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3.1 The minimum number of iterations that a. a whi le loop could make is 0; b. a do.. . whi 1 e loop could make is 1. It is an infinite loop: the control variable n does not change. There is no difference between these two fragments, unless s contains a continue statement. For example, the following for statement will iterate 4 times and then terminate normally, but the whi 1 e statement will be an infinite loop: for (i = 0; i < 4; i++) if (i == 2) continue; i = 0; while (i < 4) { if (i == 2) continue; i++;
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The constant pi is not initialized. All constants must be given values when they are declared. An infinite loop is one that never terminates. Such a loop is generally considered bad programming because the program containing it will terminate normally. However, an apparent infinite loop like the following can be useful: while (1) { tin >> n; if (n == 0) break; process(n); 1 The break statement will terminate the loop as soon as 0 is input. This is useful because it allows the code to be a little more brief than if the condition (n = = 0 ) were used directly with the whi le clause.
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T h e break statement can be used to terminate a loop from within the middle of its block. The example above illustrates this technique. Due to roundoff error, the exact value of a f loa t or double is not likely to be what you would expect. So a conditional like if (z == c) . . . should be avoided.
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Most useful programs are much larger than the programs that we have considered so far. To make large programs manageable, programmers modularize them into subprograms. These subprograms are called functions. They can be compiled and tested separately and reused in different programs. This modularization is characteristic of successful object-oriented software. 4.1 STANDARD C LIBRARY FUNCTIONS The Standard C Library is a collection of pre-defined functions and other program elements which are accessed through header files. We have used some of these already: the INTJAX constant defined in -C 1 imi t s . h> (Example 1.19, the rand ( > function defined in <S tdl ib . h> (Example 3.21), and the time ( > function defined in <time. h> (Example 3.22). The common mathematical functions are defined in the <math. h> header file. Our first example illustrates the use of one of these mathematical functions.
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EXAMPLE 4.1 The Square Root Function sqrt ( )
The square root of a given positive number is the number whose square is the given number. The square root of 9 is 3 because the square of 3 is 9. We can think of the square root function as a black box. When you put in a 9, out comes a 3. When the number 2 is input, the number 1.41421 is output. This function has the same input-process-output nature that complete programs have. However, the processing step is hidden: we do not need to know what the function does to 2 to produce 1.41421. All we need to know is that the output 1.41421 does have the square root property: its square is the input 2. Here is a simple program that uses the predefined square root function: #include <iostream.h> #include <math.h> // Test-driver for the sqrt function: main0 { for (int i = 0; i < 6; i++) tout C-C "\t" -CC i C-C "\t" C-C sqrt(i) << endl; >
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