The car is correctly represented, about 0.15 KWh / km is what one gets.
However, the positioning of the e-bike looks strange to me. I’ve looked at previous studies and the e-biker has always been first in line - because the efficiency of its motor far exceeds the efficiency of human digestion and muscles, while its weight and speed remain comparable to an ordinary cyclist.
I think someone has calculated food energy incorrectly, or assumed that e-bikes move faster than they do. :)
I guess it’s hard to gauge an e-bike since they often have a variety of operating modes ranging from progressively higher levels of pedal assist up to full throttle. But that’s fascinating to think that an all-electric ride may actual consume less energy in the grand scheme of things. I had never looked at it that way!
It is interesting, but remember we need food to live anyway, and we need exercise to stay healthy.
If we ask used ebikes on max pedal assist to get around, but then go to the gym and pound the treadmill for an hour, what does that do to the numbers?
Or if we eat less and burn less energy, but then lose bone density and need more healthcare as we age (just one effect among many of not getting enough exercise)?
I think many people peddle just as hard on an electric bike, so the 5.5 kWh/km is a given, the rest is the energy required to go faster. Since air resistance increases with the square of the speed, it might very well be the case that 14 kWh/km at 25 km/h is more efficient than what the human alone would need to deliver for the same speed.
Edit: I failed to take into account that for the human at the same level of effort the power remains constant, not the energy per kilometer. Going faster at the same power output would reduce the energy expenditure per kilometer for the human to about 4 kWh/km, which would indicate that 10 kWh/km is being delivered by the motor to go faster.
I just did a quick of my statistics. My bike typically provides an average of 100W in my hilly 28km commute (both ways) that takes about 1h15 minutes. That’s less than 5Wh/km.
I’m using a fairly high setting, too, and judging by the fact that I don’t break a sweat at all, I’m 100% sure I’m not pedaling as hard as I do on a regular bike.
The car is correctly represented, about 0.15 KWh / km is what one gets.
However, the positioning of the e-bike looks strange to me. I’ve looked at previous studies and the e-biker has always been first in line - because the efficiency of its motor far exceeds the efficiency of human digestion and muscles, while its weight and speed remain comparable to an ordinary cyclist.
I think someone has calculated food energy incorrectly, or assumed that e-bikes move faster than they do. :)
I guess it’s hard to gauge an e-bike since they often have a variety of operating modes ranging from progressively higher levels of pedal assist up to full throttle. But that’s fascinating to think that an all-electric ride may actual consume less energy in the grand scheme of things. I had never looked at it that way!
It is interesting, but remember we need food to live anyway, and we need exercise to stay healthy. If we ask used ebikes on max pedal assist to get around, but then go to the gym and pound the treadmill for an hour, what does that do to the numbers? Or if we eat less and burn less energy, but then lose bone density and need more healthcare as we age (just one effect among many of not getting enough exercise)?
I think many people peddle just as hard on an electric bike, so the 5.5 kWh/km is a given, the rest is the energy required to go faster. Since air resistance increases with the square of the speed, it might very well be the case that 14 kWh/km at 25 km/h is more efficient than what the human alone would need to deliver for the same speed.
Edit: I failed to take into account that for the human at the same level of effort the power remains constant, not the energy per kilometer. Going faster at the same power output would reduce the energy expenditure per kilometer for the human to about 4 kWh/km, which would indicate that 10 kWh/km is being delivered by the motor to go faster.
I just did a quick of my statistics. My bike typically provides an average of 100W in my hilly 28km commute (both ways) that takes about 1h15 minutes. That’s less than 5Wh/km.
I’m using a fairly high setting, too, and judging by the fact that I don’t break a sweat at all, I’m 100% sure I’m not pedaling as hard as I do on a regular bike.