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AT GROUND FLOOR:
PLAN AT R.L. 499.180 m
DESIGN OF STAIRCASE
1
οƒΌ Stair Room size = 7.6 m x 4.0 m (as shown in Figure above)
οƒΌ Providing Tread (T) = 0.30 m and Riser (R) = 0.144 m
οƒΌ Considering concrete grade M25 and steel grade Fe 415
fck = 25 N/mm2 and fy = 415 N/mm2
οƒΌ Floor to floor height = 4.62 m = 4620 mm
οƒΌ Live Load= 5 kN/m2
οƒΌ Floor Finish = 1 kN/m2
οƒΌ No of Risers =
4620
144
= 32.083 Nos. β‰ˆ 32 Nos.
οƒΌ No of risers in each flight =
32
2
= 16 Nos.
οƒΌ Therefore, Going = 07 x 300 = 2100 mm (as shown in Figure above)
οƒΌ Width of Landing = 1200 mm and width of stair = 2000 mm.
οƒΌ Providing 150 mm thick waist slab. (Considering 1 m width of slab)
οƒΌ Effective depth = 150-20-(16/2) = 122 mm
2
Data taken:
Load on Going:
οƒΌ Self weight of waist slab = 25 x D x Sec ΓΈ
οƒΌ Sec ΓΈ =
𝑅2+𝑇2
𝑇
=
1442+3002
300
= 1.109
οƒΌ Self weight = 25 x 0.150 x 1.109 = 4.160 π‘˜π‘/ π‘šβ‰ˆ 4.2π‘˜π‘/ π‘š
οƒΌ Weight of step = 25 x
𝑅
2
= 1.80 π‘˜π‘/ π‘š
οƒΌ Floor finish = 1π‘˜π‘/ π‘š2
οƒΌ Live Load = 5 π‘˜π‘/ π‘š2
οƒΌ Total load = 12.00 π‘˜π‘/ π‘š
οƒΌ π‘Šπ‘’= 12.00 x 1.5 = 18.00 π‘˜π‘/ π‘š (Load acting on Going as shown in Figure below)
3
Load Calculations:
Load on Landing:
οƒΌ Weight of slab = 25 x 0.150 = 3.75 π‘˜π‘/ π‘š
οƒΌ Floor finish = 1π‘˜π‘/ π‘š
οƒΌ Live Load = 5 π‘˜π‘/ π‘š
οƒΌ Total load = 9.75 π‘˜π‘/ π‘š
οƒΌ π‘Šπ‘’= 9.75 x 1.5 = 14.625 π‘˜π‘/ π‘š (Load acting on Landing as shown in Figure below)
4
Load Calculations:
5
GROUND FLOOR STAIR CASE:
LOADING ON STAIRCASE
SHEAR FORCE DIAGRAM
BENDING MOMENT DIAGRAM
6
Area of steel calculation:
For Ground Floor:
For Mu = 50.366 kNm say 50.4 kNm
Ast =
0.5π‘“π‘π‘˜
𝑓𝑦
1 βˆ’ 1 βˆ’
4.6𝑀𝑒
π‘“π‘π‘˜π‘π‘‘2 b.d
Ast = 1418.596 π‘šπ‘š2
Using 16 mm diameter bars
Spacing =
1000Γ—
πœ‹Γ—162
4
1418.596
= 141.733 mm (Say 140 mm c/c
< 3d or 300 mm)
Astmin =
0.12
100
x 1000 x 150 = 180 π‘šπ‘š2
Astprov = 1000
Γ—
201
.
062
140
= 1436.160 π‘šπ‘š2
Ptprov=
100Γ— 1436.160
1000Γ—122
= 1.177 %
Check for shear:
For Pt =1.177 %
𝜏 𝑒𝑐=0.682 N/π‘šπ‘š2
(From IS 456: 2000, Table
no 19 Pg no.72)
𝑣 𝑒𝑐=
0.682 Γ—1000Γ—122
1000
= 83.204 kN > 67.669 kN. Hence OK
Distribution steel:
Astreqd = 0.12%bD =
0.12
1000
Γ— 1000 Γ— 150 =
180π‘šπ‘š2
Using 8 mm dia bar
Spacing=1000Γ—
50
180
= 277.78mm say 200 mm c/c
< 5d or 450mm.
7
FIRST FLOOR STAIR CASE:
8
οƒΌ Stair Room size = 7.6 m x 4.0 m (as shown
in Figure above)
οƒΌ Providing Tread (T) = 0.30 m and Riser (R)
= 0.144 m
οƒΌ Considering concrete grade M25 and steel
grade Fe 415
π‘“π‘π‘˜ = 25 𝑁/ π‘šπ‘š2and 𝑓𝑦 = 415 𝑁/ π‘šπ‘š2
οƒΌ Floor to floor height = 4.38 m = 4380 mm
οƒΌ Live Load= 5 π‘˜π‘/ π‘š2
οƒΌ Floor Finish = 1 π‘˜π‘/ π‘š2
οƒΌ No of Risers =
4380
146
= 30.00 Nos.
οƒΌ No of risers in each flight =
30
2
= 15 Nos.
οƒΌ The going is shown in Figure above.
Data taken:
οƒΌ Width of Landing = 1300 mm and width of
stair = 2000 mm.
οƒΌ Providing 150 mm thick waist slab.
(Considering 1 m width of slab)
οƒΌ Effective depth = 150-20-(16/2) = 122 mm
9
Load on Going:
οƒΌ Self weight of waist slab = 25 x D x Sec ΓΈ
οƒΌ Sec ΓΈ =
𝑅2+𝑇2
𝑇
=
1462+3002
300
= 1.112
οƒΌ Self weight = 25 x 0.150 x 1.112 = 4.171 π‘˜π‘/ π‘šβ‰ˆ 4.2π‘˜π‘/ π‘š
οƒΌ Weight of step = 25 x
𝑅
2
= 1.80 π‘˜π‘/ π‘š
οƒΌ Floor finish = 1π‘˜π‘/ π‘š2
οƒΌ Live Load = 5 π‘˜π‘/ π‘š2
οƒΌ Total load = 12.00 π‘˜π‘/ π‘š
οƒΌ π‘Šπ‘’= 12.00 x 1.5 = 18.00 π‘˜π‘/ π‘š (Load acting on Going as shown in Figure below)
Load Calculations:
10
οƒΌ Weight of slab = 25 x 0.150 = 3.75 π‘˜π‘/ π‘š
οƒΌ Floor finish = 1π‘˜π‘/ π‘š
οƒΌ Live Load = 5 π‘˜π‘/ π‘š
οƒΌ Total load = 9.75 π‘˜π‘/ π‘š
οƒΌ π‘Šπ‘’= 9.75 x 1.5 = 14.625 π‘˜π‘/ π‘š (Load acting on Landing as shown in Figure below)
Load on Landing:
11
FIRST FLOOR STAIR CASE:
LOADING ON STAIRCASE
SHEAR FORCE DIAGRAM
BENDING MOMENT DIAGRAM
12
Area of steel calculation:
For First Floor:
For Mu = 45.82 kNm say 45.9 kNm
Ast =
0.5π‘“π‘π‘˜
𝑓𝑦
1 βˆ’ 1 βˆ’
4.6𝑀𝑒
π‘“π‘π‘˜π‘π‘‘2 b.d
Ast = 1257.842 π‘šπ‘š2
Using 16 mm diameter bars
Spacing =
1000Γ—
πœ‹Γ—162
4
1257.842
= 159.847 mm (Say 140 mm c/c
< 3d or 300 mm)
Astmin =
0.12
100
x 1000 x 150 = 180 π‘šπ‘š2
Astprov = 1000
Γ—
201
.
062
140
= 1436.160 π‘šπ‘š2
Ptprov=
100Γ— 1436.160
1000Γ—122
= 1.177 %
Check for shear:
For Pt =1.177 %
Ο„uc = 0.682 N/mm2
(From IS 456: 2000, Table
no 19 Pg no.72)
vuc =
0.682 Γ—1000Γ—122
1000
= 83.204 kN > 64.497 kN. Hence OK
Distribution steel:
Astreqd = 0.12%bD =
0.12
1000
Γ— 1000 Γ— 150
= 180mm2
Using 8 mm dia bar
Spacing=1000Γ—
50
180
= 277.78mm say 200 mm c/c
< 5d or 450mm.
13
SECOND FLOOR STAIR CASE:
οƒΌ Stair Room size = 7.6 m x 4.0 m (as shown in Figure above)
οƒΌ Providing Tread (T) = 0.30 m and Riser (R) = 0.144 m
οƒΌ Considering concrete grade M25 and steel grade Fe 415
fck = 25 N/mm2and fy = 415 N/mm2
οƒΌ Floor to floor height = 4.82 m = 4820 mm
οƒΌ Live Load= 5 kN/m2
οƒΌ Floor Finish = 1 kN/m2
οƒΌ No of Risers =
4830
142
= 34.014 Nos. β‰ˆ 34 Nos.
οƒΌ No of risers in each flight =
34
2
= 17 Nos.
οƒΌ The going is shown in Figure above.
οƒΌ Width of Landing = 1100 mm and width of stair = 2000 mm.
οƒΌ Providing 150 mm thick waist slab. (Considering 1 m width of slab)
οƒΌ Effective depth = 150-20-(16/2) = 122 mm
14
Data taken:
15
Load on Going:
οƒΌ Self weight of waist slab = 25 x D x Sec ΓΈ
οƒΌ Sec ΓΈ =
R2+T2
T
=
1422+3002
300
= 1.106
οƒΌ Self weight = 25 x 0.150 x 1.106 = 4.149 kN/mβ‰ˆ 4.2kN/m
οƒΌ Weight of step = 25 x
R
2
= 1.80 kN/m
οƒΌ Floor finish = 1kN/m2
οƒΌ Live Load = 5 kN/m2
οƒΌ Total load = 12.00 kN/m
οƒΌ Wu= 12.00 x 1.5 = 18.00 kN/m (Load acting on Going as shown in Figure below)
Load Calculations:
16
οƒΌ Weight of slab = 25 x 0.150 = 3.75 kN/m
οƒΌ Floor finish = 1kN/m
οƒΌ Live Load = 5 kN/m
οƒΌ Total load = 9.75 kN/m
οƒΌ Wu= 9.75 x 1.5 = 14.625 kN/m (Load acting on Landing as shown in Figure below)
Load on Landing:
17
SECOND FLOOR STAIR CASE:
LOADING ON STAIRCASE
SHEAR FORCE DIAGRAM
BENDING MOMENT DIAGRAM
18
Area of steel calculation:
For Second Floor:
For Mu = 55.568 kNm say 55.6 kNm
Ast =
0.5fck
fy
1 βˆ’ 1 βˆ’
4.6Mu
fckbd2 b.d
Ast = 1619.961 mm2
Using 16 mm diameter bars
Spacing =
1000Γ—
π×162
4
1619.961
= 124.116 mm (Say 120 mm c/c
< 3d or 300 mm)
Astmin =
0.12
100
x 1000 x 150 = 180 mm2
Astprov = 1000
Γ—
201
.
062
120
= 1675.517 mm2
Ptprov=
100Γ— 1675.517
1000Γ—122
= 1.373 %
Check for shear:
For Pt =1.373 %
Ο„uc=0.720 N/mm2
(From IS 456: 2000, Table
no 19 Pg no.72)
vuc=
0.720 Γ—1000Γ—122
1000
= 87.801 kN > 70.709 kN. Hence OK
Distribution steel;
Astreqd = 0.12% bD =
0.12
1000
Γ— 1000 Γ— 150 =
180mm2
Using 8 mm dia bar
Spacing=1000Γ—
50
180
= 277.78mm say 200 mm c/c
< 5d or 450 mm.
19
20
21
22
23
24

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Design of staircase_practical_example

  • 1. AT GROUND FLOOR: PLAN AT R.L. 499.180 m DESIGN OF STAIRCASE 1
  • 2. οƒΌ Stair Room size = 7.6 m x 4.0 m (as shown in Figure above) οƒΌ Providing Tread (T) = 0.30 m and Riser (R) = 0.144 m οƒΌ Considering concrete grade M25 and steel grade Fe 415 fck = 25 N/mm2 and fy = 415 N/mm2 οƒΌ Floor to floor height = 4.62 m = 4620 mm οƒΌ Live Load= 5 kN/m2 οƒΌ Floor Finish = 1 kN/m2 οƒΌ No of Risers = 4620 144 = 32.083 Nos. β‰ˆ 32 Nos. οƒΌ No of risers in each flight = 32 2 = 16 Nos. οƒΌ Therefore, Going = 07 x 300 = 2100 mm (as shown in Figure above) οƒΌ Width of Landing = 1200 mm and width of stair = 2000 mm. οƒΌ Providing 150 mm thick waist slab. (Considering 1 m width of slab) οƒΌ Effective depth = 150-20-(16/2) = 122 mm 2 Data taken:
  • 3. Load on Going: οƒΌ Self weight of waist slab = 25 x D x Sec ΓΈ οƒΌ Sec ΓΈ = 𝑅2+𝑇2 𝑇 = 1442+3002 300 = 1.109 οƒΌ Self weight = 25 x 0.150 x 1.109 = 4.160 π‘˜π‘/ π‘šβ‰ˆ 4.2π‘˜π‘/ π‘š οƒΌ Weight of step = 25 x 𝑅 2 = 1.80 π‘˜π‘/ π‘š οƒΌ Floor finish = 1π‘˜π‘/ π‘š2 οƒΌ Live Load = 5 π‘˜π‘/ π‘š2 οƒΌ Total load = 12.00 π‘˜π‘/ π‘š οƒΌ π‘Šπ‘’= 12.00 x 1.5 = 18.00 π‘˜π‘/ π‘š (Load acting on Going as shown in Figure below) 3 Load Calculations:
  • 4. Load on Landing: οƒΌ Weight of slab = 25 x 0.150 = 3.75 π‘˜π‘/ π‘š οƒΌ Floor finish = 1π‘˜π‘/ π‘š οƒΌ Live Load = 5 π‘˜π‘/ π‘š οƒΌ Total load = 9.75 π‘˜π‘/ π‘š οƒΌ π‘Šπ‘’= 9.75 x 1.5 = 14.625 π‘˜π‘/ π‘š (Load acting on Landing as shown in Figure below) 4 Load Calculations:
  • 5. 5 GROUND FLOOR STAIR CASE: LOADING ON STAIRCASE SHEAR FORCE DIAGRAM BENDING MOMENT DIAGRAM
  • 6. 6 Area of steel calculation: For Ground Floor: For Mu = 50.366 kNm say 50.4 kNm Ast = 0.5π‘“π‘π‘˜ 𝑓𝑦 1 βˆ’ 1 βˆ’ 4.6𝑀𝑒 π‘“π‘π‘˜π‘π‘‘2 b.d Ast = 1418.596 π‘šπ‘š2 Using 16 mm diameter bars Spacing = 1000Γ— πœ‹Γ—162 4 1418.596 = 141.733 mm (Say 140 mm c/c < 3d or 300 mm) Astmin = 0.12 100 x 1000 x 150 = 180 π‘šπ‘š2 Astprov = 1000 Γ— 201 . 062 140 = 1436.160 π‘šπ‘š2 Ptprov= 100Γ— 1436.160 1000Γ—122 = 1.177 % Check for shear: For Pt =1.177 % 𝜏 𝑒𝑐=0.682 N/π‘šπ‘š2 (From IS 456: 2000, Table no 19 Pg no.72) 𝑣 𝑒𝑐= 0.682 Γ—1000Γ—122 1000 = 83.204 kN > 67.669 kN. Hence OK Distribution steel: Astreqd = 0.12%bD = 0.12 1000 Γ— 1000 Γ— 150 = 180π‘šπ‘š2 Using 8 mm dia bar Spacing=1000Γ— 50 180 = 277.78mm say 200 mm c/c < 5d or 450mm.
  • 8. 8 οƒΌ Stair Room size = 7.6 m x 4.0 m (as shown in Figure above) οƒΌ Providing Tread (T) = 0.30 m and Riser (R) = 0.144 m οƒΌ Considering concrete grade M25 and steel grade Fe 415 π‘“π‘π‘˜ = 25 𝑁/ π‘šπ‘š2and 𝑓𝑦 = 415 𝑁/ π‘šπ‘š2 οƒΌ Floor to floor height = 4.38 m = 4380 mm οƒΌ Live Load= 5 π‘˜π‘/ π‘š2 οƒΌ Floor Finish = 1 π‘˜π‘/ π‘š2 οƒΌ No of Risers = 4380 146 = 30.00 Nos. οƒΌ No of risers in each flight = 30 2 = 15 Nos. οƒΌ The going is shown in Figure above. Data taken: οƒΌ Width of Landing = 1300 mm and width of stair = 2000 mm. οƒΌ Providing 150 mm thick waist slab. (Considering 1 m width of slab) οƒΌ Effective depth = 150-20-(16/2) = 122 mm
  • 9. 9 Load on Going: οƒΌ Self weight of waist slab = 25 x D x Sec ΓΈ οƒΌ Sec ΓΈ = 𝑅2+𝑇2 𝑇 = 1462+3002 300 = 1.112 οƒΌ Self weight = 25 x 0.150 x 1.112 = 4.171 π‘˜π‘/ π‘šβ‰ˆ 4.2π‘˜π‘/ π‘š οƒΌ Weight of step = 25 x 𝑅 2 = 1.80 π‘˜π‘/ π‘š οƒΌ Floor finish = 1π‘˜π‘/ π‘š2 οƒΌ Live Load = 5 π‘˜π‘/ π‘š2 οƒΌ Total load = 12.00 π‘˜π‘/ π‘š οƒΌ π‘Šπ‘’= 12.00 x 1.5 = 18.00 π‘˜π‘/ π‘š (Load acting on Going as shown in Figure below) Load Calculations:
  • 10. 10 οƒΌ Weight of slab = 25 x 0.150 = 3.75 π‘˜π‘/ π‘š οƒΌ Floor finish = 1π‘˜π‘/ π‘š οƒΌ Live Load = 5 π‘˜π‘/ π‘š οƒΌ Total load = 9.75 π‘˜π‘/ π‘š οƒΌ π‘Šπ‘’= 9.75 x 1.5 = 14.625 π‘˜π‘/ π‘š (Load acting on Landing as shown in Figure below) Load on Landing:
  • 11. 11 FIRST FLOOR STAIR CASE: LOADING ON STAIRCASE SHEAR FORCE DIAGRAM BENDING MOMENT DIAGRAM
  • 12. 12 Area of steel calculation: For First Floor: For Mu = 45.82 kNm say 45.9 kNm Ast = 0.5π‘“π‘π‘˜ 𝑓𝑦 1 βˆ’ 1 βˆ’ 4.6𝑀𝑒 π‘“π‘π‘˜π‘π‘‘2 b.d Ast = 1257.842 π‘šπ‘š2 Using 16 mm diameter bars Spacing = 1000Γ— πœ‹Γ—162 4 1257.842 = 159.847 mm (Say 140 mm c/c < 3d or 300 mm) Astmin = 0.12 100 x 1000 x 150 = 180 π‘šπ‘š2 Astprov = 1000 Γ— 201 . 062 140 = 1436.160 π‘šπ‘š2 Ptprov= 100Γ— 1436.160 1000Γ—122 = 1.177 % Check for shear: For Pt =1.177 % Ο„uc = 0.682 N/mm2 (From IS 456: 2000, Table no 19 Pg no.72) vuc = 0.682 Γ—1000Γ—122 1000 = 83.204 kN > 64.497 kN. Hence OK Distribution steel: Astreqd = 0.12%bD = 0.12 1000 Γ— 1000 Γ— 150 = 180mm2 Using 8 mm dia bar Spacing=1000Γ— 50 180 = 277.78mm say 200 mm c/c < 5d or 450mm.
  • 14. οƒΌ Stair Room size = 7.6 m x 4.0 m (as shown in Figure above) οƒΌ Providing Tread (T) = 0.30 m and Riser (R) = 0.144 m οƒΌ Considering concrete grade M25 and steel grade Fe 415 fck = 25 N/mm2and fy = 415 N/mm2 οƒΌ Floor to floor height = 4.82 m = 4820 mm οƒΌ Live Load= 5 kN/m2 οƒΌ Floor Finish = 1 kN/m2 οƒΌ No of Risers = 4830 142 = 34.014 Nos. β‰ˆ 34 Nos. οƒΌ No of risers in each flight = 34 2 = 17 Nos. οƒΌ The going is shown in Figure above. οƒΌ Width of Landing = 1100 mm and width of stair = 2000 mm. οƒΌ Providing 150 mm thick waist slab. (Considering 1 m width of slab) οƒΌ Effective depth = 150-20-(16/2) = 122 mm 14 Data taken:
  • 15. 15 Load on Going: οƒΌ Self weight of waist slab = 25 x D x Sec ΓΈ οƒΌ Sec ΓΈ = R2+T2 T = 1422+3002 300 = 1.106 οƒΌ Self weight = 25 x 0.150 x 1.106 = 4.149 kN/mβ‰ˆ 4.2kN/m οƒΌ Weight of step = 25 x R 2 = 1.80 kN/m οƒΌ Floor finish = 1kN/m2 οƒΌ Live Load = 5 kN/m2 οƒΌ Total load = 12.00 kN/m οƒΌ Wu= 12.00 x 1.5 = 18.00 kN/m (Load acting on Going as shown in Figure below) Load Calculations:
  • 16. 16 οƒΌ Weight of slab = 25 x 0.150 = 3.75 kN/m οƒΌ Floor finish = 1kN/m οƒΌ Live Load = 5 kN/m οƒΌ Total load = 9.75 kN/m οƒΌ Wu= 9.75 x 1.5 = 14.625 kN/m (Load acting on Landing as shown in Figure below) Load on Landing:
  • 17. 17 SECOND FLOOR STAIR CASE: LOADING ON STAIRCASE SHEAR FORCE DIAGRAM BENDING MOMENT DIAGRAM
  • 18. 18 Area of steel calculation: For Second Floor: For Mu = 55.568 kNm say 55.6 kNm Ast = 0.5fck fy 1 βˆ’ 1 βˆ’ 4.6Mu fckbd2 b.d Ast = 1619.961 mm2 Using 16 mm diameter bars Spacing = 1000Γ— π×162 4 1619.961 = 124.116 mm (Say 120 mm c/c < 3d or 300 mm) Astmin = 0.12 100 x 1000 x 150 = 180 mm2 Astprov = 1000 Γ— 201 . 062 120 = 1675.517 mm2 Ptprov= 100Γ— 1675.517 1000Γ—122 = 1.373 % Check for shear: For Pt =1.373 % Ο„uc=0.720 N/mm2 (From IS 456: 2000, Table no 19 Pg no.72) vuc= 0.720 Γ—1000Γ—122 1000 = 87.801 kN > 70.709 kN. Hence OK Distribution steel; Astreqd = 0.12% bD = 0.12 1000 Γ— 1000 Γ— 150 = 180mm2 Using 8 mm dia bar Spacing=1000Γ— 50 180 = 277.78mm say 200 mm c/c < 5d or 450 mm.
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