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2.10 The programmer probably intended to test the condition (x < y &SC y < z > . The code as written will compile and run, but not as intended. For example, if the prior values of x, y, and z are 44, 66, and 22, respectively, then the algebraic condition X < y < z) is false. But as written, the code will be evaluated from left to right, as (x < y > < z. First the condition x c y will be evaluated as true. But this has the numeric value 1, so the expression (X < y) is evaluated to 1. Then the combined expression ( x < y ) < z is evaluated as (1) < 66 which is also true. So the output statement will execute, erroneously reporting that 44 < 66 < 22. 2.11 a. Either cou t should be used in place of c in, or the extraction operator >> should be used in place of the insertion operator <<. b. Parentheses are required around the condition x < y, and a semicolon is required at the end of the i f clause before the e 1 se.

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Fig. 15-36

2.12 There is more than one statement between the i f clause and the e 1 se clause. They n e e d to be made into a compound statement by enclosing them in braces { }.

Fig. 15-37

8

Classes eeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeee

15.4. Given angles with measures A, B, and C (Fig. 15-37). Construct an angle with measure (a) A (c) 2C; (d) B C; (e) 2(A B).

81 . 8. 2 83 . 8. 4 85 . 86 . 8. 7 8. 8 89 8 10 8 11 8 12 8 13 . INTRODUCTION CLASS ................................................................................................. DECLARATIONS .................................................................................... C O N S T R U C T O R S ................................................................................................ CONSTRUCTOR ACCESS PRIVATE INITIALIZATION LISTS ....................................................... FUNCTIONS ......................................................................................... MEMBER FUNCTIONS .....................................................................

C A; (15.2)

220 220 223 225 226 227 227 230 231 231 232 234 236

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15.5. In a right triangle, construct (a) the bisector of the right angle; (b) the perpendicular bisector of the hypotenuse; (c) the median to the hypotenuse. (15.3) 15.6. For each kind of triangle (acute, right, and obtuse), show that the following sets of rays and segments are concurrent, that is, they intersect in one point: (a) the angle bisectors; (b) the medians; (c) the altitudes; (d) the perpendicular bisectors. (15.3) 15.7. Given ^ABC in Fig. 15-38, construct (a) the supplement of jA; (b) the complement of jB; (c) the complement of 1/ C. (15.4) 2

p = q / Exp(q * t)

THE COPY CONSTRUCTOR .............................................................................. THE CLASS DESTRUCTOR ............................................................................... CONSTANT OBJECTS......................................................................................... STRUCTURES ...................................................................................................... POINTERS TO OBJECTS .................................................................................... STATIC DATA MEMBERS ................................................................................. static FUNCTIONMEMBERS .....................................................................

15.8. Construct an angle with measure equal to (a) 221 ; (b) 671 ; (c) 1121 . 2 2 2

. ..

(15.4)

9

91 . 92 . 93 . . 94 95 . 96 . 97 . . 98 99 9'10 .

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15.9. Given an acute angle, construct (a) its supplement; (b) its complement; (c) half its supplement; (d) half its complement. (15.4) 15.10. By actual construction, illustrate that the difference between the measures of the supplement and complement of an acute angle equals 90 . (15.4) 15.11. Construct a right triangle given its (a) legs; (b) hypotenuse and a leg; (c) leg and an acute angle adjacent to the leg; (d) leg and an acute angle opposite the leg; (e) hypotenuse and an acute angle. (15.5) 15.12. Construct an isosceles triangle given (a) an arm and a vertex angle; (b) an arm and a base angle; (c) an arm and the altitude to the base; (d) the base and the altitude to the base. (15.5) 15.13. Construct an isosceles right triangle given (a) a leg; (b) the hypotenuse; (c) the altitude to the hypotenuse. (15.5)

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