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Lernkarten
CN:
Compass Nord
Inklination DIP:
Winkel zwischen erdmagnetischen Feldlinien und dem Horizont von der horizontalen aus gehend. Kompass um 90’ verkehrt halten è Kompassnadel zeigt gegen den Boden (angezogen) Kurve in den Norden: hinkt Kompass hintennachKurve in den Süden: Kompass voraus
CC:
Compass course
CH:
Compass heading
WCA (von wo nach wo):
Wind correction angle, von TC zu TH
Drift (von wo nach wo):
Abweichung, TH nach TC
Variation(von wo nach wo):
Abweichung von TN nach MN
DEV (von wo nach wo):
Deviation; MN zu CN
NO WIND POS:
Air Position, Dreieck Wohin man fliegen muss um nach DR zu kommen
DR POS:
Dead rekoning position, Wohin mal fliegt
Surface Wind:
Bodenwinde
EET:
Estimated Elapsed Time, Voraussichtliche Flugzeit
ETO:
Estimated Time Over, Voraussichtliche Überflugzeit eines Waypoints
ATO:
Actual Time Over, Tatsächliche Überflugzeit eines Punktes
Zur TAS gehört welcher Kurs ?
TAS + TH
Zur GS gehört welcher Kurs ?
GS + TC
Zum TT gehört welche Geschwindigkeit?
GS + TT
Convergence von den Merkatorkarten ist?
convergence = 0 => Meridiane sind parallel ==> In echt convergence
What does the graticule of a direct Mercator chart look like in the very vicinity of the Equator ?
A series of rather accurate squares
Great circle on merquator Karte?
With the exception of meridians and the equator, they are curves concave to the equator
On a Direct Mercator chart, earth convergency is correctly represented at the ……... and scale (Skala)……... as ……… .
equator, increases, latitude increases
On the Direct mercator chart, chart convergency equals Earth convergency?
Is the Direct Mercator a conformal projection?
Yes ==> Winkeltreu
Parallels of latitude on a Direct Mercator chart are :
parallel straight lines unequally spaced
The conversion angle (ca) shall always be applied:
to the great circle direction, towards the equator to get the rhumb line direction
On a Direct Mercator chart, meridians are:
parallel, equally spaced, vertical straight lines
Länge auf der Merkatorkarte ausrechen?
length in chart = length in nature / scale number
=>\(length in chart (0.455m) = {(1 Grad = 60 NM) 60 * 1852 * cos (N/S) \over scale (5'000'000)}\)
calculate teh scale of a mercator chart at different N/S
1:10 000 000 at teh equator => scale at 60 Grad
mx = m EQ * cos (x) ==> 10 000 000 * cos ( 60) = 5 000 000 ==> 1: 5 Mio
x = scale at latitude x
Cylinder Projektion
für Merkatorkarte
Parallel of Origin
the parallel of latitude where the projection surface touches the reduced Earth
Scale
the length ratio between a distance on the map and one easier in actual nature
Equidistant
A map when a distance measured anywhere on the map multiplied by the scale number, equals the corresponding distance on the surface of the earth
Conformal
when angles measured on the map actually correspond to those on the earth's surface
Which from these three (Equivalent/Conformal and Equidistant) is most important for Nav.
Conformal (Winkeltreu)
Which scale is large 1:1000 or 1:100000000
large: 1:1000 => depicts the same are larger
true to scale?
the scale is constant in all directions throughout the whole map
Contour lines on aeronautical maps and charts connect points:
having the same elevation above sea level
Which of the alternatives is a desirable characteristic of an aeronautical chart?