Cutting length of spiral ring ?
The spiral ring is used in the binding of pile inner bar that is used is called master rings which are similar to circular stirrups, but we are not provided a hook in this ring, but outside we have a spiral ring to bind the pile which is called spiral bars. The cutting length of the spiral ring is very simple and easy.
Let’s solve this example.
Example:
We have a length of the pile which is 20m and pitch or spacing for the spiral bar is 200mm and dia of the pile is 1m and dia of the spiral bar is 8mm, assume clear cover is 50mm in this case?
Given data :
Table of Contents
Dia of pile = 1000mm or 1m
Pitch or spacing of spiral bar = 200mm
Length of pile = 20m
Dia of spiral bar = 8mm
Clear cover = 50mm
Solution:
1st we find the radius of the spiral and then length of the spiral ring which completes the one pitch which distance is given in the data,
2nd find out the no of spirals and then the how many no of laps are required in the total length of the spirals.
1: Radius of spiral ring
= Radius of pile (d2) – clear cover – half of spiral dia bar
= 500 – 50 – 4
= 446 mmSo lenght of 1 no of spiral ring is
= 2 x 3.14 x r
= 2 x 3.14 x 446
= 2800 mm or 2.8m Ans..
2: No of spiral
no of spirals
= lenght / spacing of pitch + 1
= 20000 / 200 + 1
= 100 + 1
= 101 nos
101 nos of pitches are completed for spiral bar in this lenght of given pile.
So total length of the spiral bar is
total length
= no of pitches x radius of the pile
= 101 x 2.8m
= 282.8m
Laps
We know that length of one full bar is 12m so lapping are required in this case.
no of laps = total lenght of spirals – 1 / lenght of one bar
= 282.8 – 1 / 12
= 23.56 – 1
= 22.56 say 23 nos
23 nos 0f laps are required
Lap considered = 50d
< where d is dia of bar>
= 50 x 8
= 400mm or 0.4m
Total lenght of spiral bar
Total lenght of laps
= 23 x 0.4
= 9.2m
Total lenght of spiral rings
= 282.8 + 9.2
= 292m
Weight:
= d2/162 x lenght
= 8 x 8 / 162 x 292m
= 115.35 kg Answer…