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Supplementary
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Problems
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Write the following function that is passed an array of n pointers to floats and returns a newlv created arrav that contains those n f 1 oat values in reverse order.
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float* mirror(float* p[], int n)
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Generate Code 128A In None
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Write the following function that returns the number of bytes that before it points to the null character I\ 0 I: unsigned len(const char* s)
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has to be in cremented
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CHAP. 61 t
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POINTERS AND REFERENCES
Decode USS Code 39 In Visual C#.NET
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Write the following function that copies the first n bytes beginning with * ~2 into the bytes beginning with * s 1, where n is the number of bytes that ~2 has to be incremented before it points to the null character 1 0 I: \
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void cpy(char* sl, const char* s2)
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Write the following function that copies the first n bytes beginning with * ~2 into the bytes beginning at the location of the first occurrence of the null character f \ 0 I after * s 1, where n is the number of bytes that ~2 has to be incremented before it points to the null character I \o I ..
void cat(char* sl, const char* s2)
Write the following function that compares at most n bytes beginning with ~2 with the corresponding bytes beginning with s 1, where n is the number of bytes that s 2 has to be incremented before it points to the null character I\ 0 I. If all n bytes match, the function should return 0; otherwise, it should return either -1 or 1 according to whether the byte from s 1 is less than or greater than the byte from ~2 at the first mismatch:
int cmp(char* sl, char* s2)
Write the following function that searches the n bytes beginning with s for the character C, where n is the number of bytes that s has to be incremented before it points to the null character '\O'. If the character is found, a pointer to it is returned; otherwise return NULL:
char* c)lr(char* s, char c)
Write the following function that returns the sum of the pointers in the array p:
float sum(float* p[], int n)
f 1 oats pointed to by the first n
Write the following function that changes the sign of each of the negative floats pointed to by the first n pointers in the array p:
void abs(float* p[], int n)
Write the following function that indirectly sorts the floats pointed to by the first n pointers in the array p by rearranging the pointers:
void sort(float* p[], int n)
6.42 6.43 6.44 6.45 \ 6.46
Implement the Indirect Selection Sort using an array of pointers. (See Problem 5.35.) Implement the Indirect Insertion Sort. (See Problem 5.36.) Implement the Indirect Random Shufie. (See Problem 5.15.) Rewrite the sum ( ) function (Example 6.15) so that it applies to functions with return type double instead of int. Then test it on the sqrt ( ) function (defined in <math. h>) and the reciprocal function. Apply the ~ riemann() function (Problem 6.30) to the following functions defined in
cmath.h>: a. sqrt ( ), on the interval [l, 41; b . CO s ( ) , on the interval [0, n/2]; c. exp ( > , on the interval [0, 11; d . loa ( 1. on the interval 11, el.
POINTERS AND REFERENCES
[CHAP. 6
6.47 Apply the derivative0
cmath.h>:
function (Problem 6.31) to the following functions defined in
a. sqrt(),atthepointx=4; b. sin(),atthepointx=n/6;
c . exp(),atthepointx=O; d. log(),atthepointx= 1.
Write the following function that returns the product of the n values jii l), f(2), . . . . and j(n). (See Example 6.15.)
int product(int (*pf)(int k), int n)
Implement the Bisection A4ethod for solving equations. Use the following function:
double root(double (*pf)(double x), double a, double b, int n)
Here, p f points to a function f that defines the equation f(x) = 0 that is to be solved, a and b bracket the unknown root x (i.e., a I x 2 b), and n is the number of iterations to use. For example, the call root(square,1,2,100) would return 1.414213562373095 ( = 42), thereby solving the equation x2 = 2. The Bisection Method works by repeatedly bisecting the interval and replacing it with the half that contains the root. It checks the sign of the product f(a) fib) to determine whether the root is in the interval [a, b].
Implement the Trapezoidal Rule for integrating a function. Use the following function:
double trap(double (*pf) (double x), double a, double b, int n)
Here, pf points to the function f that is to be integrated, a and b bracket the interval [a, b] over which f is to be integrated, and n is the number of subintervals to use. For example, the call trap ( square, 1,2 , 10 0 ) would return 1.41421. The Trapezoidal Rule returns the sum of the areas of the n trapezoids that would approximate the area under the graph off. For example, if n = 5, then it would return the following, where h = (b-a)/5, the width of each trapezoid.
h 2 Ilf(a) + 2f(a + h) + 2f (a + 2h) + 2f (a + 3h) + 2f (a + 4h) +f (b)]
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