recurrence relation for Tower of Hanoi?ans.

Select the correct recurrence relation for Tower of Hanoi?ans.T(n)= 2T(n-1)+1T(n)= 2T(n)+1T(n)= 2T(n-1)+2T(n)= 2T(n-2)+2 Previous Marked for Review Next

The tower of Hanoi is a famous puzzle where we have three rods and N disks. The objective of the puzzle is to move the entire stack to another rod. You are given the number of discs N. Initially, these discs are in the rod 1. You need to write a java program to print all the steps of discs movement so that all the discs reach the 3rd rod. Also, you need to find the total moves and present the output as follows. Let the solution for the problem be a recursive solution.Note: The discs are arranged such that the top disc is numbered 1 and the bottom-most disc is numbered N. Also, all the discs have different sizes and a bigger disc cannot be put on the top of a smaller disc. Input format :The line of input indicates the number of disks.Output format :Refer to the sample output for the output format.Sample test cases :Input 1 :3Output 1 :Move disk 1 from rod A to rod CMove disk 2 from rod A to rod BMove disk 1 from rod C to rod BMove disk 3 from rod A to rod CMove disk 1 from rod B to rod AMove disk 2 from rod B to rod CMove disk 1 from rod A to rod CTotal steps: 7

HOW many numbers of moves required to solve the tower of hanoi problem with 4 disks a)12b)11c)16d)15

How is the Tower of Hanoi problem related to algorithm analysis?

Tower of Hanoi is a mathematical puzzle where we have three rods and n disks. The objective of the puzzle is to move all disks from source rod to destination rod using third rod (say auxiliary). The rules are :1) Only one disk can be moved at a time.2) A disk can be moved only if it is on the top of a rod.3) No disk can be placed on the top of a smaller disk.Print the steps required to move n disks from source rod to destination rod.Source Rod is named as 'a', auxiliary rod as 'b' and destination rod as 'c'.