21
DESIGN OF PANEL P 10 (DESIGN AS A TWO WAY SPANNING SLAB) DURABILITY AND FIRE RESISTANCE: Nominal cover for mild conditions of expoure = 20 mm Maximum fire resistance for 150 mm slab with 20 mm cover 1 hr COVER = 20 mm MATERIAL PROPERTIES: Charaterestic strenght of concrete = 25N/mm 2 Charaterestic strenght of steel = 410 N/mm 2 self weigth of concrete = 24 kN/m 3 Basic span - effective depth ratio for contineous one way slab = 26 Try slab depth of 150 mm h = 150 mm Effective depth of slab = 124 mm DESIGN OF PANEL P 5 (DESIGN AS A TWO WAY SPANNING SLAB) L  y / L x  = 1.4 L x  (m) = 3.83 L  y  (m) = 5.26 LOADING: Self weigh t of slab = 3.6 kN/m 2 Finishes and Partitions= 2.2 kN/m 2 Char ater estic dead load = 5.8 kN/m 2 Charatere stic imposed load = 1.5 kN/m 2 Design load = n = (1.4G k  + 1.6Q k ) = 10.52 kN/m width n = 10.52 kN/m width MOMENT CO-EFFICIENTS: The case considered here is that of an Edge panel β sx β sy Negetive moment at contineous edge 0.081 0.000 Positive moment at mid-span 0.06 0.044 BENDING MOMENTS: Negetive moment at contineous edge Moment M x  = β sx nL 2 x  = 12.50 kNm Moment M  y  = β sy nL 2 x  = 0.00 kNm Positive moment at mid-span Moment M x  = β sx nL 2 x  = 9.26 kNm Moment M  y  = β sy nL 2 x  = 6.79 kNm BENDING - SHORT SPAN: Mid-span design: M / bd 2 f cu  = k 0.024 Lever ar m z = d(0.5 + (0.25 - k/0.9) 121 Area of reinforce ment required A s  = M / 0.87 f  y  z = 215 mm 2 Provide 12 @ 300 c / c A sprov  = 377 mm 2 A sprov  = 377 mm2 OR 16 @ 300 c / c A sprov = 670 mm 3 Continous edge design: M / bd 2 f cu  = k 0.033 Lever ar m z = d(0.5 + (0.25 - k/0.9) 119 Area of reinforce ment required A s  = M / 0.87 f  y  z = 294 mm 2 Provide 12 @ 300 c / c A sprov  = 377 mm 2 A sprov  = 377 mm2 OR 16 @ 300 c / c A sprov  = 670 mm 3 DEFLECTION: M / bd 2  = 0.60 Service stress f s = 2F  y A s /3A sprov  = 156.05 N/mm 2 Modification factor = 2.33 2.0 2 Allowable Span/effec tive depth ratio = 52.00 Actual Span/effective depth ratio = 30.89 Deflection OK BENDING - LONG SPAN: Mid-span design: M / bd 2 f cu  = k 0.018 Lever ar m z = d(0.5 + (0.25 - k/0.9) 122 Area of reinforce ment required A s  = M / 0.87 f  y  z = 157 mm 2 Provide 12 @ 200 c / c A sprov  = 566 mm 2 A sprov  = 566 mm2 Continous edge design: M / bd 2 f cu  = k 0.000 Lever ar m z = d(0.5 + (0.25 - k/0.9) 124 Area of reinforce ment required A s  = M / 0.87 f  y  z = 0 mm 2 Provide 12 @ 200 c / c A sprov  = 566 mm 2 A sprov  = 566 mm2 θ/Spacing  125 150 200 250 300 12 905 754 566 452 377 16 1609 1341 1005 804 670 OUTPUT 3.3 table 3.4, 3.5 5.2.4 table 3.13 table 3.14 3.5.3.7 3.4.6 table 3.11 BS 8110

Slab Design Template

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8/12/2019 Slab Design Template

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DESIGN OF PANEL P10 (DESIGN AS A TWO WAY SPANNING SLAB)

DURABILITY AND FIRE RESISTANCE:

Nominal cover for mild conditions of expoure = 20 mm

Maximum fire resistance for 150 mm slab with 20 mm cover 1 hr COVER

MATERIAL PROPERTIES:

Charaterestic strenght of concrete = 25 N/mm2

Charaterestic strenght of steel = 410 N/mm2

self weigth of concrete = 24 kN/m3

Basic span - effective depth ratio for contineous one way slab = 26

Try slab depth of 150 mm h =

Effective depth of slab = 124 mm

DESIGN OF PANEL P5 (DESIGN AS A TWO WAY SPANNING SLAB)

L y / Lx  = 1.4 Lx (m) = 3.83

L y (m) = 5.26

LOADING:

Self weight of slab = 3.6 kN/m2

Finishes and Partitions= 2.2 kN/m2

Charaterestic dead load = 5.8 kN/m2

Charaterestic imposed load = 1.5 kN/m2

Design load = n = (1.4Gk + 1.6Qk) = 10.52 kN/m width n =

MOMENT CO-EFFICIENTS:

The case considered here is that of an Edge panel

βsx βsy

Negetive moment at contineous edge 0.081 0.000

Positive moment at mid-span 0.06 0.044

BENDING MOMENTS:

Negetive moment at contineous edge

Moment Mx  = βsxnL2x  = 12.50 kNm

Moment M y  = βsynL2x  = 0.00 kNm

Positive moment at mid-span

Moment Mx  = βsxnL2x  = 9.26 kNm

Moment M y  = βsynL2x  = 6.79 kNm

BENDING - SHORT SPAN:

Mid-span design:

M / bd2fcu  = k 0.024

Lever arm z = d(0.5 + √(0.25 - k/0.9) 121Area of reinforcement required As  = M / 0.87 f y z = 215 mm2

Provide 12 @ 300c/c Asprov  = 377 mm2 Asprov  =

OR 16 @ 300c/c Asprov  = 670 mm3

Continous edge design:

M / bd2fcu  = k 0.033

Lever arm z = d(0.5 + √(0.25 - k/0.9) 119

Area of reinforcement required As  = M / 0.87 f y z = 294 mm2

Provide 12 @ 300c/c Asprov  = 377 mm2 Asprov  =

OR 16 @ 300c/c Asprov  = 670 mm3

DEFLECTION:

M / bd

2

  = 0.60Service stress fs= 2F yAs/3Asprov  = 156.05 N/mm2

Modification factor = 2.33 ≤ 2.0 2

3.3

table 3.4, 3.5

5.2.4

table 3.13

table 3.14

3.5.3.7

3.4.6

table 3.11

BS 8110

8/12/2019 Slab Design Template

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DESIGN OF PANEL P1 (DESIGN AS A TWO

DURABILITY AND FIRE RESISTANCE:

Nominal cover for mild conditions of expoure =

Maximum fire resistance for 150 mm slab

MATERIAL PROPERTIES:

Charaterestic strenght of concrete =

Charaterestic strenght of steel =

self weigth of concrete =

Basic span - effective depth ratio for contineous

Try slab depth of

Effective depth of slab =

DESIGN OF PANEL P5 (DESIGN AS A TWO

L y / Lx  = 1.4

LOADING:

Self weight of slab =

Finishes and Partitions=

Charaterestic dead load =

Charaterestic imposed load =

Design load = n = (1.4Gk + 1.6Qk) =

MOMENT CO-EFFICIENTS:

The case considered here is that of an Edge panel

Negetive moment at contineous edge

Positive moment at mid-span

BENDING MOMENTS:

Negetive moment at contineous edge

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

Positive moment at mid-span

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

BENDING - SHORT SPAN:

3.3

table 3.4, 3.5

5.2.4

table 3.13

table 3.14

3.5.3.7

BS 8110

8/12/2019 Slab Design Template

http://slidepdf.com/reader/full/slab-design-template 3/21

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = dxla

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200

c

/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

DEFLECTION:

M / bd2  =

Service stress fs= 2F yAs/3Asprov  =

Modification factor =

Allowable Span/effective depth ratio =

Actual Span/effective depth ratio =

BENDING - LONG SPAN:

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = d(0.5 + √(0.25 - k/0.9)

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

θ/Spacing   125 150 200

12 905 754 566

16 1609 1341 1005

3.4.6

table 3.11

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AY SPANNING SLAB)

20 mm

ith 20 mm cover 1 hr COVER = 20 mm

25 N/mm2

410 N/mm2

24 kN/m3

  ne way slab = 26

150 mm h = 150 mm

124 mm

AY SPANNING SLAB)

Lx (m) = 3.83

L y (m) = 5.26

3.6 kN/m2

2.2 kN/m2

5.8 kN/m2

1.5 kN/m2

10.52 kN/m width n = 10.52 kN/m width

βsx βsy

0.081 0.000

0.06 0.044

12.50 kNm

0.00 kNm

9.26 kNm

6.79 kNm

OUTPUT 

8/12/2019 Slab Design Template

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0.024

0.97

118

z = 220 mm2

Asprov  = 566 mm Asprov  = 566 mm2

0.033

0.962

118

z = 297 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.60

106.50 N/mm2

2.61 ≤ 2.0 2

52.00

30.89 Deflection OK

0.018

0.980

118

z = 162 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.000

0

124

z = 0 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

250 300

452 377

804 670

8/12/2019 Slab Design Template

http://slidepdf.com/reader/full/slab-design-template 6/21

DESIGN OF PANEL P2 (DESIGN AS A TWO

DURABILITY AND FIRE RESISTANCE:

Nominal cover for mild conditions of expoure =

Maximum fire resistance for 150 mm slab

MATERIAL PROPERTIES:

Charaterestic strenght of concrete =

Charaterestic strenght of steel =

self weigth of concrete =

Basic span - effective depth ratio for contineous

Try slab depth of

Effective depth of slab =

DESIGN OF PANEL P5 (DESIGN AS A TWO

L y / Lx  = 1.6

LOADING:

Self weight of slab =

Finishes and Partitions=

Charaterestic dead load =

Charaterestic imposed load =

Design load = n = (1.4Gk + 1.6Qk) =

MOMENT CO-EFFICIENTS:

The case considered here is that of an Edge panel

Negetive moment at contineous edge

Positive moment at mid-span

BENDING MOMENTS:

Negetive moment at contineous edge

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

Positive moment at mid-span

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

BENDING - SHORT SPAN:

3.3

table 3.4, 3.5

5.2.4

table 3.13

table 3.14

3.5.3.7

BS 8110

8/12/2019 Slab Design Template

http://slidepdf.com/reader/full/slab-design-template 7/21

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = dxla

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200

c

/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

DEFLECTION:

M / bd2  =

Service stress fs= 2F yAs/3Asprov  =

Modification factor =

Allowable Span/effective depth ratio =

Actual Span/effective depth ratio =

BENDING - LONG SPAN:

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = d(0.5 + √(0.25 - k/0.9)

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 250c/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

θ/Spacing   125 150 200

12 905 754 566

3.4.6

table 3.11

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AY SPANNING SLAB)

20 mm

ith 20 mm cover 1 hr COVER = 20 mm

25 N/mm2

410 N/mm2

24 kN/m3

  ne way slab = 26

150 mm h = 150 mm

124 mm

AY SPANNING SLAB)

Lx (m) = 3.23

L y (m) = 5.26

3.6 kN/m2

2.2 kN/m2

5.8 kN/m2

1.5 kN/m2

10.52 kN/m width n = 10.52 kN/m width

βsx βsy

0.066 0.037

0.045 0.028

7.24 kNm

4.06 kNm

4.94 kNm

3.07 kNm

OUTPUT 

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0.013

0.99

118

z = 118 mm2

Asprov  = 566 mm Asprov  = 566 mm2

0.019

0.979

118

z = 172 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.32

56.81 N/mm2

3.42 ≤ 2.0 2

52.00

26.05 Deflection OK

0.008

0.991

118

z = 73 mm2

Asprov  = 452 mm2 Asprov  = 452 mm2

0.011

0.988

123

z = 93 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

250 300

452 377

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DESIGN OF PANEL P3 (DESIGN AS A TWO

DURABILITY AND FIRE RESISTANCE:

Nominal cover for mild conditions of expoure =

Maximum fire resistance for 150 mm slab

MATERIAL PROPERTIES:

Charaterestic strenght of concrete =

Charaterestic strenght of steel =

self weigth of concrete =

Basic span - effective depth ratio for contineous

Try slab depth of

Effective depth of slab =

DESIGN OF PANEL P5 (DESIGN AS A TWO

L y / Lx  = 1.6

LOADING:

Self weight of slab =

Finishes and Partitions=

Charaterestic dead load =

Charaterestic imposed load =

Design load = n = (1.4Gk + 1.6Qk) =

MOMENT CO-EFFICIENTS:

The case considered here is that of an Edge panel

Negetive moment at contineous edge

Positive moment at mid-span

BENDING MOMENTS:

Negetive moment at contineous edge

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

Positive moment at mid-span

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

BENDING - SHORT SPAN:

3.3

table 3.4, 3.5

5.2.4

table 3.13

table 3.14

3.5.3.7

BS 8110

8/12/2019 Slab Design Template

http://slidepdf.com/reader/full/slab-design-template 11/21

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = dxla

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200

c

/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

DEFLECTION:

M / bd2  =

Service stress fs= 2F yAs/3Asprov  =

Modification factor =

Allowable Span/effective depth ratio =

Actual Span/effective depth ratio =

BENDING - LONG SPAN:

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = d(0.5 + √(0.25 - k/0.9)

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

θ/Spacing   125 150 200

12 905 754 566

16 1609 1341 1005

3.4.6

table 3.11

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AY SPANNING SLAB)

20 mm

ith 20 mm cover 1 hr COVER = 20 mm

25 N/mm2

410 N/mm2

24 kN/m3

  ne way slab = 26

150 mm h = 150 mm

124 mm

AY SPANNING SLAB)

Lx (m) = 3.83

L y (m) = 6.23

3.6 kN/m2

2.2 kN/m2

5.8 kN/m2

1.5 kN/m2

10.52 kN/m width n = 10.52 kN/m width

βsx βsy

0.064 0.000

0.048 0.034

9.88 kNm

0.00 kNm

7.41 kNm

5.25 kNm

OUTPUT 

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0.019

0.98

118

z = 176 mm2

Asprov  = 566 mm Asprov  = 566 mm2

0.026

0.971

118

z = 235 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.48

85.20 N/mm2

2.91 ≤ 2.0 2

52.00

30.89 Deflection OK

0.014

0.985

118

z = 125 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.000

0

124

z = 0 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

250 300

452 377

804 670

8/12/2019 Slab Design Template

http://slidepdf.com/reader/full/slab-design-template 14/21

DESIGN OF PANEL P4 (DESIGN AS A TWO

DURABILITY AND FIRE RESISTANCE:

Nominal cover for mild conditions of expoure =

Maximum fire resistance for 150 mm slab

MATERIAL PROPERTIES:

Charaterestic strenght of concrete =

Charaterestic strenght of steel =

self weigth of concrete =

Basic span - effective depth ratio for contineous

Try slab depth of

Effective depth of slab =

DESIGN OF PANEL P5 (DESIGN AS A TWO

L y / Lx  = 1.3

LOADING:

Self weight of slab =

Finishes and Partitions=

Charaterestic dead load =

Charaterestic imposed load =

Design load = n = (1.4Gk + 1.6Qk) =

MOMENT CO-EFFICIENTS:

The case considered here is that of an Edge panel

Negetive moment at contineous edge

Positive moment at mid-span

BENDING MOMENTS:

Negetive moment at contineous edge

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

Positive moment at mid-span

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

BENDING - SHORT SPAN:

3.3

table 3.4, 3.5

5.2.4

table 3.13

table 3.14

3.5.3.7

BS 8110

8/12/2019 Slab Design Template

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Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = dxla

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200

c

/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

DEFLECTION:

M / bd2  =

Service stress fs= 2F yAs/3Asprov  =

Modification factor =

Allowable Span/effective depth ratio =

Actual Span/effective depth ratio =

BENDING - LONG SPAN:

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = d(0.5 + √(0.25 - k/0.9)

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 250c/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

θ/Spacing   125 150 200

12 905 754 566

3.4.6

table 3.11

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AY SPANNING SLAB)

20 mm

ith 20 mm cover 1 hr COVER = 20 mm

25 N/mm2

410 N/mm2

24 kN/m3

  ne way slab = 26

150 mm h = 150 mm

124 mm

AY SPANNING SLAB)

Lx (m) = 3.83

L y (m) = 5.09

3.6 kN/m2

2.2 kN/m2

5.8 kN/m2

1.5 kN/m2

10.52 kN/m width n = 10.52 kN/m width

βsx βsy

0.076 0.000

0.057 0.044

11.73 kNm

0.00 kNm

8.80 kNm

6.79 kNm

OUTPUT 

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0.023

0.97

118

z = 209 mm2

Asprov  = 566 mm Asprov  = 566 mm2

0.031

0.965

118

z = 279 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.57

101.17 N/mm2

2.68 ≤ 2.0 2

52.00

30.89 Deflection OK

0.018

0.980

118

z = 162 mm2

Asprov  = 452 mm2 Asprov  = 452 mm2

0.000

1.000

0

z = 0 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

250 300

452 377

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DESIGN OF PANEL P5 (DESIGN AS A TWO

DURABILITY AND FIRE RESISTANCE:

Nominal cover for mild conditions of expoure =

Maximum fire resistance for 150 mm slab

MATERIAL PROPERTIES:

Charaterestic strenght of concrete =

Charaterestic strenght of steel =

self weigth of concrete =

Basic span - effective depth ratio for contineous

Try slab depth of

Effective depth of slab =

DESIGN OF PANEL P5 (DESIGN AS A TWO

L y / Lx  = 1.4

LOADING:

Self weight of slab =

Finishes and Partitions=

Charaterestic dead load =

Charaterestic imposed load =

Design load = n = (1.4Gk + 1.6Qk) =

MOMENT CO-EFFICIENTS:

The case considered here is that of an Edge panel

Negetive moment at contineous edge

Positive moment at mid-span

BENDING MOMENTS:

Negetive moment at contineous edge

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

Positive moment at mid-span

Moment Mx  = βsxnL2x  =

Moment M y  = βsynL2x  =

BENDING - SHORT SPAN:

3.3

table 3.4, 3.5

5.2.4

table 3.13

table 3.14

3.5.3.7

BS 8110

8/12/2019 Slab Design Template

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Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = dxla

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200

c

/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 12 @ 200c/c

DEFLECTION:

M / bd2  =

Service stress fs= 2F yAs/3Asprov  =

Modification factor =

Allowable Span/effective depth ratio =

Actual Span/effective depth ratio =

BENDING - LONG SPAN:

Mid-span design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = d(0.5 + √(0.25 - k/0.9)

Area of reinforcement required As  = M / 0.87 f y 

Provide 10 @ 200c/c

Continous edge design:

M / bd2fcu  = k

la= 0.5 + √(0.25 - k/0.9 ≤0.95

Lever arm z = lad

Area of reinforcement required As  = M / 0.87 f y 

Provide 10 @ 200c/c

θ/Spacing   125 150 200

12 905 754 566

16 1609 1341 1005

3.4.6

table 3.11

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AY SPANNING SLAB)

20 mm

ith 20 mm cover 1 hr COVER = 20 mm

25 N/mm2

410 N/mm2

24 kN/m3

  ne way slab = 26

150 mm h = 150 mm

124 mm

AY SPANNING SLAB)

Lx (m) = 2.78

L y (m) = 3.77

3.6 kN/m2

2.2 kN/m2

5.8 kN/m2

1.5 kN/m2

10.52 kN/m width n = 10.52 kN/m width

βsx βsy

0.074 0.045

0.055 0.034

6.02 kNm

3.66 kNm

4.47 kNm

2.76 kNm

OUTPUT 

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0.012

0.99

118

z = 106 mm2

Asprov  = 566 mm Asprov  = 566 mm2

0.016

0.982

118

z = 143 mm2

Asprov  = 566 mm2 Asprov  = 566 mm2

0.29

51.43 N/mm2

3.53 ≤ 2.0 2

52.00

22.42 Deflection OK

0.007

0.992

118

z = 66 mm2

Asprov  = 393 mm2 Asprov  = 393 mm2

0.010

0.989

118

z = 87 mm2

Asprov  = 393 mm2 Asprov  = 393 mm2

250 300

452 377

804 670