EV Range Cost by Speed
Calculate how highway speed changes your EV's real-world range using a linear loss model.
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What this tool does
This calculator applies a linear speed-penalty model to estimate electric-vehicle range at speeds above or below 70 mph. You enter your vehicle's rated range at 70 mph, the percentage range loss per 10 mph increment (typically 10–15% for modern EVs), and your target cruising speed; the tool returns projected range in miles. The linear model approximates real-world aerodynamic and rolling-resistance effects but does not account for temperature, terrain, or accessory loads.
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Formula
How EV Range Cost by Speed works
Electric-vehicle range drops sharply as speed rises, chiefly because aerodynamic drag grows with the square of velocity. This calculator models that effect using a constant percentage loss for each 10 mph above (or gain below) a 70 mph baseline. You supply three numbers: your EV's rated range at 70 mph, the observed or manufacturer-quoted range penalty per 10 mph step, and the highway speed you plan to sustain. The tool multiplies the number of 10 mph steps by your loss percentage, then scales the baseline range accordingly.
The formula
Rangespeed = Range70 × (1 − steps × loss% / 100)
where steps = (target_speed − 70) / 10. If you travel slower than 70 mph, steps becomes negative and range increases. The code clamps the cumulative loss percentage between −50% and +90% to prevent nonsensical outputs at extreme speeds.
Where this method is most accurate
The linear loss assumption fits highway cruising between roughly 55 and 85 mph, where aerodynamic drag dominates and HVAC load is steady. Below 40 mph city driving introduces stop-start losses not captured here. Above 90 mph the quadratic nature of drag means each additional 10 mph costs more than the last, so a fixed percentage underestimates the penalty. Temperature below 40°F or above 95°F, steep grades, and high-speed headwinds all reduce range beyond what the formula predicts.
What this tool does not do
It does not model battery-temperature effects, regenerative braking in hilly terrain, cabin heating or cooling draw, tyre pressure, or payload weight. It assumes constant speed on level ground in moderate weather. The calculator also does not verify whether your entered loss-per-10-mph figure matches your specific vehicle; published manufacturer range tables or real-world logs remain the authoritative source for that parameter.
Disclaimer
This tool is for educational estimation only. It does not constitute vehicle-range certification, trip-planning advice, or a guarantee of drivable distance. Real-world range depends on driving style, weather, battery state-of-health, and road conditions. Always plan charging stops with a safety margin and consult your vehicle's onboard range computer for live estimates.
Questions
- Why does EV range drop faster at higher speeds than MPG in petrol cars?
- Aerodynamic drag rises with the square of speed for both, but EVs lack a multi-gear transmission to keep the motor in its efficiency sweet-spot; electric motors also draw more current at higher power, increasing resistive losses. Petrol engines waste much of their fuel as heat even at low load, so the marginal penalty of higher speed is proportionally smaller.
- Where do I find my vehicle's range loss per 10 mph?
- Some manufacturers publish range tables at 55, 65, 70 and 80 mph. Divide the difference in range by the speed step and convert to a percentage of the 70 mph figure. Alternatively, track multiple motorway trips at constant speeds using the trip computer and calculate the loss yourself.
- Can I use this calculator for speeds below 70 mph?
- Yes. Enter a target speed lower than 70 and the tool will show increased range. The linear model is less accurate below 40 mph because city stop-start cycles and accessory loads become significant, neither of which the formula includes.
- Does cold weather affect the result?
- The calculator does not adjust for temperature. In practice, battery chemistry and cabin heating can reduce range by 20–40% below freezing, on top of any speed penalty. Treat the output as a temperate-weather baseline and apply an additional cold-weather factor if needed.
- Why is there a clamp on the cumulative loss percentage?
- At very high speeds (e.g. 150 mph) a fixed percentage per 10 mph would predict negative or near-zero range, which is physically implausible. The −50% to +90% clamp keeps results within a plausible band and prevents the linear approximation from breaking down at the extremes.
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Sources & Methodology
The tool calculates steps = (target_speed − 70) / 10, then applies cumulative_loss = loss_per_10mph × steps, clamped between −50% and +90%. Final range = rated_range_70 × (1 − cumulative_loss / 100). This linear step model approximates the non-linear speed–energy relationship observed in EPA and WLTP range testing over typical highway speeds.
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