voo ell ell The phase voltage of the generator. Ep = The phase voltage of the load. Vp = The line current. LL= The phase current of the load. p= ECA-2082120° units untis untis EAB=20820* units 2092 2092 EBC-2082-120° 2092 b
voo ell ell The phase voltage of the generator. Ep = The phase voltage of the load. Vp = The line current. LL= The phase current of the load. p= ECA-2082120° units untis untis EAB=20820* units 2092 2092 EBC-2082-120° 2092 b
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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A balanced Δ load having a 20 Ω resistance in each leg is connected to a three-phase, three-wire, Y-connected generator having a line voltage of 208V. Calculate the magnitude of the following. Express in Eng notation

Transcribed Image Text:### Transcription for Educational Use
#### Diagram Explanation:
The image depicts a balanced three-phase system with a delta-connected load. The system consists of a Y-connected (wye-connected) generator and a delta-connected load.
**Generator:**
- Points A, B, and C represent the generator terminals.
- The phase voltages of the generator are:
- \( E_{AB} = 208 \angle 40^\circ \)
- \( E_{CA} = 208 \angle 120^\circ \)
- \( E_{BC} = 208 \angle -120^\circ \)
**Load:**
- Points a, b, and c represent the terminals of the delta-connected load.
- Each component of the delta load has a resistance of 20Ω.
#### Fields for Completion:
1. **The phase voltage of the generator:**
- \( E_P = \_\_\_\_ \) units \(\_\_\_\_\).
2. **The phase voltage of the load:**
- \( V_P = \_\_\_\_ \) units.
3. **The phase current of the load:**
- \( I_P = \_\_\_\_ \) units.
4. **The line current:**
- \( I_L = \_\_\_\_ \) units.
Each field is to be filled in with appropriate calculations based on the given physical properties and relationships in a balanced system, using principles such as Ohm’s Law and the relationships between line and phase voltages/currents in delta and wye configurations.
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