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If we believe Postulate 5a (along with Postulates 1 through 4), then we will end up with what is called elliptic geometry. This is the sort of geometry where a plane is actually shaped like the surface of a sphere and lines are great circles. If we believe Postulate 5b, we will end up with an even stranger geometry called hyperbolic geometry.

(a) Because h 2 ( n )is in parallel with the cascade of h 3 ( n )and h 4 ( n ) ,the frequency response of the parallel network is

Fig. 9-21

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2.5 Draw a coordinate system and mark the points having the following coordinates: (1, 1), (4, 4), ( 2, 2), (3, 3), (0, 2), (2, 0), ( 4, 1). 2.6 Find the distance between the points: (a) (2, 3) and (2, 8); (b) (3, 1) and (3, 4); (c) (4, 1) and (2, 1); (d) ( 3, 4) and (5, 4).

~ ( e j " = H I(eiW)[Hz(ei") )

Fig. 9-22

+ H 3 ( e j wH4(eJW)1 )

Therefore,

9.23. Find the area of isosceles trapezoid ABCD in Fig. 9-22, if (a) b (b) b (c) b 17, l 22, b 16, b 10, and h 12, and l 6 13 45 (d) b (e) b 20, l 40, b 8, and m/A 20, and m/A 60 28

Suppose that the frequency response of a linear shift-invariant system is piecewise constant as shown in the following figure:

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2.7 Draw the triangle with vertices A(4, 7), B(4, 3), and C( 1, 7) and nd its area. 2.8 If ( 2, 2), ( 2, 4), and (3, 2) are three vertices of a rectangle, nd the fourth vertex. 2.9 If the points (3, 1) and ( 1, 0) are opposite vertices of a rectangle whose sides are parallel to the coordinate axes, nd the other two vertices. 2.10 If (2, 1), (5, 1), and (3, 2) are three vertices of a parallelogram, what are the possible locations of the fourth vertex 2.11 Give the coordinates of all points on the line passing through the point (2, 4) and parallel to the y-axis.

(9.7)

This filter may be viewed as a summation of a low-pass filter, a bandpass filter, and a high-pass filter. Because both a bandpass filter and a high-pass filter may be synthesized using a parallel connection of low-pass filters, we may proceed as follows. First, we put an allpass filter H3(eJW) A3 in parallel with a low-pass filter with a cutoff = frequency 02 and a gain of Az - A3. This parallel network has a frequency response

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9.24. (a) Find the length of the altitude of a trapezoid if the bases have lengths 13 and 7 and the area is 40.

To produce the correct magnitude over the lower band, Iwl iwl, we add a third low-pass filter in parallel with the other two. This filter has a cutoff frequency of wl and a gain of A I - A2.

(9.7)

Two linear shift-invariant systems are connected in a feedback network as illustrated in the figure below.

2.12 Find the distance between the points:

Assuming that the overall system is stable, so that H(ej") exists, show that the frequency response of this feedback network is . Y (ej") F (ei") J" H(e ) - X(ejm) 1 - F(ej")G(ej")

(b) Find the length of the altitude of a trapezoid if the sum of the lengths of the bases is twice the length of the altitude and the area is 49. (c) Find the sum of the lengths of the bases and the median of a trapezoid if the area is 63 and the altitude has length 7.

W (el") = X ( e J W ) G ( e J " ) Y( e l W )

Find the lengths of the bases of a trapezoid if the upper base has length 3 less than the lower base, the altitude has length 4, and the area is 30.

y ( e j w )= F ( e J w ) w ( e l " )

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