Please answer in detail A) Assume that x(t) -2 sin (4 pi t)-2 input is applied to a high pass filter with the cut off frequency of 2 Hz. Explain in detail with appropriate justification and accuratel...
1. Consider a continuous-time ideal high-pass filter that removes all frequencies below a given cut-off frequency, and allows all frequencies at or above that cut-off frequency to pass through the system unchanged. That is, the filter will keep frequency w if w] 2we and remove frequency w if ww Let the cutoff frequency we have value 2π. (a) Sketch this filter's frequency response H(ju). (b) Let x(t) 4-3 cos(3m) + 6eMt. Find ak, the Fourier series coefficients of x(t) (c)...
The following periodic signal is input to an ideal low pass filter of bandwidth 25 KHz. 1. x(t) 2 a) Determine the average power of the signal x(t). b) If T 0.1 ms, give the output of the filter as a function of time, y(t) e) Determine the average power of the signal y(t) d) Determine the bandwidth of the signal y(), considered as a baseband signal. e) Now assume that the signal x() (with T-0.1 ms) is instead input...
Please answer parts E, F and G given answers for previous steps: a) High Pass Filter or HPF b) Reactance Xc = 1/(2 x pi x f x C) = 1/(2 x 3.14 x 1000 x 47 x 10-9) = 3386.28 Ohm c) Impedance = (15002 + 3386.282) = 3703.63 Ohm d) Cut off frequency = 1/ (2 x pi x R x C) = 1/(2 x 3.14 x 1500 x 47 x 10-9) = 2258 Hz = 2.258 kHz...
2. By applying Bode plot approximations, sketch the response of each filter, and hence complete the Table below. Filter Type Order Cut-off Frequency High Passsecond 120kHz Low Pass fourth 2250Hz 400Hz Gain in Stop Band Pass-Band Gain OdB Gain at 15kHz Gain at 18kHz = ? Gain at 50Hz-18dB Gain at 15Hz = ? Gain at 64kHz ? Gain -60dB at 50kH:z 6dB OdB OdB High Pass Band Pass fourth 60Hz, 4kHz 12dB Low Pass sixth 1? 2. By applying...