Calculator A to Z
🔍
🔍

Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B Calculator

Category Physics ↺
Physics Theory of Machine ↺
Theory-Of-Machine Kinetics of Motion ↺
✖Mass Moment of Inertia of the mass attached to shaft A, is a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation.ⓘ Mass Moment of Inertia of the mass attached to shaft A [IA]
+10%
-10%
✖The Gear Ratio is calculated by dividing the output speed by the input speed ⓘ Gear Ratio [G]
+10%
-10%
✖Mass Moment of Inertia of the mass attached to shaft B, is a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation.ⓘ Mass Moment of Inertia of the mass attached to shaft B [IB]
+10%
-10%
✖Gear Efficiency is simple calculated as the. [output shaft power /Input shaft power ]. The output power is the (input power - the power losses). Power losses in gear systems are associated primarily with tooth friction and lubrication churning losses.ⓘ Gear Efficiency [η]
+10%
-10%
✖Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, is a quantity that determines the torque needed for a desired angular acceleration about a rotational axis; similar to how mass determines the force needed for a desired acceleration.ⓘ Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B [I]
⎘ Copy
👎 Report Issue!
👍 Share Now!
You are here:

⎙ 9 Other formulas that you can solve using the same Inputs

Total Torque applied to shaft A to accelerate the geared system
Total Torque=(Mass Moment of Inertia of the mass attached to shaft A+((Gear Ratio^2)*Mass Moment of Inertia of the mass attached to shaft B))*Angular Acceleration of Shaft A GO
Torque on Shaft A to Accelerate Shaft B When Gear Efficiency is Given
Torque applied on shaft A to accelerate shaft B =((Gear Ratio)*(Mass Moment of Inertia of the mass attached to shaft B)*(Angular Acceleration of Shaft A))/Gear Efficiency GO
Torque on Shaft A to Accelerate Shaft B
Torque applied on shaft A to accelerate shaft B =(Gear Ratio^2)*(Mass Moment of Inertia of the mass attached to shaft B)*(Angular Acceleration of Shaft A) GO
Torque on Shaft B to Accelerate Itself when Gear Ratio is Given
Torque required on shaft B to accelerate itself =Gear Ratio*Mass Moment of Inertia of the mass attached to shaft B*Angular Acceleration of Shaft A GO
Torque required on shaft A to accelerate itself if M.I of A and angular acceleration of shaft A are given
Torque required on shaft A to accelerate itself =Mass Moment of Inertia of the mass attached to shaft A*Angular Acceleration of Shaft A GO
Torque on Shaft B to Accelerate Itself when M.I and Angular Acceleration are Given
Torque required on shaft B to accelerate itself =Mass Moment of Inertia of the mass attached to shaft B*Angular Acceleration of Shaft B GO
Minimum number of teeth on the pinion in order to avoid interference
Number of teeth on the pinion=(2*Addendum of the pinion)/((sqrt(1+(Gear Ratio*(Gear Ratio+2)*(sin(Pressure angle))^2)))-1) GO
Overall Efficiency from shaft A to X
Overall Efficiency From Shaft A to X=(Gear Efficiency^Total no. of Gear Pairs) GO
Angular acceleration of shaft B if gear ratio and angular acceleration of shaft A is known
Angular Acceleration of Shaft B=Gear Ratio*Angular Acceleration of Shaft A GO

Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B Formula

Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B=Mass Moment of Inertia of the mass attached to shaft A+(((Gear Ratio^2)*(Mass Moment of Inertia of the mass attached to shaft B))/Gear Efficiency)
More formulas
Centripetal Force or Centrifugal Force when angular velocity, mass and radius of curvature are given GO
Impulse GO
Impulsive Force GO
Impulsive Torque GO
Gear Ratio when two shafts A and B are geared together GO
Angular Velocity when speed in R.P.M is given GO
Angular acceleration of shaft B if gear ratio and angular acceleration of shaft A is known GO
Torque required on shaft A to accelerate itself if M.I of A and angular acceleration of shaft A are given GO
Torque on Shaft B to Accelerate Itself when M.I and Angular Acceleration are Given GO
Torque on Shaft B to Accelerate Itself when Gear Ratio is Given GO
Torque on Shaft A to Accelerate Shaft B GO
Torque on Shaft A to Accelerate Shaft B When Gear Efficiency is Given GO
Total Torque applied to shaft A to accelerate the geared system GO
Total Torque applied to accelerate the geared system if Ta and Tab are known GO
Efficiency of Machine GO
Overall Efficiency from shaft A to X GO
Power Loss GO
Total Kinetic Energy of the geared system GO
Speed of Guide Pulley GO
Final Velocity of body A and B after inelastic collision GO
Loss of Kinetic Energy during perfectly inelastic collision GO
Coefficient of Restitution GO
Loss of Kinetic Energy during imperfect elastic impact GO
Kinetic Energy of system after inelastic collision GO

What is the difference between mass and moment of inertia?

The mass of a body usually refers to its inertial mass. The moment of inertia is dependent on the mass of a body. Moment of inertia depends on the axis of rotation and structure of the body. Inertial mass is same for a particular body no matter what.

How to Calculate Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B?

Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B calculator uses Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B=Mass Moment of Inertia of the mass attached to shaft A+(((Gear Ratio^2)*(Mass Moment of Inertia of the mass attached to shaft B))/Gear Efficiency) to calculate the Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, is a quantity that determines the torque needed for a desired angular acceleration about a rotational axis; similar to how mass determines the force needed for a desired acceleration. Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B and is denoted by I symbol.

How to calculate Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B using this online calculator? To use this online calculator for Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, enter Gear Ratio (G), Mass Moment of Inertia of the mass attached to shaft A (IA), Mass Moment of Inertia of the mass attached to shaft B (IB) and Gear Efficiency (η) and hit the calculate button. Here is how the Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B calculation can be explained with given input values -> 500 = 20+(((3^2)*(40))/0.75).

FAQ

What is Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B?
Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, is a quantity that determines the torque needed for a desired angular acceleration about a rotational axis; similar to how mass determines the force needed for a desired acceleration and is represented as I=IA+(((G^2)*(IB))/η) or Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B=Mass Moment of Inertia of the mass attached to shaft A+(((Gear Ratio^2)*(Mass Moment of Inertia of the mass attached to shaft B))/Gear Efficiency). The Gear Ratio is calculated by dividing the output speed by the input speed , Mass Moment of Inertia of the mass attached to shaft A, is a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation, Mass Moment of Inertia of the mass attached to shaft B, is a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation and Gear Efficiency is simple calculated as the. [output shaft power /Input shaft power ]. The output power is the (input power - the power losses). Power losses in gear systems are associated primarily with tooth friction and lubrication churning losses.
How to calculate Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B?
Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, is a quantity that determines the torque needed for a desired angular acceleration about a rotational axis; similar to how mass determines the force needed for a desired acceleration is calculated using Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B=Mass Moment of Inertia of the mass attached to shaft A+(((Gear Ratio^2)*(Mass Moment of Inertia of the mass attached to shaft B))/Gear Efficiency). To calculate Equivalent Mass Moment of Inertia of geared system with shaft A and shaft B, you need Gear Ratio (G), Mass Moment of Inertia of the mass attached to shaft A (IA), Mass Moment of Inertia of the mass attached to shaft B (IB) and Gear Efficiency (η). With our tool, you need to enter the respective value for Gear Ratio, Mass Moment of Inertia of the mass attached to shaft A, Mass Moment of Inertia of the mass attached to shaft B and Gear Efficiency and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
About | Contact | Disclaimer | Terms Of Use
© 2011-2021 A softusvista inc. venture!

Share Image
Let Others Know
✖
Facebook
Twitter
Reddit
LinkedIn
Email
WhatsApp
Copied!