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Part 1: ArrayList and Inheritance
The java.util class library contains a variety of useful classes. One is the ArrayList class, which represents a list of elements that can be accessed by position as with an array. An ArrayList, however, can only contain objects from a specific class. To specify the class that an ArrayList holds, you use < and to enclose the class name, like:
ArrayList<String //can contain a list of strings
Can an ArrayList contain int data? Not directly, no. An ArrayList can only contain objects from a particular class, and an int is not an object but a primitive: ints don’t have methods, can’t be extended through inheritance, etc. So,
ArrayList<int //error!
will cause a compile error in Java.
Can one ArrayList contain both ModNCounter and SeasonCounter objects? Remember, an ArrayList contains only objects from a single class. However, because of inheritance both objects are members of Counter, and can be contained in
ArrayList<Counter //OK
The ArrayList class has numerous methods; we will use several in this lab.
• boolean add(Object obj): Appends the specified element to the end of this list. You don't have to worry about the current size of the list, it will expand as you add elements, as necessary. Returns true, since an ArrayList always adds when asked to.
• boolean remove(Object o): Removes a single instance of the specified element from this list, if it is present. Returns true if an element was removed.
• int size(): Returns the number of elements in this list.
The Object class whose object obj is a parameter to add() should be the class that you defined the ArrayList with. For instance, an ArrayListdeclared with
ArrayList<String myList = new ArrayList<String();
would be able to
myList.add("a string") // OK
but not (for instance)
myList.add(new Counter()) // this will fail with myList declaration above myList.add(5) // this will fail with myList declaration above
Task 1
Consider the ArrayListRunner class declared in ArrayListRunner.java, where an ArrayList initialized as follows:
ArrayList<String words = new ArrayList<String();
What is the result of executing the code below? Show all the results after every line of code in a Word or text file named Part1.
words.add("a"); words.add("b"); words.add("c"); words.remove("b"); words.add("d"); words.remove("a"); words.add("e"); words.remove("b"); words.add("d"); words.remove("c"); words.remove("d");
Task 2
Using inheritance, define a class TrackedArrayList that behaves just like the ArrayList class except that it has an extra method:
public int maxSizeSoFar();
which returns the maximum number of elements in this list at any time since the list was constructed. For example, if maxSizeSoFar were called immediately after each call in the code sequence in Task 1 above, it would return the following values:
1
2
3
3
3
3
3
3
4
4
4
Use the framework code in arraylist/TrackedArrayList.java to get started. You will see the special format to use when extending ArrayList, in order to refer to the class of the elements that it can contain.
Use the class in ArrayListRunner.java to test your work as you go, if you need to. You may find that the EduRide feedback tool gives you enough information to solve this task; if so, you’ll need to comment on the specific feedback that you found useful.
Take advantage of the ArrayList methods and variables as much as possible, using calls to super, rather than reinventing the wheel.
[Answer assessment question 1]
Part 2: Introduction to Recursion
We will learn about recursion by stepping through the code that we have supplied for you. Then you will fill in code to complete the behavior of other recursion programs.
Task 3: Modify SimpleRecursion.java
There are 6 different versions of recur in SimpleRecursion. Your first task is to run them and figure out how each of them behave.
[Answer assessment question 2]
Modify SimpleRecursion.java so all 6 versions can be run inside main (hint: name overloading does not work). Also make sure that it is obvious which version is running by differentiating the outputs.
Part 3: Recursion Using Helper Methods
We are now going to design a recursive version of a method called reverse that returns a copy of the argument String with its characters reversed. Here are some examples:
Call to reverse
Returned value
reverse("ABC")
"CBA"
reverse("120ESC")
"CSE021"
One can easily write reverse iteratively, with a loop instead of recursion. In many problems, however, this is not so simple. Our intent here is to help you add another tool to your toolbox, so that when a problem shows up that requires recursion, you'll be ready.
We first will explore writing separate methods for different string length – reverse1, reverse2, reverse3, and so on. For some programmers, this is a useful intermediate design step towards the goal of coding a general recursive reverse.
Task 4: Fill-in NaiveReverse.java Fill in the code inside reverse6 method.
[Answer assessment question 3]
A fellow student thinks that using a helper method will make it easier to write reverse9, a method to reverse Strings of length 9. Your instructor suggests using reverse8 as the helper (you can assume that reverse8 works correctly; that is, it reverses a String of length 8 correctly). The student comes up with the following solution:
public String reverse9 (String s) {
String partial = reverse8(s.substring(1, 9));
String firstLetter = s.substring(0, 1);
return (firstLetter + partial);
}
[Answer assessment question 4]
Task 5: Fill-in Reverse17.java
Fill in the code inside reverse17 method.
Task 6: Fill-in Reverse.java
The usual way to write recursion is using a base case to return a default value, and using recursion otherwise (Zyante 12.1 and 12.5). Fill in the code inside reverse method to check for a base case and recursion case while returning the proper values or expressions.
Part 4: Working With Numbers
Task 7: Fill-in Halved.java
Fill in Halved.java so it uses recursion to return the result of a given number halved. It does not use any division or multiplication, but uses subtraction instead. The method ignores the fractional parts of halved numbers. So, half of 10 is 5 but it is also the same answer for 11. Your task is to figure out the base case where the half of a small number is 0 (returning 0). Figure out the range of small numbers where this is true and place your answer into the condition check of the if-statement.
Task 8: Fix DigitCount.java
The digitCount method is intended to return the number of digits in its (non-negative) integer argument. For example, with 314159 or 700000 as argument, the method should return 6. Leading zeroes are not counted except in the case where the argument is 0. The code for the method is as follows:
public static int digitCount(int value) {
if(value == 0) { return 1; } else {
return 1 + digitCount(value/10);
}
}
[Answer assessment question 5]
Fix digitCount with the answers to the questions so it works properly.
Part 5: (Assessment) Logic Check and Level of Understanding
Create a Word document or text file named Part5 that contains answers to the following: 1) Consider the following classes in a Java program, with the methods defined in each.
• Pet eat() sleep() o Dog extends Pet goForAWalk()
bark()
▪ Pomeranian extends Dog yap()
▪ GreatDane extends Dog woof()
o Cat extends Pet meow()
▪ Siamese extends Cat ignoreYou()
For each of the questions below, answer with an ArrayList declaration with the most specific type, if any, that can work. For instance, the ArrayList that could contain Cat objects is ArrayList<Cat a. contain Pomeranian objects.
b. contain Pomeranian and Cat objects.
c. contain objects of any of the above types that you can call the eat() method on.
d. contain GreatDane objects that you will only call the sleep() method on.
e. contain Pomeranian and Siamese objects.
f. contain Pomeranian and Siamese objects that you will call yap() and ignoreYou(), as appropriate.
2) For the recur method in the SimpleRecursion class, what are the outputs of versions 1, 2, 3, 4, 5 and 6 called with argument 0.
3) After filling-in the reverse6 method in the NaiveReverse class, can you think of how to extend this algorithm for reverse7 method? Explain.
4) Answer the following questions concerning the reverse9 method given in Task 4:
a. A student tests the reverse9 method on the String "confident". What will it return?
b. What should be the proper reversed string for "confident"?
c. Suggest how to fix the code so the method does it correctly.
5) Answer the following questions concerning the digitCount method in the DigitCount class:
a. What is returned from the call digitCount(0)?
b. What is returned from the call digitCount(10)?
c. What is returned from the call digitCount(314159)?
d. For what values of value will digit count return 1?