Most Important Point In This Article
What Is Bar Bending Schedule?
Bar bending is calculating of steel quantity that calls bar bending schedule.
The preparation of bar bending schedules is one of the final stages in any concrete design following the preparation and detailing of the working drawings.
Whereas the procedure is generally straightforward, it does require a certain amount of calculation which can readily be carried out with the aid of a computer program.
The program in this section calculates the lengths of reinforcing bars required and outputs a bar bending schedule table together with the total weight of steel.
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Why Calculating of Bar Schedule?
 A requirement of steel in the project
 Labor cost
 Project monitoring
 Material reconciliation
 Contol of Wastage in steel etc..
As per the above point reason of bar bending schedule.
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Preparation of Bar Bending Schedule as Per Bs 4466
As per BS (British Standard) 4466:1989
 Form of Schedule as Per Bs 4466
 Form of Fabric Schedule
 Preferred Shapes, Their Method of Calculation and Measurement of the Length
 Other Shapes, Their Method of Calculation and Measurement of the Length
 Minimum Former Radii, Book and Bend Allowances
 Scheduling
 Bends and Hooks
 Tolerances on Cutting and Bending Dimensions

Form of Schedule as Per BS 4466
From of Bar Schedule

Form of Fabric Schedule as Per BS 4466
Form of fabric schedule

Preferred Shapes, Their Method of Calculation and Measurement of the Length
Shape code  Method of measurement of bending dimensions  Total length of bar (L) measured along centreline 

20  A  
32  A + h  
33  A + 2h  
34  A + n Where the overall dimension of the bob is critical, use shape code 37 

35  A + 2n Where the overall dimension of either bob is critical, do not use this shape code 

37  A + (B) –½r–d This formula is approximate Where r is greater than the minimum value inTable 3 use shape code 51 

38  A + B + (C) –r –2d 

41  If angle with the horizontal are 45° or less,A + B + (C) length formula is near about and when bending angles exceed 45 ° the length could be calculated more accurately allowing for this difference between the specified overall the true length and dimensions measured along the central axis of this bar or wire. 

43  If angle with the horizontal are 45° or less,A + 2B + C + (E) length formula is near about and when bending angles exceed 45 ° the length could be calculated more accurately allowing for this difference between the specified overall the true length and dimensions measured along the central axis of this bar or wire. 

51  A + (B) –1/2R – d This formula is approximate R is minimum, use shape code 37If R is greater than 200 mm 

61  2(A + B)+ 12d Neither A nor B are to be less than 12d or 150 mm, whichever is the greater, for grade 460 in size not exceeding 20 mm nor less than 14d for size of 25 mm and over Neither A nor B are to be less than 10d for grade250 with a minimum value of A and B of 100 mm 

62  If angle with the horizontal is 45° or less,A + (C)  
82  2A + 3B + 18d If B is greater than 400 + 2 d 
Table: 1
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Other Shapes, Their Method of Calculation and Measurement of the Length
Shape code  Method of measurement of bending dimensions  Total length of bar (L) measured along centreline 

39  A + 0.57B + (C) –1.57dIf B is greater than400 + 2d, If B is greater than 400 + 2d 

42  If the angle with horizontal is 45° or less, A + B + C + n 

45  If the angle with horizontal is 45° or less A + B + (C) –1/2r –d 

49  If the angle with horizontal is 45° or less, A + B + (C) 

52  A + B + C + (D) –11/2r–3d 

53  A + B + C + D + (E) –2r –4d  
54  A + B + (C)  r + 2d  
55  A + B + C + D + (E)  2r  4d  
65  A  
77  2A + B + 20d  
78  2A + B + C +3d  
79  2A + 3B + 10d Neither A nor B aren't to be more than 12dor150mm, whichever is the greater, for grade460in sizes not exceeding 20 mm more than 14d for sizes of 25 mm and over. Neither A nor B aren't to be more than 10d for grade250 with a minimum value of A and Bof100mm 

85  A + B + 0.57 C + (D) – 1/2r –2.57d IfCisgreaterthan 400 + 2d 

87  Where B is not greater than A/5 (C/B)π(Ad) (L≤12m) where A is the external dia (in mm)B is the pitch in helix (in mm)C is the overall height in helix (in mm)there B is greater than A/5 the formula doesn't apply. There may be at least two full turns in the helix. 
Table: 2
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Minimum Former Radii, Book and Bend Allowances
Bar size  Grade and Type R and type and grade S  Grade and Type T and type and grade S  Fabric complying from BS 4483  
d  r  n  h  r  n  h  d  r  n  h 
6a  12  100  100  18  100  100  5  15  100  100 
8  16  100  100  24  100  100  6  18  100  100 
10  20  100  100  30  100  110  7  21  100  100 
12  24  100  110  36  100  140  8  24  100  100 
16  32  100  150  48  100  180  9  27  120  135 
20  40  100  180  60  110  220  10  30  120  135 
25  50  130  230  100  180  350  12  36  130  145 
32  64  160  290  128  230  450  —  —  —  — 
40  80  200  360  160  280  560  —  —  —  — 
50a  100  250  450  200  350  700  —  —  —  — 
Table: 3
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Scheduling

Each sheet or bar of fabric should be scheduled completely and without any reference to earlier schedules. Such as descriptions “See schedule 12” or “As before” shall not be used
 The preferred shape codes to be used shall be as given in Table 1. Table 2 gives other shape codes that may be required. Shapes that do not have a specific shape code number given in Table 1 or Table 2
 For shapes without an end anchorage, the
dimension shown in parentheses in Table 1 and Table 2 shall be the variable dimension to allow for the permissible deviations  No dimension given in Table 1 or Table 2 shall be given a zero value, as this changes the basic shape.
 If the angle between both portions of the shaped meeting at a bend isn’t a right angle, it should be given and shall be defined by coordinates and not by degrees of arc.
 The overall offset dimension of a crank should be not less than twice the size of the bar or wire.
 The angled length as shown in Figure 6 shall be not less than 10d for grade 250 nor less than 12d for grade 460 in sizes of less than 20 mm nor less than 14d for grade 460 in sizes of 25 mm and over.

Or all shapes with two or more bends into the same or opposite directions, the overall dimension is given on the schedule shall always include a minimum straight of 4d between the curved portion of the bends, as shown in as per the below figure. The value of x in as per below figure shall be not less than the following:
 The minimum length of material to be given on this schedule to form a hook or bend shall be as given for n or h respectively inTable 3.
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Bends and Hooks
 Before taking into account the cumulative cutting tolerances, the nominal value for y in table 3 shall be calculated as follows:


For a bend, n – 0.57r+ 0.21d;

For a hook, h–2.14r– 0.57d

Tolerances on Cutting and Bending Dimensions
 The tolerances given in Table 4 shall apply for cutting and/or bending dimensions and should be taken in the account then completing the schedule. The end anchorage or the dimension in parentheses into the shape codes given inTable 1 and Table 2 shall be used to allow for any permissible deviations resulting from cutting and bending.
Description  Tolerance in mm 
Cutting of straight lengths (including reinforcement for  + 25 
Subsequent bending)  — 25 
Bending < 1 000  +5 up to 5 
> 1 000 mm to < 2 000 mm  +5 up to 10 
> 2 000 mm  +5 up to 25 
Cutting and bending tolerances
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Radius of Bending in Reinforcement
 Reinforcement to be formed into a radius exceeding that given in Table 5 shall be supplied straight.
Bar size (mm)  —  6  —  8  —  10  12  16  20  25  32  40 
Wire size (mm)  5  6  7  8  9  10  12  —  —  —  —  — 
Radius (m)  2.4  2.5  2.6  2.8  3.0  3.5  4.3  7.5  14.0  30.0  43.0  58.0 
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