Divide in binary: Dividend= 3610. Divisor = 710
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Implement a function divide, which receives a dividend and a divisor, returns the quotient and the reminder. Your program should include the following testing main function and return the expected output. int main () { int quotient, remainder; divide(487, 32, quotient, remainder); std::cout << quotient << “,” <<remainder << std::endl;// expected output: 32,7 divide(0, 51, quotient, remainder); std::cout << quotient << “,” <<remainder << std::endl;// expected output: 0,0 }
8. The following algorithm can be used to carry out division of two non- negative numbers by repeated subtraction. initialize quotient to o WHILE dividend >- divisor DO increment quotient subtract divisor from dividend END WHILE Use this algorithm to write (assembly) code to divide the contents of %eax by the contents of %ebx and store the product in %edx. 8. The following algorithm can be used to carry out division of two non- negative numbers by repeated subtraction. initialize...
Write a program that prompts the user for two inputs: a divisor and a dividend that can handle the exceptions of input failure (non-integer input for both dividend and divisor) and dividing by 0 (divisor only). Use try-catch statements and throw statements.
5. Divide the following numbers: 10110111 by 1010 (binary) 11010110 by 10101 (binary) 1101010 by 101 (binary)
Two positive integers are amicable if each prime divisor of one is a divisor of the other. Example: 6 and 12 are amicable, since each prime divisor of 6 (2 and 3) also divides 12, and each prime divisor of 12 (again 2 and 3) divides 6. Another: 12 and 15 are not amicable, since a prime divisor of 15 (namely 5) does not divide 12. Find the sum of all amicable pairs whose two members are both less than...
divide 16 by 3 with the unsigned binary division algorithm
In each of the following, a polynomial P(x) and a divisor d(x) are given. Divide to find the quotient Q(x) and the remainder R(x) when P(x) is divided by d(x) and express P(x) in the form dx) *Q(x) = R(x). 30. P(x) = x3 - 8 d(x) = x + 2 31. P(x) = x + 6x2 - 25x + 18 d(x) = x + 9
Design a divide-and-conquer algorithm for computing the number of levels in a binary tree. In particular, the algorithm should return 0 and 1 for the empty and single-node trees respectively. Please provide the pseudocode for your algorithm. What is the running time of your algorithm in the worst case using O() notation? Design a divide-and-conquer algorithm for computing the number of levels in a COMPLETE binary tree. In particular, the algorithm should return 0 and 1 for the empty and...
Design a divide-and-conquer algorithm in pseudocode for computing the number of levels in a binary tree. In particular, your algorithm must return 0 and 1 for the empty and single-node trees, respectively. What is the time efficiency class of your algorithm?
the divisor is the quotient is and the remainder is x-2x + 5x2 - 2x+1 2. In the division EX.2 2x-5 , the dividend is x² - 2x+3 2-23 The dividend is the divisor is the quotient is and the remainder is