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You can also use the escape sequences, such as \t or \n, if necessary The E and e placeholders cause a value to be displayed in scientific notation At least one 0, but possibly more, must follow the E or e The 0s indicate the number of decimal digits that will be displayed The decimal component will be rounded to fit the format Using an uppercase E causes an uppercase E to be displayed; using a lowercase e causes a lowercase e to be displayed To ensure that a sign character precedes the exponent, use the E+ or e+ forms To display a sign character for negative values only, use E, e, E , or e The ; is a separator that enables you to specify different formats for positive, negative, and zero values Here is the general form of a custom format specifier that uses the ; : positive-fmt;negative-fmt;zero-fmt Here is an example:

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ConsoleWriteLine("{0:###;(###);000}", num);

Now we consider the graph of the inverse function Suppose that f : S T is invertible and that (s, t) is a point on the graph of f Then t = f (s) hence s = f 1 (t) so that (t, s) is on the graph of f 1 The geometrical connection between the points (s, t) and (t, s) is exhibited in Figure 147: they are reflections of each other in the line y = x We have discovered the following important principle: The graph of f 1 is the reflectionin the line y = x of the graph of f Refer to Figure 148

If num is positive, the value is displayed with two decimal places If num is negative, the value is displayed with two decimal places and is between a set of parentheses If num is zero, the string 000 is displayed When using the separators, you don t need to supply all parts If you just want to specify how positive and negative values will look, omit the zero format (In this case, zero is formatted as a positive value) Alternatively, you can omit the negative format In this case, the positive format and the zero format will be separated by two semicolons This causes the positive format to also be used for negative values

22:

The following program demonstrates just a few of the many possible custom formats that you can create:

// Using custom formats using System; class PictureFormatDemo { static void Main() { double num = 643542345; ConsoleWriteLine("Default format: " + num);

= 25937424601 = 269158802907 = 270481382942 = 271692393224 = 271828169254

// Display with 2 decimal places ConsoleWriteLine("Value with two decimal places: " + "{0:###}", num); // Display with commas and 2 decimal places ConsoleWriteLine("Add commas: {0:#,#####}", num); // Display using scientific notation ConsoleWriteLine("Use scientific notation: " + "{0:####e+00}", num); // Scale the value by 1000 ConsoleWriteLine("Value in 1,000s: " + "{0:#0,}", num); /* Display positive, negative, and zero values differently */ ConsoleWriteLine("Display positive, negative, " + "and zero values differently"); ConsoleWriteLine("{0:##;(###);000}", num); num = -num; ConsoleWriteLine("{0:###;(###);000}", num); num = 00; ConsoleWriteLine("{0:###;(###);000}", num); // Display a percentage num = 017; ConsoleWriteLine("Display a percentage: {0:#%}", num); } }

The output is shown here:

Default format: 643542345 Value with two decimal places: 6435423 Add commas: 64,35423 Use scientific notation: 6435e+04 Value in 1,000s: 64 Display positive, negative, and zero values differently 643542 (6435423) 000 Display a percentage: 17%

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With the use of a sufficiently large value of n, together with estimates for the error term 1 e 1+ n it can be determined that e = 271828182846 to eleven place decimal accuracy Like the number , the number e is an irrational number Notice that, since exp(1) = e, we also know that ln e = 1

Part II: