Answer:
$0.01/kWh.
Step-by-step explanation:
First, we need to calculate the total energy needed by the community over 25 years:
Total energy needed = (8,000 kWh/year) x (3,000 homes) x (25 years) = 6,000,000,000 kWh
Next, we need to calculate the total capacity of the wind turbines needed to generate this energy:
Total capacity needed = (6,000,000,000 kWh) / (8,760 hours/year) / (25 years) = 24 MW
Since each wind turbine has a capacity of 1.2 MW, we need a total of 20 wind turbines:
Number of wind turbines = (24 MW) / (1.2 MW/turbine) = 20 turbines
The cost of purchasing, financing, and operating 20 wind turbines for 25 years is:
Total cost = (20 turbines) x ($3 million/turbine) = $60 million
To find the cost per kWh, we divide the total cost by the total energy generated:
Cost per kWh = ($60 million) / (6,000,000,000 kWh) = $0.01/kWh
Therefore, the cost to the community of the electricity supplied by the WFWP over 25 years would be $0.01/kWh.