Find a nearby coal-fueled power plant with one of the aerial photo image websites - Google Map or Google Earth, one of MicroSoft’s equivalents, etc. Look at the coal pile in both the vertical (directly overhead) and oblique (sideways) views to see how big those piles can get.
Some years ago, I understood that a 90-day supply was common. That was before deregulation, when the cost of the money that was tied up in the inventory/ stockpiled coal could be “put into the rate base” and legitimately charged to the ratepayers as a justified expense. Now, I understand that such piles are managed more closely, which makes sense, as you’ll see below in a moment.
To put this into perspective, let’s gauge it with just some rough numbers and estimates, rounded off for simple arithmetic and to make it easier to adjust up or down or for “real-world” or other numbers that you may prefer:
Say, 1 train of 10,000 tons = 100 cars at 100 tons of coal each, per day.
90 days of 10,000 ton trains = 900,000 tons.
900,000 tons at $100 / ton delivered cost = $90,000,000 - that’s $90 million !
At an allowable 6 % rate of return on that invested capital,
6 % x $90,000,000 = $5,400,000 = $5.4 million per year in “interest” cost alone !
$5,400,000 per year divided by 365 days = $14,795 per day !
Another way: $5,400,000 divided by 90-day stockpile = $60,000 cost for each day of the stockpile’s size, each year.
This checks - the 10,000 ton daily train at $100 per ton is worth $1,000,000. At 6 %, each such trainload costs $60,000 for an entire year - and 90 such trains would cost $5.4 million for a whole year.
Any wonder why the utilities care about and monitor this so closely ?
My somew