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1 implement a new version of the maze solving program from chapter 7 to use recursion instead of a software stack2
1 design and implement a program to solve the n-queens problem your program should prompt the user for the size of the
1 design and implement an iterative version of the factorial function2 design and implement a recursive function for
1 does the recursive implementation of the binary search algorithm from listing2 exhibit tail recursion if not why not3
1 draw the recursive call tree for the printrev function from section 101 when called with a value of 52 determine the
consider the vector adt from programming project 21a provide a new implementation that uses a doubly linked list and a
1 evaluate the worst case time-complexity of the sparse matrix adt implemented in programming project 972 provide the
consider a hash table of size 501 that contains 85 keysa what is the load factorb what is the average number of
consider the following binary treea show the order the nodes will be visited in ab identify all of the leaf nodesc
given the following sequence of keys 80 7 24 16 43 91 35 2 19 72 trace the indicated algorithm to produce a recursive
1 prove or show that the worst case time of the extraction operation on a heap implemented as an array is olog n2 prove
1 what is the maximum number of nodes possible in a binary tree with 5 levels2 given the following binary treesa
1 given a binary tree of size 76 what is the minimum number of levels it can contain what is the maximum number of
1 write a program to read a list of grade point averages 00 - 40 from a text file and sort them in descending order
1 implement the addtosortedlist function for use with the linked list version of the insertion sort algorithm2 create a
an important property of sorting algorithms is stability a sorting algorithm is stable if it preserves the original
1 analyze the quick sort algorithm to show the worst case time is on2 2 analyze the mergevirtualseq function and show
1 design and implement a program that compares the use of linear probing quadratic probing and double hashing on a
1 implement the remove operation for the hashmap adt2 design and implement an iterator for use with the implementation
1 show why the table size must be a prime number in order for double hashing to visit every entry during the probe2
1 implement the function treesizeroot which computes the number of nodes in a binary tree2 implement the function
do the same as in exercise 114 but for a hash table of size 2031 that contains 999 keysexercise 114consider a hash
1 the binary search tree operations can also be implemented iteratively design and implement an iterative solution for
1 implement the delete operation for the avl and 2-3 trees2 implement the set adt using an avl search tree and evaluate
design and implement the bstbuild function which takes a sequence of keys and builds a new search tree from those keys