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COST
ANALYSIS The NW 100/19 has a rated capacity of 100kW. However, given that there is unavoidable down time from variation in wind patterns, icing, and maintenance, each turbine would operate at their rated capacity only a fraction of the time. As detailed in the previous section, the total electricity generated per year, for the combination of the two turbines would be approximately 560,000kW. To
find out the cost of the electricity generated, we must first look at
the initial capital costs of installation. Mott estimates that the installation
cost would be around $2000 per installed kW. With 200 kW total, the
cost of installation for the project would be about $400,000. The remaining
portion of the capital costs would come from the interest on loans that
the college may take out in order to fund the project. The college would
most likely use internal funds, as opposed to a private equity group,
to support this project. The College's capital fund would likely expect
an interest rate of 9-11% from its investment. The loan is most likely
to take place over 25 years, the average life expectancy of a turbine.
With the use of a mortgage table, the total annual capital cost payments
would be from $32,744 to $54,540. The
last factor that is important in considering the cost of wind energy
is the operating and maintenance costs of the turbines. These costs
include repairs, equipment replacement, and annual inspections. A general
estimate of operation and maintenance costs are about $.01/kWh generated.
Therefore, the annual operation and maintenance costs for the Snow Bowl
would be $5,600. The
total annual cost and the cost/kWh can now be calculated. The total
annual cost = the annual capital cost + the operation and maintenance
costs. The cost/kW = the total annual cost/total annual electricity
generated. Therefore the total annual costs lie between $38,344 to $60,140
or 6.8 to 10.7 cents per kWh. The variation in this estimate is based
on differences in interest rates only. If the college finds a low interest
rate or decides to take out a loan for a shorter period of time, the
cost per kWh will decrease substantially. |
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