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Bottom line: Of the three site options, the best choice is Georgia My analysis used proprietary stochastic simulation techniques (see attached) Incorporating data collected from over one hundred government and other public sources and interviews, the design of the model required creativity and diligence All data was veri ed by fact checkers Diversi cation Diversi cation allows us to reduce our vulnerability to the potential of weather, labor unrest, zoning, or taxation issues occurring in other states If any of these events occur in Florida, and we have two factories there, both of them would be affected, and thus our potential exposure would be doubled Just as we ve had a hard time responding nimbly to problems in Arizona, so, too, would we have dif culty responding to any of these problems occurring in Illinois We should use objective, not subjective, criteria to make our decision If we do that, we must conclude that the site with the highest pro t potential at the lowest risk is Georgia

Here is the output from the program:

= x 2 cos x + 2x sin x + 2 cos x + C (d) Notice that t sin 2t cos 2t dt = dv = sin 4t dt Then 1 2 t sin 4t dt =

Clearly, the result could not have been held in an int or uint variable The smallest integer types are byte and sbyte The byte type is an unsigned value between 0 and 255 Variables of type byte are especially useful when working with raw binary data, such as a byte stream produced by some device For small signed integers, use sbyte Here is an example that uses a variable of type byte to control a for loop that produces the summation of the number 100

Part I:

// Use byte using System; class Use_byte { static void Main() { byte x; int sum; sum = 0; for(x = 1; x <= 100; x++) sum = sum + x; ConsoleWriteLine("Summation of 100 is " + sum); } }

The output from the program is shown here:

t 1 = cos 4t + sin 4t + C 8 32 2 We do (a), (b), (c), (d) 1 1/4 1/4 (a) = + hence (x + 1)(x 3) x+1 x 3 dx = (x + 1)(x 3) = 1/4 dx + x+1 1/4 dx x 3

Since the for loop runs only from 0 to 100, which is well within the range of a byte, there is no need to use a larger type variable to control it When you need an integer that is larger than a byte or sbyte, but smaller than an int or uint, use short or ushort

The floating-point types can represent numbers that have fractional components There are two kinds of floating-point types, float and double, which represent single- and doubleprecision numbers, respectively The type float is 32 bits wide and has an approximate range of 15E 45 to 34E+38 The double type is 64 bits wide and has an approximate range of 5E 324 to 17E+308 Of the two, double is the most commonly used One reason for this is that many of the math functions in C# s class library (which is the NET Framework library) use double values For example, the Sqrt( ) method (which is defined by the library class SystemMath) returns a double value that is the square root of its double argument Here, Sqrt( ) is used to compute the radius of a circle given the circle s area:

// Find the radius of a circle given its area using System; class FindRadius { static void Main() { Double r; Double area; area = 100; r = MathSqrt(area / 31416);

1 x/2 1/2 1/2 + = hence 2 + 1) x 1 (x 1)(x x2 + 1 dx = (x 1)(x 2 + 1) = 1/2 dx + x 1 x/2 dx + x2 + 1 1/2 dx x2 + 1

Brad took the time to carefully analyze his report, and the net result was that he produced an excellent communication that was clear and persuasive in other words, a message that s likely to achieve his objective

3:

ConsoleWriteLine("Radius is " + r); } }

The output from the program is shown here:

One other point about the preceding example As mentioned, Sqrt( ) is a member of the Math class Notice how Sqrt( ) is called; it is preceded by the name Math This is similar to the way Console precedes WriteLine( ) Although not all standard methods are called by specifying their class name first, several are, as the next example shows The following program demonstrates several of C# s trigonometric functions, which are also part of C# s math library They also operate on double data The program displays the sine, cosine, and tangent for the angles (measured in radians) from 01 to 10