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Because of these reciprocal relationships, one function in each pair of reciprocal trigonometric functions has been used more frequently than the other. The more frequently used trigonometric functions are sine, cosine, and tangent. It is evident from the diagrams in Fig. 2.5 that the values of the trigonometric functions of u change as u changes. In Prob. 2.6 it is shown that the values of the functions of a given angle u are independent of the choice of the point P on its terminal side.

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For this classic triangle problem, we can divide the domain space into three subdomains, one for each different type of triangle that we will consider: scalene (no sides equal), isosceles (two sides equal), and equilateral (all sides equal). We can also identify two error situations: a subdomain with bad inputs and a subdomain where the sides of those lengths would not form a triangle. Additionally, since the order of the sides is not specified, all combinations should be tried. Finally, each test case needs to specify the value of the output.

Find the output y[n] if the input x [ n ] is a periodic sequence with fundamental period No = 5 as shown in Fig. 6-17.

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Subdomain Scalene: Increasing size Decreasing size Largest as second Isosceles: a=b & other side larger a=c & other side larger b=c & other side larger a=b & other side smaller a=c & other side smaller b=c & other side smaller Equilateral: All sides equal Not a triangle: Largest rst Largest second Largest third Bad inputs: One bad input Two bad inputs Three bad inputs

Since r is always positive, the signs of the functions in the various quadrants depend on the signs of x and y. To determine these signs, one may visualize the angle in standard position or use some device as shown in Fig. 2.6 in which only the functions having positive signs are listed. (See Prob. 2.7.)

and 7r/4, only Since R, = 27r/NO = 2 ~ / 5 the filter passes only frequencies in the range lRl I the dc term is passed through. From Fig. 6-17 and Eq. (6.11)

Example Test Case (3,4,5 scalene) (5,4,3 scalene) (4,5,3 scalene)

-2-10

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When an angle is given, its trigonometric functions are uniquely determined. When, however, the value 1 of one function of an angle is given, the angle is not uniquely determined. For example, if sin u 2, then 30 , 150 , 390 , 510 , . . . . In general, two possible positions of the terminal side are found; for example, the terminal sides of 30 and 150 in the above illustration. The exceptions to this rule occur when the angle is quadrantal. (See Probs. 2.8 to 2.16.)

1 2 3 4 5

(5,5,8 isosceles) (5,8,5 isosceles) (8,5,5 isosceles) (8,8,5 isosceles) (8,5,8 isosceles) (5,8,8 isosceles)

Fig. 6-17

(5,5,5 equilateral)

634. Consider the discrete-time LTI system shown in Fig. 6-18.

2 5) (3 2 2 3)(2

(6,4,2 not a triangle) (4,6,2 not a triangle) (1,2,3 not a triangle)

( b ) Find the impulse response h [ n ]of the system. ( c ) Sketch the magnitude response IH(n)I and the phase response N R ) . ( d ) Find the 3-dB bandwidth of the system.

( 1,2,4 bad inputs) (3, 2, 5 bad inputs) (0,0,0 bad inputs)

From Fig. 6-18 we have y [ n ] = x [ n ] + x [ n - 11 Taking the Fourier transform of Eq. (6.145) and by Eq. (6.77), we have

2 2 4) 2 3)

(6.145)

G. Myers, The Art of Software Testing, New York: John Wiley, 1979.

h[n]

This list of subdomains could be increased to distinguish other subdomains that might be considered significant. For example, in scalene subdomains, there are actually six different orderings, but the placement of the largest might be the most significant based on possible mistakes in programming.

15.22 Perform graphically the following operations. (a) (2 (b) (4 3i) 2i) (1 (2 4i) 3i) (c) (2 (d) (4 3i) 2i) (1 (2 4i) 3i)

which is sketched in Fig. 6-26(a). Note that h[n] satisfies the condition (6.163) with N=3. ( b ) Taking the Fourier transform of Eq. (6.168), we have

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