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-aS(R) - 2

2. The door is unlocked by the system. System Visible 3. An employee lets a nonemployee through the door. Environment Hidden 4. An employee has an identical twin. Environment Hidden 5. An image has the minimal number of similarities for the matching algorithm. Hidden System

From Eq. (6.63b) the Fourier transform of an odd real sequence must be purely imaginary. Thus, we must have A = a , and

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4.16 Find, to four decimal places, the values of the six trigonometric functions of each of the following angles: (a) 18 47 , Ans. (a) (b) (c) (d) 18 47 32 13 58 24 79 45 (b) 32 13 , sine 0.3220 0.5331 0.8517 0.9840 (c) 58 24 , cosine 0.9468 0.8460 0.5240 0.1780 (d) 79 45 tangent 0.3401 0.6301 1.6255 5.5304 cotangent 2.9403 1.5869 0.6152 0.1808 secant 1.0563 1.1820 1.9084 5.6201 cosecant 3.1057 1.8757 1.1741 1.0162 0.1779,

1. Draw scenarios for the interaction between a customer trying to buy a particular music CD with cash and a clerk in the music store. Be sure to cover all possibilities. Use the state machine model with the events being the arcs. See Fig. 9-9.

6.29. Verify the accumulation property (6.571, that is,

From Eq. (2.132)

Fig. 9-9.

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[NOTE: With a calculator, the values are the same except for (a) cos 18 47 (d) tan 79 45 5.5301, and (d) sec 79 45 5.6198.]

From Eq. (1.50)

2. Calculate Bieman and Ott s functional cohesion metrics for the following code segment. Draw a directed graph and show the ows. cin >> a >> b; int x,y,z; x=0; y=1; z=1; while (a > 0){ x = x + b; z = z * b; if (a > b){ y=y*a; } a=a-1; } cout << x << a << z << y; }

x [ n ] = 6 [ n ]H X ( R ) = 1

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y-coordinate is the directed distance AP OB. A point P with x-coordinate x and y-coordinate y will be denoted by P(x, y). The axes divide the plane into four parts, called quadrants, which are numbered (in a counterclockwise direction) I, II, III, and IV. The numbered quadrants, together with the signs of the coordinates of a point in each, are shown in Fig. 2.3. The undirected distance r of any point P(x, y) from the origin, called the distance of P or the radius vector of P, is given by r 2x2 y2

See Fig. 9-10.

X(0)

y [ n ] - + y [ n - 1 + $ y [ n - 21 = x [ n ] 1

See Fig. 9-11.

(6.143)

Thus, with each point in the plane, we associate three numbers: x, y, and r. (See Probs. 2.1 to 2.3.)

axyz a x x <= x x x 0 axyz > 0 ayz x x y y z a <= z z a x x a a a a <= a y y a 1 z z <= <= <= x x y y z b z z z a x b y y 1 axyz 0 y y <= y y y 1 z z z z <= z 1 xyz b

where x[n]and y[n] are the input and output of the system, respectively (Prob. 4.32).

There are 33 tokens. Four are superglue. Six (including the superglue tokens) are glue tokens. The weak functional cohesion (WFC) is 6=33 18:2 percent. The strong functional cohesion (SFC) is 4=33 12:1 percent. The adhesiveness is (4 1 + 2 0:7 5 27 0:25 =33 12:25=33 37:1 percent. This program calculates three separate quantities. It is not surprising that it scores low on the cohesion metrics.

( a ) Taking the Fourier transform of Eq. (6.1431, we obtain Y ( R )- i e - ' " ~ ( f l + ;e-j2'y ) or

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