Signals g1(1) = 10n(10*t) and g2(1) = 86(1) are applied at the inputs of the ideal...

 

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Signals g1(1) = 10ʻn(10*t) and g2(1) = 86(1) are applied at the inputs of the ideal low-pass filters H1 (f) = nf /20, 000) and H2) = ng /10,000) (Fig. P3.4-1). The outputs y1(1) and y2() of these filters are multiplied to obtain the signal y(t) = y1 ()y2(1). %3D (a) Sketch G (f) and G2f). (b) Sketch H1 (f) and H2). (c) Sketch Y1f) and Y2f). (d) Find the bandwidths of y1 (1), y2(1), and y(t). Figure P.3.4-1 y () = y, ?) v, (0) Signals g1(1) = 10ʻn(10*t) and g2(1) = 86(1) are applied at the inputs of the ideal low-pass filters H1 (f) = nf /20, 000) and H2) = ng /10,000) (Fig. P3.4-1). The outputs y1(1) and y2() of these filters are multiplied to obtain the signal y(t) = y1 ()y2(1). %3D (a) Sketch G (f) and G2f). (b) Sketch H1 (f) and H2). (c) Sketch Y1f) and Y2f). (d) Find the bandwidths of y1 (1), y2(1), and y(t). Figure P.3.4-1 y () = y, ?) v, (0)