Bearings terminology for a line AB: For two stations A and B, which statements about the fore bearing and back bearing of line AB are correct?

Difficulty: Easy

Correct Answer: All of the above

Explanation:


Introduction / Context:
Consistent use of fore and back bearings is essential in traverse computations and checks. Knowing their relationship helps detect local attraction and arithmetic errors during fieldwork and plotting.


Given Data / Assumptions:

  • A reference meridian (true, magnetic, or grid) is fixed for both directions.
  • Bearings are measured by the same system (whole-circle or quadrantal).
  • Line AB is observed in both forward and reverse directions.


Concept / Approach:
The fore bearing (FB) is the direction of AB measured at A. The back bearing (BB) is the direction of the same line measured at B toward A. When using the same meridian and system, BB = FB ± 180°, adjusting to the 0°–360° or appropriate quadrantal range. This identity underpins the local-attraction test by comparing observed FB and computed BB.


Step-by-Step Solution:

Define FB: bearing of A→B taken at A.Define BB: bearing of B→A (i.e., BA) taken at B.Relate them: BB = FB ± 180° (normalize into range).Therefore, all listed statements are jointly correct.


Verification / Alternative check:
Traverse notes routinely compute a check value by FB − BB ≈ ±180°. Significant deviation flags local attraction or recording errors.


Why Other Options Are Wrong:

  • Any single statement alone is incomplete; the inclusive option reflects complete practice.


Common Pitfalls:
Mixing whole-circle with quadrantal bearings; forgetting to normalize to 0°–360°; using different meridians for FB and BB.


Final Answer:
All of the above

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