ComplexMatrix Program Plan: Include a class name named “Exercise19_11”. Declare util package. Declare main method. Define the matrices “arr1” and “arr2” using the class “Complex”. Using “for” loop, generate values into arrays. Add and multiply the matrices and multiply the matrices using “GenericMatrix” class. Define the method named “removeDuplicates”. Define the object “ans” for “ArrayList” class. Using condition, check the duplicate values in arrays and return the result. Include a class name named “ComplexMatrix” which extends the “GenericMatrix”. Define the method named “add()” which add two matrices and return the resultant value. Define the method named “multiply()” which multiplies two matrices and return the resultant value. Define the method named “zero()” which fills “0” to matrices. Include an abstract class name named “GenericMatrix”. Declare the methods “add”, “multiply”, and “zero” with generic object “E”. Define all the methods with their arguments. Define “printResult()” method to print the resultant values on screen. Include a class name named “Complex”. Declare package. Declare main method. Declare double variables “a” and “b”. Declare Constructors that creates a complex object for number 0. Declare a constructor that creates a complex object with 0 for b. Declare a constructor that creates a complex object with specified a and b. Declare a method to return real part of complex number. Declare a method to return imaginary part of complex number. Declare a method to add a complex number to this complex number. Create a method to subtract a complex number from this complex number. Create a method to multiply a complex number by this complex number. Create a method to divide a complex number by this complex number. Create a method that returns the absolute value of this complex number. The protected clone method defined in the Object class is overridden, its accessibility is strengthened. Close the main method.

Question

Want to see the full answer?

Answer 1

Question

Chapter 19, Problem 19.11PE

Program Plan Intro

ComplexMatrix

Program Plan:

Include a class name named “Exercise19_11”.

Declare util package.

Declare main method.

Define the matrices “arr1” and “arr2” using the class “Complex”.

Using “for” loop, generate values into arrays.

Add and multiply the matrices and multiply the matrices using “GenericMatrix” class.

Define the method named “removeDuplicates”.

Define the object “ans” for “ArrayList” class.

Using condition, check the duplicate values in arrays and return the result.

Include a class name named “ComplexMatrix” which extends the “GenericMatrix”.

Define the method named “add()” which add two matrices and return the resultant value.

Define the method named “multiply()” which multiplies two matrices and return the resultant value.

Define the method named “zero()” which fills “0” to matrices.

Include an abstract class name named “GenericMatrix”.

Declare the methods “add”, “multiply”, and “zero” with generic object “E”.

Define all the methods with their arguments.

Define “printResult()” method to print the resultant values on screen.

Include a class name named “Complex”.

Declare package.

Declare main method.

Declare double variables “a” and “b”.

Declare Constructors that creates a complex object for number 0.

Declare a constructor that creates a complex object with 0 for b.

Declare a constructor that creates a complex object with specified a and b.

Declare a method to return real part of complex number.

Declare a method to return imaginary part of complex number.

Declare a method to add a complex number to this complex number.

Create a method to subtract a complex number from this complex number.

Create a method to multiply a complex number by this complex number.

Create a method to divide a complex number by this complex number.

Create a method that returns the absolute value of this complex number.

The protected clone method defined in the Object class is overridden, its accessibility is strengthened.

Close the main method.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

solve this questions for me .

a) first player is the minimizing player. What move should be chosen?b) What nodes would not need to be examined using the alpha-beta pruning procedure?

Consider the problem of finding a path in the grid shown below from the position S to theposition G. The agent can move on the grid horizontally and vertically, one square at atime (each step has a cost of one). No step may be made into a forbidden crossed area. Inthe case of ties, break it using up, left, right, and down.(a) Draw the search tree in a greedy search. Manhattan distance should be used as theheuristic function. That is, h(n) for any node n is the Manhattan distance from nto G. The Manhattan distance between two points is the distance in the x-directionplus the distance in the y-direction. It corresponds to the distance traveled along citystreets arranged in a grid. For example, the Manhattan distance between G and S is4. What is the path that is found by the greedy search?(b) Draw the search tree in an A∗search. Manhattan distance should be used as the