Final answer:
To draw the exponential continuous time Fourier series spectra of g(t), calculate the Fourier series coefficients and plot the magnitudes of each coefficient against the corresponding frequency.
Step-by-step explanation:
In order to draw the exponential continuous time Fourier series spectra of g(t), we first need to find the Fourier series coefficients. The Fourier series coefficients can be obtained by calculating the integral of the product of g(t) and the complex exponential function e^(-iwt), where w is the angular frequency.
Once we have the Fourier series coefficients, we can plot the spectra by representing each coefficient as a complex number with a magnitude and phase angle. The magnitude represents the amplitude of each frequency component, while the phase angle represents the phase shift.
By plotting the magnitudes of each Fourier series coefficient against the corresponding frequency, we can visualize the spectra of g(t).