The EASA
ATPL General Navigation
test bank contains questions pertaining to
061-03-02 Representation of meridians, parallel, great circles & rhumb lines
. The following list contains only a relatively small percentage of the pertinent
questions. Our software, which you are free to download now at no cost, will
generally contain a much more complete set of questions associated with this
test bank. This list is intended only to familiarize you in a general way with
the questions of the
General Navigation
test bank.
 |
GroundSchool:
General Navigation
EASA ATPL Theory Test Prep Software
for MS-Windows |
 | Sorry, file temporarily unavailable. Please check back soon. | |
|
|
|
|
That said, while the following questions are intended
as a general familiarization tool, this list may not be up-to-date nor accurate.
We do not update this website as often as we update our software, which will
contain at any moment all questions that we have for a given test / topic. Therefore,
if you need to actually study for your test, instead of using the list below,
we strongly, strongly encourage you to download our GroundSchool
EASA ATPL
Written Test Prep Software and Apps. Not only is it more complete and up-to-date, but is also considerably faster and more efficient as a study tool.
| Sample Questions
from the EASA ATPL
General Navigation
Test Bank |
- The scale on a Lambert conformal conic chart:
- On a Lambert conformal conic chart the distance between parallels of latitude spaced the same number of degrees apart:
- The angular difference, on a Lambert conformal conic chart, between the arrival and departure track is equal to:
- A straight line track is drawn on a polar stereographic chart from P (80° S 145° E) to Q (80° 112° W). At what longitude will the track reach its highest latitude?
- Consider the following statements on rhumb lines:
- On a Lambert conformal chart the distance between two parallels of latitude having a difference of latitude = 2° , is measured to be 112 millimetres. The distance between two meridians, spaced 2° longitude, is, according to the chart 70 NM. What is the scale of the chart, in the middle of the square described?
- On a Lamberts chart, scale is smallest at:
- On a Lambert Conformal Conic chart great circles that are not meridians are:
- Which one of the following statements is correct concerning the appearance of great circles, with the exception of meridians, on a Polar Stereographic chart whose tangency is at the pole?
- On a Lambert conformal chart the distance between two parallels of latitude having a difference of latitude = 2° , is measured to be 112 millimetres. The distance between two meridians, spaced 2° longitude, is, according to the chart 70 NM. What is the latitude in the centre of the described square?
- Parallels of latitude on a Direct Mercator chart are:
- On a Direct Mercator chart at latitude 15° S, a certain length represents a distance of 120 NM on the earth. The same length on the chart will represent on the earth, at latitude 10° N, a distance of:
The
list above contains 1/4 or less of the actual number of questions
and may not be up to date! Download the software today to get
access to all available questions. |
For
more information about the EASA ATPL
General Navigation
test bank, click here.
Copyright,
Content, and Accuracy Notice: . Dauntless Software grants visitors
permission to use the contents of this page for personal use - commercial or
public use, including collecting (or harvesting) of any data or material on
this page is strictly prohibited. This material is presented for informational
purposes only and may be in error. Dauntless Software works hard to maintain
our EASA ATPL question banks. If you see an error on this web page, it
is likely NOT an error that is repeated in our software, as our software (unlike
this web page) is connected to our editorial mechanism whose mission is to quickly
identify and correct errors. If you see what you believe to be an error, please
download and try our software to see if the error is repeated there. If you
believe it is, you can use the issue-reporting mechanisms within the software
to contact our editors about any concern you may have and we will be happy to
look into it promptly.
<
|
