Introduction, definitions, the Vernier transit theodolite, temporary and permanent adjustment of theodolite, measuring horizontal and vertical angles, methods of traversing, closing error, computation of latitudes and departure, check in closed and open traverse, balancing of traverse, Gale’s table.
This document discusses the use of a theodolite for surveying. It begins by explaining that a theodolite is needed to precisely measure horizontal and vertical angles, unlike a compass. It then defines theodolite surveying as surveying that measures angles using a theodolite. The document goes on to classify theodolites based on their horizontal axis and method of angle measurement. It describes the basic parts of a transit vernier theodolite and explains terms used in manipulating one. Finally, it discusses methods for measuring horizontal angles, including the general, repetition, and reiteration methods.
The document discusses theodolite traversing and defines key terms related to using a transit theodolite. It describes the main components of a transit theodolite including the telescope, vertical circle, plate bubbles, tribrach, and foot screws. It explains how to perform temporary adjustments like centering the theodolite over a station mark and leveling it using the tripod and foot screws. It also provides details on measuring horizontal and vertical angles with a vernier theodolite.
Curves are used in transportation routes to gradually change direction between straight segments. There are several types of curves including simple, compound, reverse, and transition curves. A simple circular curve connects two tangents with a single arc, and is defined by its radius or degree. Transition curves provide a gradual transition between tangents and circular curves to avoid abrupt changes in grade or superelevation that could cause vehicles to overturn. There are several methods for laying out circular curves, including using offset distances from the long chord between tangent points or measuring deflection angles from the initial tangent.
This document discusses the topic of chain surveying for a civil engineering class project. It provides definitions of chain surveying, noting that it involves measuring linear distances between survey stations to divide an area into triangles without taking angular measurements. It then outlines the key principles and terms of chain surveying, such as defining main stations, subsidiary stations, tie stations, main survey lines, base lines, check lines, and tie lines. Finally, it provides the basic procedures for conducting a chain survey between two stations.
This document provides information about tacheometry, which is a method of surveying that determines horizontal and vertical distances from instrumental observations. It discusses how tacheometry can be used when obstacles make traditional surveying difficult. The key aspects covered include:
- Defining tacheometry and the measurements it provides
- When tacheometry is advantageous over other surveying methods
- The instruments used, including tacheometers and levelling rods
- How horizontal and vertical distances are calculated using constants
- The different types of tacheometer diaphragms and telescopes
- The fixed hair method for taking readings
Compass surveying involves measuring directions of survey lines using a magnetic compass and measuring lengths using a chain or tape. It is used when the area is large, undulating and has many details. In compass surveying, a series of connected lines are established through traversing. The magnetic bearing of each line is measured using a prismatic compass or surveyor's compass, and the distance is measured using a chain. Compass surveying is recommended for large and undulating areas without suspected magnetic interference. The key principles are measuring bearings using a compass and distances using a chain to establish connected lines through traversing without requiring triangulation.
The document provides information about theodolite surveying including:
1. A theodolite is an instrument used to measure horizontal and vertical angles which can also be used to prolong lines, measure distances indirectly, and for leveling.
2. Theodolite traversing involves establishing control points by measuring angles and distances between traverse stations to calculate positions.
3. Components of a theodolite include a telescope that can rotate vertically and a compass to determine direction, along with accessories like a tripod, rods, and tapes used in surveying.
1) Levelling is the process of determining the relative elevations of points on or near the earth's surface. It is important for engineering projects to determine elevations along alignments.
2) Levelling is used to prepare contour maps, determine altitudes, and create longitudinal and cross sections needed for projects.
3) Key terms include bench mark, datum, reduced level, line of collimation, and height of instrument. Different types of levelling include simple, differential, fly, longitudinal, and cross-sectional levelling.
This document discusses the use of a theodolite for surveying. It begins by explaining that a theodolite is needed to precisely measure horizontal and vertical angles, unlike a compass. It then defines theodolite surveying as surveying that measures angles using a theodolite. The document goes on to classify theodolites based on their horizontal axis and method of angle measurement. It describes the basic parts of a transit vernier theodolite and explains terms used in manipulating one. Finally, it discusses methods for measuring horizontal angles, including the general, repetition, and reiteration methods.
The document discusses theodolite traversing and defines key terms related to using a transit theodolite. It describes the main components of a transit theodolite including the telescope, vertical circle, plate bubbles, tribrach, and foot screws. It explains how to perform temporary adjustments like centering the theodolite over a station mark and leveling it using the tripod and foot screws. It also provides details on measuring horizontal and vertical angles with a vernier theodolite.
Curves are used in transportation routes to gradually change direction between straight segments. There are several types of curves including simple, compound, reverse, and transition curves. A simple circular curve connects two tangents with a single arc, and is defined by its radius or degree. Transition curves provide a gradual transition between tangents and circular curves to avoid abrupt changes in grade or superelevation that could cause vehicles to overturn. There are several methods for laying out circular curves, including using offset distances from the long chord between tangent points or measuring deflection angles from the initial tangent.
This document discusses the topic of chain surveying for a civil engineering class project. It provides definitions of chain surveying, noting that it involves measuring linear distances between survey stations to divide an area into triangles without taking angular measurements. It then outlines the key principles and terms of chain surveying, such as defining main stations, subsidiary stations, tie stations, main survey lines, base lines, check lines, and tie lines. Finally, it provides the basic procedures for conducting a chain survey between two stations.
This document provides information about tacheometry, which is a method of surveying that determines horizontal and vertical distances from instrumental observations. It discusses how tacheometry can be used when obstacles make traditional surveying difficult. The key aspects covered include:
- Defining tacheometry and the measurements it provides
- When tacheometry is advantageous over other surveying methods
- The instruments used, including tacheometers and levelling rods
- How horizontal and vertical distances are calculated using constants
- The different types of tacheometer diaphragms and telescopes
- The fixed hair method for taking readings
Compass surveying involves measuring directions of survey lines using a magnetic compass and measuring lengths using a chain or tape. It is used when the area is large, undulating and has many details. In compass surveying, a series of connected lines are established through traversing. The magnetic bearing of each line is measured using a prismatic compass or surveyor's compass, and the distance is measured using a chain. Compass surveying is recommended for large and undulating areas without suspected magnetic interference. The key principles are measuring bearings using a compass and distances using a chain to establish connected lines through traversing without requiring triangulation.
The document provides information about theodolite surveying including:
1. A theodolite is an instrument used to measure horizontal and vertical angles which can also be used to prolong lines, measure distances indirectly, and for leveling.
2. Theodolite traversing involves establishing control points by measuring angles and distances between traverse stations to calculate positions.
3. Components of a theodolite include a telescope that can rotate vertically and a compass to determine direction, along with accessories like a tripod, rods, and tapes used in surveying.
1) Levelling is the process of determining the relative elevations of points on or near the earth's surface. It is important for engineering projects to determine elevations along alignments.
2) Levelling is used to prepare contour maps, determine altitudes, and create longitudinal and cross sections needed for projects.
3) Key terms include bench mark, datum, reduced level, line of collimation, and height of instrument. Different types of levelling include simple, differential, fly, longitudinal, and cross-sectional levelling.
This document discusses the use of a theodolite for surveying. It begins by explaining that a theodolite is needed to precisely measure horizontal and vertical angles, unlike a compass. It then defines theodolite surveying as surveying that measures angles using a theodolite. The document goes on to classify theodolites based on their horizontal axis and method of reading angles. It describes the basic parts of a transit vernier theodolite and explains terms used in manipulating one. Finally, it discusses methods for measuring horizontal angles, including the general, repetition, and reiteration methods.
Surveying is used at various stages of a construction project from conceptual planning to maintenance. It involves measuring positions and elevations to determine spatial relationships and enable engineering design and construction. Common surveying methods include chain, compass, theodolite, plane table, tachometric, aerial photographic, and remote sensing surveys. Levelling specifically refers to determining relative elevations and is important for engineering works like establishing rail and road alignments and profiles. Key levelling instruments are dumpy level, tilting level, automatic level, and digital level.
Compass surveying involves measuring the direction of survey lines using a magnetic compass. It is used when the survey area is large, undulating, and crowded with details, making chain surveying difficult. In compass surveying, the directions of connected survey lines are measured with a compass, while the lengths are measured with a tape. The magnetic bearing of each line is recorded. Prismatic and surveyor's compasses are used to measure bearings in whole circle bearing or quadrantal bearing systems. Bearings are designated as fore, back, included, or exterior angles based on survey direction and line intersections. Compass surveying is not suitable for areas with magnetic interference.
This document discusses contouring and contour maps. It defines a contour line as a line connecting points of equal elevation. The vertical distance between consecutive contours is called the contour interval, which depends on factors like the nature of the ground and the map scale. Contour maps show the topography of an area and can be used for engineering projects, route selection, and estimating earthworks. Methods of plotting contours include direct methods using levels or hand levels, and indirect methods like gridding, cross-sectioning, and radial lines. Characteristics of contours provide information about the landscape.
This document describes three methods for measuring horizontal angles with a theodolite:
1) Ordinary Method: A horizontal angle is measured between points A and B by sighting each point and recording the vernier readings. The process is repeated by changing instrument faces and the average of readings gives the angle.
2) Repetition Method: A more accurate method where the angle is mechanically added several times by repeatedly sighting point A after sighting B.
3) Reiteration Method: Several angles are measured successively at a station, closing the horizon by resighting the initial point. Any error is distributed among the measured angles.
Surveying is an important part of Civil engineering. Various part like theodolite, plane table surveying, computation of area and volume are useful for all university examination and other competitive examination
1. The document provides information on theodolite traversing and describes the parts and functions of a transit vernier theodolite. It discusses how to set up the theodolite over a station and level it up, which are important temporary adjustments.
2. The theodolite is used to measure horizontal and vertical angles precisely and for various surveying applications. It has parts like the telescope, vertical circle, standards, and upper and lower plates.
3. Proper temporary adjustments of the theodolite include setting it up over a station point using a plumb bob, and then leveling the instrument using plate levels and levelling screws.
Introduction to surveying, ranging and chainingShital Navghare
This presentation contains the complete introduction of surveying. It also includes all the instrucments used in linear measurement and the terms related to Ranging and Chaining
Plane table surveying involves simultaneously conducting fieldwork and plotting on a drawing board equipped with a ball and socket leveling arrangement. An alidade, which is a ruler with a fiducial edge and sighting frames, is used to draw lines of sight. A telescopic alidade can take inclined sights to increase range and accuracy. Orientation is achieved through resection or backsight methods. The radiation, intersection, traversing, and resection plane table methods are used to connect stations and fill in surveyed details on the map.
Distance Measurement & Chain Surveying
Contents
• Introduction About Surveying
.
• Primary Division Of Surveying • Classification Of Surveying • Distance Measurement And Chain Surveying • Principle Of Surveying • Types Of Tapes Based On The Materials Used • Erecting And Dropping A Perpendicular • Obstacle In Chain Survey • Types Of Errors • Corrections of Tape • Off –Sets • Ranging • Conclusion . • Homework And Next Lecture . • References.
-Definition of Surveying.
Types of Surveying
1. Plane Surveying
2. Geodetic Survey
3. Cadastral surveying
4. Aerial Surveying
5. Hydro graphic Surveying (Hydro-Survey)
6. Topographical Survey
7. Engineering Survey.
Primary division of Surveying
Reconnaissance.
• This is preliminary survey of the land to be surveyed. It may be either
1-Ground reconnaissance 2- Aerial reconnaissance survey.
Objectives of Reconnaissance
1. To ascertain the possibility of building or constructing route or track through the area.
Classification of Surveying:
1- Classification based on the instruments used:
A. Chain Surveying.
B. Compass Surveying.
C. Theodolite Surveying.
D. Tachometric Surveying .
E. Trigonometric Surveying.
F. Total station and GPS.
G. Photogrammetric and Aerial Surveying.
H. Plan Table .
2- According to the method used:
i. Traversing .
ii. Triangulation .
iii. Tacheometric.
iv. Trigonometric.
3- According to the Purpose of surveying:
i. Engineering survey.
ii. Military survey.
iii. Geological survey .
iv. Topographical survey
Chain and Tape Survey
-Length& Distance Measurements.
-Distance Measurement and Chain Surveying.
• In general there are two methods:
1- Direct methods of measuring lengths
2- Indirect methods of measuring distances.
There are two kinds of measurements used in plane surveying.
*Linear measurements
*Angular measurements
-Instruments used in Chain Surveying.
Types of tapes based on the materials used.
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Asst. Prof. Salar K.Hussein
Mr. Kamal Y.Abdullah
Asst.Lecturer. Dilveen H. Omar
Erbil Polytechnic University
Technical Engineering College
Civil Engineering Department
Introduction, electromagnetic spectrum, electromagnetic distance measurement, types of EDM instruments, electronic digital theodolites, total station, digital levels, scanners for topographical survey, global positioning system.
Metric Chain : It Consists of galvanized mild steel wire of 4mm diameter known as link.
It is available in 20m, 30m, 50m length which consists of 100 links.
Gunter’s Chain : A 66 feet long chain consists of 100 links, each of 0.66 feet, it is known as Gunter’s chain.
This chain is suitable for taking length in miles.
Engineer’s Chain : A 100 feet long chain consisting of 100 links each of 1 feet is known as engineer’s chain.
This chain is used to measure length in feet and area in sq.yard.
Revenue Chain : it is 33 feet long chain consisting of 16 links.
This chain is used for distance measurements in feet & inches for smaller areas.
1. Levelling is used to determine the relative heights of points and establish a common datum. It involves using a level instrument and staff to obtain precise elevation readings.
2. Key terms include benchmarks, backsight, foresight, and intermediate sight readings. Common level instruments are the dumpy level, tilting level, wye level, and automatic level.
3. Levelling methods include simple, differential, fly, check, profile, cross, and reciprocal levelling used for different applications such as construction works. Precise setup and focusing of the instrument are required before taking readings.
1. Levelling is used to determine relative heights and elevations of points and establish points at required elevations. It involves using instruments like levels and staffs.
2. There are different types of levels (dumpy, tilting, wye, automatic) and staffs (self-reading, target). Precise levelling is done to establish permanent benchmarks.
3. Adjustments must be made to level instruments during setup and permanently. Methods like differential, profile and cross levelling are used depending on the task. Reciprocal levelling involves backsight-foresight exchange to check for errors.
This document summarizes methods for setting out simple circular curves based on linear and angular methods. The linear methods discussed are by offsets from the long chord, successive bisection of arcs, offsets from tangents, and offsets from chords produced. The angular methods discussed are Rankine's method of tangential angles, the two theodolite method, and the tacheometric method. Each method is briefly described in one or two sentences.
The document provides information about theodolites. It begins with an introduction stating that a theodolite is used to measure horizontal and vertical angles more precisely than a magnetic compass. It then discusses the main parts of a theodolite including the horizontal circle, vertical circle, telescope, and levels. The document also covers the history of theodolites from their early origins to modern electronic versions. It describes how to operate a transit vernier theodolite including terms like centering, transiting, swinging the telescope, and changing face. Finally, it discusses the permanent and temporary adjustments needed to ensure accurate theodolite measurements.
This document discusses various topics related to surveying including: the objectives and processes involved in surveying like decision making, fieldwork, data processing, mapping, and stakeout; different types of surveys like plane, geodetic, topographic, route, hydrographic, land, and military surveys; instruments used like theodolites, tacheometers, planes tables, and compasses; and concepts like bearings, meridians, and reducing bearings. The key aspects covered are the goal of producing maps, the consideration or disregard of earth's curvature depending on survey type, and classification based on area, instruments, or purpose.
This document discusses different types of bearings used in surveying, including true bearing, magnetic bearing, grid bearing, and arbitrary bearing. It defines bearings as the horizontal angle between a survey line and reference line or meridian. The document also covers designation of bearings using the whole circle bearing system and quadrantal bearing system, computation of included angles from bearings, and the different types of reference meridians used, such as magnetic, true, and arbitrary.
Traverse surveying involves using instruments to measure distance and direction to create a network of points. There are two main types of traverses - open and closed. Open traverses extend in one direction while closed traverses form a closed loop. Common surveying instruments and methods used in traverse surveying include chain, compass, theodolite, and plane table. Key terms in traverse surveying include bearings, meridians, and reductions of bearings. Traverse calculations involve adjusting angles or directions to ensure closure of the network of points. Sample problems are provided to demonstrate conversions between whole circle bearings, reduced bearings, and fore and back bearings.
The document discusses theodolite traversing and provides definitions and explanations of various parts and adjustments of a transit theodolite. It describes the purpose of a theodolite, defines key terms, and explains how to perform temporary and permanent adjustments of the instrument. Specifically, it outlines how to level the theodolite, set the verniers, and adjust the horizontal and vertical hairs to ensure the line of collimation coincides with the optical axis.
Mass diagram and its characeristics .pptNITINSURESH30
The document discusses the use of a theodolite for surveying. It describes the main parts of a theodolite including the levelling head, horizontal and vertical circles, telescope, plate levels, and clamps. It also defines important terms used when manipulating a transit vernier theodolite such as centering, transiting, swinging the telescope, and changing face. The theodolite is used to measure horizontal and vertical angles which is important for tasks like setting out grades, locating points, and tacheometric surveying.
This document discusses the use of a theodolite for surveying. It begins by explaining that a theodolite is needed to precisely measure horizontal and vertical angles, unlike a compass. It then defines theodolite surveying as surveying that measures angles using a theodolite. The document goes on to classify theodolites based on their horizontal axis and method of reading angles. It describes the basic parts of a transit vernier theodolite and explains terms used in manipulating one. Finally, it discusses methods for measuring horizontal angles, including the general, repetition, and reiteration methods.
Surveying is used at various stages of a construction project from conceptual planning to maintenance. It involves measuring positions and elevations to determine spatial relationships and enable engineering design and construction. Common surveying methods include chain, compass, theodolite, plane table, tachometric, aerial photographic, and remote sensing surveys. Levelling specifically refers to determining relative elevations and is important for engineering works like establishing rail and road alignments and profiles. Key levelling instruments are dumpy level, tilting level, automatic level, and digital level.
Compass surveying involves measuring the direction of survey lines using a magnetic compass. It is used when the survey area is large, undulating, and crowded with details, making chain surveying difficult. In compass surveying, the directions of connected survey lines are measured with a compass, while the lengths are measured with a tape. The magnetic bearing of each line is recorded. Prismatic and surveyor's compasses are used to measure bearings in whole circle bearing or quadrantal bearing systems. Bearings are designated as fore, back, included, or exterior angles based on survey direction and line intersections. Compass surveying is not suitable for areas with magnetic interference.
This document discusses contouring and contour maps. It defines a contour line as a line connecting points of equal elevation. The vertical distance between consecutive contours is called the contour interval, which depends on factors like the nature of the ground and the map scale. Contour maps show the topography of an area and can be used for engineering projects, route selection, and estimating earthworks. Methods of plotting contours include direct methods using levels or hand levels, and indirect methods like gridding, cross-sectioning, and radial lines. Characteristics of contours provide information about the landscape.
This document describes three methods for measuring horizontal angles with a theodolite:
1) Ordinary Method: A horizontal angle is measured between points A and B by sighting each point and recording the vernier readings. The process is repeated by changing instrument faces and the average of readings gives the angle.
2) Repetition Method: A more accurate method where the angle is mechanically added several times by repeatedly sighting point A after sighting B.
3) Reiteration Method: Several angles are measured successively at a station, closing the horizon by resighting the initial point. Any error is distributed among the measured angles.
Surveying is an important part of Civil engineering. Various part like theodolite, plane table surveying, computation of area and volume are useful for all university examination and other competitive examination
1. The document provides information on theodolite traversing and describes the parts and functions of a transit vernier theodolite. It discusses how to set up the theodolite over a station and level it up, which are important temporary adjustments.
2. The theodolite is used to measure horizontal and vertical angles precisely and for various surveying applications. It has parts like the telescope, vertical circle, standards, and upper and lower plates.
3. Proper temporary adjustments of the theodolite include setting it up over a station point using a plumb bob, and then leveling the instrument using plate levels and levelling screws.
Introduction to surveying, ranging and chainingShital Navghare
This presentation contains the complete introduction of surveying. It also includes all the instrucments used in linear measurement and the terms related to Ranging and Chaining
Plane table surveying involves simultaneously conducting fieldwork and plotting on a drawing board equipped with a ball and socket leveling arrangement. An alidade, which is a ruler with a fiducial edge and sighting frames, is used to draw lines of sight. A telescopic alidade can take inclined sights to increase range and accuracy. Orientation is achieved through resection or backsight methods. The radiation, intersection, traversing, and resection plane table methods are used to connect stations and fill in surveyed details on the map.
Distance Measurement & Chain Surveying
Contents
• Introduction About Surveying
.
• Primary Division Of Surveying • Classification Of Surveying • Distance Measurement And Chain Surveying • Principle Of Surveying • Types Of Tapes Based On The Materials Used • Erecting And Dropping A Perpendicular • Obstacle In Chain Survey • Types Of Errors • Corrections of Tape • Off –Sets • Ranging • Conclusion . • Homework And Next Lecture . • References.
-Definition of Surveying.
Types of Surveying
1. Plane Surveying
2. Geodetic Survey
3. Cadastral surveying
4. Aerial Surveying
5. Hydro graphic Surveying (Hydro-Survey)
6. Topographical Survey
7. Engineering Survey.
Primary division of Surveying
Reconnaissance.
• This is preliminary survey of the land to be surveyed. It may be either
1-Ground reconnaissance 2- Aerial reconnaissance survey.
Objectives of Reconnaissance
1. To ascertain the possibility of building or constructing route or track through the area.
Classification of Surveying:
1- Classification based on the instruments used:
A. Chain Surveying.
B. Compass Surveying.
C. Theodolite Surveying.
D. Tachometric Surveying .
E. Trigonometric Surveying.
F. Total station and GPS.
G. Photogrammetric and Aerial Surveying.
H. Plan Table .
2- According to the method used:
i. Traversing .
ii. Triangulation .
iii. Tacheometric.
iv. Trigonometric.
3- According to the Purpose of surveying:
i. Engineering survey.
ii. Military survey.
iii. Geological survey .
iv. Topographical survey
Chain and Tape Survey
-Length& Distance Measurements.
-Distance Measurement and Chain Surveying.
• In general there are two methods:
1- Direct methods of measuring lengths
2- Indirect methods of measuring distances.
There are two kinds of measurements used in plane surveying.
*Linear measurements
*Angular measurements
-Instruments used in Chain Surveying.
Types of tapes based on the materials used.
.......
.
.
.
.
.
.
.
.
.
.
Asst. Prof. Salar K.Hussein
Mr. Kamal Y.Abdullah
Asst.Lecturer. Dilveen H. Omar
Erbil Polytechnic University
Technical Engineering College
Civil Engineering Department
Introduction, electromagnetic spectrum, electromagnetic distance measurement, types of EDM instruments, electronic digital theodolites, total station, digital levels, scanners for topographical survey, global positioning system.
Metric Chain : It Consists of galvanized mild steel wire of 4mm diameter known as link.
It is available in 20m, 30m, 50m length which consists of 100 links.
Gunter’s Chain : A 66 feet long chain consists of 100 links, each of 0.66 feet, it is known as Gunter’s chain.
This chain is suitable for taking length in miles.
Engineer’s Chain : A 100 feet long chain consisting of 100 links each of 1 feet is known as engineer’s chain.
This chain is used to measure length in feet and area in sq.yard.
Revenue Chain : it is 33 feet long chain consisting of 16 links.
This chain is used for distance measurements in feet & inches for smaller areas.
1. Levelling is used to determine the relative heights of points and establish a common datum. It involves using a level instrument and staff to obtain precise elevation readings.
2. Key terms include benchmarks, backsight, foresight, and intermediate sight readings. Common level instruments are the dumpy level, tilting level, wye level, and automatic level.
3. Levelling methods include simple, differential, fly, check, profile, cross, and reciprocal levelling used for different applications such as construction works. Precise setup and focusing of the instrument are required before taking readings.
1. Levelling is used to determine relative heights and elevations of points and establish points at required elevations. It involves using instruments like levels and staffs.
2. There are different types of levels (dumpy, tilting, wye, automatic) and staffs (self-reading, target). Precise levelling is done to establish permanent benchmarks.
3. Adjustments must be made to level instruments during setup and permanently. Methods like differential, profile and cross levelling are used depending on the task. Reciprocal levelling involves backsight-foresight exchange to check for errors.
This document summarizes methods for setting out simple circular curves based on linear and angular methods. The linear methods discussed are by offsets from the long chord, successive bisection of arcs, offsets from tangents, and offsets from chords produced. The angular methods discussed are Rankine's method of tangential angles, the two theodolite method, and the tacheometric method. Each method is briefly described in one or two sentences.
The document provides information about theodolites. It begins with an introduction stating that a theodolite is used to measure horizontal and vertical angles more precisely than a magnetic compass. It then discusses the main parts of a theodolite including the horizontal circle, vertical circle, telescope, and levels. The document also covers the history of theodolites from their early origins to modern electronic versions. It describes how to operate a transit vernier theodolite including terms like centering, transiting, swinging the telescope, and changing face. Finally, it discusses the permanent and temporary adjustments needed to ensure accurate theodolite measurements.
This document discusses various topics related to surveying including: the objectives and processes involved in surveying like decision making, fieldwork, data processing, mapping, and stakeout; different types of surveys like plane, geodetic, topographic, route, hydrographic, land, and military surveys; instruments used like theodolites, tacheometers, planes tables, and compasses; and concepts like bearings, meridians, and reducing bearings. The key aspects covered are the goal of producing maps, the consideration or disregard of earth's curvature depending on survey type, and classification based on area, instruments, or purpose.
This document discusses different types of bearings used in surveying, including true bearing, magnetic bearing, grid bearing, and arbitrary bearing. It defines bearings as the horizontal angle between a survey line and reference line or meridian. The document also covers designation of bearings using the whole circle bearing system and quadrantal bearing system, computation of included angles from bearings, and the different types of reference meridians used, such as magnetic, true, and arbitrary.
Traverse surveying involves using instruments to measure distance and direction to create a network of points. There are two main types of traverses - open and closed. Open traverses extend in one direction while closed traverses form a closed loop. Common surveying instruments and methods used in traverse surveying include chain, compass, theodolite, and plane table. Key terms in traverse surveying include bearings, meridians, and reductions of bearings. Traverse calculations involve adjusting angles or directions to ensure closure of the network of points. Sample problems are provided to demonstrate conversions between whole circle bearings, reduced bearings, and fore and back bearings.
The document discusses theodolite traversing and provides definitions and explanations of various parts and adjustments of a transit theodolite. It describes the purpose of a theodolite, defines key terms, and explains how to perform temporary and permanent adjustments of the instrument. Specifically, it outlines how to level the theodolite, set the verniers, and adjust the horizontal and vertical hairs to ensure the line of collimation coincides with the optical axis.
Mass diagram and its characeristics .pptNITINSURESH30
The document discusses the use of a theodolite for surveying. It describes the main parts of a theodolite including the levelling head, horizontal and vertical circles, telescope, plate levels, and clamps. It also defines important terms used when manipulating a transit vernier theodolite such as centering, transiting, swinging the telescope, and changing face. The theodolite is used to measure horizontal and vertical angles which is important for tasks like setting out grades, locating points, and tacheometric surveying.
This document provides an introduction to theodolite traversing and surveying. It defines a theodolite as a telescopic instrument used to measure horizontal and vertical angles with high precision. It describes the main types of theodolites as transit and non-transit theodolites, as well as vernier and micrometer theodolites. The document also defines various surveying terms related to theodolites and their use such as centering, transiting, face left/right, and line of collimation. Finally, it outlines the basic process for temporarily adjusting a theodolite in the field, including leveling, centering, and focusing the telescope.
The document discusses theodolite surveying and the use of a theodolite to measure horizontal and vertical angles more precisely than a compass. It defines theodolite surveying as surveying that measures angles using a theodolite. It also describes the basic parts and functions of a transit vernier theodolite, how to manipulate it, adjustments that need to be made, and methods for measuring horizontal angles.
The document discusses theodolite surveying. It defines theodolite surveying as surveying that measures angles using a theodolite instrument. It describes the main components of a theodolite including the trivet, lower plate, upper plate, telescope, and vertical and horizontal circles. It explains the different types of theodolites based on their method of measuring angles, such as vernier theodolites and micrometer theodolites. It also outlines the common uses and procedures for taking measurements with a theodolite.
Surveying ppt : COMPONENETS OF TRANSIT THEODOLITESukhvinder Singh
The document describes the main components of a transit theodolite. It lists 12 key components: 1) trivet, 2) foot screws, 3) tri branch, 4) leveling head, 5) spindles, 6) lower plate, 7) upper plate, 8) A frame, 9) T frame, 10) altitude bubble, 11) compass, and 12) tripod. The lower plate measures horizontal angles with graduations from 0 to 360 degrees. The upper plate has two verniers used to read fractions of degrees on the lower plate. The tripod supports the theodolite during field use.
The document discusses the theodolite, an instrument used to measure horizontal and vertical angles. It has three main assemblies - the levelling head, horizontal circle, and telescope. The main parts include the horizontal and vertical circles, verniers, clamps and screws. It describes how to measure horizontal and vertical angles using the theodolite. Sources of error and methods to balance a traverse are also outlined.
The document provides information about the basics of using a theodolite for angle measurements in surveying. It defines key terms like angle, vertex, and degrees. It describes the main components of a theodolite including the telescope, horizontal and vertical axes, plate bubbles, and screws. It explains how to perform temporary adjustments and measure both horizontal and vertical angles using methods like ordinary, repetition, and reiteration. Precise angle measurements are important for surveying applications like setting grades, ranging curves, and tachometric surveys.
Unit No 2 Theodolite Surveying and Traversing.pptxADCET, Ashta
1. The document discusses theodolite surveying, which is a method of surveying that uses a theodolite to measure horizontal and vertical angles.
2. A theodolite can be classified based on its horizontal axis as either a transit or non-transit theodolite, and based on how it reads angles as a vernier, micrometer, or electronic digital theodolite.
3. Common steps in using a transit vernier theodolite include setting it up over a station point, leveling it, and measuring horizontal and vertical angles through methods such as general, repetition, and reiteration.
This document provides information about the theodolite including its main parts, how to measure horizontal and vertical angles, methods for traversing, and how to compute latitudes and departures. It discusses sources of errors in theodolite measurements and how to balance a traverse using Bowditch's rule. It also includes an example problem to calculate latitudes, departures, and closing error for a given traverse and adjust it.
This document describes the components and use of a vernier theodolite surveying instrument. It discusses the main parts including the horizontal and vertical circles, telescope, and levels. It explains how to measure horizontal and vertical angles, compute latitudes and departures, and adjust a traverse using Bowditch's rule. The document also discusses sources of errors and provides an example problem to calculate latitudes, departures, and closing error for a traverse.
Introduction About Theodolite Instrument Theoretical part Bahzad5
Plane and Applied Surveying -2
Theodolite Theoretical part -1
Prepared by
Asst. Prof. Salar K. Hussein
Asst. Lecturer Mr. Kamal Yaseen
Overview
v Introduction About Theodolite Instrument
v Theodolite and its classification
v Parts of Theodolite
v Theodolite Axis and conditions
v Setting up the Theodolite
v Levelling & Centring - the Theodolite
v Readings in the Theodolite
v Theodolite – Instrument Checks
v Sources of errors
Erbil Polytechnic University
Technical Engineering College
Civil Engineering Department
This document provides an overview of theodolites and their use in surveying. It discusses how theodolites are used to measure both horizontal and vertical angles. A theodolite is an instrument designed specifically for angular measurement and is one of the most versatile survey equipment. Modern theodolites can measure angles to within 0.1 seconds of arc. The document describes the basic components of an optical theodolite, including the tribrach, horizontal and vertical circles, telescope, and methods for setting up and using a theodolite to obtain angle measurements.
The document discusses angle measurement using transits, theodolites, and total stations. It provides definitions of horizontal, vertical, and zenith angles. It describes the basic components and functions of transits and theodolites, including different types like repeating theodolites. The document outlines procedures for measuring horizontal and vertical angles, including methods of repetition and reiteration. It also discusses instrumental errors and how to perform temporary and permanent adjustments of a theodolite.
The theodolite is a precise instrument used to measure horizontal and vertical angles. It has greater accuracy than a magnetic compass, able to measure angles to within 10-20 seconds. The main components are a horizontal circle to measure horizontal angles, a telescope that can rotate vertically and horizontally, and spirit levels. Measurements involve setting the instrument over points and using the horizontal and vertical circles to measure angles to other points using techniques like repetition or reiteration. The theodolite is used for tasks like traversing, measuring deflection angles, and computing latitude and departure distances.
this is a surveying practicals work book in which different practicals are described with tables and graphs which are performed during a course of bachelors of civil engineering
The document discusses various surveying techniques including trigonometric leveling, tacheometry, aerial photogrammetry, and curve surveying. It provides definitions and procedures for measuring horizontal and vertical angles using a theodolite. It also describes adjusting theodolites, focusing the eyepiece, and leveling the instrument. Tacheometry is introduced as a method to determine horizontal and vertical distances through angular observations. Applications of aerial photography for engineering projects are outlined. Finally, it covers setting out simple and compound curves, as well as transition curves.
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1. 1
PREPARED BY : ASST. PROF. VATSAL D. PATEL
MAHATMA GANDHI INSTITUTE OF
TECHNICAL EDUCATION &
RESEARCH CENTRE, NAVSARI.
2. Theodolite is used to measure the horizontal and vertical
angles.
Theodolite is more precise than chain survey, magnetic
compass or plane table.
2
3. Theodolite is used to measure the horizontal and vertical
angles.
When the objects are at a considerable distance or situated at a
considerable elevation or depression ,it becomes necessary to
measure horizontal and vertical angles more precisely.
So these measurements are taken by a instrument known as a
theodolite.
3
4. Measuring horizontal and vertical angles
Locating points on a line
Prolonging survey lines
Finding difference of level
Setting out grades
Ranging curves
Tacheometric Survey
4
5. Based on movement of telescope on horizontal axis in a
vertical plane
Transit Theodolite
Non Transit Theodolite
Based on an arrangement to measure the angles
1. Vernier Theodolite
2. Micro meter Theodolite
3. Electronic Digital Theodolite
5
6. Transit Theodolite
In case of a transit theodolite, the line of sight can be reversed
by revolving the telescope through 180° in the vertical plane.
Internal focusing telescope is used in this theodolite.
These theodolites are mainly used for surveying.
6
7. Non Transit Theodolite
In case of a transit theodolite, the telescope can not be
revolved round the horizontal axis in a vertical plane
completely.
It can be rotated in a vertical plane for some limited angle.
These theodolites have now become obsolete.
7
8. Vernier Theodolite
The theodolite in which Vernier is fitted to measure the angles,
is called Vernier Theodolite.
It can measure an angle up to 20”.
8
9. Micrometer Theodolite
The theodolite in which Micrometer is fitted to measure the
angles, is called Micrometer Theodolite.
It can measure an angle up to 1”.
It gives more accuracy.
9
10. Electronic Digital Theodolite
In Electronic Digital Theodolite, the reading of angle is
obtained in digital form.
When E.D.M. (Electronic Distance Measuring) instrument is
attached to the Electronic Digital Theodolite, it becomes
TOTAL STATION.
10
11. Centring
The setting of a theodolite exactly over a station mark by
means of a plumb bob. Is known as centring.
Transiting
The method of turning the telescope about its horizontal axis
in a vertical plane through 180° is termed as transiting. In
other words transiting results in a change in face.
11
12. Face left
Face left means that the vertical circle of the theodolite is on
the left of the observer at the time of taking reading.
Face right
This refers to the situation when the vertical circle of the
instrument is on the right of the observer when the reading is
taken.
12
13. Changing face
The operation of bringing the vertical circle from one side of
the observer to the other is known as changing face.
Swinging the telescope
This indicates turning the telescope in a horizontal plane. It is
called right ‘‘swing when’’ the telescope is turned clockwise
and ‘‘left swing’’ when the telescope is turned anticlockwise
13
14. Line of Collimation
It is an imaginary line passing through optical centre of the
objective glass and its continuation.
14
DIAPHRAGM
LINE OF
COLLIMATION
TELESCOPE
15. Axis of Telescope
The axis is an imaginary line passing through the optical
centre of the object glass and the optical centre of the eye-
peace.
15
OBJECTGLASS
AXIS OF THE TELESCOPE
TELESCOPE
.
16. Axis of the Bubble Tube
It is an imaginary line tangential to the longitudinal curve of
the bubble tube at its middle point.
16
18. Vertical Axis
It is the axis of rotation of the telescope in the horizontal
plane.
Horizontal Axis
It is the axis of rotation of the telescope in the vertical plane.
18
19. Temporary Adjustment
The setting of the thedolite over a station at the time of taking
any observation is called temporary adjustment.
Permanent Adjustment
When the desired relationship between the fundamental lines
of a theodolite is disturbed, then some procedures are adopted
to establish this relationship. This adjustment is known as
permanent adjustment.
19
20. Least Count of the vernier
This is the difference between the value of the smallest
division of the main scale and that of the smallest division of
the vernier scale. It is the smallest value that can be measured
by a theodolite.
20
21. Least Count of the vernier
It is given by,
Where, v = Value of smallest division of vernier Scale
d = Value of the smallest division of main scale
n = no of small divisions on vernier scale.
Least count of theodolites are generally 20” and 15” and so on.
21
22. The Diaphragm
The diaphragm is a brass ring consisting of cross-hairs, or one
containing a glass disc with fine lines engraved on it.
It is placed in position by turning four capstan-headed screws,
and can be moved up, down or sideways when required. It is
fixed in front of the eye-piece. The cross- hairs may be made
of fine platinum wire.
22
24. Trivet
It is a circular plate having a central, threaded hole for fixing
the theodolite on the tripod stand by a wing nut.
It is also called the base plate. Three foot screws are secured
to this plate by means of a ball and socket arrangement and the
upper threaded part passes through the threaded hole in the
tribrach plate.
24
25. Foot Screws
These are meant for levelling the instrument. The lower part
of the foot screw are secured in the trivet by means of a ball
and socket arrangement and the upper threaded part passes
through the threaded hole in the tribrach plate.
25
26. Tribrach
It is a triangular plate carrying three foot screws at its ends.
Levelling head
The trivate, foot screws and the tribrach constituting a body
which is known as the levelling head.
26
27. Spindles
The theodolite consists of two spindles or axes- one inner and
the other outer. The inner axis is solid and conical, and the
outer is hollow. The two spindles are coaxial.
27
28. Lower Plate
The lower plate is attached to the outer axis, and is also
known as the scale plate It is bevelled and the scale is
graduated from 0° to 360°.
28
29. Upper Plate
The upper plate contains the vernier scale A and B. It is
attached to the inner axis. Its motion is controlled by the
upper clamp screw and the upper tangent screw.
When the clamp screw is tightened the vernier scale are fixed
with the inner axis, and for fine adjustment of the scale the
tangent screw is rotated.
29
30. Plate Bubble
Two plate bubbles are mounted at right angles to each other on
the upper surface of the vernier plate. One bubble is kept right
parallel to the horizontal axis of the theodolite.
Sometimes one plate bubble is provided on the vernier plate.
The bubble are meant for levelling this instrument at the time
of measuring the horizontal angle.
30
31. Standard or ‘A’ Frame
Two frames are provided on the upper plate to support the
telescope, the vertical circle and the vernier scales. These
frames are known as standard A-Frames.
31
32. The Telescope
The telescope is pivoted between the standard at right angles
to the horizontal axis.
It can be rotated about its horizontal axis in a vertical plane.
The telescope is provided with a focusing screw, clamping
screw and tangent screw.
32
33. Vertical Circle
The vertical circle is rigidly fixed with the telescope and
moves with it. It is divided into four quadrants. Each quadrant
is graduated from 0° to 90° in opposite directions, with the
‘ZERO’ mark at the end of the horizontal diameter of the
vertical circle.
33
34. Index bar or T-frame
The index bar is provided on the standard in front of the
vertical circle. It carries two vernier (C and D) at the two ends
of the horizontal arm.
34
35. Index bar or T-frame
The vertical leg of the index bar is provided with a clip screw
at the lower end by means of which the altitude bubble can be
brought to the centre.
35
36. Altitude bubble
A long sensitive tube is provided on the top of index bar. This
bubble is brought to the centre by the clip screw at the time of
measuring of the vertical angle.
36
37. Compass
Sometimes a circular box compass is mounted on the vernier
scale between the standards.
In modern theodolites, an adjustable trough compass or
tubular compass can be fitted with a screw to the standard.
37
38. Tripod
The thedolite is mounted on a stronge tripod when being used
in the field. The legs of the tripod are solid or framed. At the
lower ends of the legs, pointed steel shoes are provided so that
they can be pushed into ground.
38
39. Plumb-bob
A plumb bob is suspended from the hook fitted to the bottom
of the vertical axis for centring the instrument exactly over a
station point.
39
40. Shifting head
The shifting head is a centring device placed below the lower
plate but above the tribrach so that the centring may be done
after the instrument has been levelled.
40
41. Finder collimator device
The telescope is generally fitted with a pair of external sight or
finder collimator for rough pointing of the telescope towards
the object. These are provided on the top of the telescope for
ease of initial sighting.
41
42. Temporary adjustments are the adjustments which are required
to be made at each setting of the instrument before taking
observations.
These adjustments are also known as station adjustments.
42
43. Such adjustment involve following steps.
Setting up
Centring
Levelling up
Focussing the eye-piece
Focussing the object glass
Elimination of parallax
43
44. Place the tripod over the station. The legs of the tripod should
be spread so that they make an angle of 60° with horizontal.
The height of the tripod should be kept average (about 1.2 m).
The theodolite is then lifted from the box and fixed on top of
the stand by means of a wing nut or according to the fixed
arrangement provided along with the instrument.
44
45. The legs of the tripod stand are placed well apart and firmly
fixed on the ground. Then, approximately levelling is done
using this stand, To do this, two legs are kept firmly fixed on
the ground and third is moved in or out, clockwise or
anticlockwise, so that the bubble is approximately at the
centre of its run.
45
46. Centring is the process of setting of the instruments exactly
over a station.
The operation with vertical axis of the thedolite, represented
by a plumb line is made to pass through the ground station
mark, is called centring.
46
47. At the time of approximate levelling by means of the tripod
stand, it should be ensured that the plumb bob suspended
from the book under the vertical axis lies approximately over
the station peg.
In modern theodolites, the shifting head is provided for easy
and accurate setting up of the instrument.
In some instruments centring can be checked by optical
plummet also.
47
48. After having centred and approximately levelled the
instrument, accurate levelling is done with the help of foot
screws and with reference to the plate levels.
The purpose of the levelling is to make the vertical axis truly
vertical.
48
49. 1. Turn the upper plate until the longitudinal axis of the plate
level is roughly parallel to a line joining any two of the
levelling screws (A & B).
49
50. 2. Hold these two levelling screws between the thumb and first
finger of each hand uniformly so that the thumb moves either
towards each other or away from each other until the bubble
comes to the centre.
50
51. 3. Turn the upper plate through 90º i.e. until the axes of the
level passes over the position of the third levelling screw
‘C’.
4. Turn this levelling screw until the bubble comes to the
centre.
51
C C
52. 5. Rotate the upper plate through 90º to its original position fig
(a) and repeat step (2) till the bubble comes to the centre.
52
53. 6. Turn back again through 90º and repeat step 4.
7. Repeat the steps 2 and 4 till the bubble is central in both the
positions.
8. Now rotate the instrument through 180º. The bubble should
be remaining in the centre of its run, provided it is in correct
adjustment. The vertical axis will then be truly vertical.
53
54. The eye piece is focused so that the cross-hairs can be seen
clearly.
The telescope is directed towards the sky (not against the sun)
or a sheet of white paper is held in front of the object glass.
The eye-piece is moved in or out by turning it in clockwise or
anticlockwise until the cross –hairs appear clear and distinct.
54
55. The telescope is now directed towards the object to be sighted
Then the focussing screw is turned clockwise or anticlockwise
till the image of the object or target appears clear and sharp.
The image so formed is in the plane of cross-hair.
55
56. Parallax is a condition arising when the image formed by the
objective is not in the plane of the cross-hairs.
Unless parallax is eliminated accurate sighting is impossible.
Elimination of parallax may be done by focussing the eye-
piece for distinct vision of cross-hairs and focussing the
objective to bring the image of the object in the plane of the
cross-hairs.
56
57. The vernier A is set to 0° and vernier B is 180°. To do this,
first release or loose both the clamp screws. Then the lower
clamp is fixed. The upper clamp is loosened and the upper
plate is rotated until the arrow of vernier A approximately
coincides with zero (or 360°) and that of vernier B
approximately coincide with 180° mark. Then the upper clamp
is tightened, and by turning the upper tangent screw the arrows
are brought to a position of exact coincidence. (0° and 180°).
57
58. When the upper clamp screw is tightened but the lower clamp
screw is loose, the instrument rotates on its outer axis, without
any relative movement between the two plates. It is called
lower motion.
In this case, there is no change in vertical reading.
58
59. When the lower clamp screw is tightened but the upper clamp
screw is loose, the instrument rotates on its inner axis, with a
relative movement between the Vernier and the scale. It is
called upper motion.
In this case, there is change in vertical reading.
59
60. When both upper clamp screw and lower clamp screw are
tightened, the instrument cannot rotate at all.
In this case, force should not be applied to rotate the
instrument.
60
61. For small movements of plates, corresponding tangent screws
are used.
Before using any tangent screws, the corresponding clamp
screw must be tightened first, otherwise, it will not work.
61
62. After clamping the lower clamp, fine adjustment of lower
plate for bisecting the target (ranging rod) can be made by
rotating the lower tangent screw.
After clamping the upper clamp, fine adjustment of upper
plate for bisecting the target (ranging rod) can be made by
rotating the upper tangent screw.
62
63. A theodolite consists of several fundamental lines. In order
the readings to be accurate, certain desired relationship must
exist between the fundamental lines of the instrument. But
due to improper handling or excessive use, this relationship
may be disturbed and hence from the theodolite may lead to
erroneous results.
63
64. The fundamental lines of a theodolite are:
Vertical axis
Horizontal axis or trunnion axis
Line of collimation or line of sight
axis of plate level
Axis of altitude level
Axis of striding level, if provided
64
66. The axis of the plate level must lie in a plane perpendicular to
the vertical axis.
The line of collimation must be perpendicular to the horizontal
axis. The line of collimation, the vertical axis, and the
horizontal axis must intersect at a point.
The horizontal axis must be perpendicular to the vertical axis.
66
67. The axis of the altitude bubble must be parallel to the line of
collimation.
The vertical circle vernier must read zero when the line of
collimation is horizontal.
67
68. Adjustment of the horizontal plate level :
Plate level test to mark the plate level at the centre when the
vertical axis is truly vertical.
Adjustment of line of sight (collimation adjustment) :
Cross hair ring test to make the line of collimation coincide
with optical axis and also to ensure that the line of collimation
generates a vertical plane when the telescope is transited.
68
69. Adjustment of the horizontal axis :
Spire test to make the horizontal axis perpendicular to the
vertical axis.
Adjustment of Altitude level :
Collimation test to make the line of collimation perpendicular
to the horizontal axis.
Telescope bubble test to centre the telescope bubble when the
line of sight is horizontal.
69
70. Vertical circle index adjustment :
Vertical vernier test to ensure that the vertical circle reads zero
when the line of sight is horizontal.
70
71. Following are the methods used measure the horizontal angle:
(1) General Method
(2) Repetition Method
(3) Reiteration Method
71
72. Suppose an angle AOB is to be measured.
The instrument is set up over O. It is centred and leveled
perfectly according to the procedure described for temporary
adjustment. Suppose the instrument was initially in the face
left position.
72
73. The lower clamp is fixed. The upper clamp is loosened and by
turning the telescope clockwise vernier A is set to 0° and
vernier B to approximately 180°. The upper clamp is then
tightened. Now by turning the upper tangent screw, vernier A
and B are set to exactly 0° and 180° by looking through
magnifying glass.
73
74. The upper clamp is tight fixed. The lower one is loosened and
the telescope is directed to the left hand object A. The ranging
rod at A is bisected approximately by proper focusing the
telescope and eliminating parallax. The lower clamp is
tightened, and by turning the lower tangent screw the ranging
rod at A is accurately bisected.
74
75. The lower clamp is kept fixed. The upper clamp is loosened
and the telescope is turned clockwise to approximately bisect
the ranging rod at B by proper focusing the telescope. The
upper clamp is tightened, and the ranging rod at B bisected
accurately by turning the upper plate screw.
75
76. The reading on vernier A and B are noted. Vernier A gives the
angle directly. But in the case of vernier B, the angle is
obtained by subtracting the initial reading from final reading.
The face of the instrument is changed and the previous
procedure is followed. The reading of the verniers are noted
in the table.
76
77. The mean of the observations (i.e. Face left and face right) is
the actual angle AOB. The two observations are taken to
eliminate any possible errors due to imperfect adjustment of
the instrument.
77
78. In this method, the angle is added a number of times. The
total is divided by the number of reading to get the angle. The
angle should be measured clockwise in the face left and face
right positions, with three repetition at each face. The final
reading of the first observation will be the initial reading of the
second observation, and so on.
78
79. Suppose the angle AOB is to be measured by the repetition
process. The thedolite is set up at O. The instrument is centred
and levelled properly. Vernier A is set to 0° and vernier B to
180°.
79
80. The upper clamp is fixed, and the lower one is loosened. By
turning the telescope, the ranging rod at A is perfectly bisected
with the help of the lower clamp screw and the lower tangent
screw. Here the initial reading of vernier A is 0°.
80
81. The upper clamp is loosened and the telescope is turned
clockwise to perfectly bisect the ranging rod at B. The upper
clamp is clamped. Suppose the reading on vernier A is 30°.
81
82. The lower clamp is loosened and the telescope turned
anticlockwise to exactly bisect the ranging rod at A. Here, the
initial reading is 30° for the second observation.
82
83. The lower clamp is tightened. The upper one is loosened and
telescope is turned clockwise to exactly bisect the ranging rod
at B. The reading on vernier A is 60°.
83
84. The initial reading for the third observation is set to 60°. Angle
AOB is again measured. Let the final reading on the vernier A
is 90°. Which is accumulated angle.
84
86. The face of the instrument is changed and the previous
procedure is followed.
The mean of the two observation gives the actual angle AOB.
86
87. This method is suitable when several angles are measured
from a single station. In this method all the angle are
measured successively and finally the horizon is closed (i.e.
angle between the last and first station is measured) So, the
final reading of the leading vernier is equally distributed
among all the observed angles. If it is large, the readings
should be cancelled and new sets taken.
87
88. Suppose it is required to measure angle AOB and angle BOC
from O.
The procedure is completed into two sets.
88
89. First set :
The theodolite is perfectly cantered over O and levelled
properly in the usual manner. Suppose, the observation is
taken in the face left position and the telescope is turned
clockwise (right Swing).
89
90. Vernier A is set to 0° (i.e. 360°) and vernier B to 180°.
The upper clamp is fixed and the lower one is loosened. The
ranging rod at A is perfectly bisected. Now, the lower clamp is
tightened.
90
91. The upper clamp is loosened, and the ranging rod or object at
B is bisected properly by turning the telescope clockwise. The
readings on both the verniers are taken and angle AOB is
noted.
91
92. Similarly, the object C is bisected properly, and the reading on
the verniers are noted angle BOC is recorded.
92
93. Now the horizon is closed, the last angle COA is measured.
The position of the leading vernier is noted. The leading
vernier should show the initial reading on which it was set.
93
94. If it does not, the amount of discrepancy is noted. If it is small,
the error is distributed among the angle. If the discrepancy
large, the observation should be taken again.
94
95. Second set :
The face of the instrument is changed. Again the vernier are
set at their initial positions. This time the angles are measured
anticlockwise (left Swing).
95
96. The upper clamp is fixed, and the lower one loosened. Then
the object A is perfectly bisected.
96
97. The lower clamp is tightened. The telescope is turned
anticlockwise, and the object C bisected by loosening the
upper clamp Screw. The reading on both the vernier are taken
and angle COA is noted.
97
98. Then the objected B is bisected by turning the telescope
anticlockwise, and the readings on the vernier are taken and
angle BOC is recorded.
98
99. Finally, the horizon is closed i.e. the object A is bisected. Here,
the leading vernier A should show a reading 0°. The last angle
AOB is noted.
99
100. The mean angle of the two sets give the actual value of the
angle. If some error is found after arithmetic check, it should
be equally distributed among the angles.
100
101. The vertical angle is the one between the horizontal line (i.e.
line of collimation) and the inclined line of sight. When it is
above the horizontal line, it is known as the angle of elevation.
When this angle is below the horizontal line, it is called the
angle of depression.
101
102. Consider the figure, suppose the angle of elevation angle AOC
and that of depression angle BOC are to be measured.
The following procedure is adopted.
102
A
C
B
O
O i
103. The theodolite is set up at Oi. It is centred and levelled
properly. The zeros of the vernier (generally C and D) are set
0° - 0° mark of the vertical circle (which is fixed to the
telescope) the telescope is then clamped.
103
A
C
B
O
O i
104. The plate bubble is brought to the centre with the help of foot
screw. Then the altitude is brought to the centre by means of a
clip screw. At this position the line of collimation is exactly
horizontal.
104
A
C
B
O
O i
105. To measure the angle of elevation, the telescope is raised
slowly to bisect the point A accurately. The readings on both
the verniers are noted, and the angle of elevation is recorded.
105
A
C
B
O
O i
106. The face of the instrument is changed and the point A is again
bisected. The reading on the vernier are noted. The mean of
the angle of the observed is assumed to be correct angle of
elevation.
106
A
C
B
O
O i
107. To measure the angle of depression, the telescope is lowered
slowly and observations (face left and face right). The mean
angle of the observation is taken to be correct angle of
depression.
107
A
C
B
O
O i
108. Thedolite Traversing :
A traverse is a series of connected lines whose lengths and
directions are measured in the field.
The traversing in which traverse legs are measured by direct
chaining on the ground and the traverse angle at every traverse
station is measured with a thedolite, is known as thedolite
traversing.
108
109. The following are the different methods of traversing :
Fast angle (or magnetic bearing) method
Loose needle method
Included angle method
Direct angle method
Deflection angle method
109
110. In this method, the magnetic meridian is established only at
the starting station.
This method is used to measure the magnetic bearings and
lengths of traverse legs.
110
111. In the loose needle method, the direction of the magnetic
meridian is established at each traverse station and the
direction of the line is determined with reference to the
magnetic meridian.
In this method the linear measurements are done with the help
of chain or tape.
It is also known as ‘‘free needle method’’.
111
112. This method is more accurate than the fast needle method.
Traversing by the method of included angles is the most
commonly used method.
In this method, the magnetic bearing of any one line is
measured in the field.
112
113. This method is similar to the method of included angles.
However, in this method, direct angle or the angles to the right
are measured.
This is generally used in open traverse.
113
114. This method is suitable for open traverse and is mostly
employed in the survey of rivers, coast line, roads, railways,
canals, etc.
114
115. If the conditions of a closed traverse are not satisfied, there is
an error of closure.
Due to the errors in field measurements of angles and lengths,
sometimes the finishing point may not coincide with the
starting point of a closed traverse.
The distance by which a traverse fails to close is known as
closing error or error of closure.
115
117. The theodolite is not plotted according to interior angles or
bearings.
It is plotted by computing the latitude and departure of the
point and then finding the independent coordinates of the
point.
117
118. Latitude (L) :
The latitude (L) of a line is its orthographic projection on the
N-S axis representing the meridian.
Thus, the latitude of a line is the distance measured parallel to
the North-South line.
Latitude (L) = l cosθ
118
119. Departure (D) :
The departure (D) of a line is its orthographic projection on
the axis perpendicular to the meridian. The perpendicular axis
is also known as the E-W axis.
Thus, the latitude of a line is the distance measured parallel to
the East-West line.
Departure (D) = l sinθ
120. The latitude and departure of a lines are also expressed in the
following ways :
Northing = Latitude towards north = + L
Southing = Latitude towards south = - L
Easting = Departure towards east = + D
Westing = Departure towards west = - D
120
121. Conversion of WCB to RB :
121
WCB between Corresponding RB Quadrant
0° and 90° RB = WCB NE
90° and180° RB = 180° – WCB SE
180° and 270° RB = WCB – 180° SW
270° and 360° RB = 360° – WCB NW
122. Computing latitude and departure :
122
Line Length (L) Reduced
bearing (θ)
Latitude
(L cosθ)
Departur
e (L sinθ)
AB L N θ E + L cosθ + L sinθ
BC L S θ E – L cosθ – L sinθ
CD L S θ W – L cosθ – L sinθ
DA L N θ W + L cosθ + L sinθ
123. Computing consecutive coordinates :
123
Line Length
(L)
Reduced
bearing
(θ)
Consecutive coordinates
Latitude (L cosθ) Departure (L sinθ)
Northing
(+)
Southing
(– )
Easting
(+)
Westing
(– )
AB L N θ E L cosθ L sinθ
BC L S θ E L cosθ L sinθ
CD L S θ W L cosθ L sinθ
DA L N θ W L cosθ L sinθ
124. Check for closed traverse :
Sum of northing = sum of southing
Sum of eastings = sum of westings
124
125. Consecutive Coordinates :
The latitude and departure of a point calculated with reference
to the preceding point for what are called consecutive
coordinates.
125
126. Independent Coordinates :
The coordinates of any point with respect to a common origin
are said to be the independent coordinates of that point.
The origin may be a station of the survey or a point entirely
outside the traverse.
126
127. Check in closed traverse :
This error involved in traversing are two types :
1. Error in linear measurements
2. Error in angular measurements
127
128. Check for linear measurements
A line should be once each of two different days (along
opposite direction). Both measurement should tally.
Linear measurements should also be taken by stadia method.
The measurements by chaining or by other method should
tally.
128
129. Check for angular measurements
The sum of measured interior angles should be equal to
(2n-4) x 90⁰ where n is the number of sides of the traverse.
The sum of measured exterior angles should be equal to
(2n+4) x 90⁰.
The algebraic sum of the deflection angles should be equal to
360⁰.
129
130. Check in open traverse :
In open traverse, the measurements can not be checked
directly. But some field measurements can be taken to check
the accuracy of the work.
There are mainly two methods:
1. The line or cut-off line
2. Auxiliary point
130
131. The line or cut-off line
Cut-off lines are taken between some intermediate stations of
the open traverse. Suppose ABCDEFG represents an open
traverse. Let AD and DG be the cut-off lines.
131
132. The line or cut-off line
The length and the magnetic of the cut-off lines are measured
accurately. After plotting the traverse, the distances and
bearings are noted from the map. These distances and bearings
should tally with the actual records obtained from the field.
132
133. Auxiliary point
Suppose ABCDEF an open traverse. A permanent point P is
selected on the side of it. The magnetic bearings of this point
are taken from traverse stations A, B, C, D, etc.
133
134. Auxiliary point
If the survey carried out accurately and so is the plotting, all
the measured bearings of P when plotted should meet at the
point P. The permanent point P is known as the ‘auxiliary
point’.
134
135. A traverse is balanced by applying corrections to latitudes and
departures. This is called balancing a traverse.
In case of closed traverse, the algebraic sum of latitudes and
departures must be equal to zero.
In other words, the sum of the northing must equal that of the
southing, and the sum of the easting must be the same as that
of the westing.
135
136. But in actual practice, some closing error is always found to
exist while computing the latitude and departure of the
traverse station.
The total errors in latitude and departure are determined.
These errors are then distributed among the traverse stations
proportionately, according to the following rule.
(1) Bowditch’s rule, (2) Transit rule, (3) Third rule
136
137. Bowditch’s rule :
The Bowditch’s rule, also termed as the compass rule, is
mostly used to balance traverse when linear and angular
measurements are equally precise.
By this rule, the total error in latitude or departure is
distributed in proportion to the lengths of the traverse legs.
This is the most common method of traverse adjustment.
137
138. Bowditch’s rule :
Correction to latitude of any line
=
Correction to departure of any line
=
138
139. Transit rule :
The transit rule is used to balance a traverse in which the
angular measurements are more precise than the linear
measurements. (Thedolite traversing)
139
140. Transit rule :
Correction to latitude of any line
=
Correction to departure of any line
=
140
141. Third rule :
If the corrections are to be applied separately, then the the
third rule may be used.
Correction to northing of any line
=
Correction to southing of any line
=
141
142. Third rule :
Correction to easting of any line
=
Correction to westing of any line
=
142
143. Traverse computations are usually done in a tabular form.
One such form is Gale's traverse table and is widely used
because of its simplicity.
It provides a systematic method of recording the computations
of the traverse.
143
144. The following procedure is used for recording the
computations of a closed traverse ABCDE in gale’s traverse
table.
144
C
B
A
DE
145. 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
Instrumentstation
ObservedAngles
Correction
CorrectedAngles
Line
Length(m)
WCB
RB
Quadrant
Point
Consecutive
Coordinates
Correction
Corrected
Consecutive Coordinates
Independent
Co-
ordinates
REMARKS
Latitude Depature Latitude Depature Latitude Depature
Northings
(+ve)
Southings(-
ve)
Eastings(+v
e)
Westings(-
ve)
Northings
(+ve)
Southings(-
ve)
Eastings(+v
e)
Westings(-
ve)
Northings
(+ve)
Southings(-
ve)
Eastings(+v
e)
Westings(-
ve)
N S
TOTAL
145
146. 1. Write the names of the traverse stations in column (1) of the
table i.e. A, B,C,...etc.
2. Write the names of the traverse lines in column (5) of the
Table i.e. AB, BC,CD...etc.
3. Write the lengths of the various lines in column (6).
146
147. 4. Write the angles in column (2).
Sum up all the angles entered in column (2).
The sum of the included angles should be (2n - 4) × 90°.
where n = number of lines. For ordinary traverse ,
equal corrections are generally applied to all the angles.
5. Enter corrections in column (3).
147
148. 6. Write the corrected angles in column (4).
Starting from the observed bearing of the initial line (AB) in
this case), calculate the bearings of all other lines from the
corrected angles.
7. Enter the whole-circle bearings in column (7).
8. Obtain the reduced bearings from the W.C.B. and enter in
column (8).
9. Enter the quadrants of the reduced bearings in column (9).
148