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give diagrams as in exercises 1-5 but use natural merge sortexercise 1use diagrams like those in the text to show the
use diagrams like those in the text to show the various splitting merging stages of binary merge sort for the following
the median of a set with an odd number of elements is the middle value if the data items are arranged in orderan
as we saw in section recursion is usually implemented using a stack parameters local variables and return addresses
modify the function split to use the median-of-three rule to select the pivot the median of three numbers a b and c
the preferred alternative to the approach in exercise suggested in the text was to ignore all subsists with fewer than
modify qui cohort to use insertion sort if the subsist has fewer than lowerbound elements for some constant lowerbound
one of the lists in exercises 2-5 shows why the compound boolean condition is needed to control the search from the
convert the binary tree to a heap using the heavily algorithm or explain why it is not possiblethe response must be
using diagrams like those in this section trace the action of heap sort on the lists in exercises 4-7exercise 4show the
design a class template for the heap adt using the implementation described in this section the basic operations should
add a delete operation to the heap adt that can be used to delete an item anywhere in the heapthe response must be
design a class template for the adt priority queue using the heap-based implementation described in this sectionthe
draw a sequence of trees like those in the text to illustrate the actions of split to and qui court while sorting the
the basic operation in the simple selection sort algorithm is to scan a list x1 xn to locate the smallest element and
write a program that reads a collection of computer user-ids and passwords and stores them in a hash tablethe program
suppose that integers in the range 1 through 100 are to be stored in a hash table using the hashing function hi i n
for the following array x show x after each of the first two passes of simple selection sort to arrange the elements in
a for the following array x show x after each of the first two passes of bubble sort to arrange the elements in
a linear insertion sort has just correctly positioned x3 in the following array xshow x after each of x4 and xs is
write a recursive function to implement simple selection sortthe response must be typed single spaced must be in times
write a recursive function to implement bubble sortthe response must be typed single spaced must be in times new roman
write a bubble sort algorithm that is appropriate for a linked listthe response must be typed single spaced must be in
a binary search tree can also be used to sort a listwe simply insert the list elements into a bst initially empty and
write a function to implement the tree sort algorithm of exercise exercisea binary search tree can also be used to sort