(a) Calculate the main dimensions of the rotor (radius, chord length, and operating rpm) of a multi blade (18 blades with solidity 0.5) wind machine operating at a design wind speed of 25 kmph. The blade length is 1 m. The machine operates a reciprocating water pump having capacity (flow rate) of 5.1 m³/h and a lift ( water head) of 9 m. The efficiency of the reciprocating water pump is 0.6 and the transmission efficiency from the rotor to the pump is 0.9. Assume water density to be 996 kg/m³. For this multi blade machine Cp,max=0.31 and TSR = 0.75.

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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(a) Calculate the main dimensions of the rotor (radius, chord length, and operating rpm)
of a multi blade (18 blades with solidity 0.5) wind machine operating at a design wind
speed of 25 kmph. The blade length is 1 m. The machine operates a reciprocating water
pump having capacity flow rate) of 5.1 m³/h and a lift (water head) of 9 m. The
efficiency of the reciprocating water pump is 0.6 and the transmission efficiency from
the rotor to the pump is 0.9. Assume water density to be 996 kg/m³. For this multi blade
machine Cp,max=0.31 and TSR = 0.75.
(b) Find out design wind speed for a turbine at a particular location, which will give
more energy than any other wind speed. Assume that the wind speed frequency
distribution for that location has been given by the Weibull density function.
Transcribed Image Text:1 (a) Calculate the main dimensions of the rotor (radius, chord length, and operating rpm) of a multi blade (18 blades with solidity 0.5) wind machine operating at a design wind speed of 25 kmph. The blade length is 1 m. The machine operates a reciprocating water pump having capacity flow rate) of 5.1 m³/h and a lift (water head) of 9 m. The efficiency of the reciprocating water pump is 0.6 and the transmission efficiency from the rotor to the pump is 0.9. Assume water density to be 996 kg/m³. For this multi blade machine Cp,max=0.31 and TSR = 0.75. (b) Find out design wind speed for a turbine at a particular location, which will give more energy than any other wind speed. Assume that the wind speed frequency distribution for that location has been given by the Weibull density function.
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