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Two ac generators supply the same voltage. However, the first generator has a frequency of 1.2 kHz, and the second has a frequency of 5.7 kHz. When an inductor is connected across the terminals of the first generator, the current delivered is 0.15 A. How much current is delivered when this inductor is connected across the terminals of the second generator? Note: The ac current and voltage are rms values and power is an average value unless indicated otherwise. Number MI Units 42 0000 Vo sin 2x f₁t Circuit 1 4 121 0000 Vo sin 2x f₂t Circuit 2

Two ac generators supply the same voltage. However, the first generator has a frequency of 1.2 kHz, and the second has a frequency of 5.7 kHz. When an inductor is connected across the terminals of the first generator, the current delivered is 0.15 A. How much current is delivered when this inductor is connected across the terminals of the second generator? Note: The ac current and voltage are rms values and power is an average value unless indicated otherwise. Number MI Units 42 0000 Vo sin 2x f₁t Circuit 1 4 121 0000 Vo sin 2x f₂t Circuit 2

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
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**Title: Comparing AC Generators with Different Frequencies** **Introduction:** Two AC generators supply the same voltage. However, the first generator operates at a frequency of 1.2 kHz, while the second operates at 5.7 kHz. When an inductor is connected across the terminals of the first generator, it delivers a current of 0.15 A. The challenge is to determine how much current is delivered when the same inductor is connected across the terminals of the second generator. **Note:** The AC current and voltage are RMS (root mean square) values unless indicated otherwise. **Diagrams:** - **Circuit 1:** - Contains an AC generator with voltage \( V_0 \sin 2\pi f_1 t \). - An inductor (\( L \)) is placed in the circuit. - Current through the circuit is labeled as \( I_1 \). - **Circuit 2:** - Contains an AC generator with voltage \( V_0 \sin 2\pi f_2 t \). - The same inductor (\( L \)) is used as in Circuit 1. - Current through the circuit is labeled as \( I_2 \). **Interactive Section:** - Users can input a value in the provided field labeled "Number" with the choice of specifying "Units" for the calculated current in Circuit 2.
Transcribed Image Text:**Title: Comparing AC Generators with Different Frequencies** **Introduction:** Two AC generators supply the same voltage. However, the first generator operates at a frequency of 1.2 kHz, while the second operates at 5.7 kHz. When an inductor is connected across the terminals of the first generator, it delivers a current of 0.15 A. The challenge is to determine how much current is delivered when the same inductor is connected across the terminals of the second generator. **Note:** The AC current and voltage are RMS (root mean square) values unless indicated otherwise. **Diagrams:** - **Circuit 1:** - Contains an AC generator with voltage \( V_0 \sin 2\pi f_1 t \). - An inductor (\( L \)) is placed in the circuit. - Current through the circuit is labeled as \( I_1 \). - **Circuit 2:** - Contains an AC generator with voltage \( V_0 \sin 2\pi f_2 t \). - The same inductor (\( L \)) is used as in Circuit 1. - Current through the circuit is labeled as \( I_2 \). **Interactive Section:** - Users can input a value in the provided field labeled "Number" with the choice of specifying "Units" for the calculated current in Circuit 2.
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