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The period specifies where the decimal point will be located The # placeholder specifies a digit position The # can occur on the left or right side of the decimal point, or by itself When one or more #s occur on the right side of the decimal point, they specify the number of decimal digits to display The value is rounded if necessary When the # occurs to the left of the decimal point, it specifies the digit positions for the whole-number part of the value Leading zeros will be added if necessary If the whole-number portion of the value has more digits than there are #s, the entire whole-number portion will be displayed In no cases will the whole-number portion of a value be truncated If there is no decimal point, then the # causes the value to be rounded to its integer value A zero value that is not significant, such as a trailing zero, will not be displayed This causes a somewhat odd quirk, however, because a format such as ### displays nothing at all if the value being formatted is zero To output a zero value, use the 0 placeholder described next The 0 placeholder causes a leading or trailing 0 to be added to ensure that a minimum number of digits will be present It can be used on both the right and left side of the decimal point For example,

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ConsoleWriteLine("{0:00###00}", 213);

How did you approach this exercise Did you rst look to see if one of the two sentences was a compound sentence Often, that s the easiest way to begin revising long or complicated sentences In this example, the second sentence is compound; two independent clauses are connected with the BOY S FAN word and Breaking the clauses into two separate units might be a good start to the revision

displays this output:

x 5

Values containing more digits will be displayed in full on the left side of the decimal point and rounded on the right side You can insert commas into large numbers by specifying a pattern that embeds a comma within a sequence of #s For example, this:

ConsoleWriteLine("{0:#,####}", 34213);

3,4213

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Using the Basic Rule, we attempt to solve ( f f 1 ) ( t) = t Writing this out, we have [ f 1 ( t) ]2 = t But now there is a problem: we cannot solve this equation uniquely for f 1 ( t) We do not know whether f 1 ( t) = + t or f 1 ( t) = t Thus f 1 is not a well-defined function Therefore f is not invertible and f 1 does not exist

Part II:

It is not necessary to specify each comma for each position Specifying one comma causes it to be inserted into the value every third digit from the left For example,

ConsoleWriteLine("{0:#,####}", 87634213);

produces this output:

inverse---even in situations like Example 142 We change the domain of the function This idea is illustrated in the next example EXAMPLE

8,763,4213

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Commas have a second meaning When they occur on the immediate left of the decimal point, they act as a scaling factor Each comma causes the value to be divided by 1,000 For example,

ConsoleWriteLine("Value in thousands: {0:#,###,#}", 87634213);

We attempt to solve ( f f 1 ) ( t) = t Writing this out, we have f ( f 1 ( t) ) = t or [ f 1 ( t) ]2 = t This looks like the same situation we had in Example 142 But in fact things have improved Now we know that f 1 ( t) must be + t, because f 1 must have range S = {s : s 0} Thus f 1 : {t : t 0} {s : s 0} is given by f 1 ( t) = + t

produces this output:

Value in thousands: 8,7634

As the output shows, the value is scaled in terms of thousands In addition to the placeholders, a custom format specifier can contain other characters Any other characters are simply passed through, appearing in the formatted string exactly as they appear in the format specifier For example, this WriteLine( ) statement:

ConsoleWriteLine("Fuel efficiency is {0:### mpg}", 213);

YOU TRY IT The equation y = x2 + 3x does not describe the graph of an invertible function Find a way to restrict the domain so that it is invertible

produces this output:

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