Lecture 1: Intor, Calcs, Observations, Errors, Codes Flashcards

(33 cards)

1
Q

Surv201 values:
1. Manaakitaka =
2. Kotahitaka =
3. Whanautaka =
4. Rangatiratka =

A
  1. Be kind and generous, respect each other, the group and the work
  2. Teamwork in an environment of collective effort
  3. Working together to hear diverse voices and points of view
  4. Everybody contributes and everybody is heard
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2
Q

A polar is when you know ____ and you want to calculate ____

A

When you know the coords of A (the mark you’re at), and the bearing and distance from A to B, and you want to calculate the coords of B

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3
Q

A polar is sometimes incorrectly called a

A

Traverse (several points)

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4
Q

A join is when you know ____ and you want to calculate ____

A

When you know the coords of A and B. and you want to calculate the coords of A to B

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5
Q

Missing lines are

A

Consecutive polars ending with a join

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6
Q

Missing lines are widely used in survey calculations, especially for

A

Boundaries

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7
Q

Two main methods for calculating a missing line

A
  1. Enter bearings and distances and add dNs and dEs in memory followed by rectangular to polar conversion (preffered method)
  2. Do consecutive polars (data traverse) followed by a join from end point to the start point
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8
Q

A result should not be given to a precision that

A

Makes your measuring equipment appear more accurate than it is. (E.g do not give directions to 0.01 seconds when using a 1’ T/Station)

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9
Q

Unless otherwise specified, the number of decimal places of the inputs you are given should determine

A

The precision of the outputs (e.g if input coords are to 2 decimal places, do not give outputs to 3 decimal places)

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10
Q

For scale factors, you need to consider that six decimal places are needed to give correct millimetres at a distance of

A

One kilometre

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11
Q

Least count is

A

The smallest value an instrument can accurately measure

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12
Q

Equipment manufacturerd provide the least count in their instruments. True or False?

A

True

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13
Q

In angular measurement, define direction

A

Unorientated (e.g the raw reading off a total station)

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14
Q

In angular measurement, define bearing

A

Oriented with respect to a meridian (Grid Bearing, True Bearing etc)

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15
Q

In angular measurement, define orientation

A

Obtaining bearings from directions

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16
Q

In angular measurement, define angle

A

The angular difference between two directions or two bearings

17
Q

In angular measurement, define Azimuth

A

A special case of bearing which is measured clockwise from true north

18
Q

An O.C (orientation correction) may total to

A

A few seconds or many degrees

19
Q

For calculations in any coordinate system, we need to use bearings from

A

The specific system.

20
Q

A levelled instrument should be centred over

21
Q

Total station observing routine

A
  1. Set the approximate bearing of the R.O (reference object: furthest, distinct target)
  2. Observe LF, RF
  3. Completion is one round of all observations, set is LF/Rf for one observation.
22
Q

For longer distances, calculate the linear effect by

A

Taking the tangent (angular misclose) and multplying by the distance (LE = D tan (angle))

23
Q

After a bearing observation with long lines and for accurate work, surveyors can add

A

A final column and close back on the first reference object (RO)

24
Q

The options for distributing angular miscloses

A
  1. Hold previously observed bearings fixed (even if marks move, for more modern equipment or for tectonic movement)
  2. Check that departures from previous bearings are acceptable then upgrade data
  3. Put more error into short lines, less into long lines
  4. Give lower weight to indistinct or unplumbed targets
  5. Either do adjustments in the fieldbook or else in calcs (latter preferable for large jobs and multiple loops)
25
The method for distributing angular miscloses isndetermined by
The surveyors judgement and common sense
26
Cadastral surveys are legal surveys, and care should be taken not to
Do anything that could be disputed in court (e.g if it is unclear a number has been changed, this could compromise title security.
27
Incorrect work should be ____ instead of ____
Crossed out instead of erased
28
Precision represents
Repeatability
29
Precision is concerned with
Random errors and not systematic errors
30
Accuracy is concerned with
An overall estimate of errors present in measurements, including systematic errors.
31
Checks are procedures put in place to
Bring blunders to light
32
How to gauge precision
Repeatability, examples include 1. Observing several sets of observations 2. Measuring distances several times
33
What determines accuracy
1. The least count of the instrument 2. Any systematic errors (e.g correct use of corrections, formula and equipmant constants) 3. Observing redundant orientations: meaning observations to two or three trigs should give a result closer to the true value