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pls faast Exercise 5[6-4 marks] The towers of Hanoi problem consists of three pegs A, B, and C, and n squares of varying sizes. Initially
pls faast
Exercise 5[6-4 marks] 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 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 hereStep by Step Solution
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