College Final ExamUniversityComputer Science

Data Structures & Algorithms Study Guide

The second undergraduate computer science course: algorithm analysis (Big-O notation), arrays and linked lists, stacks and queues, recursion, trees (binary, BST, AVL, heaps), hash tables, graphs (BFS, DFS, shortest path), sorting algorithms, and algorithm design strategies (divide-and-conquer, greedy, dynamic programming).

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12 Topics Covered

1

Algorithm Analysis and Big-O Notation

Master time/space complexity analysis using Big-O, Big-Omega, Big-Theta to evaluate algorithm efficiency—foundational for all topics.

2

Arrays and Dynamic Arrays

Understand contiguous memory, indexing, resizing strategies, and amortized analysis—the building block for complex data structures.

3

Linked Lists

Implement singly, doubly, and circular linked lists; compare trade-offs with arrays for insertion, deletion, and traversal.

4

Stacks and Queues

Master LIFO/FIFO abstractions, implementations, and applications including expression evaluation, BFS, and scheduling problems.

5

Recursion and Backtracking

Develop recursive thinking, analyze call stacks, and solve constraint problems like N-queens and maze traversal.

6

Trees and Binary Search Trees

Navigate tree terminology, traversals, and BST operations; understand search, insertion, deletion, and successor algorithms.

7

Balanced Trees and Self-Balancing BSTs

Learn AVL rotations, balance factors, and Red-Black tree concepts to guarantee O(log n) operations.

8

Heaps and Priority Queues

Implement min/max heaps using arrays; master heapify, extract operations, and heap sort for priority-based problems.

9

Hash Tables and Hashing

Design hash functions, resolve collisions via chaining and open addressing, and analyze amortized O(1) operations.

10

Graphs: Representation and Traversal

Model problems using adjacency lists/matrices; implement BFS and DFS for connectivity, cycles, and topological sorting.

11

Graph Algorithms: Shortest Paths and MST

Apply Dijkstra's, Bellman-Ford, Prim's, and Kruskal's algorithms to solve weighted graph optimization problems.

12

Sorting Algorithms and Algorithm Design Strategies

Compare sorting algorithms' complexities; apply divide-and-conquer, greedy, and dynamic programming design paradigms systematically.

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