A certain program for giving an example computation in division that will accept two numbers. The dividend can be any number but the divisor cannot be zero. The program should prevent from computing the quotient of the two numbers if the divisor entered is zero. If both input numbers are valid for division computation, the program will display the quotient.
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- Can you please help me with this problem because i am having a difficult time trying to figure out how to do this problem that I don't understand. Can you please do it step by step and can you explain it in full detail expllaining leading up to the answer.In the following problem, you will need to: A. Define the problem by constrcuting a defining diagram B. Create a solution algorithm using pseudocode C. Desk-check the solution algorithm using two valid test casesProvide an example of how the Structured Programming Theorem can be used to eliminate GOTO uncertainty and simplify convoluted code. You should use only your own words in the essay of the required length that you will be writing.
- Give a complete problem formulation for each of the following problems. Choose a formulation that is precise enough to be implemented. d. A container ship is in port, loaded high with containers. There 13 rows of containers, each 13 containers wide and 5 containers tall. You control a crane that can move to any location above the ship, pick up the container under it, and move it onto the dock. You want the ship unloaded.Question 2 Using the incomplete programming code given, complete the code using dynamic programming with memory function, to reproduce the results in the following Table 1. (C++) #include<iostream>using namespace std; // max knapsack capacity // *** WRITE YOUR CODE HERE ***// num of items // *** WRITE YOUR CODE HERE ***// weight of each item // *** WRITE YOUR CODE HERE ***// value of each item // *** WRITE YOUR CODE HERE ***// variable for dynamic programming matrix // *** WRITE YOUR CODE HERE *** //==========================================// Dynamic programming function: recursive// ========================================= // ALGORITHM F(i,j) // int value // if F[i,j] is not filled yet (-1): // (start with j = W, i = n) // if capacity j < current item's weight w[i]: // value = recall F(i-1, j) // else: // we can include current item,…Computer Science c++ || urgent Write the code for choosing the list of items in order to get the maximum profit of fractional knapsack problem. [NOTE: number of input items should be user interest, and output should be like - firstly print the resulting profit table, and then print the all selected items (must not be all items from the inputted items - means that all inputted items should not be as the selected items) for the knapsack and then print the maximum profit.]
- 6) Trace the dynamic programming algorithm a. to find all solutions to the change making problem (all coin combinations with the least number of coins) for denominations 1,3,5,10 and amount n=13 . Be sure to show the final completed table and all steps . b. Use your solution from a) to find the solution to the same problem for n=8 without reworkThe mathematical functions introduced in Chapter 4 can be used to compute and simulate engineering and scientific issues. In these cases, we formulate the mathematical issue and then use the computer to perform computations and simulations. Can a computer programme solve a math problem and develop mathematical formulas, i.e., can it perform the functions of a mathematician?Must Answer both the problems else downvote
- 1.Consider the following Boolean Satisfiability problem:Given a Boolean expression consisting of variables, does the expression have an assignment for the set of variables where the expression evaluates to TRUE. (i)Outline, in pseudocode, an exact algorithm for the problem. This should guarantee a solution if one exists. (Please state clearly the algorithm used) (ii)For the exact method used in part (1) (i), estimate the time required for the algorithm to find an exact solution in the big O-notation.The function below has the recursive relation T(x,y) = 2T(y/2)+O(1) when x,y>0Knowing these information, find the following: 1) The worst-case time complexity of the function2) The worst-case auxiliary space complexity of the function3) Explanation as to how the time complexity of the function can be improved without using multiplication operations.Consider the post-fix expression below as input Input: [”2”, ”1”, ”+”, ”4”, ”*”] Java program to evaluate the given post-fix expression in O( n) time and with O(n) space complexity. The space complexity is derived from a data-structure which helps you solve the expression