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approach is to reduce to this special case by subtracting multiples of /2 Our approach using the unit circle is considerably clearer because it makes the signatures of sine and cosine obvious Besides sine and cosine, there are four other trigonometric functions: tan = cot = sec = csc = sin y = , x cos cos x = , y sin 1 1 = , and x cos 1 1 = y sin

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// Overload < and > using System;

// A three-dimensional coordinate class class ThreeD { int x, y, z; // 3-D coordinates public ThreeD() { x = y = z = 0; } public ThreeD(int i, int j, int k) { x = i; y = j; z = k; } // Overload < public static bool operator <(ThreeD op1, ThreeD op2) { if(MathSqrt(op1x * op1x + op1y * op1y + op1z * op1z) < MathSqrt(op2x * op2x + op2y * op2y + op2z * op2z)) return true; else return false; } // Overload > public static bool operator >(ThreeD op1, ThreeD op2) { if(MathSqrt(op1x * op1x + op1y * op1y + op1z * op1z) > MathSqrt(op2x * op2x + op2y * op2y + op2z * op2z)) return true; else return false; } // Show X, Y, Z coordinates public void Show() { ConsoleWriteLine(x + ", " + y + ", " + z); } } class ThreeDDemo { static void Main() { ThreeD a = new ThreeD(5, 6, 7); ThreeD b = new ThreeD(10, 10, 10); ThreeD c = new ThreeD(1, 2, 3); ThreeD d = new ThreeD(6, 7, 5); ConsoleWrite("Here aShow(); ConsoleWrite("Here bShow(); ConsoleWrite("Here cShow(); ConsoleWrite("Here dShow(); is a: "); is b: "); is c: "); is d: ");

Whereas sine and cosine have domain the entire real line, we notice that tan and sec are undefined at odd multiples of /2 (because cosine will vanish there) and cot and csc are undefined at even multiples of /2 (because sine will vanish there) The graphs of the six trigonometric functions are shown in Figures 136 a, b, and c

Part I:

ConsoleWriteLine(); if(a if(a if(a if(a > < > < c) c) b) b) ConsoleWriteLine("a ConsoleWriteLine("a ConsoleWriteLine("a ConsoleWriteLine("a > < > < c c b b is is is is true"); true"); true"); true");

if(a > d) ConsoleWriteLine("a > d is true"); else if(a < d) ConsoleWriteLine("a < d is true"); else ConsoleWriteLine("a and d are same distance from origin"); } }

The Hub & Spokes model helps you take what s in your head and put it on paper, and it s an ef cient way to begin to draft your communications You ll recall from Two that you start by putting a summary of your objective and audience assessment in a center circle Then, with the Matrix of Persuasion and organizational structure in mind, and using vocabulary targeting your readers personalities, you write down whatever comes into your mind

The output from this program is shown here:

7 Of course v(t) = p (t) = 6t 2 so v(4) = 22 feet per second The average velocity from t = 2 to t = 6 is

Here Here Here Here is is is is a: b: c: d: 5, 6, 7 10, 10, 10 1, 2, 3 6, 7, 5

An important restriction applies to overloading the relational operators: You must overload them in pairs For example, if you overload <, you must also overload >, and vice versa The operator pairs are

One other point: If you overload the = = and != operators, then you will usually need to override ObjectEquals( ) and ObjectGetHashCode( ) These methods and the technique of overriding are discussed in 11

106 16 45 p(6) p(2) = = 4 4 2

The keywords true and false can also be used as unary operators for the purposes of overloading Overloaded versions of these operators provide custom determinations of true and false relative to classes that you create Once true and false are overloaded for a class, you can use objects of that class to control the if, while, for, and do-while statements, or in a expression The true and false operators must be overloaded as a pair You cannot overload just one Both are unary operators and they have this general form: public static bool operator true(param-type operand) { // return true or false }

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