Surveying & Levelling

Chapter 11
Total Stations, EDM and Digital Field Surveying

Diploma of Civil Draftsman
Surveying & Levelling   •   Diploma

Total Stations, EDM and Digital Field Surveying

Introduction and context

Modern surveying has moved from isolated angle and distance observations to integrated digital measurement systems. The electronic distance meter (EDM), total station, field controller, reflectorless sensor, satellite receiver and survey software now form a connected field-to-office workflow. These technologies improve productivity and provide immediate coordinate information, but they do not remove the surveyor’s responsibility for control, calibration, observation design, checking and professional judgement.

A total station is an electronic theodolite combined with an EDM, a processor, data storage and software for computing and recording observations. It measures horizontal and vertical angles and slope distances, then converts these observations into coordinates when the instrument position, orientation and relevant atmospheric or geometric corrections are known. Digital field surveying therefore consists of three linked activities:

  1. establishing reliable survey control;
  2. measuring and recording field observations correctly; and
  3. transferring, processing, checking and presenting the resulting data.

The central principle is simple: digital automation can make a correct survey efficient, but it can also make an incorrect survey appear precise. Accuracy depends on the complete measurement system, not merely on the number of displayed decimal places.

Learning objectives

By the end of this chapter, a student should be able to:

  • explain the operating principles of EDMs and total stations;
  • distinguish slope distance, horizontal distance, height difference and coordinate differences;
  • set up, centre, level and orient a total station;
  • measure points using prisms and reflectorless methods;
  • perform free-station or resection computations and assess their reliability;
  • collect topographic data using appropriate point codes and feature descriptions;
  • establish and check a traverse;
  • stake out coordinates, lines, offsets and elevations;
  • manage field-controller files, coordinate systems, units and data transfer;
  • identify calibration, environmental, procedural and data-quality risks; and
  • verify digital survey results through independent field checks.

1. EDM: principle and measurement process

An EDM determines distance by transmitting electromagnetic radiation toward a target and analysing the returned signal. Depending on the instrument, the distance is obtained from the phase difference between transmitted and returned waves, from the time taken for a pulse to travel to the target and back, or from a combination of measurement techniques.

For a pulse-based measurement, the approximate geometric distance is related to travel time by

D = cΔt / 2

where D is the two-way geometric distance in metres, c is the propagation velocity of the electromagnetic signal in metres per second, and Δt is the round-trip travel time in seconds. The factor 2 occurs because the signal travels to the target and returns. In practice, the effective velocity depends on atmospheric temperature, pressure and humidity, and the instrument applies an atmospheric correction or scale factor.

In phase-comparison EDM, the returned signal is compared with the transmitted signal. The measured phase is highly precise, but ambiguity can arise over whole wavelength cycles. Instruments resolve this through multiple modulation frequencies, coarse distance measurement or other internal procedures. The user does not normally calculate the phase solution, but should understand that EDM precision is affected by signal strength, target quality, atmospheric conditions, instrument stability and the selected prism constant.

Slope distance and horizontal distance

An EDM commonly measures the slope distance S. If the vertical angle v is measured from the horizontal, the horizontal distance H and vertical component Δz are:

H = S cos v
Δz = S sin v

Here, S, H and Δz have the same distance unit, and v must be expressed consistently in angular measure. If the instrument measures zenith angle z instead, where 0° is vertically upward and 90° is horizontal, then:

H = S sin z
Δz = S cos z

These relationships assume a straight line between instrument and target and use the instrument’s defined angle convention. For ordinary construction-scale distances, curvature and refraction may be small, but for longer lines or precise levelling they must be considered. Instrument height and target height are also required when computing point elevations.

Atmospheric and instrument corrections

The velocity of electromagnetic radiation in air differs slightly from its value in a vacuum. The principal field variables are temperature, pressure and, for high-precision work, humidity. The operator should enter current atmospheric conditions or an approved correction value when required by the instrument and specification.

Important EDM settings include:

  • prism or target constant;
  • atmospheric correction or parts-per-million value;
  • distance units;
  • temperature and pressure units;
  • measurement mode, such as fine, rapid or tracking; and
  • reflector, reflectorless or special target mode.

A wrong prism constant creates a systematic distance error. A wrong unit setting can produce a large error that may not be obvious in a coordinate file. Therefore, settings should be recorded in the field book or digital field record and checked before observations begin.

2. Total-station components and field preparation

A typical total-station system contains:

ComponentFunction
Telescope and reticleSights the target and defines the line of collimation.
Horizontal and vertical angle encodersConvert rotation into digital angular readings.
EDM unitMeasures slope distance to a prism or surface.
CompensatorDetects small residual tilt and supports vertical-angle correction.
Tribrach and optical/laser plummetProvides attachment, centring and levelling.
Battery and memorySupplies power and stores observations or coordinates.
Controller/softwareManages jobs, codes, calculations, transfers and stakeout.
Prism and poleProvides a known or measurable target position.

Before leaving for site, the surveyor should confirm battery capacity, memory, tripod condition, prism and pole condition, data cables or wireless links, control coordinates, job template, units, coordinate system and instrument calibration status. A field kit should also include spare batteries, tribrach tools, plumb equipment, weather protection, measuring tapes and suitable personal protective equipment.

Set-up procedure

A reliable set-up follows a controlled sequence:

  1. Place the tripod approximately over the station, with stable legs and a comfortable working height.
  2. Attach the instrument and centre it over the station using the optical or laser plummet.
  3. Level the instrument using the circular bubble and foot screws, followed by the electronic level.
  4. Recheck centring after levelling because foot-screw movement can shift the instrument.
  5. Measure and record the instrument height from the station mark to the specified instrument reference point.
  6. Confirm the job, coordinate system, units, prism constant and target height.
  7. Allow the instrument to adapt to site temperature where precision requirements demand it.
  8. Complete orientation using a known backsight, resection, azimuth observation or another approved method.

The instrument height and target height are not interchangeable. Instrument height is measured from the ground mark to the instrument reference mark; target height is measured from the target point to the prism centre or reflectorless aiming point.

3. Coordinate measurement and orientation

A total station can compute coordinates only after its position and orientation have been defined. In a conventional local system, a point may be represented by Easting E, Northing N and elevation Z. If a station with coordinates (E₀, N₀, Z₀) observes a horizontal distance H along azimuth α, the horizontal coordinate differences are commonly:

ΔE = H sin α
ΔN = H cos α

and therefore:

E = E₀ + ΔE
N = N₀ + ΔN

In this convention, azimuth is measured clockwise from North, E increases eastward and N increases northward. A different software convention must not be assumed without checking. The coordinate equations are applicable to a plane-coordinate system and require a consistent angular datum, distance unit and orientation.

The elevation relationship, including instrument and target heights, can be expressed as:

ZP = Z0 + HI + S sin v − HT

where Z_P is the target-point elevation, Z₀ is the instrument-station elevation, HI is instrument height, S sin v is the observed vertical component when v is measured from the horizontal, and HT is target height. Corrections for curvature, refraction, atmospheric effects and instrument conventions may be required for precise or long-distance work.

Orientation by known backsight

The most common method is to occupy a known station and observe a known backsight. The operator enters the occupied station coordinates, instrument height, backsight coordinates or azimuth, target height and prism constant. The instrument then determines the horizontal-circle orientation. A check observation to another known point should be made where possible.

A backsight is not merely a direction used to start the instrument. It is a control observation. The target must be correctly identified, the prism must be centred over the control point, and the correct coordinate record must be selected.

Resection or free station

In a resection, the total station is set at an unknown point and observes two or more known control points. It computes the occupied position and orientation from the measured angles and distances. With more than the minimum number of observations, the solution can be checked through residuals and redundancy.

A resection is geometrically weak when control points are clustered in one direction, nearly collinear, too close together relative to the occupied station, or affected by uncertain coordinates. Good geometry surrounds the instrument with control points distributed in direction and distance. The operator should not accept a numerical solution merely because the software reports one; residuals, point identifiers and independent checks must be examined.

A two-point resection can be useful for rapid work, but a three- or four-point resection normally provides better redundancy. The exact minimum depends on the observation types and software model. Control coordinates must use the same datum, projection and units as the job.

4. Field observation and coding

Topographic surveying records both geometry and meaning. A coordinate without a reliable description may be unusable. Point codes identify features such as kerb, drain, fence, building corner, tree, invert, pavement edge or spot level. Descriptive attributes may include material, condition, size or ownership.

A practical coding system should be:

  • short enough for rapid field entry;
  • consistent across crews and projects;
  • compatible with office CAD or GIS layers;
  • capable of distinguishing point, line and area features; and
  • documented in a project code list.

For linear features, the operator should use a break-line or linework code so that the office system connects points in the correct sequence. Points should be observed at changes in direction, changes in grade, intersections and other points needed to define the feature. A dense collection of poorly coded points is less useful than a well-designed, adequately sampled dataset.

Reflector and reflectorless measurement

Prism observations generally provide higher reliability and longer range than reflectorless observations. Reflectorless measurement is valuable where a prism cannot safely be placed, such as on building faces, retaining walls or traffic islands. However, the laser may strike glass, vegetation, edges, oblique surfaces or hidden objects. The displayed point may therefore not represent the intended feature.

The operator should avoid measuring near edges unless the edge itself is the required feature, verify questionable surfaces from another position, and record whether a point was prism or reflectorless. Safety takes priority: reflectorless measurement must not be used as a reason to expose personnel to traffic, unstable ground or hazardous structures.

5. Traversing with a total station

A traverse consists of a sequence of connected survey lines. Each station is occupied, angles and distances are observed, and coordinates are propagated from known control. A closed traverse returns to its starting point or another known control point, allowing misclosure to be assessed.

For a traverse line from point i to point i+1:

ΔEi = Hi sin αi
ΔNi = Hi cos αi

The coordinate misclosure of a closed traverse is:

fE = ∑ΔEi
fN = ∑ΔNi

The linear misclosure is:

f = √(fE² + fN²)

If the total measured traverse length is L, a commonly reported relative precision is:

relative precision = L / f

This ratio is meaningful only when L and f use the same units and when the misclosure is not dominated by an unresolved blunder. A high ratio does not prove that the survey is correct; a compensating error may still exist.

For a simple compass or Bowditch adjustment, coordinate corrections are distributed in proportion to line length:

cEi = −fE (li / L)
cNi = −fN (li / L)

where c_Ei and c_Ni are corrections for line i, l_i is the length of line i and L is total traverse length. This is an approximate adjustment method based on the assumption that errors are distributed in proportion to distance. A rigorous least-squares adjustment is preferable when observation precision, covariance and network design are important.

Angular checks

A closed traverse also provides an angular check. For an n-sided traverse, the theoretical sum of interior angles is:

Σθ = (n − 2) × 180°

This applies to a simple plane polygon measured consistently as interior angles. The observed angular misclosure is the difference between the observed sum and the theoretical sum. A tolerance should be established from the instrument specification, number of angles, survey purpose and applicable national or project standards. Do not distribute angular error automatically before investigating target identification, face observations, centring and booking errors.

6. Stakeout and construction setting-out

Stakeout reverses the usual survey process. Instead of measuring an unknown point and computing its coordinates, the instrument compares a design coordinate with the prism’s observed coordinate and guides the pole holder to the required location.

Typical stakeout modes include:

  • point stakeout by coordinate;
  • line or alignment stakeout;
  • offset and chainage stakeout;
  • elevation or grade stakeout; and
  • road, drainage and structural layout.

A coordinate stakeout requires the correct design file, coordinate system, orientation, prism constant and target height. The operator should communicate the displayed corrections clearly, for example left/right, in/out, north/south or cut/fill, because software conventions vary.

After marking the point, the operator should reobserve it independently. The final verification should be made with the same care as the initial stakeout and should include a check to a known point or a second instrument set-up where the work is critical. Physical marks should be labelled and protected, and the record should state whether the mark is a construction point, offset point, witness mark or temporary reference.

7. Data collectors, files and transfer

A digital survey job commonly contains a raw observation file, coordinate file, code library, instrument settings, design data and exported formats. Examples of exchange formats include manufacturer-specific raw files, comma-separated coordinate files, LandXML, DXF and GIS formats. Format choice must follow project requirements; a visually correct drawing is not proof that the underlying observations are correct.

A controlled field-to-office workflow is:

  1. create a uniquely named job using project, date and crew identifiers;
  2. record the coordinate reference system, units, geoid or vertical datum where applicable;
  3. import or verify control coordinates;
  4. configure codes and attributes;
  5. observe and store raw data without overwriting original records;
  6. make a field check before leaving each set-up;
  7. transfer files using a verified connection;
  8. preserve an untouched master copy and create a working copy;
  9. process, adjust and plot the data; and
  10. compare the processed results with field notes and independent checks.

File naming, version control and backups are professional requirements. A recommended minimum is three copies: the instrument or controller original, a secure office copy and a separate backup. Personally identifiable or security-sensitive site information should be protected through appropriate access controls.

Coordinate reference systems

A survey may use a local grid, a national projected coordinate system, a site grid or a global geodetic system. The operator must know the horizontal datum, projection, zone, units, vertical datum and any local scale or rotation. Mixing grid coordinates with ground distances can create scale discrepancies. A transformation should be documented rather than hidden in an undocumented software setting.

8. Calibration, errors and quality control

Errors are commonly classified as blunders, systematic errors and random errors. A blunder is a mistake such as occupying the wrong point or entering the wrong prism constant. A systematic error has a repeatable pattern, such as collimation error or an incorrect scale factor. Random error varies unpredictably within a measurement process.

Important total-station checks include:

  • horizontal and vertical collimation;
  • compensator operation;
  • index error;
  • EDM constant and scale;
  • tribrach and optical-plummet condition;
  • prism constant and prism geometry;
  • circular and plate bubbles; and
  • battery, memory and firmware status.

Calibration intervals should follow the manufacturer’s recommendations, employer quality system and project specification. A field check is not a substitute for formal calibration. Before precision work, observe a known baseline, known direction or known control network. Compare results with expected values and investigate discrepancies rather than applying unexplained corrections.

Common field causes of error include unstable tripod legs, poor centring, incorrect instrument height, leaning prism poles, target movement, atmospheric shimmer, wrong face or point identification, poor geometry, incorrect units and failure to account for prism offset. Face-left and face-right observations can help detect some angular errors, although they do not eliminate all errors.

Independent verification

Good practice includes at least one check that is independent in method or set-up. Examples are:

  • reobserving a known point after completing detail;
  • checking a distance with a tape or another instrument where appropriate;
  • occupying a second control station;
  • comparing a closed traverse misclosure with the project tolerance;
  • checking a staked point from a different reference; and
  • plotting field codes and inspecting linework for impossible crossings or gaps.

Software warnings, residuals and precision indicators must be interpreted, not merely accepted. A small residual can occur even when the wrong control point has been selected if the network geometry is weak.

9. Worked example: coordinate observation

An instrument occupies station A with coordinates E₀ = 5000.000 m, N₀ = 10000.000 m and Z₀ = 52.400 m. Instrument height is 1.500 m. A prism is observed at slope distance S = 80.000 m, vertical angle v = 3° upward from the horizontal, and azimuth α = 42° measured clockwise from North. The target height is 2.000 m. Ignore curvature, refraction and atmospheric corrections for this illustrative calculation.

First compute the horizontal distance:

H = 80.000 cos 3° ≈ 79.890 m

The coordinate differences are:

ΔE = 79.890 sin 42° ≈ 53.484 m
ΔN = 79.890 cos 42° ≈ 59.340 m

Thus:

EP ≈ 5053.484 m
NP ≈ 10059.340 m

The vertical component is:

Δz = 80.000 sin 3° ≈ 4.186 m

Therefore:

ZP = 52.400 + 1.500 + 4.186 − 2.000 ≈ 56.086 m

The calculation assumes that the stated azimuth convention, vertical-angle convention, instrument height and target height are correct. In actual work, the instrument’s internal coordinate and correction model should be checked rather than duplicating calculations blindly.

10. Applied case: illustrative construction-site survey

Background

A contractor must set out the corners of a reinforced-concrete pump station and collect the surrounding drainage and pavement features. Two permanent control points are available outside the excavation, and the design coordinates are supplied in a local site grid.

Problem

The proposed instrument position is inside the work area, where it has good visibility but is not itself a known control point. The site contains traffic, reflective surfaces and an excavation that may destabilise a tripod. Incorrect orientation could shift every set-out point.

Analysis

The survey team first inspects the control geometry. Three control points surround the work area and provide suitable resection geometry. A fourth point is available for an independent check. The project specification requires centimetre-level construction setting-out and a digital record of all observations.

Approach and solution

The team checks the total station’s calibration certificate, inspects the tribrach, measures the prism constant and creates a job using the specified local grid. The instrument is set on a stable point, centred and levelled. A four-point resection is performed, and the residuals are reviewed. The fourth point is then observed as an independent check rather than being used only as an input to the solution.

The team stakes out the four design corners, marks offset pegs outside the excavation and records the relationship between each design point and its offset. Each corner is reobserved after marking. Drainage inverts, kerb lines, pavement edges and excavation boundaries are surveyed using documented codes. Reflectorless observations are used only for inaccessible wall faces, while prisms are used for control and set-out points.

At the end of the shift, raw files and processed coordinate files are transferred to the office. The office technician plots the points, confirms code-generated linework and compares the set-out report with the field check. The surveyor signs the field record, noting the control points, instrument height, target heights, weather conditions and any limitations.

Outcome

The resection residuals and independent control check meet the project tolerance. The offset pegs remain visible after excavation begins, and the digital topographic file can be integrated with the construction model. The documented workflow allows another surveyor to reproduce the set-up and understand the basis of each coordinate.

Learning points

The key success factors were strong control geometry, independent verification, stable set-up, correct coordinate-system management, clear coding and preservation of raw data. The case also demonstrates that a total station is part of a measurement process, not an automatic guarantee of accuracy.

11. Safety, ethics and professional responsibility

Surveyors must comply with site safety rules, traffic-management requirements, laser-safety guidance and relevant occupational health regulations. A total station should never be positioned where it creates a collision hazard or where the operator must stand in an unsafe location to observe a target. Reflectorless laser use must follow the equipment’s classification and safety instructions, especially around eyes, vehicles and aircraft.

Ethically, surveyors must not alter raw observations to force a result within tolerance, conceal a failed check, or present a design coordinate as an as-built measurement. Corrections must be traceable, justified and authorised. If control is disturbed or a coordinate system is uncertain, the issue must be reported before further work depends on it.

12. Contemporary developments

Robotic total stations allow remote or one-person operation, while automated target recognition can lock onto prisms and track moving poles. Scanning total stations and imaging sensors collect dense point clouds. Cloud-connected controllers support rapid office collaboration, and building information modelling links survey coordinates with three-dimensional design objects. Artificial intelligence is increasingly used for point classification, feature extraction, anomaly detection and automated coding.

These developments require caution. Automated recognition may select the wrong prism, point-cloud classification may misidentify vegetation or edges, and cloud synchronisation may create version conflicts. AI-generated classifications should be reviewed against raw observations and project tolerances. Automation should assist professional judgement, not replace control checks, field verification or accountability.

Best-practice checklist

Before observation:

  • confirm control coordinates, datum, projection and units;
  • check calibration status, batteries, memory and firmware;
  • verify prism constant, atmospheric settings and target heights;
  • inspect tripod, tribrach, prism pole and plummet; and
  • prepare the code list and file-naming convention.

During observation:

  • centre and level carefully;
  • record instrument and target heights;
  • identify every control point positively;
  • use suitable geometry and avoid unstable targets;
  • monitor residuals, signal quality and unusual results; and
  • make independent checks before moving the instrument.

After observation:

  • review raw files and coordinate records;
  • back up original data without overwriting it;
  • document transformations, corrections and limitations;
  • inspect plotted linework and codes; and
  • issue only verified coordinates and set-out information.

Chapter Summary

EDM systems measure electromagnetic distance, usually as slope distance, while a total station combines EDM, electronic angle measurement, computation and data storage. Horizontal and vertical components depend on the instrument’s angle convention, and coordinate computation requires a known station, orientation, consistent units and a defined coordinate system.

Reliable digital surveying begins with stable set-up, correct instrument and target heights, appropriate prism and atmospheric settings, and sound control geometry. Resection establishes an unknown instrument position from known control, while traversing propagates coordinates through connected stations and provides angular and coordinate misclosure checks. Topographic collection depends on meaningful codes and adequate feature sampling. Stakeout is the reverse process: design coordinates are transformed into physical marks and must be independently verified.

Calibration, raw-data preservation, file management, coordinate-reference control and field checks are essential because software can conceal rather than correct errors. Contemporary robotics, scanning, cloud workflows and AI improve productivity but require human oversight, safety compliance and ethical accountability.

Key Terms

EDM: Electronic distance measurement using electromagnetic signals.

Total station: An integrated electronic theodolite, EDM, processor and data-storage system.

Slope distance: The inclined distance measured between instrument and target.

Horizontal distance: The planimetric component of slope distance.

Azimuth: A horizontal direction commonly measured clockwise from North.

Instrument height: Vertical distance from the occupied station mark to the instrument reference point.

Target height: Vertical distance from the target point to the prism or target reference point.

Prism constant: A correction associated with the geometry of a prism and its holder.

Reflectorless measurement: Distance measurement made from a surface without a prism.

Resection: Computation of an unknown instrument position from observations to known points.

Backsight: An observed known point used to establish instrument orientation.

Traverse: A sequence of connected survey lines with measured directions and distances.

Misclosure: Difference between a computed return or check value and its theoretical value.

Point code: A standard identifier describing the feature represented by an observation.

Break line: A line feature used to preserve a significant change in slope or surface form.

Stakeout: Transfer of design coordinates or geometry from digital data to physical locations.

Coordinate reference system: The datum, projection, axes, units and conventions defining coordinates.

Collimation error: Error caused by the line of sight not having its intended relationship to the instrument axes.

Raw observation file: The original digital record of field measurements and settings.

Residual: The difference between an observed value and the value predicted by a computational model.

Review Questions

Short Answer Questions

  1. What are the principal functions integrated in a total station?
  2. Why must the prism constant be checked before measuring distances?
  3. Distinguish instrument height from target height.
  4. What is the purpose of a backsight?
  5. State two advantages and two limitations of reflectorless measurement.

Long Answer Questions

  1. Explain the complete procedure for setting up and orienting a total station on a known control point.
  2. Describe how a closed traverse is checked using angular and coordinate misclosure.
  3. Explain the role of point codes and break lines in digital topographic surveying.
  4. Discuss the causes of error in total-station surveying and the quality-control measures used to detect them.
  5. Describe a professional field-to-office workflow for transferring, processing, backing up and verifying digital survey data.

Analytical / Application Questions

  1. A total station occupies a known point and observes a prism with a slope distance of 120 m and a vertical angle of 5° above the horizontal. Explain which additional information is required to compute the prism elevation.
  2. A resection produces a numerical solution, but all control points lie within a narrow sector to the north of the instrument. Evaluate the reliability of the result and recommend a better observation strategy.
  3. A set-out point appears correct in the controller, but an independent check from another station differs by 25 mm. Identify possible causes, describe the investigation sequence and explain why the original point should not be accepted without review.

Multiple Choice Questions with Answers

Question 1

What does an EDM primarily measure?

A. Slope distance

B. Soil density

C. Horizontal angle only

D. Atmospheric pressure only

Correct Answer: A. Slope distance

Question 2

If a slope distance S is observed and the vertical angle v is measured from the horizontal, which expression gives horizontal distance?

A. S sin v

B. S cos v

C. S tan v

D. S ÷ cos v

Correct Answer: B. S cos v

Question 3

What is the main purpose of a backsight to a known point?

A. To determine battery capacity

B. To establish instrument orientation

C. To measure prism height automatically

D. To classify vegetation

Correct Answer: B. To establish instrument orientation

Question 4

Which situation generally gives strong resection geometry?

A. All control points are nearly collinear

B. All control points lie in one narrow direction

C. Control points surround the occupied instrument position

D. Only an uncertain point is observed

Correct Answer: C. Control points surround the occupied instrument position

Question 5

What does a point code primarily provide?

A. The instrument serial number

B. Meaning and feature classification for an observation

C. The atmospheric pressure correction

D. The tripod height

Correct Answer: B. Meaning and feature classification for an observation

Question 6

For a closed traverse, the linear misclosure is calculated from which quantities?

A. The product of total length and angle error

B. The square root of the sum of squared Easting and Northing misclosures

C. The average prism constant and target height

D. The difference between instrument and target heights only

Correct Answer: B. The square root of the sum of squared Easting and Northing misclosures

Question 7

Which action best protects the integrity of digital survey data?

A. Overwrite the original raw file after processing

B. Keep an untouched master copy and create a working copy

C. Delete observations that do not fit the drawing

D. Change the coordinate datum without recording it

Correct Answer: B. Keep an untouched master copy and create a working copy

Question 8

Why is reflectorless measurement potentially less reliable on glass or vegetation?

A. The instrument cannot measure any distance without a prism

B. The signal may return from an unintended or unstable surface

C. The horizontal angle becomes exactly zero

D. The coordinate units change automatically

Correct Answer: B. The signal may return from an unintended or unstable surface

Question 9

In the coordinate convention used in this chapter, an azimuth is measured clockwise from which direction?

A. East

B. South

C. West

D. North

Correct Answer: D. North

Question 10

What is the most appropriate response to a significant independent stakeout discrepancy?

A. Ignore it if the controller displayed a green status

B. Alter the raw file until both points agree

C. Investigate control, orientation, settings and observations before acceptance

D. Delete the independent check

Correct Answer: C. Investigate control, orientation, settings and observations before acceptance

Surveying & Levelling
Chapter 11 of 15