scadaman29325
Catching up and tripping all over myself.
Names and faces have been changed to protect the innocent!
I work as the utility billing supervisor of a small city.
A customer asked me a question that stumped me.
He has 2 electric meters, house and garage.
The house used 1000 kwh for $98.50.
The garage used 500 kwh for $53.50.
He asked why do I come up with a different cost per kwh?
I explain that you have to take away the "base fee" or "readiness to serve charge" of $8.50, then divide and you'll come up with the same cost per kwh.
He ask why.
I said 'because that's the way it works'.
He says 'why'.
.
.
.
What is a good explanation of the mathematical principles for this type of situation?
I work as the utility billing supervisor of a small city.
A customer asked me a question that stumped me.
He has 2 electric meters, house and garage.
The house used 1000 kwh for $98.50.
The garage used 500 kwh for $53.50.
He asked why do I come up with a different cost per kwh?
I explain that you have to take away the "base fee" or "readiness to serve charge" of $8.50, then divide and you'll come up with the same cost per kwh.
He ask why.
I said 'because that's the way it works'.
He says 'why'.
.
.
.
What is a good explanation of the mathematical principles for this type of situation?