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Utility Scale Wind Energy

Utility Scale Wind Energy. Prof. Park UTI-111 Essex County College. Wind Turbine Economics. At present, the most economical application of wind turbines is in groups of large machines installed on wind farm. Wind farm range in size from a few megawatts to hundreds of megawatts.

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Utility Scale Wind Energy

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  1. Utility Scale Wind Energy Prof. Park UTI-111 Essex County College

  2. Wind Turbine Economics • At present, the most economical application of wind turbines is in groups of large machines installed on wind farm. • Wind farm range in size from a few megawatts to hundreds of megawatts. • Wind farms can be made larger or smaller as needed. Turbines can be added as electricity demand grows. • Currently a 100-MW wind farm can be erected in 6 to 12 months. This does not include the time needed for measuring the wind and obtaining construction permits.

  3. Wind Power Cost • Wind power cost have fallen since wind turbine installation began in 1980’s. • Larger machines have produced economies of scale and technology advances have lowered many component costs. • However recant change in overall economy have caused cost to start to rise again.

  4. Wind Power Cost

  5. Table 1-1 Classes of wind power density at 10 m and 50 m(a)

  6. Wind and solar PV energy development in the United States is experiencing explosive growth. According to the American Wind Energy Association (AWEA), 5,244 megawatts (MW) of new wind capacity was added in the United States in 2007, which increased total wind power capacity by 45% in a single year and injected more than $9 billion into the U.S. economy. • Total installed capacity at the end of 2007 was 16,818 MW, and projected wind capacity installations in the United States in 2008 are expected to total more than 5,000 MW. This is more than twice the 2,400 megawatts (MW) of new wind capacity that was added to the system in 2006 at a cost of $4 billion (2007$). • Note that more wind power capacity was installed and made operational in 2007 than was developed in the United States between 1981-2002.

  7. New Jersey annual average wind power

  8. The formula for calculating the power from a wind turbine Power = k Cp 1/2 ρ A V3 Where: P = Power output, kilowatts Cp = Maximum power coefficient, ranging from 0.25 to 0.45, dimension less (theoretical maximum = 0.59) ρ = Air density, lb/ft3 A = Rotor swept area, ft2 or π D2/4 (D is the rotor diameter in ft, π = 3.1416) V = Wind speed, mph k = 0.000133 A constant to yield power in kilowatts. AEO = 0.01328 D2 V3 Where: AEO = Annual energy output, kWh/year D = Rotor diameter, feet V = Annual average wind speed, mph

  9. Average wind speeds increase with height.

  10. Installed windpower capacity (MW)

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