How far before the destination should you start a descent?
Use the 3-to-1 rule for a 3° path.
- From FL 330 down to 3000 ft: 30 000 ft ÷ 1000 × 3 = 90 NM
- Add distance to slow down, and allow for wind
99 practice questions on Descent Planning with answers and explanations, plus the key concepts and formulas, from the TrueHeading question bank.
Use this page to revise Descent Planning for the DGCA Air Navigation paper. Below are the key ideas first, then 12 practice questions with answers and explanations, picked from the 99 questions in the TrueHeading bank for this topic.
In short: Use the 3-to-1 rule for a 3° path.
Open the full set in the student zone to answer every question, track your accuracy and take timed mock tests.
4 ideas to know cold.
Use the 3-to-1 rule for a 3° path.
About 5 times the ground speed (more precisely 5.3 ×).
ft per NM = rate of descent ÷ ground speed × 60.
Distance (NM) = height to lose (ft) / 300 for a 3° path.
Tap “Show answer” after you have tried each one.
Answer: D. 2340 ft/min
ROD = GS × 101.3 × tan 3° ≈ 440 × 5.3 ≈ 2335 ft/min (rule of thumb: 5 × GS).
Answer: B. 1380 ft/min
ROD = GS × 101.3 × tan 3° ≈ 260 × 5.3 ≈ 1380 ft/min (rule of thumb: 5 × GS).
Answer: D. 2120 ft/min
ROD = GS × 101.3 × tan 3° ≈ 400 × 5.3 ≈ 2123 ft/min (rule of thumb: 5 × GS).
Answer: D. 110 NM
A 3° path loses ≈ 318 ft per NM (≈ 3 NM per 1 000 ft): 35 000 ÷ 318 ≈ 110 NM.
Answer: A. 101 NM
A 3° path loses ≈ 318 ft per NM (≈ 3 NM per 1 000 ft): 32 000 ÷ 318 ≈ 101 NM.
Answer: A. 63 NM
A 3° path loses ≈ 318 ft per NM (≈ 3 NM per 1 000 ft): 20 000 ÷ 318 ≈ 63 NM.
Answer: C. 108 nm
Height to lose = 36000 ft = 36 thousand ft. 3 × 36 = 108 nm.
Answer: D. 87 nm
Height to lose = 29000 ft = 29 thousand ft. 3 × 29 = 87 nm.
Answer: A. 1600 ft/min
ROD (ft/min) ≈ GS × 5 for 3° (300 ft per nm). 320 × 5 = 1600 ft/min.
Answer: A. 99 nm
Time = 33000/2000 = 16.5 min. Distance = 360 × 16.5/60 = 99 nm.
Answer: D. 85 nm
Time = 29000/2500 = 11.6 min. Distance = 440 × 11.6/60 = 85 nm.
Answer: A. 3.8 nm
Distance = height ÷ tan(angle) = 2000 ÷ (6076 × tan 5.0°) ≈ 3.8 nm.
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