Recursion and Backtracking Algorithms in Java | Free Udemy Course
Learn how to solve backtracking problem using recursion. Master the art of recursion | Free Udemy Course
- 7.5 hours hours of on-demand video
- 1 article
- Full lifetime access
- Access on mobile and TV
- Certificate of completion
Welcome to this course, "Recursion and Backtracking Algorithms in Java".This course is about the recursion and backtracking algorithm. The concept of recursion is simple, but a lot of people struggle with it, finding out base cases and recursive cases. That's Why I planned to create a course on recursion that explains the underline principles of recursion in details.By completing this course you will gain confidence in recursion and backtracking algorithms. In this course we will solve most popular and frequently asked backtracking coding interview questions. By mastering these problems you can map almost any type of backtracking problem to these problem. This course contains ---- What is recursion and how it works-- Permutations of string of unique character-- Permutations of string of duplicates character-- Array permutations of unique elements-- Array permutations of duplicate elements-- Power set of unique elements-- Power set of duplicate elements-- Subset sum-- Combinations-- Combination sum-- Combination sum ii-- Combination sum iii-- Generate parentheses-- Letter combination of a phone number-- Restore ip addresses-- Splitting a string into descending consecutive. value-- Max length of a concatenated str with unique char-- Partition to k equal subset sum-- Matchstick to square-- Rat in a maze-- M ColoringWhy you should take this course -- Detailed explanation of how recursion worksHow to draw decision tree and translate it into codeContains quiz Ability to ask questions if you don't understand something See you inside :)Who this course is for:Curious to learn programmingComputer science studentsSelf learning peopleCompetitive programmer
Course Content:
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Learn how to solve backtracking problem using recursion. Master the art of recursion