Navigation Flashcards

1
Q

Air Navigation

A

The art and science of efficiently directing an aircraft from one place to another and determining the aircrafts position.

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2
Q

Essential problem of navigation

A

Where are we?
Where are we going?
How will we get there?
When will we get there?

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3
Q

Shape of the earth?

A

Oblate spheroid

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4
Q

Shape of the earth for Nav purposes

A

Perfect sphere

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5
Q

True Poles

A

Extremities of the diamater about which the earth rotates

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6
Q

Magnetic Poles

A

Extremeties of the diameter indicated by a north seeking compass

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7
Q

Great Circle

A

Line on the earths surface with the same radius and centre as the earth

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8
Q

Small Circle

A

Line on the earths surface with a radius and centre different to that of the earth

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9
Q

Equator

A

A great circle which is perpendicular to the axis of rotation and equidistant of both poles.

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10
Q

Meridians

A

Semi-great circles that join the poles

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11
Q

Parallels of Latitude

A

Small circles parallel to the equator

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12
Q

Rhumb lines

A

A regularly curved line that cuts all meridians at a constant angle

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13
Q

Problem of a flat map

A

Distortion

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14
Q

Properties of an ideal map

A

Conformality
Constant scale
Equal area
Great circles are straight lines
Rhumb lines are straight lines
Adjacent maps fit together
Geographic position easily fixed

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15
Q

Properties of conformality

A

Scale expanision/contraction is independant of azimuth/direction
Shape on chart conforms with area being portrayed
Meridians and parallels cut at right angles

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16
Q

Mercator Projection Properties

A

Great circle is curved convex to pole
Scale is constant only at the standard parallel
Bearings are correct
Rhumb lines are straight
Equator and meridians are only great circles with straight lines

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17
Q

Mercator Limitations

A

Cant depict poles
Must apply conversion angle to great circle tracks
Distortion of large shapes
Large distances are difficult to measure
Limited to 70N-70S
Rhumb lines are straight
Great circles are convex

18
Q

Lamberts Conformal Properties

A

Great circles are straight lines
Rhumb lines are curved to nearest pole
2 standard parallels
Constant scale
Conformal
Maps fit E-W if same parallels

19
Q

What must you be careful of when plotting on a lamberts conformal projection?

A

Lines of latitude convergence

20
Q

Methods of scale

A

Fraction (1:100 000)
Words (One inch to one mile)
Graphically

21
Q

Major properties of aviation charts

A

Latitude/longitude grid
Elevation in feet
Mercator/lambers projection
Centrally controlled

22
Q

High level instrument charts

A

ERC (H)
ONC

23
Q

Low level visual charts

A

ERC (L)
VNC

24
Q

One grid of LAT/LONG chart

A

ERC (L)

25
Q

Two grid on chart

A

TPC

26
Q

Three expressions of location in air navigation

A

Place name, bearing & distance, latitude/longitude

27
Q

Window Velocity is symbolised by?

A

Arrow with 3 heads
W/V

28
Q

Heading is symbolised by?

A

Arrow with 1 head
HDG

29
Q

Track is symbolised by?

A

Arrow with 2 heads
TR

30
Q

Elements of triangle of velocities

A

Heading
TAS
Track
Ground speed
Wind direction
Wind speed

31
Q

Why are safety height calculations necessary?

A

Because of operations off designated airways

32
Q

Safety heights are determined…

A

Outside of 25nm of airfield with MSA

33
Q

Safety altitude area is determiend by…

A

50nm plus 5nm buffer

34
Q

Lowest LSALT

A

1500ft

35
Q

How much do you add to a safety height from max elevation figures

A

1360ft

36
Q

How much do you add to 500ft obstacle

A

1000ft

37
Q

Calculate the safety height for an obstacle at 2340ft AMSL

A

2340 + 1000 + round up nearest 100
3400

38
Q

Calculate the safety heigh for terrain at 5435ft AMSL

A

5435 + 1360 + round up nearest 100
6800

39
Q

UTC is represented by?

A

Z Time
LMT at 0 degrees longitude

40
Q

Nowra Winter Timezone is represented by?

A

K Time
UTC + 10hrs