Question
PROVIDED THE CODES OF THE QUESTION ABOVE FOR C# CHANGE THEM TO JAVA . class Program { static void Main(string[] args) { int s1 =
PROVIDED THE CODES OF THE QUESTION ABOVE FOR C# CHANGE THEM TO JAVA .
class Program
{
static void Main(string[] args)
{
int s1 = 1;
int s2 = 0;
int t1 = 0;
int t2 = 1;
int q;
int t;
int s;
int r;
Console.WriteLine("Please enter mumber to be divided");
int r1 = int.Parse(Console.ReadLine());
Console.WriteLine("Please enter the dividend");
int r2 = int.Parse(Console.ReadLine());
//Console.WriteLine("Quotient: {0}, R1: {1}, R2: {2}, R: {3}, S1: {4}, S2: {5}, S6: {6}, T1: {7}, T2: {8}, T: {9}", q, r1, r2, r, s1, s2, s, t1, t2, t);
DataTable dt = new DataTable();
dt.Columns.Add("q");
dt.Columns.Add("r1");
dt.Columns.Add("r2");
dt.Columns.Add("r");
dt.Columns.Add("s1");
dt.Columns.Add("s2");
dt.Columns.Add("s");
dt.Columns.Add("t1");
dt.Columns.Add("t2");
dt.Columns.Add("t");
while (r2 > 0)
{
q = r1 / r2;
r = r1 - q * r2;
s = s1 - q * s2;
t = t1 - q * t2;
dt.Rows.Add(q, r1, r2, r, s1, s2, s, t1, t2, t);
Console.WriteLine("Quotient: {0}, R1: {1}, R2: {2}, R: {3}, S1: {4}, S2: {5}, S: {6}, T1: {7}, T2: {8}, T: {9}",q,r1,r2,r,s1,s2,s,t1,t2,t);
r1 = r2; r2 = r;
s1 = s2; s2 = s;
t1 = t2; t2 = t;
}
}
}
Implement the extended Euclidean algorithm to find the greatest common divisor of any two positive integers a and b, as well as values for s and t such that sx a +txb = gcd(a,b). It should also provide an accurate response if the user enters a zero. It should implement the pseudocode provided in the text. It should allow the user to enter two integers a and b. Your program should output the intermediate values of q, r, r1, r2, 5, 51, 52, t, t1, and t2 for each step. It should return the greatest common divisor and values fors and t. Challenge task: Provide error checking to confirm that the input is not negative. This is an individual assignment. Upload the following 1) a file of the code 2) screenshots of output for at least 4 pairs of inputs. Implement the extended Euclidean algorithm to find the greatest common divisor of any two positive integers a and b, as well as values for s and t such that sx a +txb = gcd(a,b). It should also provide an accurate response if the user enters a zero. It should implement the pseudocode provided in the text. It should allow the user to enter two integers a and b. Your program should output the intermediate values of q, r, r1, r2, 5, 51, 52, t, t1, and t2 for each step. It should return the greatest common divisor and values fors and t. Challenge task: Provide error checking to confirm that the input is not negative. This is an individual assignment. Upload the following 1) a file of the code 2) screenshots of output for at least 4 pairs of inputs
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