Electric Circuit Analysis Practice Test 135

Complex Power Apparent Power and Power Triangle Quiz PDF: Questions and Answers - 135

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Free Complex Power Apparent Power and Power Triangle Quiz Questions and Answers PDF, Complex Power Apparent Power and Power Triangle Quiz PDF Download, Book Ch. 1-135 to study electric circuit analysis online courses. Study AC Power Quiz Questions PDF, complex power apparent power and power triangle Multiple Choice Questions for online college degrees. The Complex Power, Apparent Power and Power Triangle Trivia App Download: Free learning app for maximum power transfer theorem, impedance and admittance, natural frequency and damping ratio, linearity property, complex power, apparent power and power triangle test prep for online engineering programs.

The Quiz: A certain passive network has equivalent impedance Z=3+j4 Ω and an applied voltage of v=42.5cos(1000t+30°), than power factor of network is equals to; "Complex Power Apparent Power and Power Triangle" App Download (Android & iOS) Free with answers sin53.13°, cos53.13°, sin13.2° and cos13.2° for online engineering schools. Practiceac power questions and answers, Google eBook to download free sample for online engineering associate's degree.

Complex Power Apparent Power and Power Triangle Questions and Answers PDF Download: Quiz 135

MCQ 671: A certain passive network has equivalent impedance Z=3+j4 Ω and an applied voltage of v=42.5cos(1000t+30°), than power factor of network is equals to

cos53.13°
sin53.13°
sin13.2°
cos13.2°

MCQ 672: The property of an element describing a linear relationship between cause and effect is called

Homogeneity
Linearity
Additivity
Singularity

MCQ 673: A practical capacitor can be modeled by a parallel combination of

R and C
R and L
L and C
two capacitors

MCQ 674: Phasor voltage across the terminals of network is 100 < 5°V and resulting current is 5.0 < 15°A, than equivalent impedance of network is equals to

20.0 < 30°
2.23 < 116.56°
2.23 < 16.56°
23.35 < 200°

MCQ 675: In Maximum Power Transfer theorem, maximum resistance 'Rmax' can be find out by

Rmax=V/4R
Rmax=V²/4R
Rmax=Vx4R
Rmax=4R/V

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