Question

The John Nash Mall used 17,4000 kilowatt hours in May, with a peak load of 92 kilowatts. The demand charge is $5.95 per kilowatt, and the energy charge is $0.08 per kilowatt hour. The fuel adjustment charge is $0.017 per kilowatt hour. What is the total electricity cost for may?

Answer 1

Answer:

$C = \ 2235.2$

Step-by-step explanation:

To answer these questions we must order the expenses and the rates according to their units.

So:

1. The consumption of the mall is:

17,4000 kilowatts/hour

The costs for this consumption are:

Energy cost

$ 0.08 per kilowatt hour.

Fuel adjustment cost

$ 0.017 per kilowatt hour.

Then the cost for this consumption $C_1$ is:

17400 kw/h (0.08 $/(kw/h)) + 17400 kw/h(0.017 $/[kilowatt/hour])

$C_1 = \ 1392 + \ 295.8\\\\C_1 = \ 1687.8$

The second consumption is:

2. Maximum load

92 kilowatts.

The demand cost is:

 $ 5.95 per kilowatt

Then the cost for this consumption $C_2$ is:

$C_2$ = 92kw(5.95 $/kw)

$C_2$ = $ 547.4

Finally, the cost for the total consumption C is:

$C = C_1 + C_2$

$C = \ 1687.8 + \ 547.4$

$C = \ 2235.2$

Answer 2

The answer to this problem is try your best because you will succeed no matter what