You have an array containing all the integers from 1 to N, where N is limited to 32,000. The array may include duplicate items, and you have no idea what N is. How would you publish all duplicate entries in the array with just 4 kilobytes of memory
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You have an array containing all the integers from 1 to N, where N is limited to 32,000. The array may include duplicate items, and you have no idea what N is. How would you publish all duplicate entries in the array with just 4 kilobytes of memory?
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- You have an array with all the numbers from 1 to N, where N is at most 32,000. The array may have duplicate entries and you do not know what N is. With only 4 kilobytes of memory available, how would you print all duplicate elements in the array?You have an array with all the numbers in it, starting at 1 and going up to a maximum of 32,000. You are unaware of the value of N, and the array could include duplicate elements. How would you publish every duplicate entry in the array if you had just 4 kilobytes of memory?You have an array with all the numbers in it, starting at 1 and going up to a maximum of 32,000. You don't know what N is, and the array could include duplicate elements. How would you publish every duplicate entry in the array if you had just 4 kilobytes of memory?
- Allocate the memory at runtime to store 10 integer numbers and ask values from the user. Now, create another array of same size and fill the elements based on the processing of elements in the first array as follows: If the number at any location is prime, then store ‘P’ at the same location in second array If the number is not prime but if it is even, then store ‘E’ In case above conditions are not true, then store ‘N’You need to allocate an area in memory for storing an array of 30 bytes. The first byte will have the value 0 stored in it, the second ,1, the third ,2, etc. This memory area will start at location .00100e. Show what this area of memory looks like.You can see in the above display, we first sort each row of the 2D array; we then take the transpose of a two D array, i.e., all the row elements becoming the column elements; we then sort each row of the 2D again. If you read the final array, each row is sorted; each column is also sorted. The smallest element obviously is the 1st element of the two D array and the last element is the largest element of a two D array. Let us now look at the following UML diagram: (Note that additional methods are allowed; proposed methods and instance variable cannot be changed) Main method firstly constructs a 2D array of certain sizes and then construct a TwoD object and drive the task according to the above runtime interactions and displays. TwoD class has only one instance variable which is a two D array of numbers ( int or double). The constructor must do some “deep” copying. A copy constructor. The other three methods are obvious in definition: to sort each row, to rotate the 2D array (i.e.,…
- You are given an array called source, with length n, and a set of m arrays called target, each also with length n. The arrays contain only positive integers. The arrays are unsorted. For any number x, the smallest number in target[x] is guaranteed to be smaller than target[x+1]. All the numbers in target are unique. The following figure illustrates an example of valid source and target arrays for this case, where n=5 and m=6. source = [14, 13, 15, 11, 12]target[0] = [4, 2, 1, 3, 5]target[1] = [6, 8, 7, 10, 9]target[2] = [14, 15, 12, 11, 13]target[3] = [17, 20, 16, 18, 19]target[4] = [22, 21, 24, 23, 25]target[5] = [30, 29, 28, 27, 26] The smallest number in each array in target is styled with bold. You can quickly see that the smallest number in target[0] is smaller than the smallest number in target[1], the smallest number in target[1] is smaller than the smallest number in target[2], and so on. You can also see that there is no duplicate number within the arrays in target. You are…Write a program that reads 10 integers from the keyboard, store them in an array. Then modify the array so that each element is incremented by 1. Last, display the incremented array.Write a program that simulates a magic square using 3 one dimensional parallel arrays of integer type. Each one the arrays corresponds to a row of the magic square. The program asks the user to enter the values of the magic square row by row and informs the user if the grid is a magic square or not.
- You are given an array called source, with length n, and a set of m arrays called target, each alsowith length n. The arrays contain only positive integers. The arrays are unsorted. For any numberx, the smallest number in target[x] is guaranteed to be smaller than target[x+1]. All the numbers intarget are unique. The following figure illustrates an example of valid source and target arrays forthis case, where n=5 and m=6. source = [14, 13, 15, 11, 12] target[0] = [4, 2, 1, 3, 5]target[1] = [6, 8, 7, 10, 9]target[2] = [14, 15, 12, 11, 13]target[3] = [17, 20, 16, 18, 19]target[4] = [22, 21, 24, 23, 25]target[5] = [30, 29, 28, 27, 26] The smallest number in each array in target is styled with bold and italic. You can quickly see thatthe smallest number in target[0] is smaller than the smallest number in target[1], the smallestnumber in target[1] is smaller than the smallest number in target[2], and so on. You can also seethat there is no duplicate number within the arrays in target. You…You are given an array called source, with length n, and a set of m arrays called target, each alsowith length n. The arrays contain only positive integers. The arrays are unsorted. For any numberx, the smallest number in target[x] is guaranteed to be smaller than target[x+1]. All the numbers intarget are unique. The following figure illustrates an example of valid source and target arrays forthis case, where n=5 and m=6. source = [14, 13, 15, 11, 12] target[0] = [4, 2, 1, 3, 5]target[1] = [6, 8, 7, 10, 9]target[2] = [14, 15, 12, 11, 13]target[3] = [17, 20, 16, 18, 19]target[4] = [22, 21, 24, 23, 25]target[5] = [30, 29, 28, 27, 26] The smallest number in each array in target is styled with bold and italic. You can quickly see thatthe smallest number in target[0] is smaller than the smallest number in target[1], the smallestnumber in target[1] is smaller than the smallest number in target[2], and so on. You can also seethat there is no duplicate number within the arrays in target. You…You are given an array called source, with length n, and a set of m arrays called target, each alsowith length n. The arrays contain only positive integers. The arrays are unsorted. For any numberx, the smallest number in target[x] is guaranteed to be smaller than target[x+1]. All the numbers intarget are unique. The following figure illustrates an example of valid source and target arrays forthis case, where n=5 and m=6.source = [14, 13, 15, 11, 12] target[0] = [4, 2, 1, 3, 5]target[1] = [6, 8, 7, 10, 9]target[2] = [14, 15, 12, 11, 13]target[3] = [17, 20, 16, 18, 19]target[4] = [22, 21, 24, 23, 25]target[5] = [30, 29, 28, 27, 26]The smallest number in each array in target is styled with bold and italic. You can quickly see thatthe smallest number in target[0] is smaller than the smallest number in target[1], the smallestnumber in target[1] is smaller than the smallest number in target[2], and so on. You can also seethat there is no duplicate number within the arrays in target. You are…