(3-10) The AM signal y(t) = 5(1+0.5 cos(3140)) sin(2π105t). Find: (a) μ, (b) fm, (c) fe (d) the peak instantaneous value of the modulated wave, (e) if y(t) is applied across resistor of 800, what power will have dissipated in this resistor? Hint: (d) using y(t) = A[1 + µcos(wt)] sin(wt), peak of y(t) = A(1+µ) Cake amplifier in Figure 3-8?

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(3-10) The AM signal y(t) = 5(1+0.5 cos(3140)) sin(2π105t). Find: (a) μ, (b) fm, (c) fe
(d) the peak instantaneous value of the modulated wave, (e) if y(t) is applied across resistor
of 800, what power will have dissipated in this resistor?
Hint: (d) using y(t) = A[1 + µcos(wt)] sin(wt), peak of y(t) = A(1+µ)
Cake amplifier in Figure 3-8?
Transcribed Image Text:(3-10) The AM signal y(t) = 5(1+0.5 cos(3140)) sin(2π105t). Find: (a) μ, (b) fm, (c) fe (d) the peak instantaneous value of the modulated wave, (e) if y(t) is applied across resistor of 800, what power will have dissipated in this resistor? Hint: (d) using y(t) = A[1 + µcos(wt)] sin(wt), peak of y(t) = A(1+µ) Cake amplifier in Figure 3-8?
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