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Instead of "(char)29" you have to use the value "(char)0x00F1" as group separator.


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18.14. Name the single transformation that does the same thing as (a) P(x, y) A Pr(x (b) P(x, y) A Pr(5 5, y 3) and then Qr(x, y) A Qs(x 4, y 3, y y) x, y) 6) 1, y 2) 2)

void toUpper();

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This function changes every lowercase character in the string to uppercase. For example, it would transform the string "Honey, 1/m home! I into "HONEY, I'M HOME! II. Use the character function toupper ( ) defined in the ctype . h header file. (See Table 7.1 on page 194.) lo.28 Implement and test the following member function for the String class:

(c) P(x, y) A Pr(y, x) and then Qr(x, y) A Qs(x (d) P(x, y) A Pr( y, x) and then Qr(x, y) A Qs(x, 4 (e) P(x, y) A Pr(x, 3

void toLower();

y) and then Qr(x, y) A Qs(6

This function changes every uppercase character in the string to lowercase. For example, it would transform the string "New York, NY I into l1 new York, ny . Use the character function tolower ( ) defined in the ctme . h header file. (See Table 7.1 on page 194.)

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18.15. Name the transformation that takes ^ABC to (a) ^ArBrCr, (b) ^AsBsCs , and (c) ^A-B-C- as illustrated in Fig. 18-22.

CHAP. lo]

Fig. 18-22

10.29 Implement and test the following member function for the string class:

Fig. 7.18(b)

18.16. Name the transformation that (a) Reflects across the x axis and then moves everything down 3 spaces (b) Rotates around the origin clockwise 90 and then moves everything to the right 2 spaces (c) Reflects across the line y 2 and then rotates 180 around the origin 2 4

void reverseo;

lo.30 Implement and test the following member function for the String class:

18.17. Let rectangle ABCD be formed by A( 1, 2), B(1, 2), C(1, 1), and D( 1, 1). Graph this rectangle and also its image under the transformation P(x, y) A Pr(3x, 3y). 18.18. Name the transformation that (a) Scales everything to be twice as large (b) Scales everything by scale factor 8 (c) Dihilates everything by a scale factor of 3

int isPalindrome();

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For most of the years since Euclid wrote the Elements in 325 B.C., people felt that only one sort of geometry was possible. Planes looked like infinitely large, flat sheets of paper, lines went on forever as straight as the mind could imagine, and a grid of parallel lines could be drawn to make a plane look like graph paper. However, the foundations of this geometry were unfortunately vague. As discussed in 1, the concepts of point, line, and plane were not given formal definitions. The individual points, infinite straight lines, and flat planes discussed throughout this book all fit the properties and descriptions of points, lines, and planes, but other objects fit these general descriptions as well. When these basic objects are different, the resulting geometry is different as well. Similarly, as discussed in 2, the entire structure of geometric proof rests upon unproved postulates. These postulates lead to the geometry with which we are familiar. However, why should we believe one set of postulates and not a different set If we start with different postulates, then our theorems will be different as well. Our choices lead to different sorts of geometry, called non-euclidean geometries.

This returns 1 or 0 according to whether the string is a palindrome (i.e., it remains the same ispalindrome ("WASITELIOTSTOILETISAW') string when reversed). For example, would return 1 (for true ).

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