Car Jump Distance Calculator - Range, Peak Height, and Air Time

The car jump distance calculator is a projectile motion tool that estimates how far a vehicle will travel after it leaves a ramp, plus the peak height it reaches and the time it spends in the air. It takes the launch speed, ramp angle, ramp height above the landing surface, and local gravity, then applies the range formula taught in introductory physics to a vehicle-scale problem.

• • Stunt driver planning: Estimate the landing zone length needed for a given ramp angle and launch speed.
• • Physics homework and lab reports: Confirm textbook answers for projectile motion problems with a car leaving a ramp at an elevated height.
• • Motorsport event design: Size the gap a vehicle can clear at a known exit speed, including custom gravity for off-world comparisons.
• • Film and game production: Predict the trajectory, peak height, and air time of a hero car launch for camera placement and physics accuracy.

A car jump is just a heavy projectile, so the standard range equation applies. Once the wheels leave the surface, no horizontal force acts on the vehicle, so the calculator can solve the problem with speed, angle, ramp height, and gravity alone.

Because the ramp exit is usually higher than the landing surface, the air time is longer than a flat-ground launch at the same angle, which means the car travels further down range. The calculator handles that height offset directly so you do not have to derive the full equation yourself.

For a textbook-style problem with no ramp height offset, the Projectile Motion Calculator returns the same range using a simpler formula.

The calculator splits the launch speed into a horizontal component v cos(theta) and a vertical component v sin(theta), then uses the vertical motion to find the time of flight and the horizontal motion to find the range. The height offset h between the ramp and the landing surface feeds into the time-of-flight equation, which is what makes the result work for elevated ramps.

• v (speed): Launch speed of the car at the moment it leaves the ramp, in meters per second.
• theta (angle): Ramp angle measured from horizontal, in degrees. The calculator converts it to radians internally.
• h (ramp height): Vertical distance from the ramp exit to the landing surface. Zero means launch and landing are level.
• g (gravity): Gravitational acceleration. Default is Earth at 9.80665 m/s^2; use 1.62 m/s^2 for the Moon.

The peak height above the landing surface equals the ramp height plus the extra height from the initial vertical velocity, which is vy squared divided by two times gravity. The impact speed is the magnitude of the horizontal and final vertical velocity components, so it is always at least the horizontal speed.

The horizontal component of velocity is treated as constant because air resistance is not modeled. For a real car launch the actual range will be a little shorter than the calculator shows, and the air time will be slightly longer once drag is added.

According to OpenStax University Physics Volume 1, the range of a projectile launched with speed v at angle theta is R = (v cos theta) * (v sin theta + sqrt((v sin theta)^2 + 2 g h)) / g when the launch and landing heights differ by h.

When the angle and speed are fixed but you need a deep dive on air time and peak height, the Time Of Flight Projectile Motion Calculator expands the same derivation with extra detail.

Four ideas from kinematics do almost all the work in a vehicle launch: components, independence, air time, and landing energy.

Once you understand the components, the rest of the projectile motion problem is just rearranging the SUVAT equations for the unknowns you care about.

If you want to solve the underlying SUVAT equations directly instead of using the range shortcut, the Kinematics Motion Calculator works through displacement, velocity, and acceleration step by step.

Enter the four inputs, then read the results. The calculator updates as you type, so you can sweep a range of angles or speeds quickly.

1. 1 Enter the launch speed: Type the speed of the car at the very moment it leaves the ramp, in meters per second. Convert from km/h or mph first.
2. 2 Enter the ramp angle: Set the angle from horizontal in degrees. Stunt ramps are usually 10 to 30 degrees, while steep jumps push past 40 degrees.
3. 3 Enter the ramp height: Type the vertical distance from the ramp exit down to the landing surface. Use 0 for a flat-ground launch.
4. 4 Pick the right gravity: Leave 9.80665 m/s^2 for Earth. Use 1.62 m/s^2 for the Moon, 3.71 m/s^2 for Mars, or type any value you want.
5. 5 Read the results: Get the horizontal range, peak height, air time, impact speed, and the velocity components for that combination.
6. 6 Sweep angles to find the best ramp: Change the angle a few degrees at a time to see the range curve. The maximum range is usually around 38 to 45 degrees once ramp height is included.

A motorsport team planning a 25 m/s exit off a 20 degree ramp from 1.5 m high can use the calculator to confirm a 44.74 m range, a 5.23 m peak height, and a 1.90 s air time, then plan the recovery zone accordingly.

To see how gravity, thrust, and drag combine along the trajectory, the Forces & Newton's Laws Calculator applies Newton's second law to each phase of the launch.

The tool turns a hard derivation into a few key presses, useful whenever the cost of getting a jump wrong is measured in property damage or a physics grade.

• • Plan stunts with real numbers: Estimate landing zone length, peak height, and air time before a live stunt so safety crews can position mats, catchers, and cameras.
• • Solve projectile motion problems faster: Skip the algebra and confirm homework, lab, or exam answers for ramp launches that include a height offset.
• • Compare planets and surfaces: Switch gravity to see how the same speed and angle produce longer jumps on the Moon or shorter jumps on a heavy planet.
• • See the full trajectory, not just the range: Range, peak height, air time, impact speed, and velocity components update together so the trade-offs between angle and speed are obvious.
• • Catch unrealistic setups early: A 90 degree launch gives a zero range and a 5 second air time. Spotting those cases quickly prevents wasted ramp builds.

Because the inputs are explicit, you can paste the calculator into a feasibility meeting and everyone sees the same numbers. The outputs are small enough to read at a glance but rich enough to feed into a longer engineering calculation.

Once the landing speed is known, the Car Crash Force Calculator turns that impact speed into average force, kinetic energy, and g-force for safety planning.

Range grows quickly with speed, peaks at a moderate angle once ramp height is included, and shrinks where gravity is stronger.

• • Air resistance, wheel spin on the ramp, and suspension squat are not modeled, so a real car jump will travel a little less far than the calculator shows.
• • The landing surface is treated as level and rigid. Soft sand, an uphill run-out, or a curved landing zone all change the answer in ways this formula does not capture.
• • The launch is treated as instantaneous, so the speed and angle are exactly what the car has at the moment the wheels leave the ramp.

When you sweep a single factor, the other three act as a baseline. Fix the speed and height, then sweep the angle until the range matches the landing area you have available.

According to The Physics Classroom, the horizontal and vertical components of a projectile's motion are independent, which is why the launch speed alone sets the horizontal travel while the vertical velocity together with the launch height offset sets the time of flight and peak height.

To sanity check the vertical leg of the jump with launch height but no horizontal speed, the Free Fall Time Calculator returns the same fall time using a focused drop-height formula.