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( h ) For the second system, h I ( n ) is nor a function of n - k. Therefore, we should expect this system to be shift~ ( 1 1 ) 6(11), the =

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varying. Let us see if we can tind an example that demonstrates that it is a shift-varying system. For the input response is

( c ) Finally, for the last system, we see that although hk(n)is a function of n - k fork even and a function of (n - k) fork odd, 11k(n)# h k - ~ ( n- 1)

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In other words, the response of the system to 6(n - k - 1) is not equal to the response of the system to 6(n - k) delayed by 1. Therefore. this system is shift-varying.

Let Tr.1 be a linear system, not necessarily shift-invariant, that has a response h k ( n )to the input 6 ( n - k). Derive a test in terms of k k ( n )that allows one to determine whether or not the system is stable and whether or not the system is causal.

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(a) The response of a linear system to an input ~ ( nis)

Therefore. the output may be hounded as follows:

native modifier, 9

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