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Goti Dhruvin
Kukadiya Ritul
Lathiya Sahil
Mayani Chetan
Patel Fenil
Introduction:
 Basic Types of Mechanical Systems:-
 Translational
◦ Linear Motion
 Rotational
◦ Rotational Motion
As stated earlier translational motion refers to a type
of motion in which a body or an object mores along a
linear axis rather than a rotational axis.
 Hence translational motion is also referred to as
linear motion. Translational motion involves moving
left or right, forward or backward, up or down
Translational Motion
 We will discuss translational motion using the
following three basic elements viz.
1.Mass
2.Spring
3.Damper
Translational Mass
Translational
Massii)
• Translational Mass is an
inertia element.
• A mechanical system
without mass does not
exist.
• If a force F is applied to a
mass and it is displaced to
x meters then the relation
b/w force and
displacements is given by
Newton’s law.
M
)(tF
)(tx
xMF 
Translational
Spring
i)
Circuit Symbols
Translational Spring
 A translational spring is a mechanical
element that can be deformed by an
external force such that the deformation is
directly proportional to the force applied
to it.
Translational Spring
Translational Spring
 If F is the applied force
 Then is the deformation if
 Or is the deformation.
 The equation of motion is given as
 Where is stiffness of spring expressed in N/m
2x
1x
02 x1x
)( 21 xx 
)( 21 xxkF 
k
F
F
Translational Damper
Translational
Damperiii)
• When the viscosity or drag
is not negligible in a system,
we often model them with
the damping force.
• All the materials exhibit the
property of damping to
some extent.
• If damping in the system is
not enough then extra
elements (e.g. Dashpot) are
added to increase damping.
Translational Damper
xCF 
• Where C is damping coefficient (N/ms-1).
)( 21 xxCF 
Rotational motion is motion about its own axis. In
such systems, force gets replaced by Torque (T),
displacement by angular displacement (θ), velocity
by angular velocity (w) and acceleration by angular
acceleration (α)
Spring and friction behave in the same manner as in
translational motion except for that displacement
changes to angular displacement and velocity changes
to angular velocity
Rotational Motion
 We shall discuss rotational motion using the
following three elements viz.
 1.Inertia
 2.Damper
 3.Spring
Basic Elements of Rotational Mechanical Systems
1. Rotational Spring
)( 21   kT
2
1
Basic Elements of Rotational Mechanical Systems
2.Rotational Damper
2
1
)( 21   CT
T
C
Basic Elements of Rotational Mechanical Systems
3. Moment of Inertia
JT 

TJ
Translational and  rotational for hydraulic and pneumatic systems

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Translational and rotational for hydraulic and pneumatic systems

  • 1.
  • 2. Goti Dhruvin Kukadiya Ritul Lathiya Sahil Mayani Chetan Patel Fenil
  • 3. Introduction:  Basic Types of Mechanical Systems:-  Translational ◦ Linear Motion  Rotational ◦ Rotational Motion
  • 4. As stated earlier translational motion refers to a type of motion in which a body or an object mores along a linear axis rather than a rotational axis.  Hence translational motion is also referred to as linear motion. Translational motion involves moving left or right, forward or backward, up or down Translational Motion
  • 5.  We will discuss translational motion using the following three basic elements viz. 1.Mass 2.Spring 3.Damper
  • 6. Translational Mass Translational Massii) • Translational Mass is an inertia element. • A mechanical system without mass does not exist. • If a force F is applied to a mass and it is displaced to x meters then the relation b/w force and displacements is given by Newton’s law. M )(tF )(tx xMF 
  • 7. Translational Spring i) Circuit Symbols Translational Spring  A translational spring is a mechanical element that can be deformed by an external force such that the deformation is directly proportional to the force applied to it. Translational Spring
  • 8. Translational Spring  If F is the applied force  Then is the deformation if  Or is the deformation.  The equation of motion is given as  Where is stiffness of spring expressed in N/m 2x 1x 02 x1x )( 21 xx  )( 21 xxkF  k F F
  • 9. Translational Damper Translational Damperiii) • When the viscosity or drag is not negligible in a system, we often model them with the damping force. • All the materials exhibit the property of damping to some extent. • If damping in the system is not enough then extra elements (e.g. Dashpot) are added to increase damping.
  • 10. Translational Damper xCF  • Where C is damping coefficient (N/ms-1). )( 21 xxCF 
  • 11. Rotational motion is motion about its own axis. In such systems, force gets replaced by Torque (T), displacement by angular displacement (θ), velocity by angular velocity (w) and acceleration by angular acceleration (α) Spring and friction behave in the same manner as in translational motion except for that displacement changes to angular displacement and velocity changes to angular velocity Rotational Motion
  • 12.  We shall discuss rotational motion using the following three elements viz.  1.Inertia  2.Damper  3.Spring
  • 13. Basic Elements of Rotational Mechanical Systems 1. Rotational Spring )( 21   kT 2 1
  • 14. Basic Elements of Rotational Mechanical Systems 2.Rotational Damper 2 1 )( 21   CT T C
  • 15. Basic Elements of Rotational Mechanical Systems 3. Moment of Inertia JT   TJ