For example:
Let's say signal $y = \cos(2\pi t) + \sum n \delta(t - n)$.
Is that signal periodic, and if yes, what is its period? I assume that shah function adds up spikes, doesn't it?
For example:
Let's say signal $y = \cos(2\pi t) + \sum n \delta(t - n)$.
Is that signal periodic, and if yes, what is its period? I assume that shah function adds up spikes, doesn't it?
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HINT:
In distribution we are given
$$y(t)=\cos(2\pi t)+\sum_{n\in\mathbb{Z}}n\delta(t-n)$$
Now, what is $y(t+m \times 1)$, for $m\in \mathbb{Z}$?