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Bar Bending Schedule for Slabs: One & Two Way

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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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23/01/25, 10:03 AM
Bar Bending Schedule for Slabs
Bar Bending Schedule for Slabs: One Way
Slabs and Two Way Slabs
Last Updated on Mar 1, 2023
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The Bar Bending Schedule is critical in determining the quantities of
reinforcement in a construction. It is recommended to understand the
principles of Bar Bending schedule and how to adopt concrete cover
for different components of a structure before determining the Bar
bending schedule for slabs or steel reinforcement in slabs. It becomes
very important in estimating the cost of the project as the cost of
reinforcement in a construction project has a major part in determining
the total cost. In this article, we will understand the Bar Bending
Schedule for Slabs in detail.
This article on Bar Bending Schedule for Slabs will help you
understand the steps in calculation of bar bending schedule for one
way and two way slabs at the site. It would surely increase your
preparation for your upcoming SSC JE CE examination, GATE CE
examination and RRB JE CE examination.
Basic Shapes for Bar Bending Schedule
The code of practice includes some fundamental shape codes for bar
bending schedules. However, to minimise the misunderstanding and
extra labour that comes with extracting the shape from a standard
document, it is now typical to sketch the bending shape on the bar
bending schedule document. Use the following relation to determine
the length of reinforcement bars in a structural drawing:
Length of bar= Effective length + Width of support - Concrete cover
- Tolerances
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Bar Bending Schedule for Slabs
A bar bending schedule is created for floor slabs to demonstrate the
quantity, size, and shape of rebars required during construction. This
document is critical
for pre-contract
and post-contract
operations.
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The information required to produce the bar bending schedule for the
floor slab is taken from the detailed reinforcement drawings. The
quantity of steel required is crucial in preparing the bar bending
schedule (in kilograms or tonnes). The unit mass and size of the
rebars determine this.
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Slabs are primarily divided into two categories: One-way slabs and
Two-way slabs. In a one-way slab, distribution bars are provided in a
longer direction (straight bars), while the main bars are provided in a
shorter direction (cranked bars). In contrast, the main bars (cranked
bars) in the two-way slabs are provided in both directions. The twoway slabs are typically used when the slab's length and width are
greater than 4 metres.
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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Bar Bending Schedule for One Way Slabs
For understanding the bar bending schedule for one way slabs we can
consider an example:-
⾁testbook
SectionA-A
IL4
8mm-
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Lx=5000mm|
|L/4|
Ly=2000mml
12mml
Ld|
OneWaySlab--
3000+
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& of a One
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Fig.1:
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Ly /Lx = Longer Span/Shorter Span = 5000/2000 = 2.5 > 2
So it is a one way slab.
Observations from the above example:One way slab length = 5000 mm.
One way slab width = 2000 mm.
Main bar = 12 mm @ 150 mm c/c.
Distribution bar = 8 mm @ 150 mm c/c.
Clear Cover at the top and bottom = 25 mm.
Thickness of the slab = 150 mm.
Development Length = 40d, where d is the diameter of the bar.
Step 1: To Calculate the Number of Bars
Number of bars= (Length of Slab/Spacing) + 1
Number of main bars = (Lx /Spacing) + 1
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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Number of main bars = (Lx /Spacing) + 1
= (5000/150) + 1 = 34
Number of distribution bars = (Ly /Spacing) + 1
= (2000/150) + 1 = 14
Step 2: Calculation of cutting length of main bars and
distribution bars
Cutting length of main bar = Clear span of slab +
(2 × Development Length) + Inclined Length - Bend Length
Clear span of the slab = 2000 mm
Development length = 40d
Inclined length = 0.42d
1d is for every 45° bend
Where, d = diameter of bar.
D = Thickness of slab – Both side clear cover (both top and bottom) –
diameter of the bar
150 - (25+25) - 12 = 88 mm
Length of main bar = Ly + 2Ld + (1 × 0.42d) − (1d × 4)
= 2000 + (2 × 40 × 12) + (2 × 0.42 × 88) − (1 × 12 × 4)
= 2838 mm = 2.838 m.
2
2
Weight of main bars = [ d ×L ] × 34 = [ 12 ×2.838 ] × 34 = 86 kg.
162
162
Length of Distribution Bars = Clear span of slab +
2 × Development Length = Lx + 2Ld
= 5000 + (2 × 40 × 8) = 5640 mm = 5.64 m
2
2
×L
×5.64
Weight of distribution bars = [ d162
] × 14 = [ 8 162
] × 14 = 31 kg.
Step 3: Calculation of Top Bar (Extra Bar)
Now, we have to calculate the top bar (extra bar) that is provided at
the top of the critical length (L/4) area.
Number of top bars =
[(Ly /4)/(Spacing) + 1] × 2 = [(2000/4)/(150) + 1] × 2 = 9
Length of extra bar = Ly − (2 × Ly /4) + 2 × 100 [Here 2 × 100 is for
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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Length of extra bar = Ly − (2 × Ly /4) + 2 × 100 [Here 2 × 100 is for
both side lapping of 100 mm for extra bar]
= 2000 – (2 × 2000/4) +200 = 1200 mm = 1.2 m
d 2 ×L
82 ×1.2
Weight of extra bar = [ 162 ] × 9 = [ 162
] × 9 = 4.266 kg
Now, total weight of steel required for the bar bending schedule of one
way slab = Weight of the main bars + Weight of distribution bars +
Weight of extra bars
= 86 kg + 31 kg + 4.266 kg = 121.266 kg
Bar Bending Schedule for Two Way Slabs
For better understanding of the bar bending schedule for two slabs,
we can consider below given example:-
Fig.2: Example of a Two Way Slab
Ly /Lx = Longer Span/Shorter Span = 5000/3000 = 1.66 < 2
So it is a one way slab.
Observations from the above example:Length of the longer span = 5000 mm
length of the shorter span = 3000 mm
Main bar = 12 mm @ 150 mm c/c
Distribution bar = 8 mm @ 150 mm c/c
Clear cover (Top and bottom) = 25 mm
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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Thickness of slab = 200 mm
Development length = 40d
Where d is the diameter of the bar.
For Section A-A
Step 1: Calculation of number of main bars and distribution bars
that are required in slab
Number of bars = Length of slab/spacing + 1
Total number of bars = Ly /150 + 1 = 4000/150 +1 = 27
Total number of main bars = 14
Total number of distribution bars = 13
Step 2: Calculation of cutting length ( for main bars and distribution
bars)
Cutting length of main bar = Clear span of slab +
(2 × Development Length) + Inclined Length - Bend Length
Clear span of the two way slab = 5000 mm
Development length = 40d
Inclined length = 0.42d
1d is for every 45° bend
Where, d is the diameter of the bar.
D = Thickness of the slab - Both side clear cover (top & bottom) diameter of the bar
200 - (25+25) - 12 = 138 mm.
Cutting length of main bar = Lx + 2Ld + (2 × 0.42d) − (1d × 4)
= 5000 + (2 × 40 × 12) + (2 × 0.42 × 138) − (1 × 12 × 4)
= 6028 mm = 6.02 m.
For 14 bars, the total length of the main bars becomes = 6.02 × 14 =
84.28 m.
Weight of main bars = [
2
d 2 ×L
×84.28
] = [ 12 162
] = 75 kg.
162
Cutting length of Distribution Bars = Clear span of slab +
2 × Development Length = Lx + 2Ld
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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= 5000 + (2 × 40 × 8) = 5640 mm = 5.64 m
For 13 bars, the total length of the distribution bars becomes =
5.64 × 13 = 73.32 m.
Weight of distribution bars = [
2
d 2 ×L
] = [ 8 ×73.32
] = 29 kg.
162
162
Step 3: Calculation of Top Bar (Extra Bar)
Now, we have to calculate the top bar (extra bar) that is provided at
the top of the critical length (L/4) area.
Number of top bars =
[(Ly /4)/(Spacing) + 1] × 2 = [(4000/4)/(150) + 1] × 2 = 16
Length of extra bar = Lx − (2 × Lx /4) + 2 × 100 [Here 2 × 100 is for
both side lapping of 100 mm for extra bar]
= 5000 – (2 × 5000/4) +200 = 2700 mm = 2.7 m
Total length of extra bar = 2.7 × 16 = 43.8 m.
d 2 ×L
Weight of extra bar = [ 162 ] = [
82 ×43.2
] = 17 kg
162
Total weight of steel required for Section A-A = Weight of the main
bars + Weight of distribution bars + Weight of extra bars
= 75 kg + 29 kg + 17 kg = 121 kg
For Section B-B
Step 1: Calculation of number of main bars and distribution bars
that are required in slab
Number of bars = Length of slab/spacing + 1
Total number of bars = Lx /150 + 1 = 5000/150 +1 = 35
Total number of main bars = 18
Total number of distribution bars = 17
Step 2: Calculation of cutting length ( for main bars and distribution
bars)
Cutting length of main bar = Clear span of slab +
(2 × Development Length) + Inclined Length - Bend Length
Clear span of the two way slab = 4000 mm
Development length = 40d
Inclined length = 0.42d
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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1d is for every 45° bend
Where d is the diameter of the bar.
D = Thickness of the slab - Both side clear cover (top & bottom) diameter of the bar
200 - (25+25) - 12 = 138 mm.
Cutting length of main bar = Ly + 2Ld + (2 × 0.42d) − (1d × 4)
= 4000 + (2 × 40 × 12) + (2 × 0.42 × 138) − (1 × 12 × 4)
= 5028 mm = 5.02 m.
For 18 bars, the total length of the main bars becomes = 5.02 × 18 =
90.36 m.
Weight of main bars = [
d 2 ×L
122 ×90.36
]
=
[
] = 80 kg.
162
162
Cutting length of Distribution Bars = Clear span of slab +
2 × Development Length = Ly + 2Ld
= 4000 + (2 × 40 × 8) = 4640 mm = 4.64 m
For 17 bars, the total length of the distribution bars becomes =
4.64 × 17 = 78.88 m.
d 2 ×L
Weight of distribution bars = [ 162 ] = [
82 ×78.88
] = 31 kg.
162
Step 3: Calculation of Top Bar (Extra Bar)
Now, we have to calculate the top bar (extra bar) that is provided at
the top of the critical length (L/4) area.
Number of top bars =
[(Lx /4)/(Spacing) + 1] × 2 = [(5000/4)/(150) + 1] × 2 = 18
Length of extra bar = Ly − (2 × Ly /4) + 2 × 100 [Here 2 × 100 is for
both side lapping of 100 mm for extra bar]
= 4000 – (2 × 4000/4) +200 = 2200 mm = 2.2 m
Total length of extra bar = 2.2 × 18 = 39.6 m.
2
2
Weight of extra bar = [ d ×L ] = [ 8 ×39.6 ] = 16 kg
162
162
Total weight of steel required for Section B-B = Weight of the main
bars + Weight of distribution bars + Weight of extra bars
= 80 kg + 31 kg + 16 kg = 127 kg
Total weight of steel required for the Two Way Slab = Total weight of
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Bar Bending Schedule for Slabs: Learn One Way & Two Way Slabs
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Total weight of steel required for the Two Way Slab = Total weight of
steel for Section A-A + Total weight of steel for Section B-B = 121 kg +
127 kg = 248 kg.
Difference Between One-Way Slabs and
Two-Way Slabs
The differences between the one way slabs and two way slabs are as
follows:One-way Slab
Two-way Slab
Ly /Lx ≥ 2
Ly /Lx < 2
Loads are carried along a
single direction.
Loads are carried along both the
directions.
Slab bends only in one
direction along its shorter
span
Slab bends in both directions.
A shorter span of main bars
is offered to support the
bending moment.
The main bars are offered in both
directions to support the bending
moment.
One way slabs are
supported on both sides by
beams.
Two way slabs are supported by
beams on all the sides.
Practical examples of one
way slabs are chajjas.
Slabs constructed in both small
and high rise buildings are
examples of two way slabs.
This was all about the Bar Bending Schedule for slabs explained with
an example each for one way slab and two way slab. This article is
important for determining the amount of steel for floor slabs at the
construction site. It will enhance your preparation for various Civil
Engineering recruitment exams.
You can avail the AE/JE Civil Coaching and GATE CE Coaching to crack
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What is the maximum spacing of bars in slab?
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