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Two ac generators supply the same voltage. However, the first generator has a frequency of 1.1 kHz, and the second has a frequency of 6.8 kHz. When an inductor is connected across the terminals of the first generator, the current delivered is 0.18 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. Vo sin 2x t Circuit 1 Vo sin 2x₂t Circuit 2

Two ac generators supply the same voltage. However, the first generator has a frequency of 1.1 kHz, and the second has a frequency of 6.8 kHz. When an inductor is connected across the terminals of the first generator, the current delivered is 0.18 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. Vo sin 2x t Circuit 1 Vo sin 2x₂t Circuit 2

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Two AC generators supply the same voltage. However, the first generator has a frequency of 1.1 kHz, and the second has a frequency of 6.8 kHz. When an inductor is connected across the terminals of the first generator, the current delivered is 0.18 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. **Diagrams:** - **Circuit 1:** - Contains an inductor connected to an AC generator with voltage \( V_0 \sin 2 \pi f_1 t \). - Current through the inductor is denoted as \( I_1 \). - **Circuit 2:** - Contains an identical inductor connected to another AC generator with voltage \( V_0 \sin 2 \pi f_2 t \). - Current through the inductor is denoted as \( I_2 \). These circuits visually depict the change in frequency from \( f_1 \) to \( f_2 \) and its effect on the inductive current.
Transcribed Image Text:Two AC generators supply the same voltage. However, the first generator has a frequency of 1.1 kHz, and the second has a frequency of 6.8 kHz. When an inductor is connected across the terminals of the first generator, the current delivered is 0.18 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. **Diagrams:** - **Circuit 1:** - Contains an inductor connected to an AC generator with voltage \( V_0 \sin 2 \pi f_1 t \). - Current through the inductor is denoted as \( I_1 \). - **Circuit 2:** - Contains an identical inductor connected to another AC generator with voltage \( V_0 \sin 2 \pi f_2 t \). - Current through the inductor is denoted as \( I_2 \). These circuits visually depict the change in frequency from \( f_1 \) to \( f_2 \) and its effect on the inductive current.
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