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Drone Flight Time Calculator (hover time from weight, props & battery)

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Understanding the drone flight time calculator — concept and principle

How long can a multicopter hover on one battery? This calculator estimates hover flight time either from the drone's weight and propellers, using momentum theory with a propeller figure of merit and motor efficiency, or from a known average current. It also shows the hover power, current, thrust per rotor and hover efficiency.

Drone flight timeHover time of a 1.4 kg quadWeight1,400 gProps4 × 10 inBattery5,000 mAhUsable80 %momentum theory → 160.4 WFlight time22.1 minCurrent10.84 AHover only; real flights are shorter
59.2 Wh usable over 160 W of hover power lasts about 22 minutes.

How it is calculated

Usable energy (Wh) = capacity (Ah) × voltage × usable share

Weight W = m × 9.80665; disc area per rotor A = π r²

Ideal hover power P = W^1.5 ÷ √(2 ρ A N), ρ = 1.225 kg/m³

Mechanical power = ideal ÷ figure of merit

Electrical power = mechanical ÷ motor and ESC efficiency

Flight time (min) = usable Wh ÷ electrical power × 60; current = power ÷ voltage

The principle

To hover, a rotor must push air downward with momentum equal to the drone's weight every second. Momentum theory shows that pushing a large amount of air slowly takes less power than pushing a little air fast, so bigger propellers are more efficient. The ideal power is the theoretical minimum; real propellers lose energy to drag and swirl, captured by the figure of merit (typically 0.5–0.7), and motors and speed controllers lose more. Dividing the battery's usable energy by the electrical power gives the time.

Worked example

Default inputs: 1,400 g, 4 rotors, 10-inch props, FM 0.6, 75% motor efficiency, 5,000 mAh at 14.8 V, 80% usable.

  1. Usable energy = 5 × 14.8 × 0.8 = 59.2 Wh.
  2. W = 1.4 × 9.80665 = 13.73 N; A = π × 0.127² = 0.0507 m².
  3. Ideal power = 13.73^1.5 ÷ √(2 × 1.225 × 0.0507 × 4) = 72.2 W; mechanical = 72.2 ÷ 0.6 = 120.3 W; electrical = 120.3 ÷ 0.75 = 160.4 W.
  4. Current = 160.4 ÷ 14.8 = 10.84 A; thrust per rotor = 350 g; efficiency = 1,400 ÷ 160.4 = 8.73 g/W.
  5. Flight time = 59.2 ÷ 160.4 × 60 = 22.1 minutes (0:22:08).
How Hover flight time (minutes) changes with Take-off mass including battery (g)How Hover flight time changes with Take-…0501001502003507001,0501,4001,7502,1002,800Example: 22.1Take-off mass including battery (g)
Each point is the calculator re-run with only “Take-off mass including battery (g)” changed; the gold point is the default example. Change the inputs above and this chart follows your numbers.
Take-off mass including battery (g)Hover flight time (minutes)
350177.1
70062.6
1,05034.1
1,40022.1
1,75015.8
2,10012.1
2,8007.8

How to read the result

This is hover in still air at sea level. Wind, fast forward flight, climbing, cold batteries and altitude (thinner air) all shorten it, and payloads such as gimbals and lights add power. Landing with a reserve is wise, which is why the usable share is below 100%. Comparing g/W across setups shows which propeller and motor combinations are more efficient.

Common mistakes

Keep in mind: This is an estimate. Battery health, temperature and flight style change real flight time; always follow the manufacturer's guidance and land with a safe reserve.

Frequently asked questions

Why do larger propellers give longer flight times?

They move more air more slowly, which needs less power for the same thrust.

What is figure of merit?

The ratio of ideal to actual power for a hovering rotor, typically 0.5–0.7 for small propellers.

Does a bigger battery always help?

It adds energy but also weight, which raises hover power, so the gain diminishes.

Sources: L. Bauersfeld and D. Scaramuzza, "Range, Endurance, and Optimal Speed Estimates for Multicopters", IEEE Robotics and Automation Letters 7(2), 2022 (arXiv:2109.04741) · U.S. Standard Atmosphere, 1976 (sea-level density 1.225 kg/m³)

Checked 9 Nov 2026. L. Bauersfeld and D. Scaramuzza, “Range, Endurance, and Optimal Speed Estimates for Multicopters”, IEEE Robotics and Automation Letters 7(2), 2022 (arXiv:2109.04741): hover power from momentum theory P = (mg)^1.5 ÷ (η_P √(2ρπN) r), propeller figure of merit 0.5–0.7, motor efficiency 0.75; sea-level density 1.225 kg/m³ (U.S. Standard Atmosphere, 1976); g = 9.80665 m/s² (BIPM SI Brochure).

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