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If the record number is not stated explicitly, it is taken to be that of the record following the last Get # statement or the last Put # statement (see below). Data items are written to a random access data file, one record at a time, via the Put # statement. Syntactically, this statement resembles the Get # statement. It is written in general terms as

The symbol for perpendicular is ' ; for perpendiculars, $. In Fig. 1-20, CD ' AB, so right angles 1 and 2 are formed.

v [ 2 ]

= 2 2

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In Fig. 1-21, GH is the bisector of EF; thus, /1 and /2 are right angles and M is the midpoint of EF.

9.13 Implement the binary subtraction operator, the unary negation operator, and the less-than operator < for the Rational class (see Example 9.1). All three of these operators are implemented as friend and den data members of their owner objects: functions to give them access to the num

Fig. 1-20

class Rational { friend Rational operator-(const Rational&, const Rational&); friend Rational operator-(const Rational&); friend int operator<(const Rational&, const Rational&); public: Rational(int =0, int =l); Rational(const Rational&); Rational& operator=(const Rational&); // other declarations go here private: int num, den; int gcd(int, int) int reduce(); > ; The binary subtraction operator simply constructs and returns a Rational object z that represents the difference x - y: Rational Rational: :operator-(const Rational& x, const Rational& y) x.den*y.den);

Fig. 1-21

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Rational z(x.num*y.den z.reduce(); return z;

1.5 Naming an angle Name the following angles in Fig. 1-22: (a) two obtuse angles; (b) a right angle; (c) a straight angle; (d) an acute angle at D; (e) an acute angle at B.

y.num*x.den,

As with Get #, the record number is taken to be that of the record following the last Get # or Put # statement if it is not shown explicitly.

Algebraically, the subtraction a/b - c/d is performed using the common denominator bd:

Fig. 1-22

a c ad-bc b-d = -a-

(a) /ABC and /ADB (or /1). The angles may also be named by reversing the order of the letters: /CBA and /BDA. (b) /DBC (c) /ADC (d) /2 or /BDC (e) /3 or /ABD

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So the numerator of x - y shouldbe x.num*y.den - y . num*x . den and the denominator should be x . den*y . den. The function constructs the Rational object z with that numerator and denominator. This algebraic formula can produce a fraction that is not in reduced form, even if x and y are. For example, l/2 - l/6 = (1*6 - 2=1)/(2*6) = 4/12. So we call the reduce ( ) utility function before returning the resulting object z. The unary negation operator overloads the symbol - . It is distinguished from the binary subtraction operator by its parameter list; it has only one parameter: Rational Rational: :operator-(const -t Rational y(-x.num, x.den); return y; Rational& x)

1.6 Adding and subtracting angles In Fig. 1-23, find (a) m/AOC; (b) m/BOE; (c) the measure of obtuse /AOE.

To negate a fraction a/b we simply negate its numerator: (-a)lb. So the newly constructed object y has the same denominator as x but its numerator is -x.num.

Fig. 1-23

The less-than operator is easier to do if we first modify our default constructor to ensure that every object s den value is positive. Then we can use the standard equivalence for the less-than operator:

(a) m/AOC (b) m/BOE (c) m/AOE m/a m/b 360 m/b m/c (m/a 90 m/d m/b 35 35 m/c 125 45 50 130 360 220 140

CHAP. l]

The following Visual Basic program creates a random access data file containing the names of the 50 states within the USA and their capitals. Each record will consist of the name of one state and the corresponding state capital. The records will be stored alphabetically, in the same order they are created, although the individual records need not be accessed in this order once the file has been created (see Example 9.10). Fig. 9.37 shows the preliminary control layout. The File menu entries are shown in Fig. 9.38.

Description Negate Multiply Divide Remainder, modulo Add Subtract Bit shift left, output Simple assignment

m/d)

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