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In order to apply the method of partial fractions, we first must factor the denominator of the integrand It is known that every polynomial with real coefficients will factor into linear and quadratic factors How do we find this factorization Of course we must find a root For a polynomial of the form x k + ak 1 x k 1 + ak 2 x k 2 + + a1 x + a0 , any integer root will be a factor of a0 This leads us to try 1, 2, 3, 6, 9 and 18 We find that 2 and 3 are roots of x 3 4x 2 3x + 18 In point of fact, x 3 4x 2 3x + 18 = ( x + 2) ( x 3) 2 An attempt to write B 1 A + = x+2 x 3 3x + 18

Description Defines the foundational features for the generic collections Defines the generic Compare( ) method that performs a comparison on objects stored in a collection Defines a generic collection that consists of key/value pairs Defines the generic GetEnumerator( ) method, which supplies the enumerator for a collection class Provides members that enable the contents of a collection to be obtained one at a time Compares two objects for equality Defines a generic collection that can be accessed via an indexer Defines a generic collection that represents a set

When you begin to write with the four tactics in mind, it will take you less time to produce better communications, and your efforts are more likely to succeed In this chapter, you ve learned how to write concisely and clearly, add a positive tone, and maintain parallel construction You ve seen how assimilating tips to avoid these pitfalls helps you write tighter, more readable initial drafts Whether you wrote with these four tactics in mind, or revised to apply them, your communications are close to complete You re ready to con rm that your grammar and punctuation are correct In the next chapter, you re going to learn to decide what level of proofreading is appropriate for you and your projects in advance, and you ll use speci c proofreading techniques to quickly and easily nd grammar and punctuation errors

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ICollection<T> defines the following methods Notice it defines a few more methods than does its non-generic counterpart

Method void Add(T item) void Clear( ) bool Contains(T item) void CopyTo(T[ ] array, int arrayIndex) bool Remove(T item) Description Adds item to the invoking collection Throws a NotSupportedException if the collection is read-only Deletes all elements from the invoking collection and sets Count to zero Returns true if the invoking collection contains the object passed in item and false otherwise Copies the contents of the invoking collection to the array specified by array, beginning at the index specified by arrayIndex Removes the first occurrence of item from the invoking collection Returns true if item was removed and false if it was not found in the invoking collection

4x 2

Several of these methods will throw NotSupportedException if the collection is read-only Because ICollection<T> inherits IEnumerable and IEnumerable<T>, it also includes both the generic and non-generic forms of the method GetEnumerator( ) Because ICollection<T> implements IEnumerable<T>, it supports the extension methods defined by Enumerable Although the extension methods were designed mostly for LINQ, they are available for other uses, including collections

The IList<T> interface defines the behavior of a generic collection that allows elements to be accessed via a zero-based index It inherits IEnumerable, IEnumerable<T>, and ICollection<T> and is the generic version of the non-generic IList interface IList<T> defines the methods shown in Table 25-11 Two of these methods imply the modification of a collection If the collection is read-only or of fixed size, then the Insert( ) and RemoveAt( ) methods will throw a NotSupportedException IList<T> defines the following indexer: T this[int index] { get; set; } This indexer sets or gets the value of the element at the index specified by index

Method int IndexOf(T item) void Insert(int index, T item) void RemoveAt(int index)

will not work We encourage the reader to try this for himself so that he will understand why an extra idea is needed In fact we will use the paradigm B C A 1 + + = x+2 x 3 3x + 18 ( x 3) 2