erminology stored in each cell of the table below, choose a corresponding key point from the Hints section below and put the number (not the text). Some choices may be used multiple times or not at all. All you have to do is pick one from the hints section for each terminology it should be pretty simple! Dictionary(map) ADT: Quicksort: Mergesort: Radix sort over big integer numbers: Insertion sort: Selection sort: Heapsort: Counting sort over a small range of integers: Bucket sort: Bubble sort: Depth-First-Search: Bellman-Ford’s algorithm: Prim’s algorithm: Dijkstra’s algorithm: 0-1 knapsack problem: Hints : sorting: continuously swapping elements while finding the next number to add in the sorted sublist sorting: an improved selection sort - extracting the root
erminology stored in each cell of the table below, choose a corresponding key point from the Hints section below and put the number (not the text). Some choices may be used multiple times or not at all. All you have to do is pick one from the hints section for each terminology it should be pretty simple! Dictionary(map) ADT: Quicksort: Mergesort: Radix sort over big integer numbers: Insertion sort: Selection sort: Heapsort: Counting sort over a small range of integers: Bucket sort: Bubble sort: Depth-First-Search: Bellman-Ford’s algorithm: Prim’s algorithm: Dijkstra’s algorithm: 0-1 knapsack problem: Hints : sorting: continuously swapping elements while finding the next number to add in the sorted sublist sorting: an improved selection sort - extracting the root
Chapter5: Working With Excel Tables, Pivottables, And Pivotcharts
Section: Chapter Questions
Problem 11RA
Related questions
Question
For the terminology stored in each cell of the table below, choose a corresponding key point from the Hints section below and put the number (not the text). Some choices may be used multiple times or not at all.
All you have to do is pick one from the hints section for each terminology it should be pretty simple!
Dictionary(map) ADT: | Quicksort: | Mergesort: |
Radix sort over big integer numbers: |
Insertion sort: |
Selection sort: | Heapsort: |
Counting sort over a small range of integers: |
Bucket sort: | Bubble sort: |
Depth-First-Search: |
Bellman-Ford’s |
Prim’s algorithm: | Dijkstra’s algorithm: | 0-1 knapsack problem: |
Hints :
- sorting: continuously swapping elements while finding the next number to add in the sorted sublist
- sorting: an improved selection sort - extracting the root of a binary tree to get the maximal/minimal key
- sorting: removing one element from the input data, then finding the location it belongs within the sorted sublist, and inserts it there
- sorting: in general, sorting the least significant position first
- sorting: finding the smallest element in the unsorted sublist
- sorting: partition into two sub-arrays around a pivot value then making recursive calls
- sorting: recursively dividing into two sub-arrays first then merge them to produce new sorted sublists
- sorting: parallel processing for all the input data
- sorting: its efficiency is heavily depending on the uniform distribution of input data
- sorting: non-comparison algorithm utilizing integer characteristics by counting the number of objects that have each distinct key value
- sorting: branch and bound among input data elements
- completely connected graph
- handling negative edge cost in finding the single-source shortest path
- finding values by key, not by positional information such as index
- a non-deterministic polynomial (NP) problem
- finding shortest paths from a source to all other nodes on the graph producing a shortest-path tree
- a dynamic
programming solution - a greedy choice solution
- tree of n-1 edges (n: number of vertices)
- use a queue to traverse an entire graph
- use a stack to traverse an entire graph
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