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Raft

The document outlines the analysis of a raft foundation, including applied loads, required reinforcement, and a punching shear check according to ACI318-14 standards. It provides detailed calculations for critical section properties, applied stresses, and concrete capacity, concluding that the shear capacity is adequate and no additional reinforcement is required. The sub-grade modulus is specified as 12,000 KN/m3.

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Md Naveed Ahmed
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0% found this document useful (0 votes)
18 views4 pages

Raft

The document outlines the analysis of a raft foundation, including applied loads, required reinforcement, and a punching shear check according to ACI318-14 standards. It provides detailed calculations for critical section properties, applied stresses, and concrete capacity, concluding that the shear capacity is adequate and no additional reinforcement is required. The sub-grade modulus is specified as 12,000 KN/m3.

Uploaded by

Md Naveed Ahmed
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
You are on page 1/ 4

RAFT

RAFT with Analytical Loads and Soil Support (Sub-grade Modulus)


Sub-grade Modulus = 12,000 KN/m3

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RAFT

Applied Live load on Raft, KN/m2

Applied Super Imposed load on Raft, KN/m2

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RAFT

Required Reinforcement (mm2/m)

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RAFT
PUNCHING CHECK:
Punching Shear Check As Per ACI318-14
1- Input data
1-1 Section properties
Column size Parallel to Y) C1 350 mm
Column size Parallel to X) C2 1200 mm
Effective depth d 1200 mm
1-3 M aterials properties
Concrete strength f c' 45 MPa
Rebar yield stress fy 460 MPa
Shear Rebar yield stress f yt 460 MPa
1-4 Loading
Axial force Pu 10500.00 KN
Moment about Axis y M u1 (M y ) 600.00 KN.m
Moment about Axis x M u2 (M x ) 1100.00 KN.m
2- Applied stresses calculations
2-1 Critical Section properties ACI318M-14 Ref.
Punching shear is check ed on a perimeter 0.5d=600 mm from the column face. Table 8.7.7.1.2
Length parallel to x-x axis. b 1 2400 mm
Length perpendicular to y-y axis. b 2 1550 mm
Critical perimeter b 0 = 2b 1 +2b 2 7900 mm
A p = b 0 .d = 9480000.0 mm²
2-2 M oment M 1 parameters
γ f1 =1/[ 1+(2/3) √(b 1 / b 2 )] = 0.547 eq 8.4.2.3.2
γ v1 =1- γ f1 = 0.453 eq 8.4.4.2.2
8.81E+12 mm 4
2-3 M oment M 2 parameters
Length parallel to Moment Dir. b 2 1550 mm
Length perpendicular to Moment Dir. b 1 2400 mm
γ f2 =1/[ 1+(2/3) √(b 2 / b 1 )] = 0.651 eq 8.4.2.3.2
γ v2 =1- γ f2 = 0.349 eq 8.4.4.2.2
4.65E+12 mm 4
2-4 Stress due to applied loads
v u,A =P u /A p + γ v .M u1. C AB /Jc + γ v .M u2 .C AD /Jc = 1.21 N/mm² Clause 8.4.4.2.3
v u,B =P u /A p + γ v .M u1. C AB /Jc - γ v .M u2 .C BC /Jc = 1.08 N/mm²
v u,C =P u /A p - γ v .M u1. C CD /Jc - γ v .M u2 .C BC /Jc = 1.01 N/mm²
v u,D =P u /A p - γ v .M u1. C CD /Jc + γ v .M u2 .C AD /Jc = 1.13 N/mm²

20

15
v u.M1 = γ v .M u1. C AB
10/Jc 0.04 N/mm²
v u.M1 = γ v .M u1. C AD /Jc 0.06 N/mm²
5

0
-80 -60 -40 -20 0 20 40 60 80
-5

-10

-15

-20

3- Check of capacity
3-1 Concrete capacity ACI318M-14 Ref.
For rectangular column β = l/b = 3.43 Clouse 22.6.5.2
Cap,vc shall be the smallest of (a), (b), and (c): table 22.6.5.2
(a) : v c3 = 0.33.λ.√f’ c . = 2.21 N/mm² table 22.6.5.2 case (a)
(a) : v c1 = 0.17(1+2/β).λ.√f’ c . = 1.81 N/mm² table 22.6.5.2 case (b)
(c) : v c2 = 0.083(2+40d/b 0 ).λ.√f’ c . = 1.76 N/mm² table 22.6.5.2 case (c)
ϕ for shear = 0.75 table 21.2.1. (b)
ϕ v c = ϕ Min( V c1 ,V c2 ,V C3 ) = 1.32 N/mm² table 22.6.5.2
3-1 Adequacy Check
Maximum Applied shear stress 1.21 N/mm²
Concrete shear capacity ϕ v c = 1.32 N/mm² table 22.6.5.2
capacity check vu < ϕvc OK
Shear Ratio 91%

4- punching shear reinforcement


4-1 Check if reinforcement is required
Since vu < ϕvc ; hence shear reinforcement is not required

So, Safe

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