Measurements of Horizontal Distances Flashcards

1
Q

counting the number of steps or paces in a
required distance

A

Pacing

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2
Q

length of a step in walking

A

Pace

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3
Q

double step (1 stride = 2 paces)

A

Stride

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4
Q

in meters/pace
* Length of one’s pace

A

Pace Factor

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5
Q

Records the number of steps made on the body’s
movement

A

Pedometer

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6
Q

Strapped to the leg of the pacer
Registers a pace by impact each time a foot touches
the ground

A

Passometer

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7
Q

The use of a graduated tape is the most common
method of measuring horizontal distances

A

Distance by Taping

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8
Q

measurement of distances using chains

A

Chaining

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9
Q

persons undertaking measurement using
chain

A

Chainmen

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10
Q
  • Also called Tacheometry
  • Based on the optical geometry of the instruments
    employed and is an indirect method of measurement
A

Distance by Tachymetry

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11
Q
  • Introduced by James Watt (1771)
  • Relative precision: 1/300 to 1/1000
  • Consists of a telescope with two horizontal hairs
    (stadia hairs) and a graduated rod (stadia rod)
A

Stadia Method

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12
Q
  • Bar: 2 meters long
  • Horizontal distance is measured by setting up the
    subtense bar at the distant station and measuring the
    horizontal angle subtended by the distance between
    the two targets using a theodolite.
A

Subtense Bar Method

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13
Q

Unknown distances may be determined through their
relationship with known distances geometrically.

A

Distance by Graphical and
Mathematical Methods

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14
Q
  • A device attached to a wheel for
    measuring surface distances
  • precision: 1/200 (on fairly level
    terrain)
A

Odometer

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15
Q
  • A more portable and self-contained
    measuring device than the odometer
  • Consists of a small wheel attached to
    a rod and handle
A

Measuring Wheel

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16
Q
  • usually handheld or mounted
    on a small tripod
  • determines distances by
    focusing
  • precision: 1/50 (for distances
    less than 500 meters)
A

Optical Rangefinder

17
Q
  • measurement of images on a photograph
  • precision: 1/3000 to 1/5000
A

Distance by Photogrammetry