air navigation part 4 magic numbers
DESCRIPTION
Introduction So far we have talked about drawing vectors on paper. This is fine in the office or the classroom but impossible in the confines of a small aircraft.TRANSCRIPT
AIR NAVIGATION
Part 4
Magic Numbers
Introduction
So far we have talked about drawing vectors on paper.
This is fine in the office or the classroom
but impossible in the confines of a small aircraft.
Introduction
So for many years, navigators have been using
the Dalton hand held computer,
and these are still used in the private flying world.
The fast jet navigator in the RAFsolves the vector triangle
using a simplified mental calculation.
In civil airliners an onboard computersolves the triangle
and many other things besides.
Introduction
All Aircrew have to do a lot of mental arithmetic,even in these days of computers.
To aid this
Magic Numbers are used.
It does not matter if you are flying in a Tutor
or a Tornado, the method works equally well.
Computers and Numbers
Computers and Numbers
3180
2½150
2120
1⅔100
1½90
1⅓80
9
8
7
6
5
4
3½
540
480
420
360
300
240
210160
nm per minGSnm per minGS
Magic Numbers are ground speeds in nautical miles per minute.
Computers and Numbers You are flying at 120 kts GS.You have 20 miles to run before you reach your final destination.
How long will this take?
Example
2 nm/min120 kts =
Magic Numbers
20 miles at 2 nm per minute
20 divided by 2 = 10
10 minutes to run
( 120 divided by 60 )
Computers and Numbers You are in a Tornado at low levelover Wales doing 420 kts GS.You have 49 miles to run to the next turning point.
How long will this take?
Example
7 nm/min420 kts =
Magic Numbers
49 miles at 7 nm per minute
49 divided by 7 = 7
7 minutes to run
( 420 divided by 60 )
Computers and Numbers You are on a cross-country exercise
in a Tutor, heading into wind at 80 kts GS. How long will a 20 mile leg take?
Example
Magic Numbers
1⅓20 mile leg
=2043
20 x 34
=
20 x 34
1
5
= 5 x 3 = 15 min
1⅓ nm/min80 kts =( 80 divided by 60 )
6 Minute Magic
With the slower speeds it is often easier to think in terms of
how far do we go in 6 minutes(1 tenth of an hour).
This is simply the ground speed
with the last zero removed.
10Ground Speed
6 Minute Magic
So the Tutor doing 80 knots, will travel 8 miles in 6 minutes.
Travelling at 110 knots,You go 11 miles in 6 minutes.
An aircraft doing 140 knots.will travel 14 miles in 6 minutes.
6 Minute Magic
Despite all the computers, some mental arithmetic is essential,
whether you plan to join the RAF as aircrew, become an airline pilot, obtain a PPL,
or simply make the most of the available air experience opportunities.
The starting point is the 6 times table;
no one in their right mind would dream of aviating without this knowledge.
E T A
A by-product of solving the Triangle of Velocities
is that by making the DST calculation using Ground Speed and Distance To Go, we can calculate the time that it will take
to reach the next turning point or destination.
This time is called
Estimated Time of Arrival (ETA)
E T AThe Estimated Time of Arrival (ETA)
is important both for fuel calculations and for Air Traffic control purposes.
A particular application of this is the ETA for the destination.
If you do not arrive on time, Air Traffic will have to take overdue action;
similar to a search party going out to find a group of walkers
who have not returned from a trek on time.
Check UnderstandingWhat is the name of
the hand held computer still used by navigators in private flying?
Nelson
Newton
Dawson
Dalton
Check UnderstandingFlying at 240 kts ground speed,
how long will it take to cover 40 nm ?
20 mins
6 mins
10 mins
2 mins
Check UnderstandingWhile flying you cover 3 nm every minute,
What is your ground speed?
210 kts
150 kts
180 kts
120 kts
Check UnderstandingIn a Tutor doing 80 knots,
how far will you travel in 6 minutes?
13⅓ nm
8 nm
10 nm
6 nm
Check UnderstandingEstimated Time of Arrival is important.
ETA calculations help the crew to determine . . .
Wind speed and direction
The shortest route
Drift corrections
Fuel calculations
Check Understanding
Contact the departure base
Close down
Initiate overdue action
No immediate action
An aircraft does not arrive at its destination on its ETA,
What action will Air Traffic Control take?
AIR NAVIGATION
End of Presentation