In a network consisting of linear resistors and ideal voltage source, if the value of resistors are doubled, then voltage across each resistor ___________(a) increases four times(b) remains unchanged(c) doubled(d) halvedI had been asked this question in an internship interview.I want to ask this question from Voltage and Current Sources topic in chapter Circuit Elements and Kirchhoff’s Laws of Network Theory

In a network consisting of linear resistors and ideal voltage source,

1.	In a network consisting of linear resistors and ideal voltage source, if the value of resistors are doubled, then voltage across each resistor ___________(a) increases four times(b) remains unchanged(c) doubled(d) halvedI had been asked this question in an internship interview.I want to ask this question from Voltage and Current Sources topic in chapter Circuit Elements and Kirchhoff’s Laws of Network Theory
Answer» The correct ANSWER is (B) remains unchanged The explanation is: Even on changing the values of LINEAR resistors, the voltage remains constant in case of IDEAL voltage source.

Discussion

No Comment Found

Related InterviewSolutions

Mathematically, Kirchhoff’s Voltage law can be _____________(a) ∑_(k=0)^n(V) = 0(b) V2∑_(k=0)^n(V) = 0(c) V∑_(k=0)^n(V) = 0(d) None of the mentionedThis question was addressed to me in semester exam.My doubt stems from Kirchhoff’s Voltage Law topic in portion Circuit Elements and Kirchhoff’s Laws of Network Theory
In a circuit with more number of loops, which law can be best suited for the analysis?(a) KCL(b) Ohm’s law(c) KVL(d) None of the mentionedThis question was addressed to me in examination.Query is from Kirchhoff’s Voltage Law topic in chapter Circuit Elements and Kirchhoff’s Laws of Network Theory
Kirchhoff’s voltage law is based on principle of conservation of ___________(a) energy(b) momentum(c) mass(d) chargeThe question was asked during an internship interview.Asked question is from Kirchhoff’s Voltage Law topic in section Circuit Elements and Kirchhoff’s Laws of Network Theory
Find the current through the branch containing resistance R3.(a) 2A(b) 3.25A(c) 2A(d) 2.75AI had been asked this question during an interview.Origin of the question is Kirchhoff’s Current Law in chapter Circuit Elements and Kirchhoff’s Laws of Network Theory
Determine the current if a 20 coulomb charge passes a point in 0.25 seconds.(a) 10 A(b) 20 A(c) 2 A(d) 80 AThe question was posed to me during an interview.I need to ask this question from Kirchhoff’s Current Law in division Circuit Elements and Kirchhoff’s Laws of Network Theory
Kirchhof’s current law can be mathematically stated as ___________(a) ∑k=0^n I = 0(b) i^2∑k=0^n I = 0(c) i∑k=0^n I = 0(d) none of the mentionedThis question was posed to me in homework.This interesting question is from Kirchhoff’s Current Law in section Circuit Elements and Kirchhoff’s Laws of Network Theory
Find the current i3 in the circuit shown below.(a) 2A(b) 1A(c) 3A(d) 0.5AThe question was asked in final exam.I'd like to ask this question from Kirchhoff’s Current Law in section Circuit Elements and Kirchhoff’s Laws of Network Theory
Determine the current through the resistor R3 shown in the figure using KCL.(a) 25mA(b) 10mA(c) 20mA(d) 35mAThe question was posed to me in semester exam.This interesting question is from Kirchhoff’s Current Law in chapter Circuit Elements and Kirchhoff’s Laws of Network Theory
For the circuit below , find the voltage across 5Ω resistor and the current through it.(a) 1.93 V(b) 2.83 V(c) 3.5 V(d) 5.7 VThe question was asked in an internship interview.The above asked question is from Kirchhoff’s Current Law in division Circuit Elements and Kirchhoff’s Laws of Network Theory
Determine the current in all resistors in the circuit shown below.(a) 2A, 4A, 11A(b) 5A, 4.8A, 9.6A(c) 9.3A, 20.22A, 11A(d) 10.56A, 24.65A, 14.79AThis question was posed to me in a national level competition.This key question is from Kirchhoff’s Current Law in chapter Circuit Elements and Kirchhoff’s Laws of Network Theory

Discussion

No Comment Found

Related InterviewSolutions

Reply to Comment