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Although embedding format commands into WriteLine( ) is a convenient way to format output, sometimes you will want to create a string that contains the formatted data, but not immediately display that string Doing so lets you format data in advance, allowing you to output it later, to the device of your choosing This is especially useful in a GUI environment, such as Windows, in which console-based I/O is rarely used, or for preparing output for a web page In general, there are two ways to obtain the formatted string representation of a value One way is to use StringFormat( ) The other is to pass a format specifier to the ToString( ) method of the built-in numeric types Each approach is examined here

You can obtain a formatted value by calling one of the Format( ) methods defined by String They are shown in Table 22-5 Format( ) works much like WriteLine( ), except that it returns a formatted string rather than outputting it to the console

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6 Solve the system of equations above for the coef cients, Aj 7 Evaluate the B-splines or their derivatives as needed to determine cam displacement and vibrational responses between collocation points Dynamic Response of the Follower System Regardless of the precision of manufacture some departure of the actual output motion of a cam-follower system from the ideal will occur The departure is likely to be of most concern in demanding applications in which the cam operates at high speed The analysis given here addresses the vibrational responses of the follower system as the cam drives it During the rise portion of the output motion response a transient vibrational response exists This response will be referred to as the primary vibration This vibration may persist into the dwell phase that follows the rise Additionally, the transient from the rise to the dwell may induce a response during the dwell The departure from the ideal dwell will be referred to as the residual vibration The severity of the vibration is of concern to the designer because the amplitude and intensity of the vibration produce impact, noise, wear, and potential damage to the follower system and the cam For calculating vibrational responses, the deviation, r, and its derivatives relative to its static equilibrium position are de ned as follows (Wiederrich and Roth, 1975):

22:

SOLUTION The numerator of B equals log7 (35 ) log7 (161/4 ) = log7 243 log7 2 = log7 (243/2) Similarly, the denominator can be rewritten as log7 53 + log7 (321/5 ) = log7 125 + log7 2 = log7 (125 2) = log7 250 Putting these two results together, we nd that B= You Try It: What does 3 EXAMPLE 624

Method public static string Format(string str, object v) public static string Format(string str, object v1, object v2)

Description Formats v according to the first format command in str Returns a copy of str in which formatted data has been substituted for the format command Formats v1 according to the first format command in str, and v2 according to the second format command in str Returns a copy of str in which formatted data has been substituted for the format commands Formats v1, v2, and v3 according to the corresponding format commands in str Returns a copy of str in which formatted data has been substituted for the format commands Formats the values passed in v according to the format commands in str Returns a copy of str in which formatted data has been substituted for each format command Formats the values passed in v according to the format commands in str using the format provider specified by fmtprvdr Returns a copy of str in which formatted data has been substituted for each format command

( Ks + K f ) r (1) = Y (1) - Yc(1) K f ( Ks + K f ) r (2 ) = Y (2 ) - Yc(2 ) K f ( Ks + K f )

public static string Format(string str, object v1, object v2, object v3) public static string Format(string str, params object[ ] v)

Simplify the expression (log4 9) (log9 16)

public static string Format(IFormatProvider fmtprvdr, string str, params object[ ] v)

(528) (529) (530)

TABLE 22-5

Here is the previous format demonstration program rewritten to use StringFormat( ) It produces the same output as the earlier version

Substituting Eqs (528) to (530) into Eq (518) with normalized values and replacing d (1) by d w and d (2) by d w 2, the following vibrational response equation can be obtained:

log7 243/2 = log250 (243/2) log7 250 mean (in terms of the natural logarithm function)

// Use StringFormat() to format a value using System; class FormatDemo { static void Main() { double v = 1768865849; double v2 = 015; int x = 21; string str = StringFormat("{0:F2}", v); ConsoleWriteLine(str); str = StringFormat("{0:N5}", v); ConsoleWriteLine(str);

Part II:

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