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where h c ( t ) is the impulse response of the RC filter, h,[n] is the impulse response of the discrete-time filter, and T, is a positive number to be chosen as part of the design procedures. Plot the magnitude response IH , ( o ) ) of the RC filter and the magnitude response ( H J w T J of the discrete-time filter for T, = 1 and T, = 0.1. The system function H,(s) of the RC filter is given by (Prob. 3.23)

i sin 6 )]

3,4,5

HJs)

h c ( t )= e-'u(t)

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valid combinations of T and F will be used. If there are three conditions, there may be 23 8 subdomains (columns). Additional rows will be used for values of a, b, and c and for the expected output for each subdomain.

16 23

Then, taking the z-transform of Eq. (6.175), the system function Hd(z) of the discretetime filter is given by

Structural testing is based on the structure of the source code. The simplest structural testing criterion is every statement coverage, often called C0 coverage.2

-e-Tsz-,

This criterion is that every statement of the source code should be executed by some test case. The normal approach to achieving C0 coverage is to select test cases until a coverage tool indicates that all statements in the code have been executed.

i sin 75 )

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y [ n ] - e - T s y [ n - 1) = x [ n ]

(6.176)

The following pseudocode implements the triangle problem. The matrix shows which lines are executed by which test cases. Note that the first three statements (A, B, and C) can be considered parts of the same node. Node A B C D E F G H I J K Source Line read a,b,c type= scalene if(a==b||b==c||a==c) type= isosceles if(a==b&&b==c) type= equilateral if(a>=b+c||b>=a+c||c>=a+b) type= not a triangle if(a<=0||b<=0||c<=0) type= bad inputs print type * * * * * * * * * * * * * * 3,4,5 * * * 3,5,3 * * * * * 0,1,0 * * * * * 4,4,4 * * * * * * *

from which the discrete-time filter that simulates the RC filter is shown in Fig. 6-28(b). By Eq. (5.40)

i 23/2

By the fourth test case, every statement has been executed. This set of test cases is not the smallest set that would cover every statement. However, finding the smallest test set would often not find a good test set.

By Eqs. (6.34) and (6.81)

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A more thorough test criterion is every-branch testing, which is often called C1 test coverage. In this criterion, the goal is to go both ways out of every decision.

From Eq. (6.149)

15.27 Find all the indicated roots, expressing the results in the form a (a) The square root of i (b) The square roots of 1 (c) The cube roots of 8 i 23 Ans. 22>2 Ans. 26>2 Ans. 1 i 23,

If we model the program of Example 10.3 as a control flow graph (see 2), this coverage criterion requires covering every arc in the control flow diagram. See Fig. 10-1. Arcs ABC D ABC E

From T, = 1,

For T, = 0.1,

3,4,5

bi unless tables would be needed to do so. 22>2 26>2 i 23 3 23>2 3i>2, 3i i sin 170 ), i 22>2 i 22>2

The magnitude response IHc(w)l of the RC filter and the magnitude response IH,(wq)l of the discrete-time filter for T, = 1 and T, = 0.1 are plotted in Fig. 6-29. Note that the plots are scaled such that the magnitudes at w = 0 are normalized to 1. The method utilized in this problem to construct a discrete-time system to simulate the continuous-time system is known as the impulse-inuariance method.

3,5,3 *

Fig. 6-29

0,1,0 *

i 22>2, i 22>2, 2, 1 3i>2,

6.44. By applying the impulse-invariance method, determine the frequency response H d ( f l ) of the discrete-time system to simulate the continuous-time LTI system with the system function

h c ( t )= ( e - t - e - " ) u ( t )

4,4,4 *

Let hd[nl be the impulse response of the discrete-time system. Then, by Eq. (6.177)

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