Earth gives you a push
Launch eastward near the equator and Earth’s spin hands you ~0.46 km/s of sideways speed—almost 4% of the surface escape velocity for free.
Escape velocity is the ideal speed a coasting object needs so its total mechanical energy reaches zero instead of remaining gravitationally bound. With mass input, the calculator uses:
vesc = √(2GM / r) with r = R + h
With the advanced μ input, it uses the equivalent form vesc = √(2μ / r). Circular orbital speed at the same radius is vcirc = √(μ / r), so escape speed is always √2 times circular speed in this ideal model.
Sort the table or load any preset into the calculator.
| Use | ||||||
|---|---|---|---|---|---|---|
| Earth | 6,371 km | 398,600.4 km³/s² | 9.82 m/s² | 11.186 | 25,023 | |
| Mercury | 2,439.7 km | 22,031.9 km³/s² | 3.702 m/s² | 4.25 | 9,507 | |
| Venus | 6,051.8 km | 324,858.6 km³/s² | 8.87 m/s² | 10.361 | 23,178 | |
| Moon | 1,737.4 km | 4,902.8 km³/s² | 1.624 m/s² | 2.376 | 5,314 | |
| Mars | 3,389.5 km | 42,828.4 km³/s² | 3.728 m/s² | 5.027 | 11,245 | |
| Ceres | 473 km | 62.628 km³/s² | 0.28 m/s² | 0.515 | 1,151 | |
| Jupiter | 69,911 km | 126,686,534 km³/s² | 25.92 m/s² | 60.202 | 134,667 | |
| Io | 1,821.6 km | 5,959.9 km³/s² | 1.796 m/s² | 2.558 | 5,722 | |
| Europa | 1,560.8 km | 3,202.7 km³/s² | 1.315 m/s² | 2.026 | 4,532 | |
| Ganymede | 2,634.1 km | 9,887.8 km³/s² | 1.425 m/s² | 2.74 | 6,129 | |
| Callisto | 2,410.3 km | 7,179.3 km³/s² | 1.236 m/s² | 2.441 | 5,460 | |
| Saturn | 58,232 km | 37,931,207.8 km³/s² | 11.186 m/s² | 36.094 | 80,740 | |
| Titan | 2,574.7 km | 8,978.1 km³/s² | 1.354 m/s² | 2.641 | 5,907 | |
| Uranus | 25,362 km | 5,793,939 km³/s² | 9.008 m/s² | 21.375 | 47,815 | |
| Neptune | 24,622 km | 6,836,529 km³/s² | 11.277 m/s² | 23.565 | 52,714 | |
| Triton | 1,353.4 km | 1,427.6 km³/s² | 0.779 m/s² | 1.452 | 3,249 | |
| Pluto | 1,188.3 km | 871 km³/s² | 0.617 m/s² | 1.211 | 2,708 | |
| Sun | 695,700 km | 132,712,440,041.9 km³/s² | 274.2 m/s² | 617.675 | 1,381,699 |
Last reviewed for this page: June 23, 2026.
Earth's ideal surface escape velocity is about 11.186 km/s, 25,020 mph, or 40,270 km/h. Real launches also deal with atmosphere, gravity losses, steering, and rotation.
Use v = √(2GM/r). G is the gravitational constant, M is the central body's mass, and r is distance from the body's center. If you have altitude, use r = mean radius + altitude.
The object's mass appears in both kinetic energy and gravitational potential energy, then cancels. In the ideal equation, location and the central body's gravity set the speed.
Circular orbital velocity keeps an object in a circular orbit at that radius. Escape velocity is √2 times larger and puts the object on an escape trajectory in the ideal two-body model.
No. A rocket can keep thrusting and adding energy over time. Escape velocity is the speed a coasting object would need at that location without further propulsion.
Escape velocity decreases as altitude increases because the object starts farther from the body's center. At 400 km above Earth, the ideal value is about 10.85 km/s.
For Earth at the surface, it is about 25,020 mph. Use the output selector to show any selected body or custom case in mph, km/s, m/s, or ft/s.
Launch eastward near the equator and Earth’s spin hands you ~0.46 km/s of sideways speed—almost 4% of the surface escape velocity for free.
Small asteroids like Bennu have escape speeds under 0.2 m/s. A gentle hop could launch you into space unless you’re tethered down.
No matter the planet, escape speed is always √2 times faster than a circular orbit at the same altitude—so a 3 km/s circular orbit means a 4.24 km/s escape burn.
Kinetic energy scales with v², so doubling escape velocity would need four times the energy per kilogram—one reason super-heavy worlds are so unforgiving.
The “black” in black hole means the escape velocity at the event horizon exceeds the speed of light, so not even photons can reach infinity.