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24.13 h = 6 in, r = 3 2 in. 2 3 2 at x = , absolute min = 0 (at x = 0); (b) see Fig. A-15. 24.14 (a) Absolute max = 9 2 24.15 Height = 8 m, side of base = 4 m. 24.16 1500 per day. 24.17 x = 2, y = 6. 24.19 3 3 3 3 , , , . 4 4 4 4

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Suppose that this system is implemented on a 16-bit fixed-point processor and that the sums of products a are accumulated prior to quantization. Let : be the variance of the round-off noise.

PROOF:

(a) If the system is implemented in direct form 11, find the variance of the round-off noise at the output of the filter.

( a ) The direct form I1 implementation of this system is shown in the figure below along with the two round-off noise sources.

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Statements 1. E is midpoint of BC. G is midpoint of AD. 2. BE 1BC, GC 1AD 2 2 3. ABCD is a ~. 4. BC > AD 5. BE > GD 6. EF ' BD, GH ' BD 7. /1 > /2 8. BC i AD 9. /3 > /4 10. nBFE > nGHD 11. EF > GH 1. Given 2. 3. 4. 5. 6. 7. 8. 9. 10. 11.

Because the sum x(n)

A midpoint cuts a segment in half. Given Opposite sides of a ~ are congruent. Halves of equals are equal. Given Perpendiculars form rt. . Rt. are >. Opposite sides of a ~ are i. Alternate interior of i lines are >. SAA s Corresponding parts of congruent ^ are >.

24.18 (a) k = 8; (b) see Fig. A-16; the in ection point is at (161/3 , 0); (c) k = 0. 24.22 Absolute min = 0 at x = 0, no absolute max.

+ 1.4w(n - 1) - 0.48w(n - 2 )

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Rectangles, rhombuses, and squares belong to the set of parallelograms. Each of these may be defined as a parallelogram, as follows: 1. A rectangle is an equiangular parallelogram. 2. A rhombus is an equilateral parallelogram. 3. A square is an equilateral and equiangular parallelogram. Thus, a square is both a rectangle and a rhombus. The relations among the special parallelograms can be pictured by using a circle to represent each set. Note the following in Fig. 5-13:

may be accumulated prior to quantization, the variance of the noise e2(n)is also me2. With c l ( n )being filtered by the system and with ez(n)being noise that is simply added to the output, the quantization noise at the output of the filter is f ( n ) = h(n) * el ( n ) eAn)

Fig. 5-13

To find the unit sample response of the filter, we expand H ( z ) in a partial fraction expansion as follows: H ( z )= I - 0.4~-I

25.6 (a) 1 4 ; (b) ; (c) ; (d) ; (e) . 5 12 90 2 5

1. Since every rectangle and every rhombus must be a parallelogram, the circle for the set of rectangles and the circle for the set of rhombuses must be inside the circle for the set of parallelograms. 2. Since every square is both a rectangle and a rhombus, the overlapping shaded section must represent the set of squares.

- O.6zr1)(I - 0.82-I)

Therefore,

PRINCIPLE 1: PRINCIPLE 2: PRINCIPLE 3:

h(n) = -(0.6)"u(n)

A rectangle, rhombus, or square has all the properties of a parallelogram. Each angle of a rectangle is a right angle. The diagonals of a rectangle are congruent.

+ 2(0.8)"u(n)

Fig. A-15

PRINCIPLE 4:

- 4(0.48)"

Fig. 5-14

lh(n)12 = [-(0.6)"

+ 2(0.8)"]2u(n) [(0.6)'" =

Fig. 5-15

360 ; (b) 36; (c) 105; (d) 225; (e) 210.

+4(0.8)~"]u(n)

PRINCIPLE 5:

= 6u:

PRINCIPLE 6:

(b) Using the partial fraction expansion for H ( z ) given in part ( a ) ,the parallel form implementation of this filter is

PRINCIPLE 7:

shown in the following figure:

Fig. A-16

PRINCIPLE 8:

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