Dynamic Programming for Solving Problems
Master dynamic programming! Learn to solve complex problems efficiently with this powerful technique. Improve your coding skills.
Course Content
Dynamic Programming for Solving Problems is an all-levels Udemy course taught by Sujithkumar MA. It runs 4h 13m, is taught in English, and includes a certificate of completion. Learners rate it 4.1 out of 5 from 40 reviews, with 13,962 students enrolled. It is a paid course, last updated July 2025.
Unlock the power of Dynamic Programming! This course is perfect for programmers with a few months of experience – comfortable with basics like conditional statements and loops – ready to level up their problem-solving skills. We'll focus on understanding the core concepts of dynamic programming and applying them effectively. While we'll implement solutions in C++, the emphasis is on the algorithmic approach.
You'll master dynamic programming by tackling practical problems, including:
- 0-1 Knapsack Problem: A complete explanation with a dedicated 1-hour video.
- Fibonacci Series: Efficiently calculate the Fibonacci sequence using dynamic programming.
- Longest Common Subsequence (LCS): Find the longest common subsequence between two sequences.
- Frog's Staircase to Heaven: Solve the classic frog jumping problem.
- Grid Walking Problem: Navigate a grid to find the optimal path.
- Stock Buy Sell Problem: Develop strategies for maximizing profit in the stock market.
- Coin Change Problem: Determine the minimum number of coins needed to make a certain amount.
- Range Sum Making Queries (No Updates): Efficiently calculate range sums without modifying the input.
What is Dynamic Programming?
Dynamic programming is a powerful technique used in both mathematics and computer science for optimization. It excels when problems can be broken down into overlapping subproblems. If the solution to a larger problem can be built from the solutions to its smaller, overlapping subproblems, then dynamic programming is a suitable approach. This relationship is often described by the Bellman equation.
Two Main Approaches:
- Top-Down Approach (Memoization): Solve subproblems only when needed.
- Bottom-Up Approach (Tabulation): Build solutions to subproblems iteratively.
Ready to conquer complex problems? Start your dynamic programming journey today!
[UPDATE - July 13th, 2025] - Added the House Robber Problem (a popular interview question!).
[UPDATE - July 13th, 2025] - Included a new coding exercise focused on an Interview Question.
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