int sum, k, i, j; int x{4][4]={{5,1,7,8l,{1,4,3,4}, {9,6,7,3},{2,2,7,1}}; sum-0; for(i=1; i<-3;ì++) for (j=0; j<=3;j++) if (x[i][j] > x[i=1][j]) sumtt; Give the value of sum after the statements are executed.

Towers of Hanoi. There is a story about Buddhist monks who are playing this puzzle with 64 stone disks. The story claims that when the monks finish moving the disks from one post to a second via the third post, time will end. Eschatology (concerns about the end of time) and theology will be left to those better qualified; our interest is limited to the recur- sive solution to the problem.   A stack of n disks of decreasing size is placed on one of three posts. The task is to move the disks one at a time from the first post to the second. To do this, any disk can be moved from any post to any other post, subject to the rule that you can never place a larger disk over a smaller disk. The (spare) third post is provided to make the solution possible. Your task is using c++ write a recursive function that describes instructions for a solution to this problem. We don’t have graphics available, so you should output a sequence of instructions that will solve the problem.   Hint: If you could…

int binarySearch(int nums[], int low, int high, int target) {     if (low > high)         return -1;       int mid = (low + high)/2;     if (target == nums[mid])         return mid;     else if (target < nums[mid])         return binarySearch(nums, low, mid - 1, target);     else         return binarySearch(nums, mid + 1, high, target); }   For the 4 statements below, indicate whether you think it is True or False. If you like, you can provide a description of your answer for partial credit in case you are incorrect.   The code “if (low > high) return -1;” is a base case for this function The code “int mid = (low + high)/2;” is a base case for this function The code “if (target == nums[mid]) return mid;” is a base case for this function The code “else return binarySearch(nums, mid + 1, high, target);” is a base case for this function   Code Analysis ()   If we change the first line of code in the function to be “if (low >= high) return -1;”, and we have an array defined…

write the following usong for loops