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1. 2. 3. 4. 5. In Rn Eth Rth VL(Min) VL(Max) IL(Min) IL(Max) R₁ max pwr

1. 2. 3. 4. 5. In Rn Eth Rth VL(Min) VL(Max) IL(Min) IL(Max) R₁ max pwr

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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1. 2. 3. 4. 5. In Rn Eth Rth wwww VL(Min) VL(Max) IL(Min) IL(Max) RL max pwr
Transcribed Image Text:1. 2. 3. 4. 5. In Rn Eth Rth wwww VL(Min) VL(Max) IL(Min) IL(Max) RL max pwr
E = 15 V R₁ W 4.7 ΚΩ FIGURE 7-1 R3 680 Ω RN = RTh Emh IN R₂ ww 3.3 ΚΩ a RTh b Thévenin's theorem: Any linear bilateral network may be reduced to a simplified two-terminal network consisting of a single voltage source, Eh, in series with a single resis- tor, Rh. Once the original network is simplified, any load connected to the output terminals will behave exactly as if the load were connected in series with FTh and RT + Norton's theorem: Any linear bilateral network may be reduced to a simplified two-terminal network consisting of a single current source, IN, in parallel with a single resistor, RN. A Thévenin equivalent circuit is easily converted into a Norton equivalent by performing a source conversion as follows: VL RL=0 10 k (7-1) (7-2) When a load is connected across the output terminals, the circuit will behave exactly as if the load were connected in parallel with IN and RN. Maximum power transfer theorem: Maximum power will be delivered to the load resistance when the load resistance is equal to the Thévenin (or Norton) resistance.
Transcribed Image Text:E = 15 V R₁ W 4.7 ΚΩ FIGURE 7-1 R3 680 Ω RN = RTh Emh IN R₂ ww 3.3 ΚΩ a RTh b Thévenin's theorem: Any linear bilateral network may be reduced to a simplified two-terminal network consisting of a single voltage source, Eh, in series with a single resis- tor, Rh. Once the original network is simplified, any load connected to the output terminals will behave exactly as if the load were connected in series with FTh and RT + Norton's theorem: Any linear bilateral network may be reduced to a simplified two-terminal network consisting of a single current source, IN, in parallel with a single resistor, RN. A Thévenin equivalent circuit is easily converted into a Norton equivalent by performing a source conversion as follows: VL RL=0 10 k (7-1) (7-2) When a load is connected across the output terminals, the circuit will behave exactly as if the load were connected in parallel with IN and RN. Maximum power transfer theorem: Maximum power will be delivered to the load resistance when the load resistance is equal to the Thévenin (or Norton) resistance.
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