The Fourier series representation of an impulse train denoted by s(t) = \(∑_{n=-∞}^∞ δ(t-nT_0)\) is given by ___________
Posted: Thu Jul 14, 2022 11:06 am
a) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(-\frac{j2πnt}{T_0}) \)
b) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(-\frac{jπnt}{T_0})\)
c) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(\frac{jπnt}{T_0}) \)
d) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(\frac{j2πnt}{T_0}) \)
b) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(-\frac{jπnt}{T_0})\)
c) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(\frac{jπnt}{T_0}) \)
d) \(\frac{1}{T_0} ∑_{n=-∞}^∞ exp(\frac{j2πnt}{T_0}) \)