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BEAM.
LAXMI INSTITUTE OF TECHNOLOGY.MOS
TEAM
 RAHUL R MAHTO 140860119096
 RAVINDRA B YADAV 140860119123
 SURAJ YADAV 140860119124
 SHUBHAM MAHTO 150860119006
BEAM
 Structural member that
carries a load that is
applied transverse to its
length
 Used in floors and roofs
 May be called floor
joists, stringers, floor
beams, or girders
Beam Analysis
Beams are designed
to carry the Shear
and Bending
Moment caused by
the design loads
 The state of an object in which the forces
counteract each other so that the object
remains stationary
 A beam must be in static equilibrium to
successfully carry loads
 The loads applied to the beam (from the roof or
floor) must be resisted by forces from the beam
supports.
 The resisting forces are called
reaction forces.
Static Equilibrium
Applied Load
Reactio
n Force
Reactio
n Force
 Reaction forces can be linear or
rotational.
 A linear reaction is often called a shear
reaction (F or R).
 A rotational reaction is often called a
moment reaction (M).
 The reaction forces must balance the
applied forces.
Reaction Forces
Beam Supports
 The method of support dictates the types of
reaction forces from the supporting members.
Simple
Continuous
Cantilever
Moment
(fixed at one end)
Beam Types
Fixed
Moments at each end
Propped – Fixed at one end; supported at other
Overhang
Simple beam
The sum of all vertical forces acting
on a body must equal zero.
The sum of all horizontal forces
acting on a body must equal zero.
The sum of all moments (about any
point) acting on a body must equal
zero.
Fundamental Principles of
Equilibrium
 yF 0
 xF 0
 pM 0
 A moment is created when a force tends to
rotate an object.
 The magnitude of the moment is equal to the
force times the perpendicular distance to the
force (moment arm).
Moment
Thanks you.,.

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BEAM

  • 1. BEAM. LAXMI INSTITUTE OF TECHNOLOGY.MOS
  • 2. TEAM  RAHUL R MAHTO 140860119096  RAVINDRA B YADAV 140860119123  SURAJ YADAV 140860119124  SHUBHAM MAHTO 150860119006
  • 3. BEAM  Structural member that carries a load that is applied transverse to its length  Used in floors and roofs  May be called floor joists, stringers, floor beams, or girders
  • 4. Beam Analysis Beams are designed to carry the Shear and Bending Moment caused by the design loads
  • 5.  The state of an object in which the forces counteract each other so that the object remains stationary  A beam must be in static equilibrium to successfully carry loads  The loads applied to the beam (from the roof or floor) must be resisted by forces from the beam supports.  The resisting forces are called reaction forces. Static Equilibrium Applied Load Reactio n Force Reactio n Force
  • 6.  Reaction forces can be linear or rotational.  A linear reaction is often called a shear reaction (F or R).  A rotational reaction is often called a moment reaction (M).  The reaction forces must balance the applied forces. Reaction Forces
  • 7. Beam Supports  The method of support dictates the types of reaction forces from the supporting members.
  • 9. Fixed Moments at each end Propped – Fixed at one end; supported at other Overhang
  • 11. The sum of all vertical forces acting on a body must equal zero. The sum of all horizontal forces acting on a body must equal zero. The sum of all moments (about any point) acting on a body must equal zero. Fundamental Principles of Equilibrium  yF 0  xF 0  pM 0
  • 12.  A moment is created when a force tends to rotate an object.  The magnitude of the moment is equal to the force times the perpendicular distance to the force (moment arm). Moment