Can be done in Python 3 or C++:

Main code in Python:

def BinaryProduct(multiplicand, multiplier, nbits, representation):

# Write your code here

if __name__ == '__main__':

fptr = open(os.environ['OUTPUT_PATH'], 'w')

multiplicand = input()

multiplier = input()

nbits = int(input().strip())

representation = input()

result = BinaryProduct(multiplicand, multiplier, nbits, representation)

fptr.write(' '.join([' '.join(x) for x in result]))

fptr.write(' ')

fptr.close()

Main code in C++:

vector> BinaryProduct(string multiplicand, string multiplier, int nbits, string representation) {

}

int main()

{

ofstream fout(getenv("OUTPUT_PATH"));

string multiplicand;

getline(cin, multiplicand);

string multiplier;

getline(cin, multiplier);

string nbits_temp;

getline(cin, nbits_temp);

int nbits = stoi(ltrim(rtrim(nbits_temp)));

string representation;

getline(cin, representation);

vector> result = BinaryProduct(multiplicand, multiplier, nbits, representation);

for (int i = 0; i

for (int j = 0; j

fout

if (j != result[i].size() - 1) {

fout

}

}

if (i != result.size() - 1) {

fout

}

}

fout

fout.close();

return 0;

}

string ltrim(const string &str) {

string s(str);

s.erase(

s.begin(),

find_if(s.begin(), s.end(), not1(ptr_fun(isspace)))

);

return s;

}

string rtrim(const string &str) {

string s(str);

s.erase(

find_if(s.rbegin(), s.rend(), not1(ptr_fun(isspace))).base(),

s.end()

);

return s;

}

Language Python 3 Autocomplete Ready O c 1. Computer Arithmetic - Binary Multiplication # # Implement a function Binary Product(multiplicand, multiplier, nbits, representation) to calculate the product of unsigned 'nbits' integers given in the octal or hexadecimal representation using the following hardware. 11 16 # Multiplicand 64 bits 18 # 64-bit ALU 24 1 > #!/bin/python3... 10 11 # Complete the 'Binary Product' function below. 12 13 # The function is expected to return a 2D_STRING_ARRAY. 14 # The function accepts following parameters: 15 1. STRING multiplicand 2. STRING multiplier 17 3. INTEGER nbits 4. STRING representation 19 # 20 21 def Binary Product (multiplicand, multiplier, nbits, representation): 22 # Write your code here 23 vif __name__ == '__main__': fptr = open(os.environ['OUTPUT_PATH'], 'w') 25 26 multiplicand = input 27 28 multiplier = input() 29 30 nbits = int(input().strip) 31 32 representation = input() 33 34 result = Binary Product(multiplicand, multiplier, nbits, representation) 35 36 fptr.write(' '.join([' '.join(x) for x in result])) 37 fptr.write(' ') 38 39 fptr.close() 40 Product Shift right Write Control test 129 bits The function should return a nested list as a representation of the table shown below: 2x 3 (4-bits unsigned integers) Iteration Multiplicand Product 0 0010 0 0000 0011 1 0010 0 0001 0001 2 0010 0 0001 1000 3 0010 0 0000 1100 4 0010 0 0000 0110 Expected Output: 0 0010 000000011 1 0010 000010001 2 0010 000011000 3 0010 000001100 4 0010 000000110 Line: 23 Col: 27 Language Python 3 Autocomplete Ready O c 1. Computer Arithmetic - Binary Multiplication # # Implement a function Binary Product(multiplicand, multiplier, nbits, representation) to calculate the product of unsigned 'nbits' integers given in the octal or hexadecimal representation using the following hardware. 11 16 # Multiplicand 64 bits 18 # 64-bit ALU 24 1 > #!/bin/python3... 10 11 # Complete the 'Binary Product' function below. 12 13 # The function is expected to return a 2D_STRING_ARRAY. 14 # The function accepts following parameters: 15 1. STRING multiplicand 2. STRING multiplier 17 3. INTEGER nbits 4. STRING representation 19 # 20 21 def Binary Product (multiplicand, multiplier, nbits, representation): 22 # Write your code here 23 vif __name__ == '__main__': fptr = open(os.environ['OUTPUT_PATH'], 'w') 25 26 multiplicand = input 27 28 multiplier = input() 29 30 nbits = int(input().strip) 31 32 representation = input() 33 34 result = Binary Product(multiplicand, multiplier, nbits, representation) 35 36 fptr.write(' '.join([' '.join(x) for x in result])) 37 fptr.write(' ') 38 39 fptr.close() 40 Product Shift right Write Control test 129 bits The function should return a nested list as a representation of the table shown below: 2x 3 (4-bits unsigned integers) Iteration Multiplicand Product 0 0010 0 0000 0011 1 0010 0 0001 0001 2 0010 0 0001 1000 3 0010 0 0000 1100 4 0010 0 0000 0110 Expected Output: 0 0010 000000011 1 0010 000010001 2 0010 000011000 3 0010 000001100 4 0010 000000110 Line: 23 Col: 27