problem 1: Design a low pass T-section filter containing a cut-off frequency of 1.5 KHz to function with a terminated load resistance of 600 ohms.
problem 2: Design a low pass pi-section filter with a cut-off frequency of 2 KHz to function with V(s) = a load resistance of 400 ohms.
problem 3: Construct a high pass filter with a cut-off frequency of 1 KHz with a terminated design impedance of 800 ohms.
problem 4: Design m-derived low pass filter containing cut-off frequency of 1.5 KHz with a nominal impedance of 500 ohms and resonant frequency of 1600 Hz.
problem 5: Design an m-derived high pass filter with a cut-off frequency of 10 KHz, design impedance of 600 ohms and m is equal to 0.3.
problem 6: Determine the frequency at which a prototype Ti-section low pass filter containing a Cut-off frequency of 1.5 Khz consists of an attenuation of 20 dB.
problem 7: Construct a full series equalizer for a design resistance RQ - 600 ohms, and attenuation of 20 dB at 400 Hz. Compute the attenuation Mat of 1000 MHz.
problem 8: Construct a full shunt equalizer, for the design resistance of RQ = 600 ohms and attenuation at frequencies of 600 Hz and 1200 Hz.
problem 9: For the given denominator polynomial of a network function, validate the stability of the network by using Routh criteria.
Q {s) = s^{5} + 3s^{4} + 4s^{3} + 5s^{2} + 6s + 1
problem 10: For the given network function, draw the pole zero diagram and therefore obtain the time domain response. Validate the outcome analytically.