What are the differences in complexity between backtracking and greedy algorithms?
Backtracking algorithms explore all possible solutions and can be more complex, while greedy algorithms make local optimal choices.
Can you give an example of a problem where backtracking is preferred over greedy?
Sure! The N-Queens problem is a classic example where backtracking is preferred, as it explores all configurations.
What about the time complexity of both approaches?
Backtracking can have exponential time complexity in the worst case, while greedy algorithms often have polynomial time complexity.
Are there scenarios where greedy algorithms fail?
Yes, greedy algorithms can fail in problems like the Knapsack problem, where they don't always yield the optimal solution.
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