IN JAVA: Create a representation of rational numbers as fractions of integers. Using this links:

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IN JAVA: Create a representation of rational numbers as fractions of integers.

Using this links:

Lesson: Interfaces and Inheritance https://docs.oracle.com/javase/tutorial/java/IandI/index.html 

  • Interfaces https://docs.oracle.com/javase/tutorial/java/IandI/createinterface.html
  • Defining an Interface https://docs.oracle.com/javase/tutorial/java/IandI/interfaceDef.html
  • Implementing an Interface https://docs.oracle.com/javase/tutorial/java/IandI/usinginterface.html
  • Using an Interface as a Type https://docs.oracle.com/javase/tutorial/java/IandI/interfaceAsType.html 
  • Evolving Interfaces https://docs.oracle.com/javase/tutorial/java/IandI/nogrow.html
  • Default Methods https://docs.oracle.com/javase/tutorial/java/IandI/defaultmethods.html
  • Summary of Interfaces https://docs.oracle.com/javase/tutorial/java/IandI/summary-interface.htmlInstructions:
    • The program creates a representation for rational numbers as fractions of int-s having the format: n/d where n and d are of type int and d is not zero.
    • An interface named rational number having the following methods:
      • get numerator - no parameters, return n
      • get denominator - no parameters, return d
      • get value - compute the value as a double (n/d)
      • add - another rational - returns a rational
      • add - a double - retturns a double
      • subtract - two forms as add above
      • multiply - two forms as above
      • divide - two forms as above
      • simplify - returns another rational, equal with the original, but with n and d simplified and d>0
      • opposite - returns the opposite number
      • reciprocal - return the reciprocal number
    • Add a new class RationalAsFraction implementing the above interface 
      • stores two fields: n and d
      • has a static method to compute the greatest common divisor (gcd) 
    • Add a test class TestRational
      • Define the rationals r1..r4 and initialize them with 1/2, -3/9, 10/12 and 1
      • Compute sum=r1+r2 and diff=r4-r3
      • Simplify both results
      • Check if they are equal, using equals and comparing their numerators and denominators. What do you observe?

 

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