)
Height of Governor for Porter Governor
Go Height of Governor = (Mass of Ball+Mass of Central Load/2*(Ratio of Length of Link to Length of Arm+1))*Acceleration due to Gravity/(Mass of Ball*Angular Velocity^2)
Power of Porter Governor if Angle Made by Upper and Lower Arms are Equal
Go Power = (4*Percentage Increase in Speed^2*(Mass of Ball+Mass of Central Load)*Acceleration due to Gravity*Height of Governor)/(1+2*Percentage Increase in Speed)
Coefficient of Insensitiveness when All Arms of Porter Governor are Attached to Governor Axis
Go Coefficient of Insensitiveness = (Force Required at Sleeve to Overcome Friction*Radius of Path of Rotation of Ball)/(Controlling Force*Height of Governor)
Height of Governor for Porter Governor when Ratio of Length of Link to Length of Arm is 1
Go Height of Governor = (Mass of Ball+Mass of Central Load)*Acceleration due to Gravity/(Mass of Ball*Angular Velocity^2)
Lift of Sleeve for Porter Governor if Angle Made by Upper and Lower Arms are Not Equal
Go Lift of Sleeve = (1+Ratio of Length of Link to Length of Arm)*(2*Height of Governor*Percentage Increase in Speed)/(1+2*Percentage Increase in Speed)
Coefficient of Insensitiveness for Porter Governor if Angle Made by Upper and Lower Arm are Equal
Go Coefficient of Insensitiveness = Frictional Force on Sleeve/((Mass of Ball+Mass of Central Load)*Acceleration due to Gravity)
Speed of Ball for Porter Governor given Length of Arms is Equal to Length of Links
Go Speed in RPM = sqrt((Mass of Ball+Mass of Central Load)*895/(Mass of Ball*Height of Governor))
Controlling Force for Porter Governor given Radius of Rotation of Mid Position
Go Force = Mass of Ball*((2*pi*Mean Equilibrium Speed in RPM)/60)^2*Radius of Rotation if Governor is in Mid-Position
Lift of Sleeve for Porter Governor if Angle Made by Upper and Lower Arms are Equal
Go Lift of Sleeve = (4*Height of Governor*Percentage Increase in Speed)/(1+2*Percentage Increase in Speed)
Controlling Force for Porter Governor
Go Force = Mass of Ball*Mean Equilibrium Angular Speed^2*Radius of Rotation if Governor is in Mid-Position
Angle of Inclination of Arm to Vertical for Porter Governor
Go Angle of Inclination of Arm to Vertical = atan(Radius of Path of Rotation of Ball/Height of Governor)
Net Increase in Speed of Porter Governor
Go Increase in Speed = Percentage Increase in Speed*Mean Equilibrium Speed in RPM

Controlling Force for Porter Governor given Radius of Rotation of Mid Position Formula

Force = Mass of Ball*((2*pi*Mean Equilibrium Speed in RPM)/60)^2*Radius of Rotation if Governor is in Mid-Position
F = mball*((2*pi*Nequillibrium)/60)^2*rrotation

Which governor is more sensitive?

Porter governor is more sensitive than watt governor. The proell governor is the most sensitive out of these three. This governor was used by James Watt in his steam engine. The spindle is driven by the output shaft of the prime mover.

How to Calculate Controlling Force for Porter Governor given Radius of Rotation of Mid Position?

Controlling Force for Porter Governor given Radius of Rotation of Mid Position calculator uses Force = Mass of Ball*((2*pi*Mean Equilibrium Speed in RPM)/60)^2*Radius of Rotation if Governor is in Mid-Position to calculate the Force, The Controlling Force for Porter Governor given Radius of Rotation of Mid Position formula is defined as the inward force acting on the rotating balls. Force is denoted by F symbol.

How to calculate Controlling Force for Porter Governor given Radius of Rotation of Mid Position using this online calculator? To use this online calculator for Controlling Force for Porter Governor given Radius of Rotation of Mid Position, enter Mass of Ball (mball), Mean Equilibrium Speed in RPM (Nequillibrium) & Radius of Rotation if Governor is in Mid-Position (rrotation) and hit the calculate button. Here is how the Controlling Force for Porter Governor given Radius of Rotation of Mid Position calculation can be explained with given input values -> 151.2681 = 6*((2*pi*11)/60)^2*19.

FAQ

What is Controlling Force for Porter Governor given Radius of Rotation of Mid Position?
The Controlling Force for Porter Governor given Radius of Rotation of Mid Position formula is defined as the inward force acting on the rotating balls and is represented as F = mball*((2*pi*Nequillibrium)/60)^2*rrotation or Force = Mass of Ball*((2*pi*Mean Equilibrium Speed in RPM)/60)^2*Radius of Rotation if Governor is in Mid-Position. The mass of ball is the amount of "matter" in the object, Mean Equilibrium Speed in RPM is the number of revolutions the drive shaft of your car is making per minute & Radius of Rotation if Governor is in Mid-Position is the linear distance from its axis of rotation to a point of interest on the body.
How to calculate Controlling Force for Porter Governor given Radius of Rotation of Mid Position?
The Controlling Force for Porter Governor given Radius of Rotation of Mid Position formula is defined as the inward force acting on the rotating balls is calculated using Force = Mass of Ball*((2*pi*Mean Equilibrium Speed in RPM)/60)^2*Radius of Rotation if Governor is in Mid-Position. To calculate Controlling Force for Porter Governor given Radius of Rotation of Mid Position, you need Mass of Ball (mball), Mean Equilibrium Speed in RPM (Nequillibrium) & Radius of Rotation if Governor is in Mid-Position (rrotation). With our tool, you need to enter the respective value for Mass of Ball, Mean Equilibrium Speed in RPM & Radius of Rotation if Governor is in Mid-Position 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 Force?
In this formula, Force uses Mass of Ball, Mean Equilibrium Speed in RPM & Radius of Rotation if Governor is in Mid-Position. We can use 1 other way(s) to calculate the same, which is/are as follows -
  • Force = Mass of Ball*Mean Equilibrium Angular Speed^2*Radius of Rotation if Governor is in Mid-Position
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