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With load convention, where the current enters the positive terminal of the circuit element, if Ω is positive then positive reactive power is absorbed.

(a) True

(b) False

Short Answer

Expert verified

Answer

Therefore, the correct option is (a) True

Step by step solution

01

Define the reactive power absorbed by an inductor

Consider that theQ is a reactive power aborbed an inductor,Vrms is a voltage across inductor, Irmsis a current through inductor and θ is a power angle.

Q=VrmsIrmssinθ ……. (1)

02

Determine the current convention

From equation (1), it is clear that the rms currentIrms is positive and according to the convention, this is the current entering the inductor positive terminal.

Now,Ω is a unit of inductive reactance and it will be always positive.

Hence, when current is entering the positive terminal of load, it absorbes the reactive power.

Thus the option (a) is correct.

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Most popular questions from this chapter

Two balancedYconnected loads in parallel, one drawing15KWat0.6power factor lagging and the other drawing10kvAat 0.8 power factor leading, are supplied by a balanced, three-phase, 480volt source. (a) Draw the power triangle for each load • and for the combined load. (b) Determine the power factor of the combined load and State whether lagging or leading. (c) Determine the magnitude of the line current from the source (d) connected capacitors are now installed in parallel with the combined load. What value of capacitive reactance is needed in each leg Of the A to make the source power factor unity? Give your answer in Ω.(e) Compute the magnitude of the current in each capacitor and the line current from the source.

Consider Figure 2.9 of the text. Let the nodal equations in matrix form be given by Eq. (2.4.1) of the text.

A. The element Y11 is given by

(a)0(b)j13(c)-j7

B. The elementY31 is given by

(a)0(b)-j7(c)j1

A.The admittance matrix is always symmetric square.

(a) False

(b) True

A balanced -load can be converted to an equivalent balanced-Y load by dividing the -load impedance by

(a) role="math" localid="1652699155976" 3

(b) 3

(c) 13

A circuit consists of two impedances Z1= 20∠30oΩand Z2= 25∠60oV , in parallel, supply by a source voltage V =100∠60oV . Determine the power triangle for each of the impedances and for the source.

For 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 cos(δ-β) is positive. If|δ-β| is greater than 90°, then the reference direction for current may be reversed, resulting in a positive value of cos(δ-β).

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