9 / 20

A pilot is planning a flight from position X to position Z via the shortest distance between X and Z.Given the following information, calculate the final true track between the two positions.

Position X: 37°N, 010°E
Position Z: In the northern hemisphere, but exact coordinates are NOT provided.
Convergency between X and Z: 20°
Initial true track direction: 122°

  • A
    102°
  • B
    132°
  • C
    112°
  • D
    142°

Refer to figure.
Shortest distance means that the aircraft follows a Great Circle track.
Because of the meridians’ convergency, the great circles have a changing track direction along their length.

A simple diagram would help to identify the final true track at Z point:

  • At the North hemisphere the meridians converge inwards.
  • The initial true track is a little eastwards (122o).
  • The Great circle true track is always the clockwise angle from the true meridian to the track direction.
  • It is obvious that the track cuts the meridian at Z point at a higher angle, by the convergency 20o.

Convergency is the change of the true track between two points.

Since the initial track is 122o, the convergency is 20o and the track cuts the meridian at a higher angle at Z point, then the final true track is: 122o + 20o = 142o.

Your Notes (not visible to others)



This question has appeared on the real examination, you can find the related countries below.

  • France
    87
  • United Kingdom
    46
  • Austro Control
    30
  • Spain
    22
  • Germany
    14
  • Poland
    14
  • Greece
    13
  • Hungary
    8
  • Ireland
    8
  • Sweden
    5
  • Czech Republic
    3
  • Denmark
    3
  • Italy
    3
  • Lithuania
    3
  • Iceland
    2
  • Norway
    2
  • Portugal
    2
  • Bulgaria
    1
  • Cyprus
    1
  • Finland
    1
  • Luxembourg
    1
  • Malta
    1
  • Pakistan
    1
  • Romania
    1
  • Thailand
    1