Sleeve Load for Decrease in Speed Value when Taking Friction into Account Solution

STEP 0: Pre-Calculation Summary
Formula Used
Sleeve load for decrease in speed = Total load on sleeve-Force Required at Sleeve to Overcome Friction
W1 = W-FS
This formula uses 3 Variables
Variables Used
Sleeve load for decrease in speed - (Measured in Newton) - Sleeve load for decrease in speed is central load attached to the sleeve.
Total load on sleeve - (Measured in Newton) - Total load on sleeve is central load attached to the sleeve.
Force Required at Sleeve to Overcome Friction - (Measured in Newton) - Force Required at Sleeve to Overcome Friction is any interaction that, when unopposed, will change the motion of an object.
STEP 1: Convert Input(s) to Base Unit
Total load on sleeve: 14 Newton --> 14 Newton No Conversion Required
Force Required at Sleeve to Overcome Friction: 9 Newton --> 9 Newton No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
W1 = W-FS --> 14-9
Evaluating ... ...
W1 = 5
STEP 3: Convert Result to Output's Unit
5 Newton --> No Conversion Required
FINAL ANSWER
5 Newton <-- Sleeve load for decrease in speed
(Calculation completed in 00.004 seconds)

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National Institute Of Technology (NIT), Hamirpur
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13 Basics of Governor Calculators

Total Downward Force on Sleeve in Wilson-Hartnell Governor
Go Force = Mass on Sleeve*Acceleration due to Gravity+(Tension in the auxiliary spring*Distance of auxiliary spring from mid of lever)/Distance of main spring from mid point of lever
Speed of Rotation in RPM
Go Mean Equilibrium Speed in RPM = 60/(2*pi)*sqrt((tan(Angle b/w axis of radius of rotation & line OA))/Mass of Ball)
Ratio of Length of Arm to Length of Link
Go Ratio of Length of Link to Length of Arm = tan(Angle of Inclination of Link to Vertical)/tan(Angle of Inclination of Arm to Vertical)
Corresponding Radial Force Required at Each Ball for Spring Loaded Governors
Go Corresponding Radial Force Required at Each Ball = (Force Required at Sleeve to Overcome Friction*Length of sleeve arm of lever)/(2*Length of ball arm of lever)
Angle between Axis of Radius of Rotation and Line Joining Point on Curve to Origin O
Go Angle b/w axis of radius of rotation & line OA = atan(Controlling Force/Radius of Rotation if Governor is in Mid-Position)
Angle between Axis of Radius of Rotation and Line Joining Point on Curve to Origin
Go Angle b/w axis of radius of rotation & line OA = atan(Mass of Ball*Mean Equilibrium Angular Speed^2)
Mean Equilibrium Speed in RPM
Go Mean Equilibrium Speed in RPM = (Minimum equilibrium speed in r.p.m+Maximum equilibrium speed in r.p.m)/2
Mean Equilibrium Angular Speed
Go Mean Equilibrium Angular Speed = (Minimum equilibrium angular speed+Maximum equilibrium angular speed)/2
Sleeve Load for Decrease in Speed Value when Taking Friction into Account
Go Sleeve load for decrease in speed = Total load on sleeve-Force Required at Sleeve to Overcome Friction
Sleeve Load for Increase in Speed Value when Taking Friction into Account
Go Sleeve load for increase in speed = Total load on sleeve+Force Required at Sleeve to Overcome Friction
Increased Speed
Go Increased Speed = Mean Equilibrium Speed in RPM*(1+Percentage Increase in Speed)
Governor Power
Go Power = Mean Effort*Lift of Sleeve
Height of Watt Governor
Go Height of Governor = 895/(Speed in RPM^2)

Sleeve Load for Decrease in Speed Value when Taking Friction into Account Formula

Sleeve load for decrease in speed = Total load on sleeve-Force Required at Sleeve to Overcome Friction
W1 = W-FS

What is meant by sleeve lift in governor?

The vertical distance to which the sleeve travels due to a change in equilibrium speed is called sleeve lift. The average force which acts on the sleeve for a given percentage change of speed is called the effort of a governor.

How to Calculate Sleeve Load for Decrease in Speed Value when Taking Friction into Account?

Sleeve Load for Decrease in Speed Value when Taking Friction into Account calculator uses Sleeve load for decrease in speed = Total load on sleeve-Force Required at Sleeve to Overcome Friction to calculate the Sleeve load for decrease in speed, The Sleeve load for decrease in speed value when taking friction into account formula is defined as the central load attached to the sleeve. Sleeve load for decrease in speed is denoted by W1 symbol.

How to calculate Sleeve Load for Decrease in Speed Value when Taking Friction into Account using this online calculator? To use this online calculator for Sleeve Load for Decrease in Speed Value when Taking Friction into Account, enter Total load on sleeve (W) & Force Required at Sleeve to Overcome Friction (FS) and hit the calculate button. Here is how the Sleeve Load for Decrease in Speed Value when Taking Friction into Account calculation can be explained with given input values -> 5 = 14-9.

FAQ

What is Sleeve Load for Decrease in Speed Value when Taking Friction into Account?
The Sleeve load for decrease in speed value when taking friction into account formula is defined as the central load attached to the sleeve and is represented as W1 = W-FS or Sleeve load for decrease in speed = Total load on sleeve-Force Required at Sleeve to Overcome Friction. Total load on sleeve is central load attached to the sleeve & Force Required at Sleeve to Overcome Friction is any interaction that, when unopposed, will change the motion of an object.
How to calculate Sleeve Load for Decrease in Speed Value when Taking Friction into Account?
The Sleeve load for decrease in speed value when taking friction into account formula is defined as the central load attached to the sleeve is calculated using Sleeve load for decrease in speed = Total load on sleeve-Force Required at Sleeve to Overcome Friction. To calculate Sleeve Load for Decrease in Speed Value when Taking Friction into Account, you need Total load on sleeve (W) & Force Required at Sleeve to Overcome Friction (FS). With our tool, you need to enter the respective value for Total load on sleeve & Force Required at Sleeve to Overcome Friction 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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