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An example of such a signal is given in Fig. 1-3(a). From Eq. (1.7) or Fig. 1-3(a) it follows that for all t and any integer m. The fundamental period T, of x ( t ) is the smallest positive value of T for which Eq. (1.7) holds. Note that this definition does not work for a constant

0.2079 0.2096 0.2113 0.2130 0.2147 0.2164 0.2181 0.2198 0.2215 0.2233 0.2250 0.2267 0.2284 0.2300 0.2317 0.2334 0.2351 0.2368 0.2385 0.2402 0.2419 0.2436 0.2453 0.2470 0.2487 0.2504 0.2521 0.2538 0.2554 0.2571 0.2588 0.2605 0.2622 0.2639 0.2656 0.2672 0.2689 0.2706 0.2723 0.2740

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4. A program calculates the area of a triangle. The inputs are three sets of x,y coordinates. Construct functional tests. The functional tests should include correct triangles, non-triangles, error conditions, and the obvious orientation of the triangles.

signal x ( t ) (known as a dc signal). For a constant signal x ( t ) the fundamental period is undefined since x ( t ) is periodic for any choice of T (and so there is no smallest positive value). Any continuous-time signal which is not periodic is called a nonperiodic (or aperiodic ) signal. Periodic discrete-time signals are defined analogously. A sequence (discrete-time signal) x[n] is periodic with period N if there is a positive integer N for which x[n

+N] =x[n]

Point 1 1,1 1,1 10,10 0,0 0,0

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(1.9)

Point 2 1,5 1,5 0,10 0,10 0,0

An example of such a sequence is given in Fig. 1-3(b). From Eq. (1.9) and Fig. 1-3(b) it follows that

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Point 3 5,1 1,10 10,0 10,10 0,0

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for all n and any integer m. The fundamental period No of x[n] is the smallest positive integer N for which Eq. (1.9) holds. Any sequence which is not periodic is called a nonperiodic (or aperiodic sequence. Note that a sequence obtained by uniform sampling of a periodic continuous-time signal may not be periodic (Probs. 1.12 and 1.13). Note also that the sum of two continuous-time periodic signals may not be periodic but that the sum of two periodic sequences is always periodic (Probs. 1.14 and 1.l5).

5. A program accepts two times (in 12-hour format) and outputs the elapsed number of minutes. Construct functional tests. The functional tests should include tests of less than 1 hour, more than 1 hour, one more than 12 hours, one that requires a carry of hours, and one with the times reversed.

G. Energy and Power Signals:

4.7046 4.6646 4.6252 4.5864 4.5483 4.5107 4.4737 4.4373 4.4015 4.3662 4.3315 4.2972 4.2635 4.2303 4.1976 4.1653 4.1335 4.1022 4.0713 4.0408 4.0108 3.9812 3.9520 3.9232 3.8947 3.8667 3.8391 3.8118 3.7848 3.7583 3.7320 3.7062 3.6806 3.6554 3.6305 3.6059 3.5816 3.5576 3.5339 3.5105

Consider v(t) to be the voltage across a resistor R producing a current d t ) . The instantaneous power p( t ) per ohm is defined as

6. A binary search routine searches a list of names in alphabetical order and returns true if the name is in the list and returns false otherwise. Construct functional tests. The functional tests should include tests of the following: The rst name in the list The last name in the list A name before the rst name A name after the last name A name in the middle A name not in the list right after the rst name A name not in the list right before the last name 7. For the payroll program in Problem 10.3, identify the conditions and construct the test matrix.

Fig. 7-1

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