Question

An angle modulated signals have the form $V_{FM}(t) = A_c \cos \{2\pi 10^6 t + 1.5[2\cos 2000\pi t] \}$ $V_{PM}(t) = A_c \cos \{2\pi 10^6 t + 2\pi 3000 \int_0^t 2\cos 2000\pi t dt\}$ i. Determine $\beta_{FM}$ and $\beta_{PM}$. ii. Determine the bandwidth in each case using Carson's rule iii. Write the Fourier series representation of the FM and PM signals and plot the frequency spectrum.

          An angle modulated signals have the form
$V_{FM}(t) = A_c \cos \{2\pi 10^6 t + 1.5[2\cos 2000\pi t] \}$
$V_{PM}(t) = A_c \cos \{2\pi 10^6 t + 2\pi 3000 \int_0^t 2\cos 2000\pi t dt\}$
i. Determine $\beta_{FM}$ and $\beta_{PM}$.
ii. Determine the bandwidth in each case using Carson's rule
iii. Write the Fourier series representation of the FM and PM signals and
plot the frequency spectrum.

$An angle modulated signals have the form VFM(t) = Ac cos{2π 10^6 t + 1.5[2cos 2000π t] } VPM(t) = Ac cos{2π 10^6 t + 2π 3000 ∫0^t 2cos 2000π t dt} i. Determine βFM and βPM. ii. Determine the bandwidth in each case using Carson's rule iii. Write the Fourier series representation of the FM and PM signals and plot the frequency spectrum.$

Added by Sarah D.

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