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    If the maximum frequency of the baseband signal in an AM system is fm , how much bandwidth is needed overall to send the modulated signal?
    Question

    If the maximum frequency of the baseband signal in an AM system is fm , how much bandwidth is needed overall to send the modulated signal?

    A.

    2(β+1)fm2(\beta + 1)f_m​​

    B.

    2fm2f_m​​

    C.

    fcfm\frac{f_c}{f_m}​​

    D.

    2fmfc\frac{2f_m}{f_c}​​

    Correct option is B

    In a conventional Amplitude Modulation (AM) system: Let the maximum frequency of the baseband (modulating) signal be fm. AM produces two sidebands: Upper sideband (USB): fc+fm Lower sideband (LSB): fcfmThe total transmission bandwidth is the difference between the highest and lowest frequency components:Bandwidth=(fc+fm)(fcfm)=2fmThis bandwidth requirement is independent of the modulation index β.\text{In a conventional \textbf{Amplitude Modulation (AM)} system:} \\[6pt]\bullet \ \text{Let the maximum frequency of the baseband (modulating) signal be } f_m . \\[4pt]\bullet \ \text{AM produces two sidebands:} \\[2pt]\quad \bullet \ \text{Upper sideband (USB): } f_c + f_m \\[2pt]\quad \bullet \ \text{Lower sideband (LSB): } f_c - f_m \\[8pt]\text{The total transmission bandwidth is the difference between the highest and lowest frequency components:} \\[6pt]\text{Bandwidth} = (f_c + f_m) - (f_c - f_m) = 2f_m \\[8pt]\text{This bandwidth requirement is independent of the modulation index } \beta .​​

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