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Electric Vehicle (EV) Charging Time & Cost Estimator

Charge hours and wall-energy cost from kWh needed, charger kW, price, and efficiency.

Page updated 2026-09-04.

Electric Vehicle (EV) Charging Time & Cost Estimator visual
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Calculator

Default 42.

Default 7.2.

Default $0.16.

Default 90%.

Calculated Results

Charge hours

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Wall kWh

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Energy cost

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Why you pay for more energy than actually reaches the battery

Charging 42 kWh into the battery pack using a 7.2 kW charger at 90% efficiency takes 6.48 hours and pulls 46.67 kWh from the wall -- notably more than the 42 kWh that actually reaches the battery, at a cost of $7.47.

That gap between wall kWh (46.67) and pack kWh (42) is exactly what the 90% efficiency figure describes -- some energy is lost as heat during the AC-to-DC conversion process inherent to charging, so you're always billed for more energy than the battery actually stores, which is why 'wall kWh, not pack kWh' is the number that determines your actual electricity cost.

Charging time (6.48 hours) is calculated from the pack kWh needed divided by the effective charging rate (kW x efficiency): 42 / (7.2 x 0.90) = 42 / 6.48 = 6.48 hours -- the efficiency loss doesn't just affect cost, it also means the charger takes measurably longer to deliver a given amount of usable battery energy than a naive kWh-divided-by-kW calculation would suggest.

Why efficiency and rate both matter for real charging time

Hours = kWh / (kW x efficiency). You pay for wall kWh, not pack kWh. Charging efficiency (90% here) varies by charging speed, temperature, and the specific vehicle and charger combination -- Level 2 home charging and DC fast charging often have somewhat different efficiency characteristics, so 90% is a reasonable planning estimate rather than a universal constant across every charging scenario.

The 7.2 kW charger rate is the bottleneck in this calculation -- a higher-power charger (like a DC fast charger rated well above 7.2 kW) would proportionally reduce charging time for the same kWh need, though very high charging rates can also somewhat change the efficiency percentage compared to a slower, steadier charge.

This models charging from empty to the specified kWh need in one continuous session at a constant rate -- in reality, many EVs taper charging speed as the battery approaches full, which this simplified constant-rate model doesn't capture for the final portion of a charge.

Related EV and energy-cost tools

For comparing this electric charging cost against a gas-powered vehicle's fuel cost for the same trip, the Fuel Cost & Trip Distance Calculator uses the same per-mile cost framing for gasoline.

For a related household energy-cost calculation using the same rate-times-usage logic, the Electric Bill / Appliance Wattage Calculator applies similar math to a specific appliance.

Frequently Asked Questions (FAQ)

Why is 46.67 kWh pulled from the wall when only 42 kWh reaches the battery?

Hours = kWh / (kW x efficiency). You pay for wall kWh, not pack kWh. Because charging isn't 100% efficient -- some energy is lost as heat during the AC-to-DC conversion. At 90% efficiency, wall kWh = pack kWh / efficiency = 42 / 0.90 = 46.67 kWh, and that larger wall figure is what actually appears on your electricity bill.

How is the 6.48-hour charging time calculated?

Hours = kWh needed / (charger kW x efficiency) = 42 / (7.2 x 0.90) = 42 / 6.48 = 6.48 hours. The efficiency factor reduces the effective charging rate below the charger's rated kW.

Does charging efficiency stay the same at every charging speed?

Not necessarily -- efficiency can vary somewhat between slower Level 2 home charging and faster DC fast charging, as well as by temperature and the specific vehicle/charger combination. 90% is a reasonable planning estimate, not a fixed universal constant.

Does the calculator account for charging speed slowing down near a full battery?

No. Hours = kWh / (kW x efficiency). You pay for wall kWh, not pack kWh. It models charging at one constant rate for the entire session. Many real EVs taper their charging speed as the battery approaches full, which this simplified model doesn't capture for that final portion of a charge.

Would a higher-power charger reduce both time and cost?

It would reduce time proportionally (a higher kW divides into fewer hours needed), but cost stays roughly the same since it's driven by the wall kWh and price per kWh, not directly by charging speed -- though very fast charging can sometimes carry a slightly different efficiency than slower charging.