In analogy with continuous-time singularity functions, we can define a set of discrete-time signals. Specifically, let
and
And define
and
Note that
and
(a) What is
(b) Show that
(c) Sketch the signals u2[n] and u3[n]
(d) Sketch u-2(n] and u-3[n].
(e) Show that, in general, for k > 0,
(Hint: Use induction. From part (c), it is evident that uk [n] satisfies eq. (P2.70-1) for k = 2 and 3. Then, assuming that eq. (P2.70.-1) satisfies
(f) Show that, in general, for k > 0,
(Hint: Again, use induction. Note that
Then, assuming that eq. (P2.70-2) is valid for as well.)
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