value of the optimal solution is also givenį. 0sj

value of the optimal solution is also givenį.<br>0sj<C=13<br>6 7<br>000000 0 0000o 00 0<br>0 12<br>8 9 10 11<br>3<br>4.<br>12<br>13<br>V=10, S=2 1 0 0 10 10 10 10 10 10 10 10 10 10<br>V;=5, S=3 2 0 0 10 10 10 15 15 15 15 15 15 15<br>10<br>10<br>15<br>15<br>V3=15, S3=5 300 10 10 10 15 15 25 25 25 30 30 30<br>4 00 10 10 10 15 15 25 25 25 30 30 30 30<br>30<br>0 <is7<br>V4=7, S4=7<br>Vs=6, Ss=1<br>5 0 6 10 16 16 16 21 25 31<br>31<br>31<br>36 36 36<br>V6-18, S6=4 6<br>0 6 10<br>16<br>18 | 24 28<br>34 34<br>34<br>39 43 49 49<br>V=3, S=1<br>706 10<br>16 18<br>24 28 34 37 37<br>39<br>43 49 52<br>

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Exercise 5<br>The towers of Hanoi problem consists of three pegs A, B, and C, and n squares of varying sizes.<br>Initially the squares are stacked on peg A in order of decreasing size, the largest square on the<br>bottom. The problem is to move the squares from peg A to peg B one at a time in such a way that<br>no square is ever placed on a smaller square. Peg C may be used for temporary storage of<br>squares.<br>A. Write a recursive algorithm to solve this problem.<br>Answer here:<br>B. Write a recurrence relation of the number of moves M(n) and solve it.<br>Answer here:<br>

Extracted 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:

Jun 07, 2022

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