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The array only has 5 elements. Once the index variable i exceeds the value 4 in the function s for loop, the reference a [ i ] is accessing memory cells that are not part of the array. Their contents are unpredictable. In this run, the function adds the 5 elements to get a sum of 275.75, and then continues to add another 25 garbage values. The 30 numbers add up to 8.10012 x 10257, without any indication from the computer that anything is wrong.

Fig. 4-14

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It is the programmer s responsibility to ensure that index values are kept in range. In some cases, the computer will let you know if the index is out of range. The next example shows what could happen on a UNIX workstation if the index gets too far out of range.

Object Combo Box Check Box Command Button Data Directory List Box Drive List Box File List Box Frame Form Horizontal Scroll Bar Image Box

PRINCIPLE 8:

On this run, the index is so far out of range that it goes beyond that part of memory allocated to the running program:

_ : _ .. ., .

If two lines are parallel, each pair of alternate interior angles are congruent. (Alternate interior angles of parallel lines are congruent.)

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This run-time error message means that the system has tried to access part of memory that lies outside the segment allocated to the process that is currently running.

Thus, if l1 i l2, then j c > j d in Fig. 4-15.

EXAMPLE 5.10 Protecting against Range Errors // Returns the sum of the first n elements of the specified array: double sum(const double a[], const int n) -t if (n*sizeof(double) > sizeof( return 0; double s = 0.0; for (int i = 0; i c n; i++) s += a[i]; return s;

Fig. 4-15

This function first checks the size of the parameter n. Since s i z eo f ( double > returns the size of the array s elements, n will be out of range precisely when n* s i zeo f ( double > > s i z eo f ( a ) . In this case, the function returns 0, signalling that it cannot compute the requested sum. 5.6 THE LINEAR SEARCH ALGORITHM

PRINCIPLE 9:

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Computers are probably used more for the storage and retrieval of information than for any other purpose. Data is often stored in a sequential structure such as an array. The simplest way

Let us now assign the following initial values to the control properties listed below: Object Form1 Label1 Label2 Property Caption Caption Font Caption Value Temperature Conversion Temperature Conversion MS Sans Serif, 12-point Enter original temperature in degrees Fahrenheit

If two lines are parallel, each pair of interior angles on the same side of the transversal are supplementary.

to find an object in an array is start at the beginning and inspect each element, one after the other, until the object is found. This method is called the Linear Search AZgorithm.

This program tests a function that implements the Linear Search Algorithm:

Thus, if l1 i l2, j e and j f are supplementary in Fig. 4-16.

void se rch(int& found, int& location, int a[], int n, int target);

Fig. 4-16

main0 1 int &I = (55, 22, 99, 66, 44, 88, 33, 77}, target, found, lot; do tout C-C "Target: "; tin >> target; search(found,loc,a,8,target); if (found) tout CC target CC ' is at a[' CC lot CC "].\n"; else tout -CC target << ' was not found.\n"; } while (target != 0);

10: If lines are parallel, a line perpendicular to one of them is perpendicular to the others also.

// Linear Search: void search(int& found, int& location, int a[], int n, int target) -l found = location = 0; while (!found &SC location c n) found = (a[location++] == target); --location; : , .. : I. i. ;. _. :

Thus, if l1 i l2 and l3 ' l1, then l3 ' l2 in Fig. 4-17.

Target:

CHAP. 4]

.33 i s at a[6J1 Target: 44 44 is ax q[43. Targeg: 50 50 wEG3 lx3e fuund. Target: 0 0 w&s nut found.

Fig. 4-17

. .-

Thus, if l1 i l2 and l3 i l1, then l3 i l2 in Fig. 4-18.

.i,.

Fig. 4-18

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