Question 15 Show the output of the following program: const int SIZE = 5; void incArray(int x[]) { for (int i=0; i
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![Question 15
Show the output of the following program:
const int SIZE 5;
void incArray(int x[]) {
for (int i=0; i<SIZE; i++)
x[i]++;
}
void incVar(int& y) {
y++;
}
int main()
{
int x[SIZE] = {1, 2, 3, 4, 5};
incArray(x);
int y[SIZE] = {1, 2, 3, 4, 5};
incvar(y[0]);
cout << x[0] << " " << y[0] << endl;
return 0;
}
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- void main (void) { char result = a; for (char i = { 10; i > 5; i = i-1) result = result + i; } // point B } Consider the code above. What is the decimal value of "result" at "point B" if the variable "a" is initially 59?Code in python: A certain company has encoded the accounts of its customers and requires that you provide an algorithm that, given an account code, informs if it is valid according to the following description: The account codes are made up of 4 digits counted from right to left, plus the verification digit. The verifying digit is obtained by adding the digits of the account number of the even positions and multiplying the digits of the odd positions, from the new result the residue of the division is extracted for 10, which represents the verifying digit. Develop the code in python as a check digit class that returns 1 if it is correct or 0 if not Heading: Extract digits, verifier calculation, Account verification, Integral algorithmPrigraming in Python Problem 6.3 Purpose: Write array functions to solve a mathematical problem. I'm sure you have all heard of Euclidean distance. In two dimensions, the Euclidean distance between (x1, x2) and (y1, y2) is the square root of (x1-y1)2 + (x2-y2)2, or ((x1-y1)2 + (x2-y2)2)1/2. For example, the distance between (3,1) and (1,1) is ((3-1)2+(1-1)2)1/2 = 2 and the Euclidean distance between (1,1) and (0,0) is ((1-0)2+(1-0)2)1/2 ~= 1.4142. The Euclidean norm of a vector is just its Euclidean distance to the origin, (0,0). Therefore, the Euclidean norm of (1,1) is ~= 1.4142. This notion of Euclidean norm can easily be extended to vectors of arbitrary dimension. Indeed, if x is a vector of dimension n (versus dimension 2), then its Euclidean norm, which we will denote by |x|2, is given by |x|2 = ( Σ i = 1 to n |xi|2 )1/2 = (|x1|2+|x2|2+ ... + |xn|2 )1/2 There, Σ is a shorthand for "sum," as we saw in lecture and |xi| is just the absolute value of the real number xi. By the way,…
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