The principle of “working from whole to part” is used in surveying because
accumulation of error is prevented.
In surveying, the principle of "working from whole to part" is a fundamental technique used to ensure the accuracy and reliability of measurements and subsequent mapping.
This principle means that a survey project should begin by establishing a network of primary control points covering the entire area of interest. These are large-scale, fundamental measurements that define the overall framework. Once this main framework is accurately established, the survey proceeds to detail work, filling in smaller features and boundaries within the established control network.
For example, establishing the main boundary corners of a large property first, then subdividing it into smaller plots, follows this principle. The primary measurements between the main corners are done with the highest precision possible.
The main advantages of adhering to this principle are:
Let's examine why the options relate to this principle:
plotting becomes easy. - While a systematic approach aids plotting, it is a secondary benefit. The primary reason for the principle is not convenience in drawing but accuracy.
survey work can be completed quickly. - Speed is not the main goal. Accuracy and reliability are prioritized. Sometimes, establishing a precise framework might take more time initially compared to haphazard measurements.
accumulation of error is prevented. - This is the core benefit. By working from the large scale (whole) to the small scale (part), any errors introduced in the smaller parts are localized and do not propagate and magnify throughout the entire survey area. This prevents significant distortion of the overall survey.
All of these - Since options 1 and 2 are not the primary reasons, this option is incorrect.
Therefore, the most crucial reason for using the "working from whole to part" principle in surveying is to prevent the accumulation of errors.
Which one is the CORRECT statement?
The method of reciprocal ranging can be used in which of the following cases?
1 chain is equal to
The distance between two points measured using 20 m chain was recorded as 327 m. It was found that the chain is 3 cm too long. The true length of the line is
In a diagonal scale only