Calculate ramp jump distance, flight airtime, peak apex altitude, and touchdown landing velocity for stunt cars, rally vehicles, and ramp jumps with the free Car Jump Distance Calculator.
52.18 meters • 57.1 yards • Flight Time: 2.07 s • Peak Apex: 19.9 ft
Total airtime
19.9 ft above ground
27.5 m/s
Landing ramp target
24.9 mph vertical
Touchdown kinetic energy
In vehicle dynamics and classical kinematics, car jump distance is the horizontal range traveled by a wheeled vehicle from the moment its center of gravity leaves the ramp takeoff lip until its tires touch down on the landing zone:
During airborne flight, the vehicle behaves as a ballistic projectile governed by Newtonian gravity (\(g = 9.80665\text{ m/s}^2\)). Forward horizontal velocity remains nearly constant (\(v_x = v_0 \cos\theta\)), while vertical velocity experiences constant gravitational deceleration (\(v_y(t) = v_0 \sin\theta - gt\)).
| Trajectory Variable | Kinematic Formula | Description |
|---|---|---|
| Horizontal Jump Range (\(R\)) | $$R = v_0 \cos(\theta) \cdot t_{\text{flight}}$$ | Total horizontal distance in meters/feet |
| Airtime Duration (\(t\)) | $$t = \frac{v_0\sin\theta + \sqrt{(v_0\sin\theta)^2 + 2g\Delta h}}{g}$$ | Elapsed flight time until touchdown |
| Peak Apex Altitude (\(H_{\text{apex}}\)) | $$H_{\text{apex}} = h_{\text{ramp}} + \frac{(v_0 \sin\theta)^2}{2 g}$$ | Maximum vertical clearance above ground |
| Landing Touchdown Angle (\(\theta_{\text{land}}\)) | $$\theta_{\text{land}} = \arctan\left(\frac{|v_y|}{v_{0x}}\right)$$ | Slope angle required for smooth ramp landing |
Enter vehicle approach speed at the takeoff lip in mph, km/h, or m/s.
Specify ramp incline angle (\(0^\circ\) to \(75^\circ\)) and takeoff lip height.
Enter vertical drop (\(\Delta h\)) if the landing zone is lower than the ramp takeoff lip.
Inspect total jump distance in feet, meters, and yards, plus landing touchdown angle and live step-by-step KaTeX mathematical derivations.
Ensures movie stunt drivers maintain exact minimum takeoff speeds to bridge gaps and hit airbag landing catch boxes safely.
Calculates trajectory touchdown angle (\(\theta_{\text{land}}\)) so engineers can build landing ramps that prevent chassis bottoming.
Helps civil engineers design bridge crests and freeway speed humps to prevent civilian cars from becoming unintentionally airborne.
Accurately accounts for elevation differences (\(\Delta h\)) between takeoff ramp and landing zone.
Computes final landing velocity, vertical descent rate (\(v_y\)), and landing impact angle.
Supports seamless conversion between mph, km/h, m/s, feet, meters, and yards.
How vehicle wheelbase and engine torque influence in-flight pitch stability:
When a vehicle leaves a jump ramp, its front wheels lose contact with the ramp lip a split second before the rear wheels. If the driver remains heavy on the throttle, the upward normal reaction force from the rear wheels creates a strong nose-down pitching moment, causing the car to lawn-dart forward into the landing ramp. Professional stunt coordinators train drivers to lift off the throttle right at the ramp threshold to equalize torque and maintain a level horizontal pitch during airborne flight.
How spring compression and damping affect real takeoff velocity:
As a vehicle transitions from flat ground onto an inclined ramp, centrifugal and gravitational loads compress the suspension springs (storing potential energy \(U_{\text{spring}} = \frac{1}{2} k x^2\)). At the ramp lip, this stored energy unloads rapidly (suspension "rebound"). In dirt bikes and trophy trucks, skilled drivers "seat-bounce" or pre-load the suspension to add \(10\%\) to \(25\%\) additional vertical launch velocity, significantly increasing peak apex height and jump distance.
Using wheel inertia to pitch vehicles during free-flight airtime:
Because total angular momentum is conserved in mid-air (\(I_{\text{chassis}} \omega_{\text{chassis}} + I_{\text{wheels}} \omega_{\text{wheels}} = \text{constant}\)), drivers can actively control the vehicle's pitch angle:
Comprehensive answers to common questions about car ramp jump calculations, flight durations, landing ramp design, and takeoff pitch dynamics.