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(b) More generally, if f (x) = an x n + an 1 x n 1 + + a0 is any polynomial function and k is any real number, then

All that is left to do in the design is to select a window. With the length of the window fixed, there is a trade-off between the width of the transition band and the amplitude of the passband and stopband ripple. With a rectangular window, which provides the smallest transition band,

Fig. 6-28

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However. the stopband attenuation is only 21 dB. which is equivalent to a ripple of 6, = 0.089. With a Hamming window, on the other hand,

and the stopband attenuation is 53 dB, or 6 , = 0.0022. However, the width of the transition band increases to

Let R radius of larger circle, r 9 and r 9 and r 4, OO9 4, OO9 radius of smaller circle. R R r r 9 9 4 4 13. 5.

Use the window design method to design a minimum-order high-pass filter with a stopband cutoff frequency w, = 0.22n, a passband cutoff frequency w,, = 0.28n, and a stopband ripple 6 , = 0.003.

lim f (x) = an k n + an 1 k n 1 + + a0 = f (k)

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(c) Since the circles have the same center, their line of centers has zero length. (d) Since R 9, r 4, and d 5, OO9 R d r 9 5 4 18.

A stopband ripple of 6, = 0.003 corresponds to a stopband attenuation of a,= -20 log 6, = 50.46. For the minimumorder filter. we use a Kaiser window with

Prove: Tangents to a circle from an outside point are congruent (Principle 4). Given: Circle O AP is tangent at P. AQ is tangent at Q. To Prove: AP > AQ Plan: Draw OP, OQ, and OA and prove ^ AOP > ^ AOQ.

38 1

PROOF:

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Rounding this up to N = 99 results in a type I1 linear phase filter, which will have a zero in its system function at z = -1. Because this produces a null in the frequency response at w = n , this is not acceptable. Therefore, we increase the order by I to obtain a type 1 linear phase filter with N =: 100. to In order to have a transition band that extends from o,= 0 . 2 2 ~ w, = 0.28n, we set the cutoff frequency of the ideal high-pass filter equal to the midpoint:

lim [x]

Statements 1. Draw OP, OQ, and OA. 2. 3. 4. 5. 6. OP > OQ j P and j Q are right angles. OA > OA ^ AOP > ^AOQ AP > AQ

The unit sample response of an ideal zero-phase high-pass filter with a cutoff frequency w,. = 0 . 2 5 ~ is

where the second term is a low-pass filter with a cutoff frequency w,. = 0.25n. Delaying hh,(n) by N / 2 = 50, we have

Reasons 1. A straight line may be drawn between any two points. 2. Radii of a circle are congruent. 3. A tangent is to radius drawn to point of contact. 4. Reflexive property 5. Hy-leg s 6. Corresponding parts of congruent ^ are congruent.

and the resulting FIR high-pass filter is h(n) = hd(n). w(n) where w(n) is a Kaiser window with N = I00 and B = 4.6.

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