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This is the given code: /** * This program uses a Taylor Series to compute a value * of sine. * */ #include #include #include

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This is the given code:

/** * This program uses a Taylor Series to compute a value * of sine. * */ #include #include #include

/** * A function to compute the factorial function, n!. */ long factorial(int n) { long result = 1, i; for(i=2; i

int main(int argc, char **argv) {

if(argc != 3) { fprintf(stderr, "Usage: %s x n ", argv[0]); exit(1); }

double x = atof(argv[1]); int n = atoi(argv[2]);

double result = 0.0;

//compute sin(x) using a taylor series out to n terms

printf("sin(%f) = %f ", x, result);

return 0; }

How would you solve this?

The standard math library provides a Complex functions such as these are usually approximated using some numeric analy technique. One such technique is to use a Taylor series to approximate the sine function function to compute the sine of a given number i-0 Obviously, we cannot compute an infinite series. Instead, we will approximate sin(z) by computing the Taylor series above out to n terms We have provided you with an incomplete program, sine.c that reads in two values from the command line, x and n. We have also written a function to compute the factorial which you may find useful. You will need to complete the program by writing code to compute the approximation of sin(r)

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