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Old 15th July 2009 | 20:18
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From: norway
atpl question!

Hei, could somebody please help me with a atpl question on navigation? How you do you calcuate it?
Any help would be greatly appreciated!
The great circle distance between position A (59°34.1'N008°08.4'E) and B
(30°25.9'N 171°51.6'W) is:

A:10800nm
B:5400nm
C:10800km
D:2700nm
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Old 15th July 2009 | 21:06
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From: above the clouds
If you look at the longitudes of A and B, you can see that the longitude of B is the anti-meridian of that of A. Therefore, the great circle track between them will be accross the nearest pole. You therefore need to work out the distance from A to the pole, and then from the Pole to B.

We know 1 degree of latitude = 60nm

A > pole = 90-59°34.1' = 30°25.9' = 1826nm

pole > B = 90-30°25.9' = 59°34.1' = 3574nm

Therefore, total distance = 5400nm (B)

C89
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Old 15th July 2009 | 21:08
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What he said but using Calculate distance and bearing between two Latitude/Longitude points using Haversine formula in JavaScript and CalculateMe.com - Convert Kilometers to Nautical Miles

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Old 15th July 2009 | 21:21
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From: Hoylake
Its been a while! but here we go,

Draw the picture, a polar stereographic picture of the northern hemisphere, looking at your 2 points A and B you are going straight over the top.

1 deg of lat = 60 nm

So your calculation is simply a total change in Latitude x 60


Total change in latitude is

90-59°34.1' = 30°25.9'
90-30°25.9' = 59°34.1'

add them together and x by 60 = 90x60=5400nm

Last edited by Nearly There; 15th July 2009 at 21:31. Reason: took to long to find degrees on the keyboard, the guys above beat me to it!
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Old 15th July 2009 | 21:45
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From: norway
Thank you very much, guys! You`ve been of great help!
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Old 16th July 2009 | 08:12
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From: Doon the watter, a million miles from the sandpit.
And remember that once you've passed the exam, you'll never, ever, ever have to do that sort of calculation again.

Possibly the most useless of all ATPL subjects - and that's up against some pretty stiff competition.
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Old 16th July 2009 | 18:28
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From: White Waltham, Prestwick & Calgary
A small tip is to add up the longitudes - if they make 180 you know you have to go over the Pole. I'm surprised they haven't got 5400 km in there somewhere.

SXTY - I wasn't exactly going over the Pole in a helicopter but I was using such calculations all the time in N Alberta.

phil
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Old 3rd August 2023 | 00:25
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From: VANDA
Resurrecting an old question

Hi all, apologies for resurrecting an old question

The solution from Nearly There above was a great help.

BTW, what if we were NOT going straight over the top? Let's say 45°N 20°W to 30°N 20° E?

What would be the simplest way of calculating this without the complex Haversine...

Many thanks!
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