and armature resistance of 0.5 Ω. At 60 Hz, the total mechanical losses are 2 MW. The no-load saturation curve giving the relationship between output phase voltage, Eo and excitation current Ix is shown in the picture. If the excitation is adjusted so that the terminal line voltage remains fixed at 24.25 kV, calculate the following: (i) Exciting field current required at no-load. (ii) Required exciting field current for 20 MW of connected load with 0.8 power factor lagging (iii) Efficiency of the generator at condition (ii) (iv) Input torque of generator (v) Explain why this kind of electrical machine commonly used in power generation?
A 25 MVA, 24.25 kV, 50 Hz, 4 poles, Y- connected synchronous generator has a synchronous reactance of 9 Ω and armature resistance of 0.5 Ω. At 60 Hz, the total
(i) Exciting field current required at no-load.
(ii) Required exciting field current for 20 MW of connected load with 0.8 power factor lagging
(iii) Efficiency of the generator at condition (ii)
(iv) Input torque of generator
(v) Explain why this kind of electrical machine commonly used in power generation?
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