Respuesta :
Jack's current monthly bill is
(1200 kWh +400 kWh)*($0.075/kWh) = $120
On the interval use plan, Jack's monthly bill would be
(1200 kWh)*($0.03/kWh) + (400 kWh)*($0.15/kWh) = $36 + 60 = $96
If Jack were to switch, his savings would be $120 -96 = $24.
The appropriate choice is ...
b. Jack should switch to the interval use plan, which would save him $24 per month.
(1200 kWh +400 kWh)*($0.075/kWh) = $120
On the interval use plan, Jack's monthly bill would be
(1200 kWh)*($0.03/kWh) + (400 kWh)*($0.15/kWh) = $36 + 60 = $96
If Jack were to switch, his savings would be $120 -96 = $24.
The appropriate choice is ...
b. Jack should switch to the interval use plan, which would save him $24 per month.
Answer:
B. Jack should switch to the interval use plan, which would save him $24 per month.
Step-by-step explanation:
We are given that,
The off-peak hour usage per month = 1200 kWh
The on-peak hour usage per month = 400 kWh
Cost of electricity paid by Jack per kWh = 7.5 cents = $0.075
Thus, the current electricity bill = [tex](1200+400)\times 0.075[/tex] = [tex]1600\times 0.075[/tex] = $120
Further, the interval use plan gives 3 cents= $0.03 per kWh for off-peak hours and 15 cents=$0.15 per kWh for on-peak hours.
The bill using interval plan = [tex]1200\times 0.03+400\times 0.15[/tex] = 36+60 = $96
Thus, the savings of Jack = Current electricity bill - Bill using interval plan
i.e. Savings of Jack = $120 - $96 = $24.
Hence, the best option for the plan to be selected by Jack is,
B. Jack should switch to the interval use plan, which would save him $24 per month.