The towers of Hanoi problem consists of three pegs A, B, and C, and n squares of varying sizes. Initially the squares are stacked on peg A in order of decreasing size, the largest square on the bottom. The problem is to move the squares from peg A to peg B one at a time in such a way that no square is ever placed on a smaller square. Peg C may be used for temporary storage of squares. A. Write a recursive algorithm to solve this problem. Answer here:

Computer Networking: A Top-Down Approach (7th Edition)
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Chapter1: Computer Networks And The Internet
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Exercise 5
The towers of Hanoi problem consists of three pegs A, B, and C, and n squares of varying sizes.
Initially the squares are stacked on peg A in order of decreasing size, the largest square on the
bottom. The problem is to move the squares from peg A to peg B one at a time in such a way that
no square is ever placed on a smaller square. Peg C may be used for temporary storage of
squares.
A. Write a recursive algorithm to solve this problem.
Answer here:
B. Write a recurrence relation of the number of moves M(n) and solve it.
Answer here:
Transcribed Image Text:Exercise 5 The towers of Hanoi problem consists of three pegs A, B, and C, and n squares of varying sizes. Initially the squares are stacked on peg A in order of decreasing size, the largest square on the bottom. The problem is to move the squares from peg A to peg B one at a time in such a way that no square is ever placed on a smaller square. Peg C may be used for temporary storage of squares. A. Write a recursive algorithm to solve this problem. Answer here: B. Write a recurrence relation of the number of moves M(n) and solve it. Answer here:
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