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Note that the log magnitude of the cascade is the sum of the log magnitudes of the individual systems,

int sum(Node list) // returns: the sum of the integers in the specified list; For example, if list is {25, 45, 65, 85}, then sum(list) will return 220.

For example, if a[] is the array {33, 55, 77, 99, 77, 55, 33, 0}, then delete(a, 6, 55) will change a[] to {33, 77, 99, 77, 55, 33, 0, 0}. 3.2 Write and test this method:

and the phase and group delay are additive,

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A parallel network is equivalent to a single linear shift-invariant system with a unit sample response

Write and test this method:

int size(Node list) // returns: the number of nodes in the specified list; For example, if list is {33, 55, 77, 99}, then size(list) will return 4.

EXAMPLE 2.4.1 The cascade of a low-pass filter with a high-pass filter may be used to implement a bandpass filter. For example, the ideal bandpass filter shown inFig. 2- I(c) may be realized by cascading a low-pass filter with acutoff frequency y with a high-pass filter that has a cutoff frequency w,. Similarly, the bandstop filter shown in Fig. 2-l(d)may be realized with a with parallel connection of a low-pass filter with cutoff frequency w 1and a high-pass filter with a cutoff frequency y, y > wl .

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Another interconnection of systems that is commonly found in control applications is the feedback network shown in the figure below.

void removeLast(Node list) // precondition: the specified list has at least two nodes; // postcondition: the last node in the list has been deleted; For example, if list is {22, 44, 66, 88}, then removeLast(list) will change it to {22, 44,

Write and test this method:

we may use the Fourier analysis techniques described in the following section to show that the frequency response of this system, if it exists, is2

The frequency response of a linear shift-invariant system is found by multiplying h(n) by a complex exponential, e-Jn", and summing over n. The discrete-time Fourier transform (DTFT) of a sequence, x(n), is defined in the same way,

66}. 3.5 Write and test this method:

int sum(Node list) // returns: the sum of the integers in the specified list; For example, if list is {25, 45, 65, 85}, then sum(list) will return 220.

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Thus, the frequency response of a linear shift-invariant system, ~ ( e j " ) , the DTFT of the unit sample response, is h(n). In order for the DTFT of a sequence to exist, the summation in Eq. (2.3) must converge. This, in turn, requires that x(n) be absolutely summable:

Xl(e )

Node copy(Node list) // returns: a new list that is a duplicate of the specified list;

Write and test this method:

X2(e1") = -

1 1 - ae-1"

Note that the new list must be completely independent of the specified list. Changing one list should have no effect upon the other. 3.6 Write and test this method:

possible that g ( n ) will make the system unstable, in which case the DTFT of h(n) will not exist. Feedback systems are typically analyzed using z-transforms.

The inverse DTFT may be viewed as adecomposition of x ( n ) into alinear combination of all complex exponentials that have frequencies in the range -17 i 5 IT. Table 2- 1 contains a list of some useful DTFT pairs. w

Node sublist(Node list, int p, int q) // returns: a new list that contains copies of the q-p nodes of the // specified list, starting with node number p (starting with 0); For example, if list is {22, 33, 44, 55, 66, 77, 88, 99}, then sublist(list, 2, 7) will

66}. 3.5 Write and test this method:

Sequence 6(n) S(n - no) 1

Suppose X(eJ")consists of an impulse at frequency w = wo: X(eJ")= 6(w - wO)

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