The transfer function of a RLC network is the ratio of the output and input frequency responses when the initial conditions of the network are zero. Both magnitude and the phase relationships can be extracted from the transfer function. The transfer function helps us better understand the input/output relationship of a linear network. The transfer function also represents the fundamental characteristics of a network, and is a useful tool in modeling such a system The transfer function is represented in the frequency domain and is denoted by the Fourier variable H(jω), where (jω) denotes the presence of a frequency dependent function, and ω = 2πf. The Fourier relationship for the input/output transfer function is given by Equation 4.