**What is the minimum number of moves required to solve a Tower of Hanoi puzzle with 5 disks?**

31

30

63

15

The minimum number of moves required to solve the Tower of Hanoi puzzle with \( n \) disks can be calculated using the formula:

\[
\text{Minimum moves} = 2^n - 1
\]

For 5 disks:

\[
\text{Minimum moves} = 2^5 - 1 = 32 - 1 = 31
\]

So, the correct answer is:

**31**

Would you like a deeper explanation of the Tower of Hanoi or have any related questions? Here are some suggestions:

1. What is the general strategy for solving the Tower of Hanoi?
2. How does the Tower of Hanoi puzzle work with 3 disks?
3. Can you explain the recursive approach to solving the Tower of Hanoi?
4. How does the number of moves change as the number of disks increases?
5. What are the real-world applications of the Tower of Hanoi puzzle?

**Tip:** The Tower of Hanoi puzzle grows exponentially, making it a classic example of recursive problem-solving.

What is the minimum number of moves required to solve a Tower of Hanoi puzzle with 5 disks?

Discover how to calculate the minimum number of moves required to solve a Tower of Hanoi puzzle with 5 disks. The problem explores exponential growth and recursive algorithms, using the formula 2^n - 1. Suitable for Grades 9-12 students.

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