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Design of Concrete Structures-1
CE-2105
Presentation of design and analysis of RC beam(as per
ACI code)
Dr.Md. Rezaul Karim
Associate Professor
Department of Civil Engineering (CE)
Dhaka University of Engineering & Technology
Advisor
Our Group Member’s
Kazi Abu Monjur
Std Id: 121042
Md. Rabiul Islam
Std Id: 121044
Md. Irafanul Kabir
Std Id: 121045
Md. Shorab Hossain Pavel
Std Id. 121058
Mohammad Anis
Std Id. 121050
Contents of Presentation
 Objectives
 Singly Beam Design & Analysis
 Doubly Beam Design & Analysis
 T-Beam Design & Analysis
Objectives
• Gain the concept about USD method
• Gain the analysis concept of Singly, Doubly and T-Beam
• Gain the Design procedure of Singly, Doubly and T-Beam
• “In what sitution what Types of beam we should consider
As a Civil Engineer
What should I have
to consider ???
For Structures
Design?
 Design Strength
 Serviceability
 Durability
 Implacability
 Economy
Design Parameter
ß1=0.85-0.05(f’c-4000)/1000 and 0.65 ≤ß1 ≤0.85
Strength factor Φ should be adjust by ACI code provision
Analysis Over Reinforced as
Doubly
Analysis of Beam
ρ < ρ max
Analysis Under Reinforced as Singly
Mn=Asfy(d-a/2)
a=Asfy/.85f’cb
Mn=ΦMn
Adjust Φ by ϵt or c/dt
Assume b
Generally b=d/2
No
Yes
Design
Calculating the factored loads
Mu=It’s depends on beam support
Wu=1.2DL+1.6LL
Adjust Φ by ϵt or c/dtMu=Φ ρfybd2(1-0.59ρfy/f’c)
Determine
b and d
As= ρb𝑑2
Design complete
For Economy Design should
be revised
As=Mu/ Φfy(d-a/2)Assume a Check a
Alternate solution use lower ρ as
ρ=0.6 ρmax or ρ=0.75 ρmax etc
When a beam design as a Doubly reinforced beam ?
Step :1 Checking the Beam (Singly nor Doubly)
ρ> ρ max
ρ
N×As
ρmax= .85 βḟc/fy×
Ԑ𝑐𝑢
Ԑ𝑐𝑢+0.004
0.003
This condition is satisfy thus the
beam is doubly reinforced beam
Step :2 Check the Limits on reinforced ratio
If ρ>ῤ cy Compression bar yield
But ρ<ῤ cy Compression steel below yield stress
ῤcy= .85 βḟc/fy×
ď
𝑑
× Ԑ𝑐𝑢
Ԑ𝑐𝑢+0.004
+ ῤ
𝐴ś
𝑏𝑑
Step : 3 Determination the moment capacity
ρ>ῤcy
Where
   n s y s s s s
2
a
M A f A f d A f d d
          
 
OR ρ<ῤcy
   n s y s s s s
2
a
M A f A f d A f d d
          
 
Design step of Doubly reinforced beam
Step 1: Load Calculation
This condition is satisfy compression steel’s will be needed i.e doubly reinforced beam
Wu=1.2 DL+1.6LL
Mu= Its defends on beam supports characteristics
Step 2 : Check the Capacity of the Section
Mn>Mu
Wu=1.2 DL+1.6LL
ΦMn=Asfy(d-a/2)
ρ max × bd ρmax= .85 βḟc/fy×
Ԑ𝑐𝑢
Ԑ𝑐𝑢+0.05
b=width of beam
d= Effective depth
Step 3: Determine the area of steel
Excess Moment M1=Mu-Mmax
Aś=
𝑴𝟏
Φḟ 𝒔(𝒅−ď) ḟ𝒔=ἑsEs
Ԑu
(𝒄−ď)
𝒄
𝒄 =
𝒂
β𝟏
ď=2.5 “ (assume)
If ď < 21.5 then Compression reinforced yield stress
,so using lower compression stress ḟ𝒔
As=Aś+As(max)
Checking Design
Design of beam is OK
Φ must be adjust
Φ= 0.65+(Ԑt-0.002)
250
3
Ԑt=Ԑu(𝒅𝒕−𝒄)
𝒄
Now Mu=ΦMn=Φasfy(d-
𝑎
2
) >Design Moment
Hence Ok
If (As-Aś
ḟ 𝒔
𝒇𝒚
)<As
Wrong
True
- Beam
When and why A T-section consider as a T-beam or a rectangular Beam ??
hf<a consider as T-Beam hf>a consider as Rectangular-Beam
• b≤
• b ≤
•
𝐿
4
where L= Span of beam
𝐶𝑙𝑒𝑎𝑟 𝑑𝑖𝑠𝑡𝑎𝑛𝑐𝑒 𝑜𝑓 𝑏𝑒𝑎𝑚
2
𝑏−𝑏𝑤
2
≤ 8hf
•
• b ≤
•
𝑏 − 𝑏𝑤≤
𝐿
2
where L= Span of beam
𝐶𝑙𝑒𝑎𝑟 𝑆𝑝𝑒𝑎𝑐𝑖𝑛𝑔 𝑜𝑓 𝑏𝑒𝑎𝑚
2
b-bw≤ 6hf
•
b≤ 4bw
bw≤ 2hf
For Symmetrical
For having a Slab on
side
For Isolated
Analysis of - Beam
Check is it
symmetric or Isolated
or hanging one
slab??
hf>a
???
No
Yes
Analysis consider as
rectangular beam
Analysis consider as T- beam
Mn1=Asf fy(d-hf/2)
Asw=As-AsfAsf=.85f’c/fy(b-bw)hf
Mn2=Aswfy(d-a/2)
Mn=Mn1+Mn2
Mu=ΦMn
Adjust Φ
by Ԑt or c/dt
Design of - Beam
Established the hf
generally slab
thickness
Determine b
according to ACI code
Choose bw & d
Calculate a trial As but
not exceed hf
For check the a trial As
Check Ԑ or c/d
Ensure that ρw≥ ρw min
hf<a
No
Yes
Thanks to All
Any Query ??

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Design and Analysis of RC beam

  • 1. Design of Concrete Structures-1 CE-2105
  • 2. Presentation of design and analysis of RC beam(as per ACI code) Dr.Md. Rezaul Karim Associate Professor Department of Civil Engineering (CE) Dhaka University of Engineering & Technology Advisor
  • 3. Our Group Member’s Kazi Abu Monjur Std Id: 121042 Md. Rabiul Islam Std Id: 121044 Md. Irafanul Kabir Std Id: 121045 Md. Shorab Hossain Pavel Std Id. 121058 Mohammad Anis Std Id. 121050
  • 4. Contents of Presentation  Objectives  Singly Beam Design & Analysis  Doubly Beam Design & Analysis  T-Beam Design & Analysis
  • 5. Objectives • Gain the concept about USD method • Gain the analysis concept of Singly, Doubly and T-Beam • Gain the Design procedure of Singly, Doubly and T-Beam • “In what sitution what Types of beam we should consider
  • 6. As a Civil Engineer What should I have to consider ??? For Structures Design?  Design Strength  Serviceability  Durability  Implacability  Economy
  • 7. Design Parameter ß1=0.85-0.05(f’c-4000)/1000 and 0.65 ≤ß1 ≤0.85 Strength factor Φ should be adjust by ACI code provision
  • 8. Analysis Over Reinforced as Doubly Analysis of Beam ρ < ρ max Analysis Under Reinforced as Singly Mn=Asfy(d-a/2) a=Asfy/.85f’cb Mn=ΦMn Adjust Φ by ϵt or c/dt Assume b Generally b=d/2 No Yes
  • 9. Design Calculating the factored loads Mu=It’s depends on beam support Wu=1.2DL+1.6LL Adjust Φ by ϵt or c/dtMu=Φ ρfybd2(1-0.59ρfy/f’c) Determine b and d As= ρb𝑑2 Design complete
  • 10. For Economy Design should be revised As=Mu/ Φfy(d-a/2)Assume a Check a Alternate solution use lower ρ as ρ=0.6 ρmax or ρ=0.75 ρmax etc
  • 11. When a beam design as a Doubly reinforced beam ?
  • 12. Step :1 Checking the Beam (Singly nor Doubly) ρ> ρ max ρ N×As ρmax= .85 βḟc/fy× Ԑ𝑐𝑢 Ԑ𝑐𝑢+0.004 0.003 This condition is satisfy thus the beam is doubly reinforced beam Step :2 Check the Limits on reinforced ratio If ρ>ῤ cy Compression bar yield But ρ<ῤ cy Compression steel below yield stress ῤcy= .85 βḟc/fy× ď 𝑑 × Ԑ𝑐𝑢 Ԑ𝑐𝑢+0.004 + ῤ 𝐴ś 𝑏𝑑
  • 13. Step : 3 Determination the moment capacity ρ>ῤcy Where    n s y s s s s 2 a M A f A f d A f d d              OR ρ<ῤcy    n s y s s s s 2 a M A f A f d A f d d             
  • 14. Design step of Doubly reinforced beam Step 1: Load Calculation This condition is satisfy compression steel’s will be needed i.e doubly reinforced beam Wu=1.2 DL+1.6LL Mu= Its defends on beam supports characteristics Step 2 : Check the Capacity of the Section Mn>Mu Wu=1.2 DL+1.6LL ΦMn=Asfy(d-a/2) ρ max × bd ρmax= .85 βḟc/fy× Ԑ𝑐𝑢 Ԑ𝑐𝑢+0.05 b=width of beam d= Effective depth
  • 15. Step 3: Determine the area of steel Excess Moment M1=Mu-Mmax Aś= 𝑴𝟏 Φḟ 𝒔(𝒅−ď) ḟ𝒔=ἑsEs Ԑu (𝒄−ď) 𝒄 𝒄 = 𝒂 β𝟏 ď=2.5 “ (assume) If ď < 21.5 then Compression reinforced yield stress ,so using lower compression stress ḟ𝒔 As=Aś+As(max)
  • 16. Checking Design Design of beam is OK Φ must be adjust Φ= 0.65+(Ԑt-0.002) 250 3 Ԑt=Ԑu(𝒅𝒕−𝒄) 𝒄 Now Mu=ΦMn=Φasfy(d- 𝑎 2 ) >Design Moment Hence Ok If (As-Aś ḟ 𝒔 𝒇𝒚 )<As Wrong True
  • 17. - Beam When and why A T-section consider as a T-beam or a rectangular Beam ?? hf<a consider as T-Beam hf>a consider as Rectangular-Beam
  • 18. • b≤ • b ≤ • 𝐿 4 where L= Span of beam 𝐶𝑙𝑒𝑎𝑟 𝑑𝑖𝑠𝑡𝑎𝑛𝑐𝑒 𝑜𝑓 𝑏𝑒𝑎𝑚 2 𝑏−𝑏𝑤 2 ≤ 8hf • • b ≤ • 𝑏 − 𝑏𝑤≤ 𝐿 2 where L= Span of beam 𝐶𝑙𝑒𝑎𝑟 𝑆𝑝𝑒𝑎𝑐𝑖𝑛𝑔 𝑜𝑓 𝑏𝑒𝑎𝑚 2 b-bw≤ 6hf • b≤ 4bw bw≤ 2hf For Symmetrical For having a Slab on side For Isolated
  • 19. Analysis of - Beam Check is it symmetric or Isolated or hanging one slab?? hf>a ??? No Yes Analysis consider as rectangular beam Analysis consider as T- beam
  • 21. Design of - Beam Established the hf generally slab thickness Determine b according to ACI code Choose bw & d
  • 22. Calculate a trial As but not exceed hf For check the a trial As Check Ԑ or c/d Ensure that ρw≥ ρw min hf<a No Yes