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02 C HorizDist W

Date post: 08-Mar-2016
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  • Horizontal Distance Methods ApproachesPacingOptical rangefindersOdometersTacheometry (stadia or subtense)TapingElectronic Distance Measurement (EDM)Global Positioning System (GPS)IssuesOften measure surface or slope distancePotential error or need to reduce to horizontal

  • Incorrect Length of TapeConcept

    Solution

    Correction Example

  • Variations in Tape TemperatureConcept

    For steel coefficient of thermal expansion (k)CorrectionIssues

  • Incorrect TensionConcept

    For steelCorrection

  • SagConcept

    Correction

  • Tape Not HorizontalConceptOccurs when tape is not kept levelSolutionCorrected using Pythagorean TheoremOr by approximate correction

  • How Far Off Can You Be?ProblemNo matter how hard you try, never have a horizontal tapeQuestionWhen does departure from horizontal cause significant error in result? In fieldTry to keep tape horizontal within this limit Or compute a correction

  • Incorrect Alignment/Tape Not StraightConcept

    Correction

    Incorrect alignmentTape not straight

  • Taping Correction ProblemBackgroundSteel tape calibrated at 68F (supported throughout) at 5 kg tension is found 30.006m between 0 m and 30 m marksTape has cross-sectional area of 0.003 in2 and weighs 0.7 kgProblemCrew is taping by laying tape along ground down a uniform grade from point A to point BPoint A is 190.45m AMSL and point B is 175.68m AMSLTemperature is 88F and tension is 7 kgFinal recorded distance is 148.47mWhat is corrected length of tape?

  • TacheometryConcept

    MethodsStadia

  • Tacheometry: StadiaL1

  • Stadia PrinciplesNeed simple method for establishing

    Method

  • Stadia Readings

  • Stadia PrinciplesA,B rod interceptsa, b stadia hairsS = rod intercept F = principal focus of objective lensCdDicfC = stadia constantK = f/i = stadia interval factord = distance from focal point to rodD = distance from instrument center to rodbaa'b'FBASf = focal lengthi = stadia hair spacing c = distance from instrument center to objective lens center

  • Stadia EquationsHorizontal sightsInclined sightsFrom similar triangles

  • Issues with Stadia MeasurementsStadia common for map data collection

    Accuracy of stadia

    Current situation

  • TacheometryConceptDetermine distances indirectly using triangle geometryMethodsStadiaEstablish constant angle and measure length of opposite sideLength increases with distance from angle vertex

    Subtense

  • Tacheometry: Subtense

  • Subtense PrinciplesNeed simple method for establishing

    Issues

  • Subtense EquationDerive equation for computing distance by subtense LWhat value would you choose for L?

  • Issues with Subtense MeasurementPrinciples still useful in many situationsAccuracy of subtense

    Current situation

  • ReadingsChapter 6 sections 6.6, 6.7, 6.14 6.16Chapter 16 section 16.9.2


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