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Question 198-1 : The accuracy of the manually calculated dead reckoning position of an aircraft is among other things affected by ? [ Level reports ]

The accuracy of the forecasted wind

Question 198-2 : The accuracy of the manually calculated dead reckoning position of an aircraft is among other things affected by ?

The flight time since the last position update.

exemple 302: The flight time since the last position update
The accuracy of the actual wind. the accuracy of the adjustment of the position lines for the motion of the aircraft between the last fix and the dr-position. the accuracy of the adjustment of the position lines for the motion of the aircraft between the last and the new dr-position.

Question 198-3 : What may cause a difference between a dead rekoning position and a fix ?

The difference between the actual wind and the forecasted wind.

exemple 306: The difference between the actual wind and the forecasted wind
The difference between no-wind and the actual wind. the difference between no-wind and the forecasted wind. the difference between the magnetic and the true wind direction.

Question 198-4 : Cas is 320 ktflight level 330oat isa +15°ctas is approximately compressibility factor 0939 ?

530 kt.

Oat is 15°c 15°c 2 x 33 = 36°con computer in airspeed window set press alt '33' in front of coat °c ' 36°c' on the outer scale in front of cas 320 kt you can read tas 565 kttrue air speed tas is obtained from calibrated air speed cas by correcting for compressibility and density 568 x 0939 = 533 kt
exemple 310: 530 kt
560 kt. 265 kt. 340 kt.

Question 198-5 : Given mach numer 08flight level 330oat isa +15°ctas is approximately compressibility factor 094 ?

480 kt.

Temperature at fl330 = 51°c 33°c x 2 + 15 isa +15°c so 51°c + 15°c = 36°ctas = m*lsslss = 3895 x sqrtt°a t°a =273 36= 237°k lss = 3895 x sqrt237 = 59963tas = 08 x 59963 = 480 ktyou need to apply compressibility factor if you want to go from cas to tas not from mach to tastrue air speed tas is obtained from calibrated air speed cas by correcting for compressibility and density
exemple 314: 480 kt
420 kt. 450 kt. 265 kt.

Question 198-6 : The main purpose of dr dead reckoning is ?

To obtain with reasonable accuracy the aircraft's position between fixes or in the absence of fixes.

exemple 318: To obtain with reasonable accuracy the aircraft's position between fixes or in the absence of fixes
To monitor an inertial navigation system. to obtain, without reasonable accuracy, the aircraft's position between fixes. to improve gps accuracy.

Question 198-7 : An aircraft is flying at fl390 at a speed of mach 0821oat isa 4°cthe compressibility factor is 0942calculate the tas ?

467 kt.

Isa temperature at fl390 = 565°c 565°c is considered to be the lowest isa temperature isa 4°c so oat = 605°ctas = m*lsslss = 39 x sqrtt°a t°a =273 605= 2125°k lss = 39 x sqrt2125 = 5685tas = 0821 x 5685 = 4667 ktyou need to apply compressibility factor if you want to go from cas to tas not from mach to tastrue air speed tas is obtained from calibrated air speed cas by correcting for compressibility and density
exemple 322: 467 kt
439 kt. 459 kt. 433 kt.

Question 198-8 : An aircraft descends from fl240 to fl80 for the final approach track = 070°cas = 220 ktoat = isa 10°cthe average tas in the descent is ?

276 kt.

At the exam average tas used for descent problems is calculated at the altitude 12 of the descent altitude at fl160 isa temperature = 15°c 2°c x 16 = 17°coat is isa 10°c thus oat is 27°c at fl160on the computer in airspeed window put 27ºc next to fl160 go to cas 220 kt on inner scale and read tas on outer scale 276 kt
exemple 326: 276 kt
288 kt. 268 kt. 282 kt.

Question 198-9 : An aircraft is flying at fl 350 with cas = 300 ktoat = isa + 4°cthe compressibility factor is 0939calculate the tas ?

509 kt.

Isa temperature at fl350 = 15°c + 35 x 2 = 55°cisa +4°c so oat = 51°con the computer in airspeed window put 51ºc next to fl350 go to cas 300 kt on inner scale and read tas on outer scale 542 ktmultiply 542 kt x 0939 = 509 ktyou need to apply compressibility factor if you want to go from cas to tas not from mach to tastrue air speed tas is obtained from calibrated air speed cas by correcting for compressibility and density
exemple 330: 509 kt
540 kt. 535 kt. 479 kt.

Question 198-10 : Given track = 355°tas = 190 ktwind 270°25 ktafter 30 minutes of flying with the planned tas and true heading the aircraft is 35 nm right of track and 45 nm ahead of the dead reckoning positioncalculate the actual wind ?

254°34 kt.

Ecqb03 august 2016
exemple 334: 254°34 kt
251°/21 kt. 246°/21 kt. 248°/21 kt.

Question 198-11 : Given fl 400oat = 65°cias = 260 ktinstrument and position error to be neglectedcompressibility factor = 0935calculate the true air speed taking compressibility into account ?

479 kt.

Calibrated airspeed cas is indicated airspeed ias corrected for instrument error and position error the question states instrument and position error to be neglected therefore ias = casoat = 65°con the computer in airspeed window put 65ºc next to fl400 go to cas 260 kt on inner scale and read tas on outer scale 513 kttrue air speed tas is obtained from calibrated air speed cas by correcting for compressibility and density 513 x 0935 = 479 kt
exemple 338: 479 kt
470 kt. 512 kt. 533 kt.

Question 198-12 : Given tas = 210 ktcas = 190 ktpressure altitude = 9000 ftcalculate mach number ?

034.

Using the computer align tas external ring & cas internal ring when done go to your airspeed case and read the one corresponding to the pressure altitude above the 9000 ft line you should read about 22°cmach number = tas lsslss = 39*sqrt t in k° here t° = 22°c = 22 + 273 = 251°khence lss = 39*sqrt 251 = 617876thus mach number = 210617876 = 0339 = 034
exemple 342: 034
0.54. 0.62 0.44.

Question 198-13 : A dr position is to be found ?

On the desired track.

exemple 346: On the desired track
Closeness to the destination. perpendicular to the desired track, at a distance not less than 50 km. perpendicular to the desired track, at a distance not less than 100 km.

Question 198-14 : Which of the factors named hereafter should be considered by the pilot when selecting landmarks as visual reference points 1 possibility of identification2 transmitted frequency3 visibility4 closeness to the trackthe combination that regroups all of the correct statements is ?

1 3 4.

exemple 350: 1 3 4
1, 2, 3. 2, 3. 4.

Question 198-15 : Given fl 300oat = 45°cias = 260 ktinstrument and position error to be neglectedcompressibility factor = 096calculate the true air speed taking compressibility into account ?

408 kt.

exemple 354: 408 kt
400 kt. 435 kt. 424 kt.

Question 198-16 : On a mercator chart one minute on n55° parallel is 31 mmthe map scale at 40°n is ?

1 457 650.

exemple 358: 1 457 650
1 : 779 880 1 : 447 320 1 : 797 890

Question 198-17 : The nominal scale of a north stereopolar map is ?

At the north pole.

exemple 362: At the north pole
At the south pole. at the equator. the 45°north parallel.

Question 198-18 : Given tas = 140 kt true hdg = 302° wv = 045° t 45ktcalculate the drift angle and gs ?

16°l 156 kt.

Under index set true heading 302° centre dot on tas 140 kt with the rotative scale set wind 1448read drift 16° leftground speed is 156 kt
exemple 366: 16°l 156 kt
9°r - 143 kt. 9°l - 146 kt. 18°r - 146 kt.

Question 198-19 : Given tas = 290 kttrue hdg = 171°wv = 310° t 30ktcalculate the drift angle and gs ?

4°l 314 kt.

2528
exemple 370: 4°l 314 kt
4°r - 310 kt 4°r - 314 kt 4°l - 310 kt

Question 198-20 : Given tas = 485 kttrue heading = 226°true wind = 110°95ktcalculate the drift angle and gs ?

9°r 533 kt.

Under index set true heading 226° centre dot on tas 485 kt with the rotative scale set wind 1451read drift 9° rightground speed is 533 kt
exemple 374: 9°r 533 kt
7°r - 531 kt. 9°r - 433 kt. 8°l - 435 kt.

Question 198-21 : Given tas = 472 kttrue heading = 005°true wind = 110°50ktcalculate the drift angle and gs ?

6°l490 kt.

Under index set true heading 005° centre dot on tas 472 kt with the rotative scale set wind 1740read drift 55° leftground speed is 487 ktclosest answer 6°l490 kt
exemple 378: 6°l490 kt
7°r/491 kt. 7°l/487 kt. 7°r/491 kt.

Question 198-22 : Given tas = 375 kt true heading = 124° wind = 130°55 ktcalculate the true track and gs ?

123° 320 kt.

1741
exemple 382: 123° 320 kt
125° - 322 kt. 126° - 320 kt. 125° - 318 kt.

Question 198-23 : Given tas = 198 kthdg °t = 180wv = 35925calculate the track °t and gs ?

180° 223 kt.

exemple 386: 180° 223 kt
179° - 220 kt 181° - 180 kt 180° - 183 kt

Question 198-24 : Given tas = 135 kt true heading = 278° true wind = 140°20 ktcalculate the true track and ground speed ?

283° 150 kt.

Center dot on tas 135 kttrue heading 278° under indexput wind direction under the red compass rose under 20 kt your drift is 5° right giving a track of 283° and a groundspeed under the wind mark of 150 kt 1739
exemple 390: 283° 150 kt
279° - 152 kt. 272° - 121 kt. 275° - 150 kt.

Question 198-25 : Given tas = 155 kttrue heading = 216°wind = 090°60 ktcalculate the true track and gs ?

231° 196 kt.

Center dot on tas 155 kttrue heading 216° under indexput wind direction under the red compass rose under 60 kt your drift is 145° right giving a track of 2305° and a groundspeed under the wind mark of 195 kt 2527the closest answer is 231° and 196 kt
exemple 394: 231° 196 kt
224° - 175 kt. 222° - 181 kt. 226° - 186 kt.

Question 198-26 : Given tas = 465 kt true heading = 124° wind = 170°80 ktcalculate drift and ground speed ?

8l 415 kt.

Under index set true heading 124° centre dot on tas 465 kt with the rotative scale set wind com encom061 171jpgread drift 8° leftground speed is 415 kt
exemple 398: 8l 415 kt
3l - 415 kt 4l - 400 kt 6l - 400 kt

Question 198-27 : Given tas = 140 kt hdg t = 005° wv = 26525kt calculate the drift and gs ?

10r 146 kt.

Under index set true heading 005° centre dot on tas 140 kt with the rotative scale set wind 1716read drift 10° rightground speed is 146 kt
exemple 402: 10r 146 kt
9r - 140 kt 11r - 142 kt 11r - 140 kt

Question 198-28 : Given tas = 190 kt hdg t = 355° wv = 16525ktcalculate the drift and gs ?

1l 215 kt.

Under index set true heading 355° centre dot on tas 190 kt with the rotative scale set wind com encom061 174jpgread drift 1° leftground speed is 214 kt close enough for the answer
exemple 406: 1l 215 kt
1l - 225 kt 1r - 175 kt 1r - 165 kt

Question 198-29 : Given tas = 250 kthdg t = 029°wv = 03545ktcalculate the drift and gs ?

1l 205 kt.

Under index set true heading 029° centre dot on tas 250 kt with the rotative scale set wind 2526read drift 1° leftground speed is 205 kt
exemple 410: 1l 205 kt
1r - 205 kt 1l - 265 kt 1r - 295 kt

Question 198-30 : Given tas = 485 kt true heading = 168° wind = 13075 ktcalculate true track and ground speed ?

174° 428 kt.

Under index set true heading 168° centre dot on tas 485 kt with the rotative scale set wind com encom061 180jpgread drift 6° right 168° + 6° = 174° ground speed is 430 kt close enough for the answer
exemple 414: 174° 428 kt
173° - 424 kt. 175° - 420 kt. 175° - 432 kt.

Question 198-31 : Given tas = 130 kttrack t = 003°wv = 19040 ktcalculate the hdg °t and gs ?

001° 170 kt.

exemple 418: 001° 170 kt
002° - 173 kt. 359° - 166 kt. 357° - 168 kt.

Question 198-32 : Given tas = 227 kt track t = 316° wv = 20515ktcalculate the hdg °t and gs ?

312° 232 kt.

Under index set true track 316° centre dot on tas 227 kt with the rotative scale set wind 2021now drift is always measured from heading to track turn to set true heading 312° 316° 4° right drift under index you now read a ground speed of 232 kt
exemple 422: 312° 232 kt
311° - 230 kt. 313° - 235 kt. 310° - 233 kt.

Question 198-33 : Given tas = 200 kt track t = 073° wv = 21020kt calculate the hdg °t and gs ?

077 214 kt.

exemple 426: 077 214 kt
079 - 211 kt 075 - 213 kt 077 - 210 kt

Question 198-34 : Given tas = 270 kt track t = 260° wind = 275°30ktcalculate the hdg °t and gs ?

262° 241 kt.

Under index set true track 260° centre dot on tas 270 kt with the rotative scale set wind com encom061 187jpgnow drift is always measured from heading to track turn to set true heading 262° 260° + 2° left drift under index you now read a ground speed of 241 kt
exemple 430: 262° 241 kt
262° - 237 kt. 264° - 241 kt. 264° - 237 kt.

Question 198-35 : Given true hdg = 233° tas = 480 kt track t = 240° gs = 523 ktcalculate the wv ?

11075kt.

True heading is 233° true track is 240° our drift is 7° right com encom061 189jpgwind 111°77kt closest answer 11075kt
exemple 434: 11075kt
115/70kt. 110/80kt. 105/75kt.

Question 198-36 : Given true heading = 074° tas = 230 kt true track = 066° ground speed = 242 ktcalculate the wind ?

18035 kt.

True heading is 074° true track is 066° our drift is 8° left com encom061 191jpgwhere the rotative scale crosses the ground speed arc 242 kt we read the wind 180° 35 kt
exemple 438: 18035 kt
180/30 kt 185/35 kt 180/40 kt

Question 198-37 : Given true heading = 054° tas = 450 kt true track = 059° gs = 416 ktcalculate the wind ?

010°50 kt.

True heading is 054° true track is 059° our drift is 5° right 2525wind 010°50 kt
exemple 442: 010°50 kt
005°/50 kt. 010°/55 kt. 010°/45 kt.

Question 198-38 : Given true heading = 002°tas = 130 kttrue track = 353°ground speed = 132 ktcalculate the wind ?

095°20 kt.

True heading is 002° true track is 353° our drift is 9° left com encom061 195jpgwind 094°22 kt closest answer is 095°20 kt
exemple 446: 095°20 kt
090°/15 kt. 090°/20 kt. 095°/25 kt.

Question 198-39 : Given gs = 236 kt distance from a to b = 354 nmwhat is the time from a to b ?

1 hr 30 min.

354 nm 236 kt60 min = 90 minutes 1h30
exemple 450: 1 hr 30 min
1 hr 09 min. 1 hr 10 min. 1 hr 40 min.

Question 198-40 : Given gs = 345 kt distance from a to b = 3560 nmwhat is the time from a to b ?

10 hr 19 min.

3560 nm 345 kt60 min = 619 minutes 10h19
exemple 454: 10 hr 19 min
10 hr 05 min. 11 hr 00 min. 11 hr 02 min.



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