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Limit state of collapse shear (1).pptx
1.
Limit state of collapse shear
2.
SFD BMD For Two
Point Loading
3.
Shear Stress distribution diagram
4.
SFD BMD For
UDL
5.
Effect of shear
on beam
6.
Effect of shear
on beam
7.
8.
Types of Shear Reinforcement •
Vertical Stirrups • Bent up bars • Inclined Stirrups
9.
Critical section for shear •
Critical section for shear is that section at which the shear Force is maximum • At a distance ‘d’ from the face of the support where the support offers compressive reaction
10.
Critical section for shear •
At the face of the support where the support offers a tensile reaction
11.
Design steps • Calculate
Shear Force Vu • Calculate Nominal Shear Stress Ꞇv=Vu/bd pg no - 72 • Calculate Ꞇcmax Maximum shear stress in concrete Ꞇv < Ꞇcmax otherwise change section pg no – 73 • Calculate Design shear strength in concrete Ꞇc pg no – 73 • If Ꞇv < Ꞇc minimum shear reinforcement pg no – 48 Sv = 0.87fyAsv/0.4b OR If Ꞇv > Ꞇc Shear Design required Vus=Vu- Ꞇcbd
12.
Design steps • Shear
Design Sv=0.87fyAsvd/Vus pg no - 73 • Detailing
13.
14.
15.
16.
17.
Shear Design • b=250mm, d=450mm, Ast=4-16mm
dia, M20 Fe415 V=150KN service load
18.
19.
20.
21.
22.
23.
Shear Design b=300mm, D=500mm, Ast=3- 20mm,
Fe250, d’=50mm, V=100KN, M20
24.
25.
26.
27.
Shear Design b=230mm, D=750mm, W=34.5KN/m, L=10m,
Ast=6- 25mm, Fe415, M20, d’=70mm
28.
29.
30.
31.
32.
33.
34.
35.
Design Shear b=250mm, d=500mm, Wu=50KN/m, L=6m, Ast=0.75%,
M20, Fe250, bw=400mm
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Shear Design b=300mm, D=500mm, Ast=3-20mm, Fe250,
d’=50mm, V=100KN, M20 bending 1 bar of 20mm diameter
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b=300 d=600mm Ast=5no
25mm dia, w=80KN/m, L=6m, 2 bars are bent , M20 Fe415
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