E = s · e / 100
Annual distance and kWh/100 km are multiplied; charging losses can be added via efficiency.
Annual distance and kWh/100 km are multiplied; charging losses can be added via efficiency.
Select a target and calculate.
Annual distance and kWh/100 km are multiplied; charging losses can be added via efficiency.
15,000 km · 20 kWh/100 km / 100 = 3,000 kWh/year.
Constant average consumption; temperature, speed and auxiliaries vary in practice.
This calculator finds the missing quantity among annual energy E, annual mileage s and consumption e (kWh per 100 km) from the other two. It explains why an electric car's real-world energy need usually exceeds its official WLTP rating, and how strongly speed affects consumption.
An electric car's annual energy need follows from distance driven and consumption per 100 km: E = s·e/100. Consumption e is not a fixed vehicle constant — it depends strongly on driving style, speed, temperature and load.
As with fuel consumption in combustion vehicles, an EV's official test-cycle (WLTP) consumption diverges from real-world use. Real-world data shows a typical 10-20% higher figure in mixed everyday driving, with considerably larger gaps at high motorway speeds.
E = s · e / 100
E = s · e / 100s = 100 · E / ee = 100 · E / s| Symbol / input | Meaning |
|---|---|
| Annual energy E | Energy at the vehicle or grid depending on efficiency. |
| Annual mileage s | Kilometres driven per year. |
| Consumption e | Vehicle consumption in kWh per 100 km from your real profile. |
Enter two of the three quantities. Annual energy requires mileage and consumption, mileage requires energy and consumption, consumption requires energy and mileage. Use a real, self-measured value for e where possible rather than the pure manufacturer figure.
Select the target quantity and enter the two known values with units. For a more realistic annual energy estimate, add roughly 10-20% to the vehicle's WLTP figure to account for everyday conditions.
Given s = 15,000 km and e = 20 kWh/100 km, substitution gives E = 15,000 · 20 / 100 = 3,000 kWh per year.
An annual energy need of 3,000 kWh is the amount that must be charged over a year to cover the assumed mileage at this consumption — excluding charging losses, which additionally increase the amount drawn from the grid.
Consumption is given in kWh per 100 km, energy in kWh, larger amounts also in MWh. Consumption rises disproportionately with speed, since aerodynamic drag grows with the square of speed.
The calculation is used to estimate annual electricity costs for EVs, compare models, size home wallboxes and PV self-consumption scenarios, and for rough charging-infrastructure planning.
The formula assumes a constant average consumption over the year. Real values vary with outside temperature (especially in winter due to cabin heating and lower battery efficiency), driving profile, load and tyre choice; charging losses during the charging process itself are not included here and would need a separate charging efficiency factor.
Common mistake: Do not take WLTP consumption figures uncritically as real-world consumption — real-world data typically shows 10-20% higher values in everyday use, and considerably more at high motorway speeds. Also, do not confuse vehicle consumption (kWh at the vehicle) with grid consumption (kWh from the outlet, including charging losses).
The WLTP test cycle only partly captures real driving profiles, high motorway speeds, air conditioning and low outside temperatures. Real-world data typically shows 10-20% higher values in everyday use.
Considerably, and disproportionately, since aerodynamic drag grows with the square of speed. Going from 110 to 130 km/h can already raise consumption by more than 25%.
No, e describes consumption at the vehicle. Actual grid draw additionally requires a charging efficiency factor (typically 85-95%).