Given: An inductive load draws an apparent power of 5 kVA at a lagging power factor of 0.75. The load voltage is 1.2 KVRMS at 60 Hz. A 5-uF capacitor is connected in parallel to the load. Find: What is the new power factor of the system? Given: You have a complex inductive load that is dropping 240 VRMS. The operating frequency is 60 Hz. The current in the load is 9.615 ARMS. The load is dissipating 1.5 kW of average power. Find: Determine the value of a capacitor to attach in parallel with the load to change the load such that its power factor is 1.0.

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Please solve the question with all possible steps with a simple explanation, the question is in the attachments.

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…

Please solve the question with all possible steps with a simple explanation, the question is in the attachments.

Please solve the question with all possible steps with a simple explanation, the question is in the attachments.

Hello. Attached is a practice problem I am working on. I am super confused on how to get started and not sure how to complete the problem. Could you help me through it?  Thank you. I appreciate your time.