RTUFirst Year (Common)Yr 2023 · Sem 12023

Q11Basic Civil Engineering

Question

4 marks

PART-B

What are the fundamental principals of surveying? Explain briefly.

Answer

The two fundamental principles of surveying are working from whole to part and fixing new points using at least two measurements.

Surveying relies heavily on two universally accepted fundamental principles that ensure the accuracy and reliability of any mapping or measurement project, regardless of the scale. The first principle is to "work from whole to part". The second principle is the "fixation of new points by at least two independent measurements".

1. Working from Whole to Part: This is the most crucial principle for preventing the accumulation of errors. In any survey work, a system of main control points covering the entire area is established first with a very high degree of precision. After the overarching boundary and main control points are established, the area is divided into smaller, manageable triangles or sectors. The details within these smaller parts are then surveyed with relatively less precision. If a survey were to be conducted from part to whole, minor errors made in smaller sections would multiply and expand as the survey progresses outwards, leading to massive discrepancies at the project's edges. By working inwards from a highly precise outer boundary, any errors are localized and contained within small, defined sections.

2. Location of a Point by Measurement from Two Control Points: For accurately mapping any new point on a plane, it must be located with reference to at least two well-defined, previously established reference points. If points A and B are known control points, a new point C can be established using various combinations of measurements: measuring distances AC and BC (chain surveying), measuring perpendicular offsets, measuring angle BAC and distance AC (traversing), or measuring angles BAC and ABC (triangulation). Taking at least two distinct measurements guarantees that the point is fixed exactly in a 2D space without ambiguity.

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