Question

In: Computer Science

How many moves are required to solve the Towers of Hanoi problem when we have 3...

How many moves are required to solve the Towers of Hanoi problem when we have 3 disks?

Group of answer choices

5

6

8

4

7

After the following statements execute, what item is at the front of the queue?


QueueInterface<String> zooDelivery = new LinkedQueue<>();
zooDelivery.enqueue("lion");
zooDelivery.enqueue("tiger");
zooDelivery.enqueue("cheetah");
String next = zooDelivery.dequeue();
next = zooDelivery.dequeue();
zooDelivery.enqueue("jaguar");
zooDelivery.enqueue("cat");

Group of answer choices

"lion"

"tiger"

"cheetah"

"jaguar"

"cat"

When a recursive method does not include a base case, calling the method results in

Group of answer choices

A. iterative recursion

B. stack overflow

C. infinite recursion

D. A and B

E. B and C

In StackInterface, the method pop()

Group of answer choices

removes and returns the item that was pushed last on the stack

returns the item that was pushed last on the stack but does not remove it

removes and returns the item that was pushed first on the stack

returns the item that was pushed first on the stack but does not remove it

None of the above

Solutions

Expert Solution

Question 1.

If we have 3 disks then the number of moves required to solve the Tower of Hanoi is 7.

Lets assume we have 3 rods: A, B, C and 3 disks marked 1, 2, 3 respectively.

Then, below are the step by step manipulation to solve Tower of Hanoi

Move disk 1 from rod A to rod B  // step 1
Move disk 2 from rod A to rod C  // step 2
Move disk 1 from rod B to rod C  // step 3
Move disk 3 from rod A to rod B  // step 4
Move disk 1 from rod C to rod A  // step 5
Move disk 2 from rod C to rod B  // step 6
Move disk 1 from rod A to rod B  // step 7

Question 2.

Lion is the correct answer.

Now lets, line by line see what happened in the java code.

enqueue: adds an element to the end of linked list

dequeue: removes the most recently added element on the linked list

lion - > Null //zooDelivery.enqueue("lion");

lion -> tiger -> Null //zooDelivery.enqueue("tiger");

lion -> tiger -> cheetah - > Null //zooDelivery.enqueue("cheetah");

lion -> tiger -> Null //zooDelivery.dequeue();

lion - > Null //zooDelivery.dequeue();

lion -> jaguar -> Null //zooDelivery.enqueue("jaguar");

lion -> tiger -> cheetah - > Null //zooDelivery.enqueue("cat");

but we can see the front of the queue doesn't get affected from the above code and it still remains as lion.

Question 3.

Option E. B and C, is the correct answer

When a recursive call is made without a base case the code doesn't stop and infinite recursion happens until the heap memory is full and then stack overflow error occurs.

Question 4.

Option 1. removes and returns the item that was pushed last on the stack


Related Solutions

Describe an algorithm to solve the variant of the Towers of Hanoi in as few moves...
Describe an algorithm to solve the variant of the Towers of Hanoi in as few moves as possible. Prove that your algorithm is correct. Initially, all the n disks are on peg 1, and you need to move the disks to peg 2. You are not allowed to put a bigger disk on top of a smaller disk. 1. Suppose you are forbidden to move any disk directly between peg 1 and peg 2, and every move must involve (the...
i want it in C++.You will solve the Towers of Hanoi problem in an iterative manner...
i want it in C++.You will solve the Towers of Hanoi problem in an iterative manner (using Stack) in C++(using data structure). Note: you have to solve for N number of disks, 3 Towers (Stacks). Do not use recursion. For better understanding play the game at least once. Link:https://www.mathsisfun.com/games/towerofhanoi.html
Implement an iterator that produces the moves for the Towers of Hanoi puzzle described in Worked...
Implement an iterator that produces the moves for the Towers of Hanoi puzzle described in Worked Example 11.2. Provide functions has_more_moves and next_move. The next_move function should yield a string describing the next move. For example, the following code prints all moves needed to move five disks from peg 1 to peg 3: DiskMover mover(5, 1, 3); while (mover.has_more_moves()) { cout << mover.next_move() << endl; } Hint: A disk mover that moves a single disk from one peg to another...
Write a java program to solve Towers of Hanoi with the condition that there are "m"...
Write a java program to solve Towers of Hanoi with the condition that there are "m" number of rods and "n" number of disks. Where m >= 3 and n >=1.
In Lecture 5, we discussed how to solve the Tower of Hanoi problem (Exercise 5.36 in...
In Lecture 5, we discussed how to solve the Tower of Hanoi problem (Exercise 5.36 in the textbook). Consider the following problem variant in which one extra constraint has been added: There are three pegs and n disks of different sizes. Initially, all disks are on the leftmost peg and arranged in order of decreasing size, with the smallest disk on top. The task is to move all the disks to the rightmost peg, under the constraints that: • Only...
Program a solver for the Towers of Hanoi problem presented below. Submit the following to canvas:...
Program a solver for the Towers of Hanoi problem presented below. Submit the following to canvas: Hanoi.java, Driver.java (contains your main method). This is an individual project. Students may discuss solutions to the problem but may not share code with one another. I will discuss this project during our next lecture. Rules: a) There are three Pillars (Pillar1, Pillar2, Pillar3). b) There are N number of disks of increasing size (disk size is indicated by an integer). c) At the...
JAVA Program a solver for the Towers of Hanoi problem presented below. Submit the Following: Hanoi.java,...
JAVA Program a solver for the Towers of Hanoi problem presented below. Submit the Following: Hanoi.java, Driver.java (contains your main method). Rules: a) There are three Pillars (Pillar1, Pillar2, Pillar3). b) There are N number of disks of increasing size (disk size is indicated by an integer). c) At the start, all disks are stacked on one of the pillars. d) At no point can a disk of larger size be placed above a disk of smaller size (including the...
What is The Buyer’s Problem and how we solve it?
What is The Buyer’s Problem and how we solve it?
2) When an agent maximizes utility given a certain budget, how can we solve the problem...
2) When an agent maximizes utility given a certain budget, how can we solve the problem graphically? Show a general case for ‘Cobb-Douglas preferences’. (In other words, what is the condition that has to be met between budget line and indifference curve in order to maximize an individual’s utility?)
Problem 3. How many arrangements of MATHEMATICS are there that have ALL of the following properties:...
Problem 3. How many arrangements of MATHEMATICS are there that have ALL of the following properties: TH appear together in this order and E appears somewhere before C?
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT