The AM band extends from approximately 500 kHz to 1,600 kHz. If a 2.5-uH inductor is used in a tuning circuit for a radio, what are the extremes that a capacitor must reach in order to cover the complete band of frequencies? Cmax = nF Cmin - nF Need Help? Read It
The AM band extends from approximately 500 kHz to 1,600 kHz. If a 2.5-uH inductor is used in a tuning circuit for a radio, what are the extremes that a capacitor must reach in order to cover the complete band of frequencies? Cmax = nF Cmin - nF Need Help? Read It
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![The AM band extends from approximately 500 kHz to 1,600 kHz. If a 2.5-μH inductor is used in a tuning circuit for a radio, what are the extremes that a capacitor must reach in order to cover the complete band of frequencies?
- \( C_{\text{max}} = \) [input field] nF
- \( C_{\text{min}} = \) [input field] nF
**Need Help?** [Read It button]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F23d3f1f9-016e-47ea-bfd5-8bc761a39841%2F43aaa4aa-53e8-4e8a-84b8-5768265fdfaa%2Fdm5qsn_processed.png&w=3840&q=75)
Transcribed Image Text:The AM band extends from approximately 500 kHz to 1,600 kHz. If a 2.5-μH inductor is used in a tuning circuit for a radio, what are the extremes that a capacitor must reach in order to cover the complete band of frequencies?
- \( C_{\text{max}} = \) [input field] nF
- \( C_{\text{min}} = \) [input field] nF
**Need Help?** [Read It button]
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