Chapter 11 – Angles Errors and Mistakes Methods of Traversing

Slides:



Advertisements
Similar presentations
Theodolite: Introduction
Advertisements

ENS 207 engineering graphics
Measurement – Right Angled Triangles By the end of this lesson you will be able to identify and calculate the following: 1. The Tangent Ratio.
TRAVERSING Computations.
Angles.
E4004 Surveying Computations A Two Missing Distances.
Using the Underground Traverse Calculator. Team #1 Begins a Traverse Luke Skywalker and Sandra Bullock begin an underground traverse as Team #1 There.
Chapter 4 Angles and Directions.
CE 260 SURVEYING CHAPTER 5.
E4004 Survey Computations A
Compass surveying.
Angular Measurement Requires three points Established or Determined
UNIVERSAL COLLEGE OF ENGG. AND TECH.
ANGLE AND DIRECTION MEASUREMENT
Traversing Chapter 9.
Surveying I. Lecture 10. Traversing.
Geometry Chapter 5 Review.
What is a tangent?  A tangent (Line AB) is a line that intersects the outside of the circle.  The point of tangency (Point P) is where the line intersects.
8.6 Proportion and Similar Triangles
Parallel Lines and Proportional Parts Write the three ratios of the sides given the two similar triangles.
TOPIC 5 TRAVERSING MS SITI KAMARIAH MD SA’AT LECTURER
Islamic University of Gaza Civil Engineering Department Surveying II ECIV 2332 By Belal Almassri.
Chap 7 – Differential Leveling
LOGO DETERMINING HEIGHT TOPIC 1.xxx. LOGO Introduction  For many jobs it is important to be able to determine the height of features. For example: 
Angle Relationships.
8.4 Proportionality Theorems. Geogebra Investigation 1)Draw a triangle ABC. 2)Place point D on side AB. 3)Draw a line through point D parallel to BC.
THEODOLITE SURVEYING THEODOLITE SURVEYING. THEODOLITE SURVEYING THEODOLITE SURVEYING.
CIVIL DEPRATMENT.
Chapter 7 Lesson 4: Parallel Lines and Proportional Parts Geometry CP Mrs. Mongold.
BIRLA VISHWAKARMA MAHAVIDYALAYA
Mr. Vedprakash Maralapalle, Asst. Professor
Compass surveying.
Surveying 1 / Dr. Najeh Tamim
FACULTY OF ENGINEERING TECHNOLOGY AND RESERCH, TAJPORE, BARDOLI CIVIL ENGINEERING DEPARTMENT SURVEYING ( )
12 Chapter Congruence, and Similarity with Constructions
Surveying 1A (SVG 105) PLANE TABLE SURVEYING
Chain surveying Notes.
Theodolite: Introduction
Theodolite: Introduction
Notecards Unit 4 Triangle Properties.
S. N. PATEL INSTITUTE OF TECHNOLOGY & RESEARCH CENTRE , UMRAKH
Introduction Theodolite is used to measure the horizontal and vertical angles. Theodolite is more precise than magnetic compass. Magnetic compass measures.
By Scott Hunt and Jonathan Funtanilla
Government Engineering College, Bhavnagar Civil Engineering Third Sem
Surveying a Level Loop Surveying a Level Loop
THEODOLITE TRAVERSING BY S N Nanaware
Surveying a Level Loop Surveying a Level Loop
Surveying a Level Loop Surveying a Level Loop
Unit: Surveying Lesson: Differential Leveling
Levelling Horizontal Line Pull of Gravity Reduced Level Height
Level Loop (or Closed Circuit)
SURVEYING – II THEODOLITE
Angle, Distance, Traverse, and Leveling Errors
Levelling Horizontal Line Pull of Gravity Reduced Level Height
Angles and Directions.
Angles and Directions.
TACHEOMETRY.
Correcting Assignment #24 (6, 7, 11-15, 19-24, 27, 29, 31-32)
Angles and Directions.
Angles and Directions.
Surveying With Construction Applications, 7th Edition
Angles and Directions.
TACHEOMETRY.
Surveying With Construction Applications, 7th Edition
12 Chapter Congruence, and Similarity with Constructions
Angles and Determination of Direction
Surveying a Level Loop Surveying a Level Loop
Traversing.
8.6 Proportion and Similar Triangles
Properties of parallel lines cut by a transversal
Presentation transcript:

Chapter 11 – Angles Errors and Mistakes Methods of Traversing Techniques for: Intersections Offsets Prolonging and establishing lines Bypassing obstructions

Errors/Mistakes Errors Not level/not centered Pointing errors Settling Wind Plumb bob too high Pointing errors Target size Heat waves Settling Imperfect vernier readings

Errors/Mistakes Mistakes Improper/insufficient leveling Recording wrong numbers Transpose Wrong vernier/circle Improper sighting Using wrong motion Wrong tangent screw Motion not locked

Traversing Traverse: a series of points connected by lines of known direction and length E D A S38°15’E 315.62’ N68°54’E 502.43’ C B

Traversing Methods Interior Angle Traverse Find direction of one side from N Occupy each station in turn Measure interior angles Measure distances A B C D E 141° 45’ SE: 180° - 141° 45’ = 38°15’ AB bears S 38°15’ E 86°26’ Dist AB = 315.62’ 107°9’ BA bears N38°15’ W, Az = 321°45’ 321°45’ + 107°9’ - 360° = 68°54’ BC bears N 68°54’ E

Traversing Methods When all interior angles are known: Check angular misclosure Total = (n-2)(180°) n = 5 Total = (5-2)(180°) = 540° A B C D E

Traversing Methods Deflection angle traverse Usually used for route surveys Deflection from previous line Define direction for initial line Measure to point of change Prolong line, turn L or R 113° 12’ C A B 24° 53’ R D 31° 40’ L

Prolonging Lines Backsight, Plunge scope May be some error Turn to Backsight Plunge again Line is halfway between

Traversing Methods Radiation Occupy central point Turn angles Shoot Distances A B C D E

Offsets Establish parallel lines Determine angle by measurement Fig 11-5, pg 208 Turn 90° from line Measure equal distances Find Intersection Determine angle by measurement Fig 11-6, page 209  = 2[arcsin(Chord/2*Fence)]

Establishing Lines Balancing In Random Lines Points along a line – Fig 11-9, pg 211 Establish intermediate points B’, C’ on AE Similar triangles Random Points – Fig 11-10, pg 211 Use consistent deflection angle Angle at A = (Defl Angle at B)/2