Good point, Floyd, hadn’t thought about that.

-D

> On Jan 8, 2024, at 5:57 PM, Floyd Thursby via Mercedes 
> <mercedes@okiebenz.com> wrote:
> 
> And in northern cold climates the batteries will degrade capacity and output 
> considerably, and will require self-heating to make them work.  All that will 
> degrade range considerably, I don't know how much a battery is affected in 
> that regard.
> 
> --FT
> 
> On 1/8/24 5:38 PM, Craig via Mercedes wrote:
>> On Mon, 8 Jan 2024 20:46:12 +0000 (UTC) Curt Raymond via Mercedes
>> <mercedes@okiebenz.com>  wrote:
>> 
>>> And they all need to be recharged by the time they're put into use
>>> again.
>>> 
>>> This is a case where failure is not acceptable, they MUST be recharged
>>> in the time allowed so the electricity for them to be recharged MUST be
>>> available. We're talking batteries in the 250kwh range, if you're
>>> discharging them, say, 50% daily and there are 10 busses you're talking
>>> 1250kwh. Figure 14 hours max that you can charge in, you'll need 89,000
>>> watts per hour or 202a at 440v.
>>> 
>>> Unless my math is bad, which has been known to happen...
>> Well, you math is not bad (the actual number is 89286 watts), but the
>> phrase "watts per hour" is nonsense.
>> 
>>      89.286 kilowatts for 14 hours = 1250.004 kWh
>> 
>> However, you also need to account for inefficiencies in generating the
>> charging current (say 95%) and then the overcharging the batteries need.
>> For nicads in the 1980s, they needed to be charged for 14 to 16 hours at
>> their C/10 rate, so 40 - 60%. Say the current batteries need 40%
>> overcharge, that implies 71.4% efficiencey ( 1 / 1.4 ).
>> 
>> So the overall efficiency from utility AC to battery is going to be
>> 
>>      0.95 x 0.714 = 0.6783
>> 
>> So _IF_ the fleet needs 1250 kWh (taking your numbers for it), the utility
>> will have to supply
>> 
>>        1250
>>      -------- = 1842.8 kWh
>>       0.6783
>> 
>>> OTOH my math suggests charging that fleet isn't going to cost all that
>>> much...
>>      1842.8 kWh x $0.20/kWh = $368.57
>> 
>> With diesel about $3.75/ gallons, this will buy 98.28 gallons.
>> 
>> Now how much all this relates to the real world remains to be seen, since
>> we don't have good information on
>>      - How much energy electric buses consume
>>      - The actual cost of the electricity
>>      - How much energy (fuel) the diesel buses consume
>>      - The efficiency of charging and using the batteries
>>      - The propensity of both types of vehicles to break
>>              and the cost to repair them
>>      - Probably something I have forgotten
>> 
>> 
>> Craig
>> 
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> -- 
> --FT
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