8- The synchronous impedance of a single phase alternator, for the same excitation current, is calculated by the formula: Eo a) Zga b) Zg=E0 c) Zg = Eox Isc Isc 17, 1X₂ V LR₂ Number of poles 2p = 4, total number of stator conductors is 330, frequency f= 50 Hz, flux per pole = 20 mWb and Kapp's coefficient K, 2.1. The induced electromotive force per phase is equal to: c) 231 V a) 2310 V b) 1386 V 9- The adjacent figure represents the Behn-Eschenburg diagram of the alternator in case of: b) inductive load a) resistive load c) capacitive load 10- A 3-phase alternator has the following characteristics:

Power System Analysis and Design (MindTap Course List)
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Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
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Chapter2: Fundamentals
Section: Chapter Questions
Problem 2.7MCQ
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8- The synchronous impedance of a single phase alternator, for the same excitation current, is calculated by the formula:
a) Zg=
Ео
Isc
c) Z8 = Eox Isc
Ео
b) Zg==
¹sc
9- The adjacent figure represents the Behn-Eschenburg diagram of the alternator in case of:
a) resistive load
b) inductive load
c) capacitive load
E
17
LX₂
V
LR₂
10-A 3-phase alternator has the following characteristics:
Number of poles 2p= 4, total number of stator conductors is 330, frequency f= 50 Hz, flux per pole = 20 mWb and
Kapp's coefficient K, 2.1. The induced electromotive force per phase is equal to:
c) 231 V
a) 2310 V
b) 1386 V
Transcribed Image Text:8- The synchronous impedance of a single phase alternator, for the same excitation current, is calculated by the formula: a) Zg= Ео Isc c) Z8 = Eox Isc Ео b) Zg== ¹sc 9- The adjacent figure represents the Behn-Eschenburg diagram of the alternator in case of: a) resistive load b) inductive load c) capacitive load E 17 LX₂ V LR₂ 10-A 3-phase alternator has the following characteristics: Number of poles 2p= 4, total number of stator conductors is 330, frequency f= 50 Hz, flux per pole = 20 mWb and Kapp's coefficient K, 2.1. The induced electromotive force per phase is equal to: c) 231 V a) 2310 V b) 1386 V
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