061 GNAV

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Knacknüsse


Kartei Details

Karten 34
Sprache Deutsch
Kategorie Technik
Stufe Universität
Erstellt / Aktualisiert 02.06.2025 / 02.06.2025
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A chart covers the area from N50° E005° to N50° W030° to N62° W030° to N62° E005° to N50° E005° using a lamberts conical projection. At N50° chart convergency will be ........ earth convergency and at N62° chart convergency will be ........ earth convergency.
A great circle intersects the equator in W030° with a great circle direction of 035°(T). An aircraft tracking the great circle will reach the maximum Northern/Southern latitude in position:
A Lambert chart has standard parallels N54° and N62°. The great circle between positions A (N59° W010°) and B (N65° W040°) will be:
A Lambert conformal conic chart has a constant of the cone of 0.75. The initial course of a straight line track drawn on this chart from A (N40° W050°) to B is 043°(T) at A; course at B is 055°(T). What is the longitude of B?
A Lambert's conformal conic chart with a constant of cone of 0.50 and one standard parallel at N36° is likely to have the other standard parallel at:
A map is conformal when...
At latitude N60° the scale of a Mercator projection is 1:5 000 000. The length on the chart between point C (N60° E008°) and point D (N60° W008°) is:
Distances on a Polar Stereographic chart are measured by using:
Earth convergence varies with difference of:
How does scale change on a normal Mercator chart?
If the aircraft had flown the great circle track from A (160°E) to B (170°W), the track direction would have:
On a conformal chart, scale is:
On a direct Mercator chart the conversion angle (ca) should always be applied:
On a Lambert chart with standard parallels at 38°N and 48°N, chart convergency at 48°N is:
On a Lambert chart with standard parallels at N30° and N50°, which statement about the scale is correct?
On a Lambert conformal conic chart the convergence of the meridians:
On a Lambert conformal conic chart the distance between parallels of latitude spaced the same number of degrees apart:
On a Lambert conformal conic chart, earth convergency is most accurately represented at the:
On a Lambert conformal conic chart, with two standard parallels, the quoted scale is correct:
On a Lamberts conical orthomorphic chart, the convergency factor is 0.815; the parallel of origin of this chart is:
On a Lambert’s conformal conic chart with a constant of cone of 0.50 and one standard parallel at N36° is likely to have the other standard parallel at:
On a mercator chart 47cm represents 247 NM at S35°. What is the scale of the chart?
On the direct mercator chart, chart convergency equals earth convergency at:
State where the scale indicated on a Lambert chart is precisely correct:
The convergence of meridians is ... :
The Lambert conformal charts are used between which latitudes?
The standard parallels of a Lambert chart are N26° and N48° and the stated scale is 1:12'500'000. Which statement is correct?
Two positions plotted on a Polar stereographic chart, A (N80° E000°) and B (N70° W102°), are joined by a straight line whose highest latitude is reached at W035°. At point B, the true course is:
What is the rhumb line (RL) direction from N45° W14°12' to N45° E12°48'?
What is the value of the convergence factor on a Polar Stereographic chart?
When measuring a distance on a direct Mercator chart you should use the:
Which of the following statements concerning the area between the standard parallels on a Lambert chart is correct?
Which of the following statements concerning the area between the standard parallels on a Lambert chart is correct?
Which statement is correct about the scale of a polar stereographic projection of the northern polar area? The scale reaches its ......