Final Flashcards

1
Q

What is a Nm?

A

Length of arc of a GC 1min from centre of earth at 47*42’N

Technically larger at equator than at poles

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2
Q

What is 1Nm in m?

A

Always use 6076m

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3
Q

How to convert arc of longitude into time?

A

360=24hr
15
=1hr
1*=4min
Change seconds into scale by min/60

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4
Q

Compare LMT with LST

A

LMT is local mean time and is the time since the transit of the sun over the anti meridian of the observer. Is a specific time to the position on a longitude.
LST is a zone time used for practical purposes.

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5
Q

How to calculate zone time?

A

A meridian +/-7.5* is a zone.
Divide longitude by 15, if remainder after decimal is greater than 1/2 round number up, if below round number down. This number is your zone number and add/subtract from UTC.

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6
Q

What map properties are ideal?

Which are unachievable?

A

Scale constant and correct (1)
Rhumb lines great circles are straight (3)
Angles and bearings the same as earth (2)
Shapes and areas are correctly represented (can’t be over large area) (2)
Cordinates readily extracted
Adjacent sheets fit
World wide coverage.

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7
Q

What is orthomorphism?

A

Bearing is correctly represented. So for angles to be correct, scale must be adjusted. So around a point scale is constant, may vary across a map.
Meridians and latitudes must intersect at 90*

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8
Q

What is homolography?

A

Areas are correctly represented. Scale contraction in one is compensated by expansion in the other.

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9
Q

What is the parallel of origin?

A

Latitude equal to the semi apex angle.

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10
Q

What is a standard parallel?

A

Cone touches the scaled globe. Scale is correct at these points. Contracts between and expands outside.

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11
Q

How to calculate departure?

A

Cos lat x 60 x chlong

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12
Q

What are the basic properties of a Mercator chart?

Disadvantages?

A

Scale at equator is correct, expands at sec lat. Is not equal area and large shapes distorted and shapes away from equator distorted. Bearings correctly represented so is orthomorphic.
Not used behind 60* as SF exceeds 2.

Disadvantages include radio bearings are GC, scale varies and no polar.

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13
Q

How are rhumb and great circles in a lamberts?

A

GC concave to PoO but approximate straight lines

RL concave to pole of projection

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14
Q

How to calculate convergence?

A

Sin lat x chlong

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15
Q

Remember the following GPS things…

A

24 satellites in 6 orbitals planes angled at 55* to equator in 12hr semi synchronous orbits.
Ephermis data gives current positions of satellites in orbit
Almanac provides orbital data to predict satellites in view.
3 segments include control, ground and space.

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16
Q

How many satellites required for RAIM?

A

4 to achieve a unambiguous 3D fix in air.
5 required for fault detection (RAIM).
6 required for exclusion.

17
Q

High vs low PDOP?

A

Low: satellites spaced so good
High: opposite

18
Q

GPS errors?

A

Ephemeris, mulitpath, ionospheric, tropospheric, receiver, interference, radio noise.
Ionospheric worst.

19
Q

Max payload calculations?

A
Is the minimum of the following,
BRW- (NOW+FOB)=MCTOW - (NOW+FOB)
MLW - (NOW+RES)
MZFW-NOW
If limited by ZFW, fuel can be carried to the next highest payload value.
20
Q

MTOW calculations?

A

Least of following
MTOW
MLW+ FX B
MZFW + FOB

21
Q

How to calculate RoC?

A

RoC (ft/min)= % x 1.013 x gs

22
Q

How to calculate specific air/ground range? And SFC

A
SGR = GS/GFC
SAR= TAS/GFC is the nm/unit fuel
SFC = GFC/TAS
23
Q

Go away and practice S4 things

A

Go!

24
Q

Mach equation

A

M x 38.94 SQRT(K) = TAA