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Name Enrollment No.
Desai Keval J. 131100106005
Desai Divy J. 131100106008
Naik Kunj N. 131100106016
Patel Kinjal M. 131100106032
Patel Yash 131100106042
Guided by – Prof. Sunil Jaganiya
Prof. Pritesh Rathod
1
 Deduction for opening in masonry
 Length of steel bars
 Number of bars
 Examples
1. Rectangular Openings
2. Segmental Arch Openings
3. Semi-circular Arch Opening
4. Masonry of Arch
5. Lintel over Opening
 For rectangular opening full deduction is made
 Deduction = L x H x Thickness of wall
• When there is a segmental arch opening over the
rectangular opening, deduction in masonry is made
for both the rectangular opening and the segmental
arch opening .
• Area of rectangular part = L x H
• Area of segmental part = 2/3L x R + R3
/2L
• Therefore, the Total deduction :
[L x H + 2/3L x R ] x thickness of wall
 Area of the semi-circular portion = ∏ R2
/2
 But the approximate area of the semi circular
portion
= ¾ L x R
 Therefore, The Total Deduction
= [L x H + ¾ L x R] x thickness of wall
 The quantity of masonry in arch is measured in
cubic metre as a separate item.
 The quantity of arch masonry is deducted from the
total masonry.
 Masonry of arch
= Centre length of arch X breadth of the arch
;X thickness of arch
Therefore deduction for arch in masonry
= Lm x b x t
 An R.C.C lintel is provided over the door/ window
opening.
 The quantity of R.C.C of lintel is deducted from the
masonry work.
 A bearing of 10 to 15cm from the edge of opening is
provided to the lintel on either end of the opening.
Therefore,
Length of lintel (L) = Span of opening +2 x bearing
Deduction for lintel = L x Width of wall x
thickness of lintel
1. 90◦ Bend
2. 180◦ Bend
3. Overlap
4. For bent up bars
5. Lateral ties or vertical stirrups
6. Bent-up and hook
 Extra length for one bend = 4D
 Therefore, length of bar = L + 4D
B = Cover
D = Dia. Of bar
 Extra length for one hook = 9D
 If hook is at one end,
Total length of bar = L + 9D
 If hook is at both ends,
Total length of the bar = L + 9D + 9D
 For bars in tension,
Extra length = 40D + 9D + 9D
= 58D (For mild steel bars)
= 68.5D (For deformed steel bars)
 For bars in compression,
Extra length= 45D (For mild steel bars)
 CD = x/sinθ – x/tan θ
=x[ 1/sinθ – 1/tan θ ]
 If the bar is bent up at 45◦ ,
θ = 45◦
Therefore, CD = x [ 1.414-1.0 ]
=0.414x
=0.45x
Therefore, for bar bent up at 45◦,
Extra Length = 0.45x
 Let, X and Y are the outer dimensions of a
beam/column.
 A = X – 2 x cover – 2 x dia. of ring bar
 B = Y – 2 x cover – 2 x dia. of ring bar
 Length of 2 hooks = 2 x 12D or 0.15m
Therefore,
length of ring bar = 2 (A+B) + 24D
 Length of two hooks = 9D + 9D
 Extra length for one bent = 0.45X
Therefore,
Total length of bar = L + 9D + 9D + 0.45X
 Space = distance within which bars are to be laid
= L – 2 x cover
Therefore,
Number of bars =
(L – 2 x cove 𝑅)
c/c spacing of bars
 No. of stirrups in a beam
=
Length of beam − 2 x cover
c/c spacing of stirrups
+ 1
 Weight of reinforcement bar for 1m length
= d2/162 kg
where, d = diameter of bar in mm
Dia. Of Bar (mm)
Wt. of 1m length of Bar
(kg)
6 0.22
8 0.39
9 0.50
10 0.62
12 0.89
16 1.58
18 2.00
20 2.46
22 2.98
25 3.85
 A room has a clear dimension 3.0m × 7.0m . It has an
R.C.C slab as shown in fig.
 Top and Bottom cover is 20mm and end cover 50mm.
Calculate the following,
1) cement concrete for slab (1:1.5:3)
2) centering and shuttering for slab
3) Weight of 12mm Φ bars
4) Weight of 6 mm Φ distribution steel bars
5) Abstract for approximate estimate
6) Cement, sand, Aggregate for slab
7) Percentage steel in slab
8) Cost of slab per m.
9) Prepare bar bending schedule
weight of steel bars 12mm Φ @ 0.9 kg/m
6mm Φ @ 0.22 kg/m
Item
no
Item Description No. Length
(m)
Breadth
(m)
Height
(m)
Quantity
1
Cement concrete for
slab : (1:1.5:3)
L=7.0+0.23
+0.23
=7.46 m
B=3+0.23
+0.23
=3.46 m
1 7.46 3.46 0.12 3.09 cu.m
2
Centering and
shuttering for Slab
Bottom
Sides
1 7.0 3.0 21.0
2 7.46 0.15 2.24
2 3.46 0.15
1.04
24.28
sq. m.
3. 12 MM MAIN STEEL BARS @ 150 MM C/C
ALTERNATE BENT UP.
 L = 3+ 0.23 + 0.23 +[2 × 9 × 0.012] (two hooks) – [2 × 0.05] (cover)
= 3.58 m (straight length of bar)
 Span = 7 + 0.23+ 0.23 – [2 × 0.05] (cover)
= 7.36 m
 No. of bars =
7.36
0.15
+ 1
= 50 nos.
 Extra length of bent up bars
 Length = 0.45x
Where x = 0.12 - 2 × 0.02 (cover) - 0.012 (bar)
= 0.068 m
Item
no
Item Description No
Length
(m)
Breadth
(m)
Unit
Weight
(m)
Quantity
3.
12 mm main steel bars @
150 mm c/c alternate bent
up.
L =3.58+0.45x
=3.58+0.45×0.068
=3.61m
50 3.61 0.9 kg/m 162.45 kg
4. 6 MM DIA. DISTRIBUTION STEEL @ 180 MM
C/C BARS AT BOTTOM:
 Hook length = 9d
= 9 × 0.006
= 0.054 < 0.075 (mini. Hook length)
 L = 7 + 0.23 + 0.23 + [2 × 0.075] (hook) -
[2 × 0.05] (cover)
= 7.51m
 Width of slab = 3 + 0.23 + 0 23 – [2 × 0.05]
= 3.36m
 No. of bars =
3.36
0.18
+ 1
= 19.66
≈ 20 nos.
 Bars at top :
 Width of slab at one end for Bent up bar at top
= 0.23 + 0.45 - 0.068 - 0.05 (cover)
= 0.562 m
 No. of bars at one end
=
0.562
0.18
+ 1
=4.12
say 5 nos.
 No. of bars at both ends
= 2 × 5
= 10 nos.
 Total no. of bars = 20 + 10
= 30 nos.
Item
no
Item Description No
Length
(m)
Breadth
(m)
Unit
Weight
(m)
Quantity
4.
6 mm dia. Distribution steel.
@ 180 mm c/c
L = 7 + 0.23 + 0.23 +
2 × 0.075 (hook) -
2 × 0.05 (cover)
= 7.51 m
Total no. of bars = 20 + 10
= 30 nos
30 7.51
0.22
Kg/m
49.56
kg
No Item Qty. Per Rate
Amount
Rs.
1. Cement concrete for slab (1:1.5:3) 3.09 Cu. m 8800.00 27192.00
2 Centering and shuttering for slab 24.28 Sq. m 100.00 2428.00
3 12 mm Φ bars (HYSD bars) 162.45 Kg 45 7310
4 6 mm Φ bars (mild steel) 49.56 Kg 45 2230
5
Labour for cutting,bending and
placing steel
= 162.45 + 49.56
= 212.01 kg
212.01 Kg 5 1060
Total Rs.
Add 5% contingencies Rs.
Grand total Rs.
Say Rs.
40,220/-
2011/-
42,231/-
42,300/-
6. Cement, Sand, Aggregate for slab :
 Volume of dry concrete = 1.52 × 3.09
= 4.70 m3
 Cement =
1
5.5
× 4.70 = 0.855 m3
Now,
0.855
0.035
= 24.43 bags
 Sand =
1.5
5.5
× 4.70
= 1.28 m3
 Aggregate =
3
5.5
× 4.70 = 2.56 m3
7. Percentage of steel in slab :
 Volume of steel =
mass
density
=
212.01
7850
= 0.027 m3
 Volume of concrete = 3.09 m3
 Percentage of steel =
volume of steel
volume of concrete
× 100
=
0.027
3.09
× 100
= 0.873 %
8. Cost of slab per m2
 L = 7 + 0.23 + 0.23
= 7.46 m
 B = 3 + 0.23 + 0.23
= 3.46 m
Total area = 7.46 × 3.46 = 25.81 m2
 Cost of slab per m2 =
42300
25.81
= 1638.89 Rs.
Say 1640.00 Rs.
9. BAR BENDING SCHEDULE
Dia of
bar
Shape and length of bar
(cm)
Length
(m)
No Total
length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
12 mm
Φ main
steel
3.61 50 180.5 0.9 162.45
6 mm
Φ
distribu
tion
steel
7.51 30 225.3 0.22 49.56
Total = 212.01
kg
 Calculated the quantities of the following items for a beam shown in
figure.
(a) reinforced concrete (1:2:4) for beam
or
(a) form work for beam
(b) weight of steel in kg
(c) prepare bar bending schedule.
(d) percentage steel w.r.t. reinforced concrete
References:-
A= 20mm Ø STRAIGHT BAR 3NOS. @ 2.5 kg/mt.
B= 16mm Ø BENT UP BAR 2NOS. @1.6 kg/mt.
C= 16mm Ø BENT UP BAR 2NOS. @1.6 kg/mt.
D= 12mm Ø ANCHOR BAR 2NOS. @0.89 kg/mt.
E= 10mm Ø STIRRUPS 10cm c/c @ 0.62 kg/mt.
F= 8mm Ø STIRRUPS @ 15cm c/c @ 0.40 kg/mt.
G= 6mm Ø STIRRUPS @ 21cm c/c @ 0.22 kg/mt.
H= 20mm Ø PINS @ 21cm c/c @ 0.25 kg/mt.
Item
no
Item Description No
Length
(m)
Breadth
(m)
Unit
Weight
(kg/m)
Quantity
(a)
(a)
Reinforced concrete (1:2:4)
for beam
L = 7 + 0.3 + 0.3 = 7.6 m
B = 0.30 m
H = 0.50 m
Or
Formwork for beam :
1 7.6 0.30 0.50 1.14 m3
Bottom 1 7 0.3 - 2.10 m2
Sides 2 7.6 - 0.5 7.60 m2
Ends 2 - 0.3 0.5
0.30 m2
10.0 m2
Item
no.
Item Description No.
Length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
(b)
Weight of steel in kg :
A = 20 mm Φ straight bars
L = 7 + 0.3 + 0.3 +
[2×9×0.02](two hooks) –
[2× 0.05] (cover)
= 7.86 m
No. of bars = 3
3 7.86 @2.5
58.95
kg
H = 20 mm Φ pins :
L = 0.3 – [2× 0.025] (side cover)
= 0.25 m
No. of pins = span/spacing+1
Span = 7.6 – [2× 0.05] – [2×1.8]
+ [2×0.9]
= 2.10 m
Nos. = 2.10/0.21 +1 = 11 nos.
11 0.25
@2.5 6.88
kg
Item
no.
Item Description No.
Length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
B = 16 mm Φ bent up bar
L = straight length of bar + [2×0.45x]
Straight length = 7.6 +
[2×9×0.016](hook)
- [2×0.05]
= 7.79 m
X = 0.5 – [2×0.025] (cover)
- [2×0.010] (stirrups) – 0.016
= 0.41 m
L = 7.79 + [2×0.45×0.41]
= 8.16 m
No. of bars = 2 nos.
2 8.16 @1.6
26.11
kg
D = 12 mm Φ anchor bar
L = 7.6 + [2×9×0.012] (two hook)
- [2×0.05] (cover)
= 7.72 m
2 7.72 @0.89
13.74
kg
Item
no.
Item Description No.
Length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
E = 10 mm Φ stirrups :
A = 0.5 – [2×0.025] – [2×0.010]
= 0.43 m
B = 0.3 – [2×0.025] – [2×0.010]
= 0.23 m
L = 2(A+B) + 24D
(minimum hook length)
= 2(0.43+0.23) + 24×0.010
= 1.56m
Nos. = 2(1.8/0.1+1) = 38 nos.
38 1.56 @0.62 36.75 kg
F = 8 mm Φ stirrups :
A = 0.5 – [2×0.025] – [2×0.008]
= 0.434 m
B = 0.3 – [2×0.025] – [2×0.008]
= 0.234 m
Item
no.
Item Description No.
Length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
L = 2 (A+B) + 24 D (hook)
= 2 (0.434 + 0.234) + 24×0.008
= 1.53 m
Nos. = 2(0.9/0.15) = 12 nos.
No stirrup is shown at the end.
Therefore 1 is not added.
12 1.53 @0.40 7.34 kg
G = 6 mm Φ stirrups:
A = 0.5 – [2×0.025] – [2×0.006]
= 0.438 m
B = 0.3 – [2×0.025] – [2×0.006]
= 0.238 m
L = 2 (A+B) + 0.15
(minimum hook length)
= 2 (0.438 + 0.238) + 0.15
= 1.502 m
Nos. = (7.6 – [2×1.8] – [2×0.9]) /
0.21
= 10.47 nos. =11 nos.
11 1.502 @0.22 3.36 kg
Dia
mm
Shape size cm
Length
(m)
No.
Total
length
(m)
Unite
weight
(kg/m)
Total
weight
(kg)
A type
20 mm
7.86 3 23.58 2.5 58.95
B type
16 mm Straight = 760 – [2×5] –
2 × 180
= 390
Top straight = 180 - 41
= 139
8.16 2 16.32 1.6 26.11
C type
16 mm
Straight = 760 – [2×5] –
[2×180] –
[2×90
= 210
Top straight = 180
8.13 2 16.26 1.6
26.0
Dia
mm
Shape size cm
Length
(m)
No.
Total
length
(m)
Unite
weight
(kg/m)
Total
weight
(kg)
D type
12 mm
7.72 2 15.44 0.89 13.74
E type
10 mm
Hook = 12d = 12×1.0
=12 cm
1.56 38 59.28 0.62 36.75
F type
8 mm
Hook=12d=12×8=9.6cm
Minimum hook length is
larger of 12 Φ or 7.5 cm.
1.53 12 18.36 0.40 7.34
Dia
mm
Shape size cm
Lengt
h
(m)
No.
Total
length
(m)
Unite
weight
(kg/m)
Total
weight
(kg)
G type 1.502 11 16.52 0.22 3.63
H type
20 mm
0.25 11 2.75 2.5 6.88
(d) Percentage steel w.r.t. reinforced concrete
 volume of steel =
mass
density
= 179.40/7850
= 0.0228 m3
 volume of concrete = 1.14 m3
 % steel =
volume of steel
volume of concrete
× 100
= 0.0228/1.14 × 100
= 2%.
 A reinforced cement concrete column is shown in figure.
Calculate the quantities of the following items.
1) 1 : 2 : 4 cement concrete for column and footing.
or
formwork for column and footing.
2) Steel for column and footing in kg.
3) Bar bending schedule
4) Number of cement bags for 1 : 2 : 4 R.C.C
or
4) Sand and aggregate for 1:2:4 concrete.
Item
no
Item Description No.
Length
(m)
Breadth
(m)
Height
(m)
Quantity
1. 1 : 2 : 4 cement concrete
for column and footing
For column :
Footing without slope
Area at bottom of footing
A1 =1 × 1 = 1 m2
Area at top of footing
A2 = 0.3 × 0.3 = 0.09 m2
Volume of sloping portion
=
ℎ
3
(A1 + A2 + A1 A2 )
=
0.5
3
(11+ 0.09+ 1 × 0.09)
=0.23 m3
1
1
3.5
1
0.3
1
0.3
0.3
0.32 m3
0.30 m3
0.23 m3
0.85 m3
Item
no
Item Description No.
Length
(m)
Breadth
(m)
Height
(m)
Quantity
Or
1.
Formwork for column and
footing
For column
For footing
A = 4 × (0.3+1) × 0.61 / 2
= 1.59 m2
At the edge of footing
4
4
-
1.0
0.3
-
3.5
0.3
4.2 m2
1.59 m2
1.20 m2
6.99 m2
Item
no.
Item Description No.
Length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
2. Steel for column and footing :
Column bars :
16 Φ - 4 nos.
L = 3.5 + 0.5 + 0.3 + 0.3 +
[2 × 9 × 0.016] (two hook) -
[2 × 0.05] (cover) –
[2 × 0.012] (bars)
= 4.76 m
4 4.76 1.60 30.46 kg
Lateral tie :
8 mm Φ @ 15 cm c/c
A = 0.25 - 2 × 0.008
= 0.234 m
B = 0.234 m
L = 2 (A+B) +24 Φ
= 2 (0.234 + 0.234) + 24 × 0.008
= 1.13 m
Item
no.
Item Description No.
Length
(m)
Unit
weight
(Kg/m)
Total
weight
(kg)
No.of lateral ties
=
[3.5 +0.5+0.3 − 2×0.05 − 2×0.012 ]
0.15
+ 1
= 28.84
=29 nos.
29 1.13 @0.4
13.11
kg
Footing bars 12 Φ bars @ 100 mm c/c
both ways
L= 0.9 + 2 × 9 × 0.012
= 1.12 m
No. of bars = 0.9/0.10 + 1
= 10 nos.
2×10 1.12 @0.9 20.26
kg
Total = 63.73
kg
3. BAR BENDING SCHEDULE
Dia mm Shape size cm
Length
(m)
No.
Total
length
(m)
Unite
weight
(kg/m)
Total
weight
(kg)
16 Φ
Column
Bars
4.76 4 19.04 1.6
30.46
Kg
8 Φ
lateral
Ties
1.13 29 32.77 0.4
13.11
Kg
12 Φ
footing
Bars
1.12 20 22.4 0.9
20.16
Kg
Total wt.
63.73
Kg
4. Number of cement bags for 1 : 2 : 4 R.C.C
 total concrete = 0.85 m3
 volume of dry concrete = 0.85 × 1.52 = 1.292 m3
 1 : 2 : 4 = 7
 cement = 1 / 7 × 1.292 = 0.184 m3 = 0.184 / 0.035 = 5.26 bags
or
4. Sand and aggregate for 1:2:4 concrete :
 1 : 2 : 4 = 7
 volume of dry concrete = 1.292 m3
 sand = 2 / 7 × 1.292 = 0.37 m3
 aggregate = 4 / 7 × 1.292 = 0.74 m3
 Atul Prakashan by Dr. R.P. Rethaliya
 https://images.google.com/
Deduction of opening , Number of bars and Bar Bending Scheduling

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Deduction of opening , Number of bars and Bar Bending Scheduling

  • 1. Name Enrollment No. Desai Keval J. 131100106005 Desai Divy J. 131100106008 Naik Kunj N. 131100106016 Patel Kinjal M. 131100106032 Patel Yash 131100106042 Guided by – Prof. Sunil Jaganiya Prof. Pritesh Rathod 1
  • 2.
  • 3.  Deduction for opening in masonry  Length of steel bars  Number of bars  Examples
  • 4. 1. Rectangular Openings 2. Segmental Arch Openings 3. Semi-circular Arch Opening 4. Masonry of Arch 5. Lintel over Opening
  • 5.  For rectangular opening full deduction is made  Deduction = L x H x Thickness of wall
  • 6. • When there is a segmental arch opening over the rectangular opening, deduction in masonry is made for both the rectangular opening and the segmental arch opening . • Area of rectangular part = L x H • Area of segmental part = 2/3L x R + R3 /2L • Therefore, the Total deduction : [L x H + 2/3L x R ] x thickness of wall
  • 7.  Area of the semi-circular portion = ∏ R2 /2  But the approximate area of the semi circular portion = ¾ L x R  Therefore, The Total Deduction = [L x H + ¾ L x R] x thickness of wall
  • 8.  The quantity of masonry in arch is measured in cubic metre as a separate item.  The quantity of arch masonry is deducted from the total masonry.  Masonry of arch = Centre length of arch X breadth of the arch ;X thickness of arch Therefore deduction for arch in masonry = Lm x b x t
  • 9.  An R.C.C lintel is provided over the door/ window opening.  The quantity of R.C.C of lintel is deducted from the masonry work.  A bearing of 10 to 15cm from the edge of opening is provided to the lintel on either end of the opening.
  • 10. Therefore, Length of lintel (L) = Span of opening +2 x bearing Deduction for lintel = L x Width of wall x thickness of lintel
  • 11. 1. 90◦ Bend 2. 180◦ Bend 3. Overlap 4. For bent up bars 5. Lateral ties or vertical stirrups 6. Bent-up and hook
  • 12.  Extra length for one bend = 4D  Therefore, length of bar = L + 4D
  • 13. B = Cover D = Dia. Of bar  Extra length for one hook = 9D  If hook is at one end, Total length of bar = L + 9D  If hook is at both ends, Total length of the bar = L + 9D + 9D
  • 14.  For bars in tension, Extra length = 40D + 9D + 9D = 58D (For mild steel bars) = 68.5D (For deformed steel bars)  For bars in compression, Extra length= 45D (For mild steel bars)
  • 15.  CD = x/sinθ – x/tan θ =x[ 1/sinθ – 1/tan θ ]  If the bar is bent up at 45◦ , θ = 45◦ Therefore, CD = x [ 1.414-1.0 ] =0.414x =0.45x Therefore, for bar bent up at 45◦, Extra Length = 0.45x
  • 16.  Let, X and Y are the outer dimensions of a beam/column.  A = X – 2 x cover – 2 x dia. of ring bar  B = Y – 2 x cover – 2 x dia. of ring bar  Length of 2 hooks = 2 x 12D or 0.15m Therefore, length of ring bar = 2 (A+B) + 24D
  • 17.  Length of two hooks = 9D + 9D  Extra length for one bent = 0.45X Therefore, Total length of bar = L + 9D + 9D + 0.45X
  • 18.  Space = distance within which bars are to be laid = L – 2 x cover Therefore, Number of bars = (L – 2 x cove 𝑅) c/c spacing of bars  No. of stirrups in a beam = Length of beam − 2 x cover c/c spacing of stirrups + 1
  • 19.  Weight of reinforcement bar for 1m length = d2/162 kg where, d = diameter of bar in mm
  • 20. Dia. Of Bar (mm) Wt. of 1m length of Bar (kg) 6 0.22 8 0.39 9 0.50 10 0.62 12 0.89 16 1.58 18 2.00 20 2.46 22 2.98 25 3.85
  • 21.
  • 22.  A room has a clear dimension 3.0m × 7.0m . It has an R.C.C slab as shown in fig.  Top and Bottom cover is 20mm and end cover 50mm.
  • 23. Calculate the following, 1) cement concrete for slab (1:1.5:3) 2) centering and shuttering for slab 3) Weight of 12mm Φ bars 4) Weight of 6 mm Φ distribution steel bars 5) Abstract for approximate estimate 6) Cement, sand, Aggregate for slab 7) Percentage steel in slab 8) Cost of slab per m. 9) Prepare bar bending schedule weight of steel bars 12mm Φ @ 0.9 kg/m 6mm Φ @ 0.22 kg/m
  • 24. Item no Item Description No. Length (m) Breadth (m) Height (m) Quantity 1 Cement concrete for slab : (1:1.5:3) L=7.0+0.23 +0.23 =7.46 m B=3+0.23 +0.23 =3.46 m 1 7.46 3.46 0.12 3.09 cu.m 2 Centering and shuttering for Slab Bottom Sides 1 7.0 3.0 21.0 2 7.46 0.15 2.24 2 3.46 0.15 1.04 24.28 sq. m.
  • 25. 3. 12 MM MAIN STEEL BARS @ 150 MM C/C ALTERNATE BENT UP.  L = 3+ 0.23 + 0.23 +[2 × 9 × 0.012] (two hooks) – [2 × 0.05] (cover) = 3.58 m (straight length of bar)  Span = 7 + 0.23+ 0.23 – [2 × 0.05] (cover) = 7.36 m  No. of bars = 7.36 0.15 + 1 = 50 nos.  Extra length of bent up bars  Length = 0.45x Where x = 0.12 - 2 × 0.02 (cover) - 0.012 (bar) = 0.068 m
  • 26. Item no Item Description No Length (m) Breadth (m) Unit Weight (m) Quantity 3. 12 mm main steel bars @ 150 mm c/c alternate bent up. L =3.58+0.45x =3.58+0.45×0.068 =3.61m 50 3.61 0.9 kg/m 162.45 kg
  • 27. 4. 6 MM DIA. DISTRIBUTION STEEL @ 180 MM C/C BARS AT BOTTOM:  Hook length = 9d = 9 × 0.006 = 0.054 < 0.075 (mini. Hook length)  L = 7 + 0.23 + 0.23 + [2 × 0.075] (hook) - [2 × 0.05] (cover) = 7.51m  Width of slab = 3 + 0.23 + 0 23 – [2 × 0.05] = 3.36m  No. of bars = 3.36 0.18 + 1 = 19.66 ≈ 20 nos.
  • 28.  Bars at top :  Width of slab at one end for Bent up bar at top = 0.23 + 0.45 - 0.068 - 0.05 (cover) = 0.562 m  No. of bars at one end = 0.562 0.18 + 1 =4.12 say 5 nos.  No. of bars at both ends = 2 × 5 = 10 nos.  Total no. of bars = 20 + 10 = 30 nos.
  • 29. Item no Item Description No Length (m) Breadth (m) Unit Weight (m) Quantity 4. 6 mm dia. Distribution steel. @ 180 mm c/c L = 7 + 0.23 + 0.23 + 2 × 0.075 (hook) - 2 × 0.05 (cover) = 7.51 m Total no. of bars = 20 + 10 = 30 nos 30 7.51 0.22 Kg/m 49.56 kg
  • 30. No Item Qty. Per Rate Amount Rs. 1. Cement concrete for slab (1:1.5:3) 3.09 Cu. m 8800.00 27192.00 2 Centering and shuttering for slab 24.28 Sq. m 100.00 2428.00 3 12 mm Φ bars (HYSD bars) 162.45 Kg 45 7310 4 6 mm Φ bars (mild steel) 49.56 Kg 45 2230 5 Labour for cutting,bending and placing steel = 162.45 + 49.56 = 212.01 kg 212.01 Kg 5 1060 Total Rs. Add 5% contingencies Rs. Grand total Rs. Say Rs. 40,220/- 2011/- 42,231/- 42,300/-
  • 31. 6. Cement, Sand, Aggregate for slab :  Volume of dry concrete = 1.52 × 3.09 = 4.70 m3  Cement = 1 5.5 × 4.70 = 0.855 m3 Now, 0.855 0.035 = 24.43 bags  Sand = 1.5 5.5 × 4.70 = 1.28 m3  Aggregate = 3 5.5 × 4.70 = 2.56 m3
  • 32. 7. Percentage of steel in slab :  Volume of steel = mass density = 212.01 7850 = 0.027 m3  Volume of concrete = 3.09 m3  Percentage of steel = volume of steel volume of concrete × 100 = 0.027 3.09 × 100 = 0.873 %
  • 33. 8. Cost of slab per m2  L = 7 + 0.23 + 0.23 = 7.46 m  B = 3 + 0.23 + 0.23 = 3.46 m Total area = 7.46 × 3.46 = 25.81 m2  Cost of slab per m2 = 42300 25.81 = 1638.89 Rs. Say 1640.00 Rs.
  • 34. 9. BAR BENDING SCHEDULE Dia of bar Shape and length of bar (cm) Length (m) No Total length (m) Unit weight (Kg/m) Total weight (kg) 12 mm Φ main steel 3.61 50 180.5 0.9 162.45 6 mm Φ distribu tion steel 7.51 30 225.3 0.22 49.56 Total = 212.01 kg
  • 35.  Calculated the quantities of the following items for a beam shown in figure. (a) reinforced concrete (1:2:4) for beam or (a) form work for beam (b) weight of steel in kg (c) prepare bar bending schedule. (d) percentage steel w.r.t. reinforced concrete
  • 36.
  • 37. References:- A= 20mm Ø STRAIGHT BAR 3NOS. @ 2.5 kg/mt. B= 16mm Ø BENT UP BAR 2NOS. @1.6 kg/mt. C= 16mm Ø BENT UP BAR 2NOS. @1.6 kg/mt. D= 12mm Ø ANCHOR BAR 2NOS. @0.89 kg/mt. E= 10mm Ø STIRRUPS 10cm c/c @ 0.62 kg/mt. F= 8mm Ø STIRRUPS @ 15cm c/c @ 0.40 kg/mt. G= 6mm Ø STIRRUPS @ 21cm c/c @ 0.22 kg/mt. H= 20mm Ø PINS @ 21cm c/c @ 0.25 kg/mt.
  • 38. Item no Item Description No Length (m) Breadth (m) Unit Weight (kg/m) Quantity (a) (a) Reinforced concrete (1:2:4) for beam L = 7 + 0.3 + 0.3 = 7.6 m B = 0.30 m H = 0.50 m Or Formwork for beam : 1 7.6 0.30 0.50 1.14 m3 Bottom 1 7 0.3 - 2.10 m2 Sides 2 7.6 - 0.5 7.60 m2 Ends 2 - 0.3 0.5 0.30 m2 10.0 m2
  • 39. Item no. Item Description No. Length (m) Unit weight (Kg/m) Total weight (kg) (b) Weight of steel in kg : A = 20 mm Φ straight bars L = 7 + 0.3 + 0.3 + [2×9×0.02](two hooks) – [2× 0.05] (cover) = 7.86 m No. of bars = 3 3 7.86 @2.5 58.95 kg H = 20 mm Φ pins : L = 0.3 – [2× 0.025] (side cover) = 0.25 m No. of pins = span/spacing+1 Span = 7.6 – [2× 0.05] – [2×1.8] + [2×0.9] = 2.10 m Nos. = 2.10/0.21 +1 = 11 nos. 11 0.25 @2.5 6.88 kg
  • 40. Item no. Item Description No. Length (m) Unit weight (Kg/m) Total weight (kg) B = 16 mm Φ bent up bar L = straight length of bar + [2×0.45x] Straight length = 7.6 + [2×9×0.016](hook) - [2×0.05] = 7.79 m X = 0.5 – [2×0.025] (cover) - [2×0.010] (stirrups) – 0.016 = 0.41 m L = 7.79 + [2×0.45×0.41] = 8.16 m No. of bars = 2 nos. 2 8.16 @1.6 26.11 kg D = 12 mm Φ anchor bar L = 7.6 + [2×9×0.012] (two hook) - [2×0.05] (cover) = 7.72 m 2 7.72 @0.89 13.74 kg
  • 41. Item no. Item Description No. Length (m) Unit weight (Kg/m) Total weight (kg) E = 10 mm Φ stirrups : A = 0.5 – [2×0.025] – [2×0.010] = 0.43 m B = 0.3 – [2×0.025] – [2×0.010] = 0.23 m L = 2(A+B) + 24D (minimum hook length) = 2(0.43+0.23) + 24×0.010 = 1.56m Nos. = 2(1.8/0.1+1) = 38 nos. 38 1.56 @0.62 36.75 kg F = 8 mm Φ stirrups : A = 0.5 – [2×0.025] – [2×0.008] = 0.434 m B = 0.3 – [2×0.025] – [2×0.008] = 0.234 m
  • 42. Item no. Item Description No. Length (m) Unit weight (Kg/m) Total weight (kg) L = 2 (A+B) + 24 D (hook) = 2 (0.434 + 0.234) + 24×0.008 = 1.53 m Nos. = 2(0.9/0.15) = 12 nos. No stirrup is shown at the end. Therefore 1 is not added. 12 1.53 @0.40 7.34 kg G = 6 mm Φ stirrups: A = 0.5 – [2×0.025] – [2×0.006] = 0.438 m B = 0.3 – [2×0.025] – [2×0.006] = 0.238 m L = 2 (A+B) + 0.15 (minimum hook length) = 2 (0.438 + 0.238) + 0.15 = 1.502 m Nos. = (7.6 – [2×1.8] – [2×0.9]) / 0.21 = 10.47 nos. =11 nos. 11 1.502 @0.22 3.36 kg
  • 43. Dia mm Shape size cm Length (m) No. Total length (m) Unite weight (kg/m) Total weight (kg) A type 20 mm 7.86 3 23.58 2.5 58.95 B type 16 mm Straight = 760 – [2×5] – 2 × 180 = 390 Top straight = 180 - 41 = 139 8.16 2 16.32 1.6 26.11 C type 16 mm Straight = 760 – [2×5] – [2×180] – [2×90 = 210 Top straight = 180 8.13 2 16.26 1.6 26.0
  • 44. Dia mm Shape size cm Length (m) No. Total length (m) Unite weight (kg/m) Total weight (kg) D type 12 mm 7.72 2 15.44 0.89 13.74 E type 10 mm Hook = 12d = 12×1.0 =12 cm 1.56 38 59.28 0.62 36.75 F type 8 mm Hook=12d=12×8=9.6cm Minimum hook length is larger of 12 Φ or 7.5 cm. 1.53 12 18.36 0.40 7.34
  • 45. Dia mm Shape size cm Lengt h (m) No. Total length (m) Unite weight (kg/m) Total weight (kg) G type 1.502 11 16.52 0.22 3.63 H type 20 mm 0.25 11 2.75 2.5 6.88
  • 46. (d) Percentage steel w.r.t. reinforced concrete  volume of steel = mass density = 179.40/7850 = 0.0228 m3  volume of concrete = 1.14 m3  % steel = volume of steel volume of concrete × 100 = 0.0228/1.14 × 100 = 2%.
  • 47.  A reinforced cement concrete column is shown in figure. Calculate the quantities of the following items. 1) 1 : 2 : 4 cement concrete for column and footing. or formwork for column and footing. 2) Steel for column and footing in kg. 3) Bar bending schedule 4) Number of cement bags for 1 : 2 : 4 R.C.C or 4) Sand and aggregate for 1:2:4 concrete.
  • 48.
  • 49. Item no Item Description No. Length (m) Breadth (m) Height (m) Quantity 1. 1 : 2 : 4 cement concrete for column and footing For column : Footing without slope Area at bottom of footing A1 =1 × 1 = 1 m2 Area at top of footing A2 = 0.3 × 0.3 = 0.09 m2 Volume of sloping portion = ℎ 3 (A1 + A2 + A1 A2 ) = 0.5 3 (11+ 0.09+ 1 × 0.09) =0.23 m3 1 1 3.5 1 0.3 1 0.3 0.3 0.32 m3 0.30 m3 0.23 m3 0.85 m3
  • 50. Item no Item Description No. Length (m) Breadth (m) Height (m) Quantity Or 1. Formwork for column and footing For column For footing A = 4 × (0.3+1) × 0.61 / 2 = 1.59 m2 At the edge of footing 4 4 - 1.0 0.3 - 3.5 0.3 4.2 m2 1.59 m2 1.20 m2 6.99 m2
  • 51. Item no. Item Description No. Length (m) Unit weight (Kg/m) Total weight (kg) 2. Steel for column and footing : Column bars : 16 Φ - 4 nos. L = 3.5 + 0.5 + 0.3 + 0.3 + [2 × 9 × 0.016] (two hook) - [2 × 0.05] (cover) – [2 × 0.012] (bars) = 4.76 m 4 4.76 1.60 30.46 kg Lateral tie : 8 mm Φ @ 15 cm c/c A = 0.25 - 2 × 0.008 = 0.234 m B = 0.234 m L = 2 (A+B) +24 Φ = 2 (0.234 + 0.234) + 24 × 0.008 = 1.13 m
  • 52. Item no. Item Description No. Length (m) Unit weight (Kg/m) Total weight (kg) No.of lateral ties = [3.5 +0.5+0.3 − 2×0.05 − 2×0.012 ] 0.15 + 1 = 28.84 =29 nos. 29 1.13 @0.4 13.11 kg Footing bars 12 Φ bars @ 100 mm c/c both ways L= 0.9 + 2 × 9 × 0.012 = 1.12 m No. of bars = 0.9/0.10 + 1 = 10 nos. 2×10 1.12 @0.9 20.26 kg Total = 63.73 kg
  • 53. 3. BAR BENDING SCHEDULE Dia mm Shape size cm Length (m) No. Total length (m) Unite weight (kg/m) Total weight (kg) 16 Φ Column Bars 4.76 4 19.04 1.6 30.46 Kg 8 Φ lateral Ties 1.13 29 32.77 0.4 13.11 Kg 12 Φ footing Bars 1.12 20 22.4 0.9 20.16 Kg Total wt. 63.73 Kg
  • 54. 4. Number of cement bags for 1 : 2 : 4 R.C.C  total concrete = 0.85 m3  volume of dry concrete = 0.85 × 1.52 = 1.292 m3  1 : 2 : 4 = 7  cement = 1 / 7 × 1.292 = 0.184 m3 = 0.184 / 0.035 = 5.26 bags or 4. Sand and aggregate for 1:2:4 concrete :  1 : 2 : 4 = 7  volume of dry concrete = 1.292 m3  sand = 2 / 7 × 1.292 = 0.37 m3  aggregate = 4 / 7 × 1.292 = 0.74 m3
  • 55.  Atul Prakashan by Dr. R.P. Rethaliya  https://images.google.com/