Water tank design ppt

VibhanshuSingh5 5,703 views 14 slides Dec 12, 2016
Slide 1
Slide 1 of 14
Slide 1
1
Slide 2
2
Slide 3
3
Slide 4
4
Slide 5
5
Slide 6
6
Slide 7
7
Slide 8
8
Slide 9
9
Slide 10
10
Slide 11
11
Slide 12
12
Slide 13
13
Slide 14
14

About This Presentation

Water tank design using IS 3370
stress check
shear check
reinforcement


Slide Content

DESIGN AND DETAILING OF WATER TANK Data and dimension calculations: Capacity of Water Tank = 135lpcd ×[4 members × (7+(8×8))] = 38340 litre/day Length = 4.5m , Width = 2.15m  Height =   Free board=0.27m Total Height with free board = 1.98+.27 = 2.25m  

Joint condition All vertical joints are rigid and Horizontal Joints of walls and slabs are hinged  

Moment Calculations:   FROM IS 3370 (PART 4); TABLE 3

M H max = M y wa 3 , M V max = M x wa 3 W = 9800N/mm 2   Long Wall:   Length (b) = 4.5m , Height (a) = 2.25m  

From IS3370 (Part 4) 1967, TABLE 3 @ mid of the wall   M H max = 0.027×9800×2.25 3 (sagging) , 0.017×9800 × 2.25 3 (Hogging) M H max = 3013.95 N-m (sagging), 1897 N-m (Hogging) M V max = 0.015×9800×2.2×5 3 (sagging) , 0.086×9800 ×2.25 3 (Hogging) M V max = 1674.4 N-m (sagging) , 9600 N-m (Hogging)   @ edge of the wall M H max = 0.059 ×9800 ×2.25 3 = 6697.68 N-m (Hogging) M v max = 0.01×9800×2.25 3 = 1116.3 N-m (Hogging)

Shear Force From IS3370 (PART 4) , TABLE-7   @ mid point of edge of wall   SF = 0.3604wa 2 = 17880.34 N   Short Wall: Length (b) =2.15m , Height(a)=2.25m  

From IS3370 (Part 4) 1967 TABLE 3   @ mid of the wall   M H max = 0.011×9800×2.25 3 (sagging) , 0.008×9800 ×2.25 3 (Hogging) M H max = 1451 N-m (sagging) , 893 N-m (Hogging) M V max = 0.009×9800×2.25 3 (sagging) , 0.035×9800 ×2.25 3 (Hogging) M V max = 1004 N-m (sagging) , 3906.98 N-m (Hogging)

@ edge of the wall   M H max = 0.029 ×9800 ×2.25 3 = 3237.2 N-m (Hogging) M v max = 0.006×9800×2.25 3 = 669.76 N-m (Hogging)   Shear Force From IS3370 (PART 4) , TABLE-7   @ mid point of edge of wall SF = 0.258wa 2 = 12809.9N

Reinforcement @ edge of Long Wall : M H max =6697.68 N-m (Hogging) On Water face M = σ st A st Jd assuming Thickness (t) =200mm , d=200-30=170mm   σ st = 115 N/mm 2 IS3370 Part 2 (Table 4) σ cbc = 8.5 N/mm 2 IS3370 Part 2 (Table 2) k = =   J = 1-(K/3) = 0.8506 A st1 = mm 2  

T = 12809.9N A st2 = 2 Total A st = 402.7+111.39=514.09 2 IS3370 Part 2 cl. 8.1.1 A st min = 0.4% of c/s= 0.004×1000×200 = 800 2 So provide A st min = 800 2   Assume diameter of bar Ø = 10 mm S = = 95mm Provide 10mm bar @ 95mm c/c Distance on Water face  

Stress check From IS3370 (P-2) , cl-6.3(b) σ cbt ’ = N /mm 2 σ cbt = 1.8 N /mm 2 IS3370 Part 2 (Table 1) σ ct ’ = N /mm 2 σ ct = 1.3 N /mm 2 IS3370 Part 2 (Table 1)   < 1  

Shear check: τ v max = N /mm 2 P t = = IS 456 TABLE 19 M25 τ c = 0.47 > 0.1051 So safe   In top and bottom slab providing minimum reinforcement    

REINFORCEMENT DETAILING