What is Chain Surveying? Principles, Well-Conditioned and Ill-Conditioned Triangles

Chain surveying can be defined as the method of surveying the land area by dividing the area into triangles. Hence the principle of chain surveying is TRIANGULATION. The triangles developed must be WELL CONDITIONED TRIANGLES.





In chain surveying, a CHAIN or a TAPE is used to measure the sides of the triangles. Along with this ANGULAR MEASUREMENTS are also taken. The accuracy of chain surveying is controlled by the LINES & CHECK LINES.

Point to Remember: If the three sides of the triangle are known, there is no need to determine the angle of inclinations of the triangles.

 

Chain Surveying- Suitability & Unsuitability

SUITABILITY
UNSUITABILITY
More or less leveled ground surface
Crowded Area
Area of surveying is small
Area with too many undulations
Preparation of small-scale map
Area is very large
Well-conditioned the triangle can be formed easily
Difficulty in the formation of well-conditioned triangles

Large-Scale and Small-Scale Maps

A map is said to be a large scale when 1cm of the map represents a small distance. Say,

1cm = 1m, i.e. RF = 1/100;

A map is said to be a small scale when 1cm of the map represents a small-scale map.

1cm = 100m; i.e. RF = 1/10000;



Points to Remember: A map with RF value less than 1/500 is called as LARGE-SCALE MAPS & a map with RF value greater than 1/500 is called as SMALL-SCALE MAPS.

Well-Conditioned Triangles and Ill-Conditioned Triangles

The triangles with angle(A) in the range 300<A<1200 is called as WELL-CONDITIONED TRIANGLES. An equilateral triangle is the best well-conditioned triangle (Ideal Triangle) possible.

The well-conditioned triangle has perfect apex points that are sharp and are located by single ‘dot’. This will bring no possibility of relative displacement of the plotted point.

An ill-conditioned triangle is a triangle with an internal angle (A) in the range 120<A<30.

Points to Remember: Chain Surveying does not employ ill-conditioned triangles. These triangles have no perfect apex points which are neither sharp nor well-defined. Any slight displacement results in large errors in plotting.

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