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In most business applications, however, there s a range of acceptable salutations It s important that you think carefully about this issue because the decisions you make will set the overall tone of your communication and can encourage readership Spell Names Correctly It goes without saying that if you use people s names, you need to be certain that you ve spelled them correctly A misspelled name implies a lack of care or concern, sloppiness, or incompetence Be careful to get it right The only way to con rm the proper spelling of a name is to call and ask Simply copying a name from a directory or a phone book, for example, only proves that you have transcribed the name accurately, not that you have written the correct name Also, people s names change In other words, even if the directory spelling is correct and you transcribe the name properly, you may still get the name wrong perhaps a woman has married or gotten divorced, for instance Savi, a clerk in a human resources department says, I recently met a woman whose last name was En eld She came into the of ce to change her health insurance to an individual policy She had just gotten divorced and gone back to her maiden name You never know A month ago her name was Terry Wren, now it s Terry En eld Some companies have found that response increases so much when they address people by name that it s worth their while to have staff call and verify every name, even for large mailings Whatever you decide to do, whenever you use someone s name, it s critical that you get it right Be Appropriately Formal One issue that you need to consider is whether to use rst or last names In our informal society, it is common to use rst names even when we don t know people well A better choice, however, is to use last names until you have established a relationship Many people are offended by the presumption of intimacy that results from an inappropriate use of someone s first name A letter from a stranger addressing you by your rst name may not receive the kind of attention the sender seeks I throw those letters away, Tom says As general manager of a lens manufacturing company, I get dozens of pitch letters a week My assistant weeds out most of the junk, but sometimes a.

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// Use read-only, auto-implemented properties for Length and Error using System;

10:

Because a query defines a set of rules that are used to retrieve data, but does not, itself, produce results, the same query can be run multiple times If the data source changes between runs, then the results of the query may differ Therefore, once you define a query, executing it will always produce the most current results Here is an example In the following version of the preceding program, the contents of the nums array are changed between two executions of posNums:

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Many processes, both in mathematics and in nature, involve addition You are familiar with the discrete process of addition, in which you add finitely many numbers to obtain a sum or aggregate But there are important instances in which we wish to add infinitely many terms One important example is in the calculation of area---especially the area of an unusual (non-rectilinear) shape A standard strategy is to approximate the desired area by the sum of small, thin rectangular regions (whose areas are easy to calculate) A second example is the calculation of work, in which we think of the work performed over an interval or curve as the aggregate of small increments of work performed over very short intervals We need a mathematical formalism for making such summation processes natural and comfortable Thus we will develop the concept of the integral

// Create a simple query using System; using SystemLinq; using SystemCollectionsGeneric;

19:

class SimpQuery { static void Main() {

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Let f be a given function We have already seen in the theory of falling bodies (Section 34) that it can be useful to find a function F such that F = f We call such a function F an antiderivative of f In fact we often want to find the most general function F , or a family of functions, whose derivative equals f We can sometimes achieve this goal by a process of organized guessing Suppose that f (x) = cos x If we want to guess an antiderivative, then we are certainly not going to try a polynomial For if we differentiate a polynomial then we get another polynomial So that will not do the job For similar reasons we are not going to guess a logarithm or an exponential In fact, the way that we get a trigonometric function through differentiation is by differentiating another trigonometric function What trigonometric function, when differentiated, gives cos x There are only six functions to try, and a moment s thought reveals that F (x) = sin x does the trick In fact, an even better answer is F (x) = sin x + C The constant differentiates to 0, so F (x) = f (x) = cos x We have seen in our study of falling bodies that the additive constant gives us a certain amount of flexibility in solving problems Now suppose that f (x) = x 2 We have already noted that the way to get a polynomial through differentiation is to differentiate another polynomial Since differentiation reduces the degree of the polynomial by 1, it is natural to

{ 1, -2, 3, 0, -4, 5 };

// Create a query that obtains only positive numbers var posNums = from n in nums where n > 0 select n; ConsoleWrite("The positive values in nums: "); // Execute the query and display the results foreach(int i in posNums) ConsoleWrite(i + " "); ConsoleWriteLine(); // Change nums ConsoleWriteLine("\nSetting nums[1] to 99"); nums[1] = 99; ConsoleWrite("The positive values in nums after change: "); // Execute the query a second time foreach(int i in posNums) ConsoleWrite(i + " "); ConsoleWriteLine(); } }

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