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(c) Now x 3 + 2x 2 5x 6 = (x + 3)(x 2)(x + 1) Then 1 1/15 1/6 1/10 + + = x+3 x 2 x+1 x 3 + 2x 2 5x 6

// Demonstrate MathSin(), MathCos(), and MathTan()

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using System; class Trigonometry { static void Main() { Double theta; // angle in radians for(theta = 01; theta <= 10; theta = theta + 01) { ConsoleWriteLine("Sine of " + theta + " is " + MathSin(theta)); ConsoleWriteLine("Cosine of " + theta + " is " + MathCos(theta)); ConsoleWriteLine("Tangent of " + theta + " is " + MathTan(theta)); ConsoleWriteLine(); } } }

Here is a portion of the program s output:

2x 2

Sine of 01 is 00998334166468282 Cosine of 01 is 0995004165278026 Tangent of 01 is 0100334672085451 Sine of 02 is 0198669330795061 Cosine of 02 is 0980066577841242 Tangent of 02 is 0202710035508673 Sine of 03 is 029552020666134 Cosine of 03 is 0955336489125606 Tangent of 03 is 0309336249609623

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The ability to write well is crucial to business success In this chapter you ve put all the tools to work and you ve seen how they help you improve your writing Use them to write more clearly and persuasively and to achieve your communication objectives more easily and in less time

To compute the sine, cosine, and tangent, the standard library methods MathSin( ), MathCos( ), and MathTan( ) are used Like MathSqrt( ), the trigonometric methods are called with a double argument, and they return a double result The angles must be specified in radians

Part I:

of the anonymous method and is now the preferred approach to creating an anonymous function However, anonymous methods are still used in legacy C# code Therefore, it is important to know how they work Furthermore, anonymous methods are the precursor to lambda expressions and a clear understanding of anonymous methods makes it easier to understand aspects of the lambda expression Also, there is a narrow set of cases in which an anonymous method can be used, but a lambda expression cannot Therefore, both anonymous methods and lambda expressions are described in this chapter

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3 We do (a), (b), (c), (d) (a) Let u = cos x, du = sin x dx Then the integral becomes (1 + u2 )2 2u du = (1 + u2 )3 + C 3

An anonymous method is one way to create an unnamed block of code that is associated with a specific delegate instance An anonymous method is created by following the keyword delegate with a block of code To see how this is done, let s begin with a simple example The following program uses an anonymous method that counts from 0 to 5

// Demonstrate an anonymous method using System; // Declare a delegate type delegate void CountIt(); class AnonMethDemo { static void Main() { // Here, the code for counting is passed // as an anonymous method CountIt count = delegate { // This is the block of code passed to the delegate for(int i=0; i <= 5; i++) ConsoleWriteLine(i); }; // notice the semicolon count(); } }

This program first declares a delegate type called CountIt that has no parameters and returns void Inside Main( ), a CountIt instance called count is created, and it is passed the block of code that follows the delegate keyword This block of code is the anonymous method that will be executed when count is called Notice that the block of code is followed by a semicolon, which terminates the declaration statement The output from the program is shown here:

Resubstituting x, we obtain the final answer cos x dx = 2 sin x + C x (c) Let u = ln x, du = [1/x] dx Then the integral becomes sin u cos u du = 1 2 1 sin 2u du = cos 2u + C 4

0 1 2 3 4 5

Part I:

.

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