Air Pressure at Altitude Calculator
Calculate atmospheric pressure, temperature, and air density at any altitude using the International Standard Atmosphere (ISA) model. Supports humidity correction.
Calculate brake mean effective pressure from power, displacement, and RPM. Compare engine efficiency across sizes. Supports kW, hp, 2-stroke and 4-stroke.
| RPM | Power (kW) | Torque (N·m) |
|---|---|---|
| 1000 | 16.4 | 156.3 |
| 2000 | 32.7 | 156.3 |
| 3000 | 49.1 | 156.3 |
| 4000 | 65.5 | 156.3 |
| 5000 | 81.8 | 156.3 |
| 6000 | 98.2 | 156.3 |
| 7000 | 114.5 | 156.3 |
| 8000 | 130.9 | 156.3 |
Brake Mean Effective Pressure (BMEP) is the single best metric for comparing engine efficiency across different sizes and configurations. It represents the average pressure that, if applied uniformly during each power stroke, would produce the measured brake power. Two engines with the same BMEP are equally effective at extracting work from each liter of displacement, regardless of their size.
The formula is BMEP = (P × nR × 60) / (Vd × N), where P is brake power, Vd is displacement volume, N is engine speed, and nR is the number of revolutions per power stroke (2 for four-stroke, 1 for two-stroke). Typical naturally aspirated gasoline engines achieve 8–12 bar; turbocharged engines reach 15–25 bar; top-fuel dragsters exceed 60 bar.
This calculator solves for BMEP from power or power from BMEP, supports 2-stroke and 4-stroke cycles, converts between kW/hp/PS and bar/kPa/psi, and includes presets for common engine types from small 4-cylinders to large diesel trucks.
BMEP is the universal engine-comparison metric. Whether you're tuning a motorcycle or designing a marine diesel, BMEP tells you how hard each cubic centimeter of displacement is working. This calculator makes the comparison instant.
BMEP = (P × nR × 60) / (Vd × N)
Where:
• P = brake power (W)
• Vd = displacement volume (m³)
• N = engine speed (rev/min)
• nR = 2 for 4-stroke, 1 for 2-stroke
Torque relation: T = BMEP × Vd / (2π × nR)Result: BMEP = 12.3 bar
BMEP = (90000 × 2 × 60) / (0.0016 × 5500) = 1,227,273 Pa = 12.3 bar. This is a well-tuned NA engine — above average for a 1.6L.
Calculate brake mean effective pressure from power, displacement, and RPM. Compare engine efficiency across sizes. Supports kW, hp, 2-stroke and 4-stroke. Use it when you need a repeatable calculation in the physics / fluid category and want the setup, result, and supporting values kept together. This is especially helpful when small input changes, unit choices, or rounding decisions can change the final number.
Start by confirming that the inputs match the formula shown on the page. Then compare the main output with the worked example and any secondary values shown by the calculator. If the result will be used in another calculation, keep extra precision until the final step and record the assumptions beside the number.
Treat the result as a calculation aid rather than a substitute for context. For schoolwork, include the formula and substitution steps. For planning, technical, financial, or health-related decisions, verify important numbers against primary records, current rules, or a qualified professional before acting on them.
Last updated:
NA engines: 8–12 bar is typical (10+ is sporty). Turbocharged: 15–22 bar is common in modern cars. High-performance turbos reach 25+ bar. Diesels often operate at 20–25 bar.
Higher BMEP means the engine extracts more work per liter per cycle. However, it also means higher cylinder pressures, which demands stronger (heavier) components. There is always a design trade-off.
BMEP is directly proportional to torque: BMEP = 2π × nR × T / Vd. Higher torque at the same displacement means higher BMEP. Power adds the RPM dimension.
Power/liter depends on RPM — a tiny engine revving to 18,000 RPM can have high kW/L with modest BMEP. BMEP isolates how efficiently each combustion event converts pressure to work, independent of RPM.
Yes. BMEP peaks near the torque peak and falls at high RPM due to reduced volumetric efficiency and increased friction. The table shows how power and torque change with RPM at constant BMEP.
A 2-stroke fires every revolution (nR = 1) versus every other revolution for 4-stroke (nR = 2). So a 2-stroke theoretically produces twice the power per liter, but trapping efficiency losses reduce the advantage.
Calculate atmospheric pressure, temperature, and air density at any altitude using the International Standard Atmosphere (ISA) model. Supports humidity correction.
Calculate liquid flow rate, required Cv, or pressure drop using Q = Cv√(ΔP/SG). Quick Cv sizing for valves, fittings, and regulators.
Calculate pipe friction head loss and pressure drop with the Darcy–Weisbach equation. Uses the Colebrook–White equation for turbulent friction factor.