Question

Q3 (a) Given the AM expression as below: VAM (t) = 20 sin(47 300 000t) + 4 cos (21 565 000t) - 4 cos (21 635 000t) Compute: (
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Answer #1

detailed hand-written explanation is given after the solution

solution:

An AM wave can be represented as:

EAM Em E sin2 fet + bom cos2m (fc-fm) t-o cos27 (f. - fm) 2

where,

Ecis the maximum amplitude of carrier signal

Em is the maximum amplitude of modulating signal

fcis the frequency of carrier signal

fm is the frequency of modulating signal

Given that,

CAM 20sin (41 X 300000t) + 4cos (27 X 565000t) 4cos (27 X 635000t)

comparing the given AM wave equation with the equation in general form, we get:

Ec = 20 Em = 4Em = 8 2 fc = 600000Hz = 600kHz fm 635000 – 600000 = 35000 Hz = 35kHz

i.) modulating index is, 8 m Em Ec 0.4 20

ii.) modulating frequency is, fm 35kHz

iii.) bandwidth is, BW = 2 fm = 2 x 35 = 70kHz

iv.) total power transmitted is, m Ptotal E2 2R 1+ 202 2 x 10 X 1+ 0.42 2 = 21.6W 2

PAGE-1 •The instantaneous Piven as: Value OF the amplitude modulated wave com be CAM (Ex + Eh. m 20m. E). Am cc 6 Where Em

PAGE- Given that, Vam (t) = 20. Sim (4* . 300.000. t) + 4.CoS (22.565.0006) -4: Cos C&T : 635, Oops ) Vam (t) = 20. Sim (at *

PAGE - 3 PART i of modulating • Modulation index is the ratio of maximum amplitude to maximum amplitude of arrier signal. Sig

PAOE-4 PART- iv wave to a load resistor opR •The total Power delivered by an ohm is given by : Ptotal E 2R (1+ mode) R = 10

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