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Ahsanullah University of
Science and Technology
 NAME:

RAIHAN MANNAN
 STUDENT ID : 10.01.03.101
 SEC : B
MY TOPIC NAME
RECTANGULAR BEAM
DESIGN




Singly Rectangular Beam
Doubly Rectangular Beam
Under Working-stress Design
Section of Rectangular Beam
Stress distribution in
rectangular beam under
working load
Singly Rectangular Beam


A Beam is any structural member
which resists load mainly by bending.
Therefore it is also called flexural
member. Beam may be singly
reinforced or doubly reinforced. When
steel is provided only in tensile zone
(i.e. below neutral axis) is called
singly reinforced beam.
Assumptions for
DesignofMembers by Working
Stress Method





Plane sections before bending remain
plane after bending.
Normally, concrete is not considered for
taking the tensile stresses except
otherwise specifically permitted.
Therefore, all tensile stresses are taken
up by reinforcement only.
The stress-strain relationship of steel
and concrete is a straight line under
working loads.
Singly Rectangular Beam stress
distribution
Where,
 Jd =momnet arm=(1-k/3)
 Compressive force ,
C =(bkd/2)fc
 Tensile force ,
T = Asfs


neutral axis is determined by equating the
moment of the tension area to the moment
of the compression area
Moment calculation:


Start by determining
Reinforcement calculation:
Design equation for singly reinforcement
beam
Doubly Reinforcement
beam


If a beam cross section is limited
because of architectural or other
considerations, it may happen that the
concrete can not develop the
compression force required to resist
the given bending moment, in this
case ,reinforcement is added in the
compression zone, resulting in so
called Doubly reinforced beam
.i.e., one with compression as well as
tension reinforcement.
Why Doubly reinforcement
used
If concrete can not develop the
required compressive force to resist
the maximum bending moment, then
additional reinforcement is provide in
the compression zone.
 Reinforcement is provided in both
compression and tension zone.

Stress distribution in doubly
reinforced beam
Development of moment


In stress distibution,the design
moment is more than the balanced
moment of resistance of the section,
M = M1 + M2
The additional moment M2 is resisted
by providing compression
reinforcement As’
and additional tensile reinforcement
As2
Moment calculation


Moment is obtained by,
M1=(fc/2)kjbd^2
= As1fsjd
M2=As2fs(d-d’)
=As’fs’(d-d’)
Reinforcement in Beam
The total tensile reinforcement Ast
has two components As1+As2 for M1
and M2
 The equation of Ast,


Ast=As1+As2
Where, As1=
(bd/100)
And
As2 = M2/[Ó (d-d’)]
 compressive
reinforcement,
Clear cover for design
Not less than 1.5 in. when there is
no exposure to weather or contact
with the ground
 For exposure to aggressive weather
2 in.

CLEAR DISTENCE OF
REINFORCEMENT



Clear distance between parallel
bars in a layer must not be less
than the bar diameter or 1 in.
IF YOU

HAVE ANY
QUESTION THEN
YOU CAN ASK ME

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presentation on rectangular beam design singly or doubly (wsd)

  • 1. Ahsanullah University of Science and Technology  NAME: RAIHAN MANNAN  STUDENT ID : 10.01.03.101  SEC : B
  • 2. MY TOPIC NAME RECTANGULAR BEAM DESIGN   Singly Rectangular Beam Doubly Rectangular Beam Under Working-stress Design
  • 4. Stress distribution in rectangular beam under working load
  • 5. Singly Rectangular Beam  A Beam is any structural member which resists load mainly by bending. Therefore it is also called flexural member. Beam may be singly reinforced or doubly reinforced. When steel is provided only in tensile zone (i.e. below neutral axis) is called singly reinforced beam.
  • 6. Assumptions for DesignofMembers by Working Stress Method    Plane sections before bending remain plane after bending. Normally, concrete is not considered for taking the tensile stresses except otherwise specifically permitted. Therefore, all tensile stresses are taken up by reinforcement only. The stress-strain relationship of steel and concrete is a straight line under working loads.
  • 7. Singly Rectangular Beam stress distribution
  • 8. Where,  Jd =momnet arm=(1-k/3)  Compressive force , C =(bkd/2)fc  Tensile force , T = Asfs
  • 9.  neutral axis is determined by equating the moment of the tension area to the moment of the compression area
  • 12. Design equation for singly reinforcement beam
  • 13. Doubly Reinforcement beam  If a beam cross section is limited because of architectural or other considerations, it may happen that the concrete can not develop the compression force required to resist the given bending moment, in this case ,reinforcement is added in the compression zone, resulting in so called Doubly reinforced beam .i.e., one with compression as well as tension reinforcement.
  • 14. Why Doubly reinforcement used If concrete can not develop the required compressive force to resist the maximum bending moment, then additional reinforcement is provide in the compression zone.  Reinforcement is provided in both compression and tension zone. 
  • 15. Stress distribution in doubly reinforced beam
  • 16. Development of moment  In stress distibution,the design moment is more than the balanced moment of resistance of the section, M = M1 + M2 The additional moment M2 is resisted by providing compression reinforcement As’ and additional tensile reinforcement As2
  • 17. Moment calculation  Moment is obtained by, M1=(fc/2)kjbd^2 = As1fsjd M2=As2fs(d-d’) =As’fs’(d-d’)
  • 18. Reinforcement in Beam The total tensile reinforcement Ast has two components As1+As2 for M1 and M2  The equation of Ast,  Ast=As1+As2 Where, As1= (bd/100) And As2 = M2/[Ó (d-d’)]  compressive reinforcement,
  • 19. Clear cover for design Not less than 1.5 in. when there is no exposure to weather or contact with the ground  For exposure to aggressive weather 2 in. 
  • 20. CLEAR DISTENCE OF REINFORCEMENT  Clear distance between parallel bars in a layer must not be less than the bar diameter or 1 in.
  • 21. IF YOU HAVE ANY QUESTION THEN YOU CAN ASK ME