Glide Distance Calculator
Maximum glide range from altitude, glide ratio, wind, and bank angle for engine-out planning.
About this calculator
For an engine-out emergency, this calculator turns altitude and your aircraft's glide ratio into a usable range estimate. The core relationship is simple geometry: still-air glide distance equals altitude above ground level divided by 6,076.12 feet per nautical mile, times the effective glide ratio (lift-to-drag, or L/D) — a 9:1 glider descending from 5,000 feet AGL travels roughly 45,000 feet, or about 7.4 nautical miles, in calm air. Two corrections adjust that baseline. First, best-glide airspeed scales with the square root of the ratio between actual weight and the POH's reference weight, since a lighter airplane needs a slower best-glide speed to hold the same optimal angle of attack — descent rate and time-to-ground follow from that adjusted speed and the effective glide ratio alone, with no wind term involved.
Second, any sustained bank angle degrades the effective glide ratio by a factor of the cosine of the bank angle, because turning trades some lift for turning force rather than for holding altitude; the calculator also reports the resulting load factor (1 divided by cosine of bank), which climbs quickly past 30-40 degrees of bank. Wind does not change how long the glide takes to reach the surface in this model — descent rate and time-to-ground depend only on airspeed and glide ratio — but it does change how far you travel while descending: the calculator holds that time-to-ground fixed and multiplies it by groundspeed (best-glide speed minus headwind component, or plus tailwind) to produce the wind-adjusted range. In other words, wind shifts your track over the ground, not your time in the air. The single biggest lever on real-world range is still flying the exact published best-glide speed: any deviation, fast or slow, reduces the true L/D below the POH figure this calculator assumes.
Inputs
Results
Still-air glide (NM)
7.41
Wind-adjusted glide (NM)
7.41
How to Use This Calculator
- Enter your current altitude AGL (ft) and aircraft best glide ratio (L/D) from the POH.
- Set best glide indicated airspeed (KIAS) and the headwind or tailwind component (kts).
- Enter bank angle if maintaining a turn, and current aircraft weight (lb) if weight correction is needed.
- Review still-air glide distance (NM and SM), wind-adjusted range, descent rate (fpm), and time to ground.
- Select the best glide speed indicated — gliding faster or slower than best glide reduces range.
How the result changes with Altitude AGL (ft)
| Altitude AGL (ft) | Still-air glide (NM) | Wind-adjusted glide (NM) |
|---|---|---|
| 2,500 | 3.7 | 3.7 |
| 3,750 | 5.55 | 5.55 |
| 7,500 | 11.11 | 11.11 |
| 12,500 | 18.52 | 18.52 |
What each input means
- Altitude AGL (ft)
- Height above ground level when engine failure occurs.
- Glide ratio (L/D)
- Best lift-to-drag ratio from POH (e.g. Cessna 172 ≈ 9:1).
- Best glide speed (KIAS)
- Published best-glide airspeed at max gross weight.
- Headwind (kts, neg=tail)
- Headwind component (positive). Tailwind is negative.
- Bank angle (degrees)
- Maneuvering bank angle (0 for straight glide).
- Aircraft weight (lb)
- Current aircraft weight.
- Reference weight (lb)
- Max gross weight (reference for best-glide speed).
What each result means
- Still-air glide (NM)
- Maximum glide distance with no wind.
- Wind-adjusted glide (NM)
- Glide distance corrected for headwind or tailwind.
- Still-air glide (SM)
- Glide distance in statute miles.
- Descent rate (fpm)
- Vertical speed in the glide.
- Time to ground (min)
- Time from current altitude to the surface.
- Adj best-glide (KIAS)
- Best glide speed adjusted for current weight.
- Effective L/D
- Glide ratio adjusted for bank angle.
- Load factor (G)
- G-load in the current bank angle.
How this is calculated
Worked example, using the default values
- Identify Input Parameters4 parametersAltitude AGL (ft) = 5000, Glide ratio (L/D) = 9, Best glide speed (KIAS) = 68, Headwind (kts, neg=tail) = 0 = 7 input(s) provided
- Calculate Still-air glideStill-air glide = glideDistanceFt / FT_PER_NM7.41 = 7.41
- Calculate Wind-adjusted glideWind-adjusted glide = (groundspeedKts / 60) * timeToGroundMin7.41 = 7.41
- Calculate Still-air glideStill-air glide = glideDistanceNm * 1.150788.52 = 8.52
- Calculate Descent rateDescent rate = (adjustedBestGlide * FT_PER_NM / 60) / effectiveGlideRatio711 = 711
Engine last updated . Checked against 3 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Why does wind change my glide distance but not my time to the ground?
descentRateFpm and timeToGroundMin are computed purely from adjustedBestGlide and effectiveGlideRatio — airspeed and L/D — with no wind term, so the aircraft takes the same amount of time to descend regardless of wind. Wind only enters afterward: the calculator multiplies that fixed time-to-ground by a wind-adjusted groundspeed (adjustedBestGlide minus the headwind component, or plus a tailwind) to get the actual horizontal distance covered over the ground.
How does aircraft weight affect the glide distance?
Weight leaves effectiveGlideRatio untouched — glide ratio is an aerodynamic property, not a function of weight — so still-air glide distance in feet or nautical miles doesn't change with weight in this model. What weight does change is adjustedBestGlide, scaled by the square root of aircraftWeightLb divided by refWeightLb, since a lighter airplane must fly a slightly slower best-glide speed to hold the same optimal angle of attack, which in turn shifts descent rate and time-to-ground.
Why does bank angle reduce my glide range?
The calculator multiplies glideRatio by the cosine of the bank angle to get effectiveGlideRatio, because part of the wing's lift is diverted into turning force rather than holding altitude when banked. It also reports load factor as 1 divided by that same cosine, which is why load factor and glide-range loss both accelerate quickly once bank passes roughly 30-40 degrees.
Why is bank angle capped at 60 degrees in this calculator?
At 60 degrees, load factor (1/cos(bank)) reaches 2.0G and effective glide ratio has already dropped to half its wings-level value, which is well past what's useful for engine-out planning — beyond that point the range loss and stall-speed increase from banking outweigh any maneuvering benefit, so the tool doesn't model steeper turns.
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