Compute the rms values of the electric current and voltage

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Reference no: EM13838517

Question 1. The electric current and voltage at one terminal of a single phase transmission line are:

I~ = 141cos(ωt - 10o),A

V~ = 390cos(ωt + 5o),V

Compute the rms values of the electric current and voltage, the complex power, and the real and reactive power flowing into the line.

Question 2. Two single-phase ideal voltage sources are connected by a line of impedance of 0.7 + j2.4 Ω as shown in Fig. V1 = 500⌊16.26o V and V2 = 585⌊0o V.  Plot V'1 V'2, and I'12 in a phasor diagram. Also, find the real and reactive power loss in the line.

457_Rms values of the electric current and voltage.png

Question 3. A single-phase inductive load consisting of R and X in series feeding from a 2400-V rms single-phase supply absorbs 288 kW at a lagging power factor of 0.8. Determine R and X.

Question 4. The system shown in Fig. is balanced. Assume that:

Z = 10⌊-15o Ω

Vca = 208⌊-120o V

1936_Rms values of the electric current and voltage1.png

Find Vab, Vbc Van Vbn Vcn, Ia, Ib and Ic

Question 5. A balanced delta-connected load consisting of a pure resistances of 18Ω per phase is in parallel with a purely resistive balanced Y-connected load of 12Ω per phase as shown in Fig. 3.

The combination is connected to a three-phase balanced supply of 346.41-V rms (line-to-line) via a three-phase line having an inductive reactance of 3 j Ω per phase. Taking the phase voltage an V as reference, determine

(a) The magnitudes of current, real power, and reactive power drawn from the supply.

(b) The line-to-neutral and the line-to-line voltage magnitudes of phase a at the combined load terminals.

286_Rms values of the electric current and voltage2.png

Reference no: EM13838517

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