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Introduction to Java Programming, Comprehensive Version (10th Edition)
by
Y. Danial liang
Edition:
10th edition
ISBN13:
978-0133761313
ISBN10:
0133761312
772
Java programming
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Introduction to Java Programming, Comprehensive Version (10th Edition)
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Chapter: 28 /
Q: 9
(Get bipartite sets) Add a new method in AbstractGraph with the following header to return two bipartite sets if the graph is bipartite:
Chapter: 28 /
Q: 10
(Find a shortest path) Write a program that reads a connected graph from a file. The graph is stored in a file using the same format specified in Programming Exercise 28.1
Chapter: 28 /
Q: 11
(Revise Listing 28.14, NineTail.java) The program in Listing 28.14 lets the user enter an input for the nine tails problem from the console and displays the result on the console. W
Chapter: 28 /
Q: 12
(Variation of the nine tails problem) In the nine tails problem, when you flip a coin, the horizontal and vertical neighboring cells are also flipped. Rewrite the program, assuming that all neighboring cells including the diagonal neighbors are also flipped
Chapter: 28 /
Q: 13
(4 * 4 16 tails problem) Listing 28.14, NineTail.java, presents a solution for the nine tails problem
Chapter: 28 /
Q: 14
(4 * 4 16 tails GUI) Rewrite Programming Exercise 28.14 to enable the user to
Chapter: 28 /
Q: 15
(4 * 4 16 tails GUI) Rewrite Programming Exercise 28.14 to enable the user to set an initial pattern of the 4 * 4 16 tails problem (see Figure 28.23a)
Chapter: 28 /
Q: 16
(Induced subgraph) Given an undirected graph G = (V, E) and an integer k, find an induced subgraph H of G of maximum size such that all vertices of H have a degree 7 = k, or conclude that no such induced subgraph exists. Implement the method with the following header:
Chapter: 28 /
Q: 17
(Hamiltonian cycle) The Hamiltonian path algorithm is implemented in Supplement VI.E. Add the following getHamiltonianCycle method in the Graph interface and implement it in the AbstractGraph class:
Chapter: 28 /
Q: 18
(Knight’s Tour cycle) Rewrite KnightTourApp.java in the case study in Supplement VI.E to find a knight’s tour that visits each square in a chessboard and returns to the starting square. Reduce the Knight’s Tour cycle problem to the problem of finding a Hamiltonian cycle
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