![]() The same basic method is used to transfer m-1 discs from Peg A to Peg B. ![]() For the recursive solution, suppose there are m discs on Peg A. There can be both iterative and recursive solutions to this problem, but we will discuss the recursive one here as iterative depends on the number of disks. Now you need to move these three discs in Peg A to the destination Peg C with the help of Peg B. This is illustrated in the picture below: The minimum number of moves required to achieve this task is 2^n -1, where n is the number of disks. Any disk can’t be placed on a disc that is smaller than itself.įollowing these rules, you need to move the discs from the first rod or peg to the last rod.The target is to move all the discs in the destination (last) rod, keeping the order the same but following some rules: ![]() The discs are placed in decreasing order of size from top to bottom and form a stack. ![]() Tower of Hanoi is a Mathematical puzzle involving three rods and several disks that can move around the rods. This article will brief the Tower of Hanoi Problem and its recursive solution in C++. C++ Program for the Tower of Hanoi Problem. ![]()
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