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What is bar bending schedule? What is its importance?

Prepare a bar bending schedule of the fig Shown. The Roof slab is 3meters clear span and 6meters long. (In plan, top and bent up bars are as shown in dotted lines)

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Assume Cover to be 40mm

Main straight bars 12mm Φ @ 12cm c/c

1) No. of bars $= \frac{3+(2×0.15)-(2×0.04)}{0.12}+1 \\ =27.83 =28no. (Say)$

∴ Straight bars = 14 bars and

Bent up bars = 14 bars

2) Length of bottom straight bars

L= Clear span +bearing – 2×end cover + (2×9×d)

L= 6 + (2×0.15) – (2×0.04) + (2×9×0.012)

=6.43m

3) Length of bent up bars

L= Clear span +bearing – 2×end cover + (2×9×d) + [No.of bent up×0.42D]

L= 6 + (2×0.15) – (2×0.04) + (2×9×0.012) + (2×0.42×0.100)

L=6.52m

4) Distribution bars

No. of bars at bottom $= \frac{6+(2×0.15)-(2×0.04)}{0.180} \\ =34.55 = 35no.(say)$ Length of bars

L= 3 + (2×0.15) – (2×0.04) + (2×9×0.006)

L=3.328m

5) Bent up R/F on top

Bent up =$\frac{L}{5}$ OR $\frac{L}{4}$ = $\frac{6}{5}$ = 1.2m

L=1.2 + (0.15×1) – (1×0.04)

L=1.39m

No.of bars $= \frac{1.39}{0.18}×2 \\ =15.44m = 16 no.s (say)$

Total no. of distribution bars

= 35 + 16 = 51 no.

No Description of bar Length of each (m) No Total length (m) Wt Kg/m (ф²/162) Wt kg
1 Straight top bar (12dia) 6.43 14 90.02 0.89 80.117
2 Bent up bar (12dia) 6.52 14 91.28 0.89 81.23
3 Distribution bars (6dia) 3.32 51 169.32 0.22 37.25
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