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where string represents the error message, in the form of a string (either a string constant or a string variable) that is provided by the programmer. When the error message is encountered, it will generate a message such as that shown in Fig. 4.33. The message disappears when the user clicks on Ok.

0 1 2 3 4 5 6 7

The sum of the measures of the interior angles of a polygon of 10 sides (decagon) equals 1440 , since 8(180) 1440.

thenthecall rotate(a,

PRINCIPLE 2:

1 2 3 4 5 6 7

PRINCIPLE 3:

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Note that the call rotate ( a,

5.28 Write and test the following function: void append(int a[], int m, int b[], int n)

If a regular polygon of n sides (Fig. 4-53) has an interior angle of measure i and an exterior angle of measure e (in degrees), then 180(n n 2) 360 n , and i

The function appends the first n elements of the array b onto the end of the first m elements of the array a. It assumes that a has room for at least m + n elements. For example, if a and b look like this:

Fig. 4.33 A typical error message The MsgBox function also allows other display options, including multiple command buttons and a provision for subsequent action that is dependent on the selection of a command button (see Sec. 5.7).

Fig. 4-53

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a 0 1 2 3 4 5 6 7 8 9 10 11 12 13

Thus for a regular polygon of 20 sides, 180(20 20 2) 360 20

5.29 Write and test the following function: int isPalindrome(int a[], int n)

4.15 Applying angle-measure formulas to a polygon (a) Find the sum of the measures of the interior angles of a polygon of 9 sides (express your answer in straight angles and in degrees). (b) Find the number of sides a polygon has if the sum of the measures of the interior angles is 3600 . (c) Is it possible to have a polygon the sum of whose angle measures is 1890

The function returns 1 or 0, according to whether the first n elements of the arrav a form a Dalindrome. Apalindrome is an array like {22,33,44,55,44,33,22} that re;ains unchanged when reversed. Warning: The function should leave the array unchanged.

22 33

(a) S (in straight angles) (b) S (in degrees) (c) Since 1890 n 2 9 2 7 straight angles; mjS (n 2)180 22. sides. 7(180) 1260 .

29 37

1 122

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same size. For example, if the two given arrays are 22 33 44 55 and 7 4 1 -2 then the third array would be assigned: 15 29 43 57

The factorial of n is defined as n! = 1 2 3 . . . n. Thus, 2! = 1 2 = 2; 3! = 1 2 3 = 6; 4! = 1 2 3 4 = 24; and so on. Note that n must be a positive integer. Also, note that n! may be a very large number, even for modest values of n (for example, 10! = 3,628,800). Factorials are used in certain mathematical applications, such as determining how many different ways n objects can be arranged. A factorial can easily be calculated using a loop structure. For example, in Visual Basic, we can write

4.16 Applying angle-measure formulas to a regular polygon (a) Find each exterior angle measure of a regular polygon having 9 sides. (b) Find each interior angle measure of a regular polygon having 9 sides. (c) Find the number of sides a regular polygon has if each exterior angle measure is 5 . (d) Find the number of sides a regular polygon has if each interior angle measure is 165 .

same size. For example, if the two given arrays are 2 4 6 8 and 7 4 1 -2 then the third array would be assigned 14 16 6 -16

180 40

5.33 One reason that the version of the Bubble Sort presented in Example 5.12 is inefficient is that it

4.17 Applying algebra to the angle-measure sums of a polygon Find each interior angle measure of a quadrilateral (a) if its interior angles are represented by x 2x 20, 3x 50, and 2x 20; (b) if its exterior angles are in the ratio 2:3:4:6.

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