Circuit analysis using phasor/impedance, complex power calculation: A three-phase RLC circuit is shown below. The reactance of the capacitor is 40 Ohm. The reactance of the inductor is 80 Ohm, and the resistor is 8 Ohm. The sending end voltage is v₁(t) = √2³45 cos(wt + 7) kV, where w = 2π-60 rad/s. The receiving end voltage is v2(t) = √2³45 cos(wt) kV. The power base is 1000 MVA and the voltage base (L-L) is 345 kV. . Please compute total transferred complex power and S₂ in the physical unit. • Please draw a per-phase phasor/impedance diagram using per unit values. • Please compute the per unit complex power S₁ and S₂. RL C mm F Figure ->> Vr

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Refer to the National Electrical Code® or the working drawings when necessary. Where applicable, responses should be written in complete sentences. For problems 1 and 2, six luminaires, similar to Style E used in the Commercial Building, are to be installed in a room that is 12 ft x 18 ft (~3.7 m x ~5.5 m) with a 9 ft (2.8 m) floor-to-ceiling height. The spacing ratio for the luminaire is 1:0. 1. The maximum distance that the luminaires can be separated and achieve uniform illuminance is ft ( m). For problems 2-5, two luminaires, 8 ft (2.5 m) and 4 ft (1.2 m) in length with dimensions as shown in Figure 15-7, are to be installed in tandem (end to end). The end of the long luminaire is to be 2 ft (600 mm) from the wall. 2. The center of the outlet box should be roughed in at ft ( m) from the wall. 3. The first support should be installed at the wall. ft ( m) from 4. The second support should be installed at from the wall. ft ( m) 5. The final support should be installed at the wall. ft…