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(f) This system may easily be shown to be shift-varying with a counterexample. However, suppose we use the direct approach and let x(n) be an input and y(n) = x(-n) be the response. If we consider the shifted input, x l (n) = x(n - no), we find that the response is

55 . mPA)

However, note that if we shift y(n) by no,

without bound. Hence,

(195 85 )

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A linear discrete-time system is characterized by its response h k ( n ) to a delayed unit sample S(n - k). For each linear system defined below, determine whether or not the system is shift-invariant.

(a) hk(n) = ( n - k)u(n - k )

Given:

(6) hk(n) = S(2n - k )

To Prove:

= +

k - 1)

PROOF:

(a) Note that hk(n)is a function of n - k . This suggests that the system is shift-invariant. To verify this, let y(n) be the response of the system to x(n):

Reasons Given Reflexive property If s are added to s, the sums are . In a circle, inscribed angles having equal intercepted arcs are >. 5. In a triangle, sides opposite > angles are equal in length.

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The stopband cutoff frequency is w, = 0.4n, and the passband cutoff frequency is o,,= 0 . 5 ~ ~ . In addition, the stopband ripple is 8, = 0.0574, and the passband ripple is 6, = 0.1722. used Determine the weighting function, W ( e J W ) , to design this filter, and find the length of the unit sample response. Describe approximately where the zeros of the system function of this filter lie in the z-plane.

Therefore, the weighting function used to design the filter has a value in the stopband that is 3 times larger than the value in the passband. This makes the errors in the stopband more costly and, therefore, smaller by a factor of 3. So, a weighting function that could have been used to design this filter is as follows:

6.18 Proving an angle measurement problem stated in words Prove that parallel chords drawn at the ends of a diameter are equal in length.

The notation lim f (x) = shall mean that f (x) gets smaller without bound as x approaches a; that is,

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To determine the length of the unit sample response. recall that a type I equiripple high-pass (or low-pass) filter must either have L 2 or L 3 alternations where L = N / 2 . Therefore, the order of the filter may be detennined by counting the alternations. For this filter, we have nine alternations, which are labeled in the figure below.

To Prove: Plan:

Thus, L = 7 or. in the case of an extraripple filter, L = 6. However, in order for h ( n ) to be an extraripple filter, w = 0 and w = IT must both be extremal frequencies (see Prob. 9.15). Because w = 0 is not an extremal frequency. this is no1 an extraripple filter. Therefore, L = 7 and N = 14.

PROOF:

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