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In Fig. 1-21, GH is the bisector of EF; thus, /1 and /2 are right angles and M is the midpoint of EF.

( 6 ) What is the relationship between the corresponding digital low-pass and high-pass Butterworth filters that are designed using the bilinear transformation

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[Hint: 2 Find an equation of the tangent line at any point (x0 , x0 ) and determine the value(s) of x0 for which the line contains the point (2, 12)] 1113 Find the slope-intercept equation of the tangent line to the graph of y = Problem 1015] x at the point (4, 2) [Hint: See algebra in.

Fig. 1-20

(a) For an N th-order low-pass Butterworth with a system function H,(s),

Fig. 1-21

Multiplying numerator and denominator by ( J R ,

by Scaling t f u ( j R ) R-N results in a filter that has a frequency response G , ( j R )with a squared magnitude

1.5 Naming an angle Name the following angles in Fig. 1-22: (a) two obtuse angles; (b) a right angle; (c) a straight angle; (d) an acute angle at D; (e) an acute angle at B.

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determines a number which depends on x. Thus, the expression de nes a function, called the derivative of f . De nition: The derivative f of f is the function de ned by the formula f (x) = lim f (x + h) f (x) h

which is a high-pass filter with a cutoff frequency R,.. Specifically, note that IC,(jR)12 is equal to zero at R = 0, and that I C , ( ~ R+ ~ ~ R + oo, ) 1 as

Fig. 1-22

Therefore, we see that the poles of the low-pass digital Butterworlh filter are the same as those of the high-pass digital Butterworth filter. The zeros, however, which are at z = - I in the case of the low-pass filter, are at z = I in the high-pass filter. Thus, excepl for a difference in the gain, the high-pass digital Butterworth filter may be derived from the low-pass filler by flipping the N zeros in H ( z ) at z = - 1 to z = 1.

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(a) /ABC and /ADB (or /1). The angles may also be named by reversing the order of the letters: /CBA and /BDA. (b) /DBC (c) /ADC (d) /2 or /BDC (e) /3 or /ABD

The impulse invariance method and the bilinear transformation are two filter design techniques that preserve stability of the analog filter by mapping poles in the left-half s-plane to poles inside the unit circle in the z-plane. An analog filter is minimum phase if all of its poles and zeros are in the left-half s-plane.

1.6 Adding and subtracting angles In Fig. 1-23, find (a) m/AOC; (b) m/BOE; (c) the measure of obtuse /AOE.

( a ) Determine whether or not a minimum phase analog tilter is mapped to a minimum phase discrete-time system using the impulse invariance method.

notation There are other notations traditionally used for the derivative: Dx f (x) and dy dx dy . We shall use whichever notation is most convenient dx

Fig. 1-23

CHAP. I]

( 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 =

(a) m/AOC (b) m/BOE (c) m/AOE m/a m/b 360 m/b m/c (m/a 90 m/d m/b 35 35 m/c 125 45 50 130 360 220 140

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

m/d)

When a variable y represents f (x), the derivative is denoted by y , Dx y, or or customary in a given case.

( 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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