I'm trying to generate a little chart to help show how the range is related to the speed based upon the power required and the size of the battery pack. i've added another chart with a fat line/error bars for the fuel gauge miles per bar estimator.
Based upon a weight of 2578 lbs, with 0.35 Cd, 0.01 Crr, we can use calculatus to determine how much power is required just to push the kiev thru the air and down the road. The chart shows the aero load, the rolling resistance load, and the combination of both to give a total.
Assuming the battery pack is 16 kWh, and since there are 16 bars in the 'fuel' gauge, that leads to 1 kWh per bar. The magenta line in the second graph is an estimate assuming 75% efficiency of drivetrain of miles per kWh, or per bar, you might expect at any given speed. The error bars help to paint this as a fat line or brush stroke across the range to illustrate that there can be variation in that number, but this should be a good start to get in the ballpark.
For example at 60 mph the power load is about 12 kW. In one hour you would travel 60 miles and have depleted the pack by 12 kWh and have 4 kWh left. The rate at which the pack energy is burned is about 5 miles per kWh (or per bar).
In reality there are losses in the motor and gearbox which will require additional energy to overcome, say ~25%. So the second chart shows in the example above that the rate might be between 2.5 and 4.5 miles per kWh (bar), and the fuel gage would be likely be blinking at 2 bars left or less after an hour of 60 mph.
Based upon a weight of 2578 lbs, with 0.35 Cd, 0.01 Crr, we can use calculatus to determine how much power is required just to push the kiev thru the air and down the road. The chart shows the aero load, the rolling resistance load, and the combination of both to give a total.
Assuming the battery pack is 16 kWh, and since there are 16 bars in the 'fuel' gauge, that leads to 1 kWh per bar. The magenta line in the second graph is an estimate assuming 75% efficiency of drivetrain of miles per kWh, or per bar, you might expect at any given speed. The error bars help to paint this as a fat line or brush stroke across the range to illustrate that there can be variation in that number, but this should be a good start to get in the ballpark.
For example at 60 mph the power load is about 12 kW. In one hour you would travel 60 miles and have depleted the pack by 12 kWh and have 4 kWh left. The rate at which the pack energy is burned is about 5 miles per kWh (or per bar).
In reality there are losses in the motor and gearbox which will require additional energy to overcome, say ~25%. So the second chart shows in the example above that the rate might be between 2.5 and 4.5 miles per kWh (bar), and the fuel gage would be likely be blinking at 2 bars left or less after an hour of 60 mph.

