Please read that instead.
Is there a better way? Current code, is it good? Your code, for the most part, is neat, well-named, and generally understandable. But, there are some significant problems too: If you override one of equals or hashCode you should always also override the other.
You have a situation where you may compare two rationals in a context where Java will call the equals Rational in one situation, but in a different situation if Java does not know that the value really is a Rational it may call equals Object This will lead to some interesting confusion If you implement the Comparable interface you can do things like put your values in an array and then sort them using the native Java mechanisms, etc.
This same type of logic is used in the compareTo method. Storing your Rational numbers is an important part of many programs. The underlying problem with your class is that it is Mutable. This is unfortunate for a few reasons: The instances are not thread safe. BigDecimal is a really good example of what you should be doing here.
Notice how all the mathematical methods do not modify the BigDecimal, but return a new BigDecimal with the right value. Putting all of this together, your class should really look something like:Below is the syntax highlighted version of urbanagricultureinitiative.com from § = 1, i.e, the rational number is in reduced form * - den >= 1, the denominator is always a positive integer * - 0/1 is use urbanagricultureinitiative.com * *****/ public class Rational implements Comparable .
* Chapter 11 * Exercise 3 * * Step 1 Create a new program called urbanagricultureinitiative.com that defines a class named Rational * Step 2 A Rational object should have two integer instance variables to store the numerator and denominator.
Online homework and grading tools for instructors and students that reinforce student learning through practice and instant feedback.
Like the natural numbers, Z is closed under the operations of addition and multiplication, that is, the sum and product of any two integers is an urbanagricultureinitiative.comr, with the inclusion of the negative natural numbers, and, importantly, 0, Z (unlike the natural numbers) is also closed under urbanagricultureinitiative.com integers form a unital ring which is the most basic one, in the following sense: for any.
Students play a generalized version of connect four, gaining the chance to place a piece on the board by solving an algebraic equation. Parameters: Level of difficulty of equations to solve and type of problem.
The place to shop for software, hardware and services from IBM and our providers. Browse by technologies, business needs and services.