Effort Required in Lifting a load using Screw Calculator

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Power-Screws	Torque Requirement in Lifting Load using Square Threaded Screw ↺

✖Force is the instantaneous load applied perpendicular to the specimen cross section.ⓘ Force [F]			+10% -10%
✖The Coefficient of Friction (μ) is the ratio defining the force that resists the motion of one body in relation to another body in contact with it. This ratio is dependent on material properties and most materials have a value between 0 and 1. ⓘ Coefficient of Friction [μ]			+10% -10%
✖Helix Angle denotes the standard pitch circle unless otherwise specified. Application of the helix angle typically employs a magnitude ranging from 15° to 30° for helical gears, with 45° capping the safe operation limit.ⓘ Helix Angle [α]			+10% -10%

✖Effort is the force required to overcome the resistance to get the work done by the machine. ⓘ Effort Required in Lifting a load using Screw [P]

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Effort Required in Lifting a load using Screw

Kethavath Srinath

Osmania University (OU), Hyderabad

Kethavath Srinath has created this Calculator and 400+ more calculators!

Urvi Rathod

Vishwakarma Government Engineering College (VGEC), Ahmedabad

Urvi Rathod has verified this Calculator and 500+ more calculators!

< 11 Other formulas that you can solve using the same Inputs

Effort applied parallel to inclined plane to move the body in downward direction considering friction

Effort required to move a body on inclined surface considering friction=Weight of body on which frictional force is applied*(sin(Angle of inclination of the plane to the horizontal)-(Coefficient of Friction*cos(Angle of inclination of the plane to the horizontal))) GO

Effort applied parallel to inclined plane to move the body in upward direction considering friction

Effort required to move a body on inclined surface considering friction=Weight of body on which frictional force is applied*(sin(Angle of inclination of the plane to the horizontal)+(Coefficient of Friction*cos(Angle of inclination of the plane to the horizontal))) GO

Brinell Hardness Number

Brinell Hardness Number=Force/((0.5*pi*Diameter of the ball indentor)*(Diameter of the ball indentor-((Diameter of the ball indentor^2)-(Diameter of indentation^2))^0.5)) GO

Total torque required to overcome friction in rotating a screw

Torque=(Weight of Load*tan(Helix Angle+Limiting angle of friction)*Mean diameter of Screw/2)+(Coefficient of friction for collar*Weight of Load*Mean radius of collar) GO

Force required to lower the load by a screw jack when weight of load, helix angle and coefficient of friction is known

Force=Weight of Load*((Coefficient of Friction*cos(Helix Angle))-sin(Helix Angle))/(cos(Helix Angle)+(Coefficient of Friction*sin(Helix Angle))) GO

Force at circumference of the screw when weight of load, helix angle and coefficient of friction is known

Force=Weight*((sin(Helix Angle)+(Coefficient of Friction*cos(Helix Angle)))/(cos(Helix Angle)-(Coefficient of Friction*sin(Helix Angle)))) GO

Torque required to overcome friction between screw and nut

Torque=Weight of Load*tan(Helix Angle+Limiting angle of friction)*Mean diameter of Screw/2 GO

Roll Separating Force

Roll Separating Force =Length*Width*(1+Coefficient of Friction*Length/2*Height) GO

Force required to lower the load by a screw jack when weight of load, helix angle and limiting angle is known

Force=Weight of Load*tan(Limiting angle of friction-Helix Angle) GO

Force at circumference of the screw when weight of load, helix angle and limiting angle is known

Force=Weight of Load*tan(Helix Angle+Limiting angle of friction) GO

Engineering stress

Engineering stress=Force/Original cross sectional area GO

< 9 Other formulas that calculate the same Output

Effort Required in Lifting a Load with Acme Thread

Effort=Force*((Coefficient of Friction*sec((14.5*pi/180))+tan(Helix Angle*pi/180))/(1-Coefficient of Friction*sec((14.5*pi/180))*tan(Helix Angle*pi/180))) GO

Effort Required in Lowering a Load

Effort=Force*((Coefficient of Friction*sec((14.5*pi/180))-tan(Helix Angle*pi/180))/(1+Coefficient of Friction*sec((14.5*pi/180))*tan(Helix Angle*pi/180))) GO

Effort Required in Lowering Load using Trapezoidal Threaded Screw

Effort=Force*((Coefficient of Friction*sec((15*pi/180))-tan(Helix Angle*pi/180))/(1+Coefficient of Friction*sec((15*pi/180))*tan(Helix Angle*pi/180))) GO

Effort Required in Lifting a Load with Trapezoidal Screw Thread

Effort=Force*((Coefficient of Friction*sec((15*pi/180))+tan(Helix Angle))/(1-Coefficient of Friction*sec((15*pi/180))*tan(Helix Angle))) GO

Effort Required in Lowering a Load

Effort=Force*((Coefficient of Friction-tan(Helix Angle))/(1+Coefficient of Friction*tan(Helix Angle))) GO

Effort in terms of length and load

Effort=Length of load arm*Force/Length of effort arm GO

Effort When Torque is Given

Effort=2*Torque/Mean diameter of screw GO

Effort required by machine to overcome resistance to get work done

Effort=Force/Mechanical advantage GO

Effort in terms of leverage and load

Effort=Force/leverage GO

Effort Required in Lifting a load using Screw Formula

Effort=Force*((Coefficient of Friction+tan(Helix Angle))/(1-Coefficient of Friction*tan(Helix Angle)))
P=F*((μ+tan(α))/(1-μ*tan(α)))

More formulas

Load When Effort in Lifting is Given GO

Helix angle When Effort is Given GO

Coefficient of Friction When Effort is Given GO

Torque Required When Effort is Given GO

Effort When Torque is Given GO

Mean Diameter When Torque is Given GO

Torque When Load on the Screw is Given GO

Load When Torque is Given GO

Helix angle When Torque is Given GO

Coefficient of Friction When Torque is Given GO

Define Helix Angle?

In mechanical engineering, a helix angle is the angle between any helix and an axial line on its right, circular cylinder or cone. Common applications are screws, helical gears, and worm gears.

How to Calculate Effort Required in Lifting a load using Screw?

Effort Required in Lifting a load using Screw calculator uses Effort=Force*((Coefficient of Friction+tan(Helix Angle))/(1-Coefficient of Friction*tan(Helix Angle))) to calculate the Effort, The Effort Required in Lifting a load using Screw formula is defined as the work that you do. It is the amount of force you use times the distance over which you use it. The resistance is the work done on the object you are trying to move. . Effort and is denoted by P symbol.

How to calculate Effort Required in Lifting a load using Screw using this online calculator? To use this online calculator for Effort Required in Lifting a load using Screw, enter Force (F), Coefficient of Friction (μ) and Helix Angle (α) and hit the calculate button. Here is how the Effort Required in Lifting a load using Screw calculation can be explained with given input values -> 878.8287 = 1000*((0.2+tan(30))/(1-0.2*tan(30))).

FAQ

What is Effort Required in Lifting a load using Screw?

The Effort Required in Lifting a load using Screw formula is defined as the work that you do. It is the amount of force you use times the distance over which you use it. The resistance is the work done on the object you are trying to move. and is represented as P=F*((μ+tan(α))/(1-μ*tan(α))) or Effort=Force*((Coefficient of Friction+tan(Helix Angle))/(1-Coefficient of Friction*tan(Helix Angle))). Force is the instantaneous load applied perpendicular to the specimen cross section, The Coefficient of Friction (μ) is the ratio defining the force that resists the motion of one body in relation to another body in contact with it. This ratio is dependent on material properties and most materials have a value between 0 and 1. and Helix Angle denotes the standard pitch circle unless otherwise specified. Application of the helix angle typically employs a magnitude ranging from 15° to 30° for helical gears, with 45° capping the safe operation limit.

How to calculate Effort Required in Lifting a load using Screw?

The Effort Required in Lifting a load using Screw formula is defined as the work that you do. It is the amount of force you use times the distance over which you use it. The resistance is the work done on the object you are trying to move. is calculated using Effort=Force*((Coefficient of Friction+tan(Helix Angle))/(1-Coefficient of Friction*tan(Helix Angle))). To calculate Effort Required in Lifting a load using Screw, you need Force (F), Coefficient of Friction (μ) and Helix Angle (α). With our tool, you need to enter the respective value for Force, Coefficient of Friction and Helix Angle 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 Effort?

In this formula, Effort uses Force, Coefficient of Friction and Helix Angle. We can use 9 other way(s) to calculate the same, which is/are as follows -

Effort=Force/Mechanical advantage
Effort=2*Torque/Mean diameter of screw
Effort=Force*((Coefficient of Friction-tan(Helix Angle))/(1+Coefficient of Friction*tan(Helix Angle)))
Effort=Force*((Coefficient of Friction*sec((15*pi/180))+tan(Helix Angle))/(1-Coefficient of Friction*sec((15*pi/180))*tan(Helix Angle)))
Effort=Force*((Coefficient of Friction*sec((14.5*pi/180))+tan(Helix Angle*pi/180))/(1-Coefficient of Friction*sec((14.5*pi/180))*tan(Helix Angle*pi/180)))
Effort=Length of load arm*Force/Length of effort arm
Effort=Force/leverage
Effort=Force*((Coefficient of Friction*sec((15*pi/180))-tan(Helix Angle*pi/180))/(1+Coefficient of Friction*sec((15*pi/180))*tan(Helix Angle*pi/180)))
Effort=Force*((Coefficient of Friction*sec((14.5*pi/180))-tan(Helix Angle*pi/180))/(1+Coefficient of Friction*sec((14.5*pi/180))*tan(Helix Angle*pi/180)))

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