Report Assignment 2 for Site Surveying module which requires us to do Traversing measurement around the campus carpark, for the Bachelor of Quantity Surveying (BQS) Course Semester 2, Taylor's University Lakeside Campus
Report Assignment 2 for Site Surveying module which requires us to do Traversing measurement around the campus carpark, for the Bachelor of Quantity Surveying (BQS) Course Semester 2, Taylor's University Lakeside Campus
*Introduction
*Controls For Setting Out
*Horizontal control
*Vertical control
*SETTING OUT A BUILDING
*The equipment required for the job
*Method(1):-By using a Circumscribing Rectangle
*Method(2):- By using centre-line-rectangle
* Setting out of culverts
*SETTING OUT A TUNNEL
Plane and Applied Surveying 2
Traversing Theory Part
Traverse Computations
Definition
Types of Meridian
Applications of traversing
Bearings
Correction for observed angles (closed traverse)
Check angular Misclosure
Adjust angular Misclosure
Calculate adjusted bearings
Compute (E, N) for each traverse line
Coordinates.
-Traversing
Methods of conducting Traverse
1. Theodolite
2. Total Station
2. Compass
3. GPS
Bearings
Bearings
Bearing is the angle which a certain line make with a
certain meridian. Bearing with respect to true meridian is
called true bearings while magnetic bearing is the angle
which a line makes with respect to magnetic meridian.
There are two ways to represent the bearings,
Fore and back bearings
Whole circle bearing (W.C.B) ,(Azimuth)
Reduced Bearing (R.B) or quadrant bearing
6 The bearing of a line measured in the forward direction of survey line is called the ‘Fore Bearing’ (FB) of that line.
The bearing of the line measured in the direction opposite to the direction
of the progress of survey is called the ‘Back Bearing’ (BB) of the line.
BB= FB ± 180°
+ sign is applied when FB is < 180°
- sign is applied when FB is > 180°
1) Whole Circle Bearing (W.C.B) (Azimuth)
Is the bearing always measured from north in clockwise direction to a point.
Whole Circle Bearing (W.C.B) (Azimuth)
2) Reduced Bearing
Reduced bearing or Quadrant bearing is the angle which a line
makes from North or South Pole whichever may be near. The value of angle is from 0° to 90° , and are taken either clock wisely or anti clock wisely.
-Quadrant bearing
The difference between the whole circle bearing and quadrant
bearing are as follows.
-Example The following fore bearings were observed for lines, AB, BC, CD, and DE Determine their back bearings: • 145°, 285°, 65°, 215°
Example The Fore Bearing of the following lines are given Find the
Back Bearing.
(a) FB of AB= 310° 30’
(b) FB of BC= 145° 15’
(c) FB of CD = 210° 30’
(d) FB of DE = 60° 45’
Example:
Convert the following whole circle bearing to quadrant or
reduced bearings :
( i ) 42ᵒ 30’ ( ii ) 126ᵒ 15’
( iii ) 242ᵒ 45’ ( iv ) 328ᵒ10’
Example
Convert the following reduced bearings to whole circle
bearings:
( I ) N 65ᵒ 12’ E ( ii ) S 36ᵒ 48’ E
( iii ) S 38ᵒ 18’ W ( iv ) N 26ᵒ 32’ W
Closed Traverse
• Ends at a known point with known direction Geometrical Constraints
-Adjust the deflection angles
2-Interior angles Traverse
Interior angles are measured clockwise or counterclockwise between two adjacent lines on the inside of a closed polygon figure.
Example
The following traverse have five sides with five internal
angles. Find the angular misclosure and apply the angle
correction
-3-Exterior angle Traverse
Correction for observed angles (closed traverse)
Example:
IF ∑observed angles for traverse (ABCDA)= 360˚00′ 48″ find misclosure and correct the interior angles. Check Allowable Angle Misclosure
Prepared by:Asst. Prof. Salar K.Hussein
Erbil Polytechnic University
*Introduction
*Controls For Setting Out
*Horizontal control
*Vertical control
*SETTING OUT A BUILDING
*The equipment required for the job
*Method(1):-By using a Circumscribing Rectangle
*Method(2):- By using centre-line-rectangle
* Setting out of culverts
*SETTING OUT A TUNNEL
Plane and Applied Surveying 2
Traversing Theory Part
Traverse Computations
Definition
Types of Meridian
Applications of traversing
Bearings
Correction for observed angles (closed traverse)
Check angular Misclosure
Adjust angular Misclosure
Calculate adjusted bearings
Compute (E, N) for each traverse line
Coordinates.
-Traversing
Methods of conducting Traverse
1. Theodolite
2. Total Station
2. Compass
3. GPS
Bearings
Bearings
Bearing is the angle which a certain line make with a
certain meridian. Bearing with respect to true meridian is
called true bearings while magnetic bearing is the angle
which a line makes with respect to magnetic meridian.
There are two ways to represent the bearings,
Fore and back bearings
Whole circle bearing (W.C.B) ,(Azimuth)
Reduced Bearing (R.B) or quadrant bearing
6 The bearing of a line measured in the forward direction of survey line is called the ‘Fore Bearing’ (FB) of that line.
The bearing of the line measured in the direction opposite to the direction
of the progress of survey is called the ‘Back Bearing’ (BB) of the line.
BB= FB ± 180°
+ sign is applied when FB is < 180°
- sign is applied when FB is > 180°
1) Whole Circle Bearing (W.C.B) (Azimuth)
Is the bearing always measured from north in clockwise direction to a point.
Whole Circle Bearing (W.C.B) (Azimuth)
2) Reduced Bearing
Reduced bearing or Quadrant bearing is the angle which a line
makes from North or South Pole whichever may be near. The value of angle is from 0° to 90° , and are taken either clock wisely or anti clock wisely.
-Quadrant bearing
The difference between the whole circle bearing and quadrant
bearing are as follows.
-Example The following fore bearings were observed for lines, AB, BC, CD, and DE Determine their back bearings: • 145°, 285°, 65°, 215°
Example The Fore Bearing of the following lines are given Find the
Back Bearing.
(a) FB of AB= 310° 30’
(b) FB of BC= 145° 15’
(c) FB of CD = 210° 30’
(d) FB of DE = 60° 45’
Example:
Convert the following whole circle bearing to quadrant or
reduced bearings :
( i ) 42ᵒ 30’ ( ii ) 126ᵒ 15’
( iii ) 242ᵒ 45’ ( iv ) 328ᵒ10’
Example
Convert the following reduced bearings to whole circle
bearings:
( I ) N 65ᵒ 12’ E ( ii ) S 36ᵒ 48’ E
( iii ) S 38ᵒ 18’ W ( iv ) N 26ᵒ 32’ W
Closed Traverse
• Ends at a known point with known direction Geometrical Constraints
-Adjust the deflection angles
2-Interior angles Traverse
Interior angles are measured clockwise or counterclockwise between two adjacent lines on the inside of a closed polygon figure.
Example
The following traverse have five sides with five internal
angles. Find the angular misclosure and apply the angle
correction
-3-Exterior angle Traverse
Correction for observed angles (closed traverse)
Example:
IF ∑observed angles for traverse (ABCDA)= 360˚00′ 48″ find misclosure and correct the interior angles. Check Allowable Angle Misclosure
Prepared by:Asst. Prof. Salar K.Hussein
Erbil Polytechnic University
Helps for new studens fresher.
Students from civil engineering department are participated in the camp
.the camp was held at chandwaji temple ,Delhi highway,jaipur The camp organized for a period of 3rd days (16 sep. 2018 to 18 sep. 2018)
SUBMITTED BY
1,SUMIT YADAV
2 ANOOP BANSHIWAL
MOBILE
8741828148 : Anoop
Total station, parts of total station,
advantages and application.
Practical on Total station
To study the various electronic surveying instruments like EDM, Total Station etc. What is Total station?
Total Station with Tripod stand & Reflector prism
Basic components of Total station
It is also integrated with microprocessor, electronic data collector and storage system
Setting up the total station over a ground point
Area Calculation by Total Station
Volume Calculation by Total Station
RDM & REM by Total Station
AccuracyofaTotalStation
Remote elevation measurement
Applications of Total Station
Uses of Total Station
Total Station step by step
Field Practical of TS
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Instructions for Submissions thorugh G- Classroom.pptxJheel Barad
This presentation provides a briefing on how to upload submissions and documents in Google Classroom. It was prepared as part of an orientation for new Sainik School in-service teacher trainees. As a training officer, my goal is to ensure that you are comfortable and proficient with this essential tool for managing assignments and fostering student engagement.
Instructions for Submissions thorugh G- Classroom.pptx
Tacheometry @surveyingreport
1. JJOOMMOO KKEENNYYAATTTTAA UUNNIIVVEERRSSIITTYY OOFF
AAGGRRIICCUULLTTUURREE AANNDD TTEECCHHNNOOLLOOGGYY
Setting Trends in Higher Education, Research and Innovation
School of Civil Engineering and Geospatial Engineering
Bachelor of Geomatics Engineering and Geospatial Systems
Bachelor of Geospatial Information Science
INTERNAL ATTACHMENT
Group 4
Fieldwork 3 Report
TACHEOMETRY
Student Name Registration Nº
Gavin Kendo ENC221-0330/2016
Stildon Kimani ENC222-0337/2016
Tarri Halakhe ENC221-0159/2016
Calvin Kiplimo ENC222-0168/2016
Ivy Njeri ENC221-0157/2016
Raymond Rawlings ENC222-0362/2016
Sharon Mwanza ENC221-0098/2016
Barasa Samuel ENC222-0351/2016
Faith Mwende ENC221-0311/2016
Kosgei Antoney ENC222-0354/2016
Paul Akelo ENC222-0331/2016
2. Group 4 ǀ Fieldwork 3
2
Introduction
Tacheometric survey (Tacheometry) is a branch of surveying in
which horizontal and vertical distance of points are obtained by
optical measurement avoiding ordinary and slower process of
measurement tape. Tacheometric surveys are usually performed to
produce contour and details plans for further work, or to produce
coordinates for area and volume calculations. Observation are
usually performed from known survey stations, often established by
traversing.
Objectives:
Produce the topographic and detail plan of the proposed area
using surveying software.
To provides a check on distances measured with the tape.
To Checking of already measured distances.
Instruments to be used:
1. Theodolite.
2. Staff.
3. Tripod.
4. Ranging Rod.
Procedure
Tacheometry or detail survey is a continuation of traversing and
leveling wherein all the detail are observe from the traverse point
with (x, y, h).
All the traverse point had the reduced level from the
leveling.
The leveling data of traverse point is referred.
1) All the details including topography and man-made features have
observed.
3. Group 4 ǀ Fieldwork 3
3
2) The instrument was setup over the traverse (i.e. station 4). The
pole with mini prism was put at the back sight (station 1) and
foresight (station 3).
3) The temporary adjustment (leveling, centering) over the point was
performed.
4) The height of instrument (IH) was measured and recorded.
5) The bearing for line 4-1 was set as datum. The distance of station
4-station 1 was measured and recorded. Used a final bearing
from traverse sheet.
6) A pole was used as a target over the point. The pole height (HT) is
measured and the reading was recorded.
7) The horizontal bearing (HR), horizontal distance (HD) and vertical
distance@height difference (VD) for each observation was
recorded.
8) All the features surrounding the station 4 were observed. We
make sure the HT was measured and recorded for each
observation.
9) The instrument was moved to the next station (i.e. station 2). The
bearing for line 2-3 was set as a datum. The process was
repeated and all the features from station 2 were observed. The
IH at each station setup was measured.
10) Additional control point must be setup when it found missing
or disturbed; or obstruction of the features from observed
station.
Sources of Error
They are staff readings and tilt of the pole or staff. Observer
tends to make wrong observation when observing the staff
reading, they might misread the staff marking scales and this
brought to the crucial error along the booking process.
Besides, the tilting of the staff rod can influence the accuracy
of the height readings taken from the staff. When the staff is
not truly vertical (90º) or almost to it, the reading taken is
incorrect and lead to the failure of tachometry process.
Errors in conducting tachometry survey also caused by
natural causes. These include errors due to high winds.
4. Group 4 ǀ Fieldwork 3
4
During high winds, it is difficult to keep the staff vertical and
read it accurately. Works should be undertaken during hot
mid-day period. In very hot conditions, the instrument should
be protected with an umbrella to avoid errors due to the
unequal expansion of different parts of instruments. Work
may also be hampered by bad visibility due to strong sunlight
and glare.
Error due to manipulation and sighting are inaccurate leveling
of the instrument, inaccurate reading of horizontal line and
vertical angles, poor focusing errors, inaccurate bisection of
the target, inaccurate reading of the staff intercept and lastly
due to errors in holding the staff.
Instrumental errors. They are those caused by the adjustment
of the instruments used or faults in them. Any errors in these
measurements have serious implications in the heights and
distances measured with the instruments. To avoid such
errors, the following points should be taken care of:
a) The tachometer should be in perfect adjustment for
taking observation.
b) The altitude bubble should be at the centre of its run
while reading the vertical circle for angles. Any index
error should be detected and eliminated or accounted for.
c) The multiplying and additive constants of the instrument
should be periodically checked to see that they indeed
have the values that are being used.
d) The stadia rod (staff) should be accurately divided into
parts. The graduations should be uniform and free of
errors. They should be marked bold for greater visibility
from a large distance.
Conclusion
In conclusion, after complete this project we can know the
object detail in our area. Then we use trimmap software to analyze
our data and we can know the result. To avoid errors, we must be
5. Group 4 ǀ Fieldwork 3
5
carefully when using the theodolite and careful when taking the
readings.
Lastly, after we get contour, we know the height of the ground
and its datum. In engineering field, we use contour to determine the
ground level is suitable for construction work or not.