General Navigation

General Navigation

General Navigation


L. W.
Diese Lernkarten vermitteln Grundlagen der Navigation, insbesondere zu Kompasskunde, Kartenprojektionen wie der Lambert-Projektion und Großkreisen, sowie zur Berechnung von Entfernungen, Höhen und Windkomponenten. Sie richten sich an Schüler der Grundschule, die spielerisch geografische und navigatorische Konzepte wie Winkel, Abstände und Abweichungen erlernen möchten.
Flashcards
208
Students
4
Language
German
Category
Geography
Created / Updated
04.11.2014 / 21.03.2026

Flashcards

perpendicula

rechtwinklig

An aeronautical chart is conformal when:

At any point the scale over a short distance in the direction of the parallel is equal to the scale in the direction of the meridian and meridians are perpendicular to the parallels

departure:

is the number of NM on a parallel of latitude for a given difference of longitude ==> Distant zwischen den Meridianen auf XY N/S ==> d (tatächlich) = l (Länge anhand der Grade) * cos (S/N)

Standard Parallels

are the circles of intersection of the cone and the globe

Constant of Cone (cc)

 ==> the constant of cone is the ratio between the central angle of the developed envelope of the cone and 360 grad 

Wie viel % die Lambertkarte von einem Vollen Kreis zeigt

= seacant (schnittlinie)-conical map =>\(x = sin { Winkel standart Parallel 1 + Winkel standart Parallel 2 \over 2}\)

Map convergence in a lambert chart 

angle between 2 Meridiane: am Äquator sind parallel Konvergenz = 0. ===> map convergence = cc (Constant of Cone) * Difference in Longitude)

Lambert Chart must be designed mathematically

in order to achieve conformity (Übereinstimmung)

The constant of cone 

Verhältniss: Kartenradius und Weltradius => determines the amount of convergence exhibited by the meridians on the map ==> the constant of cone is the ratio between the central angle of the developed envelope of the cone and 360 grad

Lambert Charts are 

The scae of a Lambert Chart 

Where the scale indicated on a Lambert Map is precisely correc?

The area between the standard parallels Bezogen on the scale specified on teh map

in this area the scale is smaller than the scale specified on the map

The area boutside the standard parallels Bezogen on the scale specified on teh map

In this area the scale is larger than the scale specified on the map

mapcon

Is the angle formed by any two meridians on the map

In a lambert chart the magnitude of the map convergence alters with 

Great Circle on a Lambert chart is?

at higher latitude => There meridian convergence is greater than the map convergence => the great circle looks concave towards the pole At latitudes below winkel 0= concave towards the pole

On a Lambert Conformal Chart, the precise course of a great circle that cross WInkel 0 is always depicted as

Parallel of Origin or Selected Parallel is

is the Parallel between the standard parallel

The Lambert Conformal chart are used between which latitudes?

All latitudes up to about 70° N/S

On a Lambert chart with standard parallels at 38°N and 48°N, chart convergency at 48°N is:

less than earth convergency

The parallels on a Lambert conformal conic chart are represented by:

On a Lambert conformal conic chart, with two standard parallels, the quoted scale is correct:

along the two standard parallels

On a Lambert conformal conic chart great circles that are not meridians are:

curves concave to the parallel of origin

The standard parallels of a Lambert chart are 26°N and 48°N and the stated scale is 12 500 000  Which statement is correct 

polar stereographic projection; what projection?

is a projection onto a plane, which is tangent to the Earth at the pole => the projection centre is at the opposite pole => projection is a true geometrical projection ==> point of origin where the plane touches the reduced Earth

polar stereographic projection: Which form has the Meridian and latitude?

Meridian: as rays (Strahlen) from the pole ;; Parallels of latitude as concentric circle around the pole

polar stereographic projection: convergence ?

at the point of origin the convergence of the meridians in the chart => the map convergence (macon) is equal to the meridian convergence of the earth ==> with increasing distance from the pole, the earth meridian convergence decreases while the mapconv is constant 

calculate the convergence of the polar stereographic chart  => map convergence is constant 

Course (035) + (differenz zwischen den Meridianen = 090) = 125 

polar stereographic projection: Verhältniss Straight line and Rhumb line

rhumb line: constant winkel; straight line changes winkel ==> Winkel Straight Line and Winkel Rhumb line = Winkel A ==> Winkel zwischen Rhumb line and straight line at beginning and final pioneer are equal = Winkel A / 2

polar stereographic projection can be described as a special type of a Lambert Projection with a constant of the cone (vonvergence facor)

1

In a polar stereographic projection the Great circle are ?

Great circle slight convex towards the equator => with increasing difference between meridian and map convergence => can be depicted as a circle

All great circle are xy towards teh paralle of origin

All great circle are concave towards teh paralle of origin => with increasing distance from the parallel of origin the difference between a straight line and GC increases

there is no map, in which the scale does not 

alter

On every map, teh scale become larger with  ........ und die Ausnahme?

increasing distance from the contact circle/point of projection model in question ==> exception: the model intersects the earth, the scale will be smaller inside the surface if intersection than at the surface of intersection => Lambert Chart

The scale of a polar stereographic will expand away from the pole with the following formula where 

secant squared of one half of co-latitude

Distances on a Polar Stereographic chart are measured by using:

the latitude scale on a meridian in the vicinity of the line measured

average altitude

at 2/3 of the altitude to climb => ersten 2/3 viel schneller steigen

average altitude during descent

keinen Unterschied zwischen den verschiedenen Phasen im Descent => Average altitude at 1/2

ROD/ROC: Höhe wie ausrechnen (1. mit Grad (2 Varianten) 2. in %  ==> d(NM) gegeben)

1. h = Alfa * d (NM) * 100        oder     h = tan (alfa) * NM * 6000

2. h= Grad (%) * 60 * d(NM) 

ROD/ROC: Von Grad ind % Grad umrechnen 

Grad (%) = tan ( alfa) * 100 

 

Study