Chapter 2: 12MCQ (page 71)
The power factor for an capacitive circuit (R-C load), in which the current leads the voltage, is said to be
(a) Lagging
(b) Leading
(c) One
Short Answer
Answer
Therefore the correct option is (b) Leading
Chapter 2: 12MCQ (page 71)
The power factor for an capacitive circuit (R-C load), in which the current leads the voltage, is said to be
(a) Lagging
(b) Leading
(c) One
Answer
Therefore the correct option is (b) Leading
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Get started for freeFor the circuit element of Problem 2.3, calculate (a) the instantaneous power absorbed, (b) the real power (state whether it is delivered or absorbed), (c) the reactive power (state whether delivered or absorbed), (d) the power factor (state whether lagging or leading).
[Note: By convention the power factor is positive. If is greater than 90°, then the reference direction for current may be reversed, resulting in a positive value of .
Three loads are connected in parallel across a single-phase source voltage of (RMS).
The average value of a double-frequency sinusoid, , is given by
(a) 1
(b)
(c) zero
For the circuit shown in Figure 2.29, convert the voltage sources to equivalent current sources and write nodal equations in matrix format using bus 0 as the reference bus. Do not solve the equations.
Consider a load of impedance Z = jωL connected to a voltage and V let the current drawn be I .
(a) Develop an expression for the reactive power Q in terms of ωt, L and I , from complex power considerations.
(b) Let the instantaneous current be I (t)= (ωt + θ). Obtain an
expression for the instantaneous power p (t) into and then express it in terms of Q .
(c) Comment on the average real power P supplied to the inductor and the instantaneous power supplied.
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