🔍 Introduction
Traversing is one of the most fundamental techniques in the field of surveying. It involves a series of straight lines connected together to form a framework of survey lines. Each line in a traverse is called a traverse leg, and its length and direction are carefully measured.
Understanding traversing is essential for JKSSB aspirants, especially those appearing for Junior Engineer (JE) and Surveyor exams. This topic is frequently tested in the exam through objective and practical-type questions.
📌 Definition of Traversing
Traversing is defined as:
“A method of surveying in which a number of connected survey lines form a framework, and both linear and angular measurements are made to determine the relative positions of survey stations.”
It is particularly useful when obstacles like buildings, forests, or rivers prevent the use of simple chaining methods.
🧭 Objectives of Traversing
- To locate physical features such as boundaries, roads, and rivers
- To provide control points for detailed surveys
- To determine the relative positions of points in inaccessible terrain
- To establish base lines for construction projects
🗂️ Types of Traverses
1. Open Traverse
- Does not return to the starting point
- Cannot be used for checking errors
- Suitable for long linear projects like:
- Roads
- Railways
- Pipelines
Example: A survey for a new highway alignment where the endpoint is not the same as the start point.
2. Closed Traverse
- The traverse returns to the starting point or connects with a known point
- Forms a closed polygon
- Enables checking and correction of angular and linear errors
- Used in:
- Plot boundary surveys
- Reservoir layout
- Construction site surveys
Example: Surveying the boundary of a square land parcel.
📐 Methods of Traversing
1. Chain Traversing
- Only linear measurements taken
- No angle measurements
- Directions are judged using features (not precise)
- Suitable for small area surveys
Not used where accuracy is required.
2. Compass Traversing
- Uses prismatic compass to measure magnetic bearings
- Distances measured using chain/tape
- Affected by local attraction
- Suitable for moderate accuracy surveys
Formula:
Included Angle = F.B. of Forward Line – B.B. of Previous Line
3. Theodolite Traversing
- Uses a theodolite to measure horizontal and vertical angles
- Distances measured with chain, tape, or EDM
- Highly accurate
- Ideal for engineering works and precise surveys
Example: Used in dam construction, tunnels, and bridges.
4. Plane Table Traversing
- Combines plotting and measurement on the field
- Saves time but less accurate
- Suitable for rapid surveys
- Useful in preliminary and reconnaissance surveys
5. Total Station Traversing
- A modern method using a digital total station
- Combines EDM (Electronic Distance Measurement) and angle reading
- Stores data digitally
- Produces highly accurate results with least human error
🛠️ Instruments Used in Traversing
Instrument | Purpose |
---|---|
Chain / Tape | Linear measurement |
Prismatic Compass | Bearing measurement |
Theodolite | Angle measurement |
Plane Table | On-field plotting |
Total Station | Digital measurement + recording |
Ranging Rods | Marking points |
Arrows | Intermediate points in chaining |
🧮 Traverse Computations
🔄 Latitude and Departure
- Used in closed traverse to compute area and adjust errors.
Latitude (ΔY) = L×cosθL \times \cos \thetaL×cosθ
Departure (ΔX) = L×sinθL \times \sin \thetaL×sinθ
Where:
- LLL = Length of traverse line
- θ\thetaθ = Reduced Bearing of line
📏 Closing Error
In a closed traverse, the closing error is calculated as: Closing Error=(ΣL)2+(ΣD)2\text{Closing Error} = \sqrt{(\Sigma L)^2 + (\Sigma D)^2}Closing Error=(ΣL)2+(ΣD)2
Where:
- ΣL\Sigma LΣL = Sum of Latitudes
- ΣD\Sigma DΣD = Sum of Departures
🧮 Error Adjustment – Bowditch’s Rule
Used to distribute error proportionally in a closed traverse. Correction to Latitude=Total Error in Latitude×Length of LineTotal Perimeter\text{Correction to Latitude} = \frac{\text{Total Error in Latitude} \times \text{Length of Line}}{\text{Total Perimeter}}Correction to Latitude=Total PerimeterTotal Error in Latitude×Length of Line Correction to Departure=Total Error in Departure×Length of LineTotal Perimeter\text{Correction to Departure} = \frac{\text{Total Error in Departure} \times \text{Length of Line}}{\text{Total Perimeter}}Correction to Departure=Total PerimeterTotal Error in Departure×Length of Line
✅ Advantages of Traversing
- Suitable for all types of terrain
- Closed traverse allows error detection and correction
- Can be done with high precision using modern instruments
- More flexible than triangulation in obstructed areas
❌ Limitations
- Open traverse has no internal check for errors
- Compass surveys are affected by magnetic disturbances
- Manual methods are time-consuming and less accurate than digital tools
📘 JKSSB Exam Specific Notes
- Repeated questions include:
- Types of traverse
- Instruments used
- Bowditch’s Rule
- Bearings (Whole Circle vs Quadrantal)
- Always revise:
- Numerical problems on traverse adjustments
- Bearings conversion: True vs Magnetic
- Included angle calculations
Previous Question Example (JKSSB JE 2022):
“Which of the following is used to adjust the closing error in a closed traverse?”
Answer: Bowditch’s Rule
📝 Conclusion
Traversing is a core concept in surveying and an essential part of the JKSSB civil engineering syllabus. Whether you’re preparing for JKSSB JE, Surveyor, or any other technical post, mastering the types, instruments, and error adjustment techniques in traversing will give you a strong edge.