(7) Instance method evaluate to evaluate a polynomial. This method accepts a parameter for x, evaluates the polynomial expression and returns the result. (8) Instance method add having a parameter p2 of type Polynomial to add two polynomial expressions, i.e., "this object" and p2 and return the result as an object of type Polynomial. Note that degree of both polynomials to be added, may be different. Ex: Let P = 1.2 x? + 2.1 x + 0.5 and Q = 1.5 x? + 1.4 x + 0.7, then ng a P+Q = (1.2 + 1.5) x² + (2.1 + 1.4) x + (0.5 + 0.7) = 2.7 x? + 3.5 x+ 1.2 import java.util.ArrayList; import java.util.stream.Collectors; import java.util.stream.DoubleStream; class Polynomial { // --- Required instance variables as mentioned in statement ArrayList poly; int degree; // - All other methods specified in question --- // -- Default constructor public Polynomial0{ this.poly = new ArrayList>(10); // -- ArrayList capacity to 10 this.degree = 0; // --- initialize degree to 0 } // - Constructor with parameters public Polynomial(double[] aPoly, int n){ this.poly = new ArrayList(n+1); // --- ArrayList poly capacity to n+1 degree = n; // --- initialize degree to n I| -- copying elements of array aPoly into ArrayList object poly poly = DoubleStream.of(aPoly).boxed(.collect(Collectors.toCollection(ArrayList:new)); } // --- getDegree method that returns value of degree public int getDegree() { return degree; } // --- addTerm method public void addTerm(double coefficient){ /| -- Inserting coefficient in poly poly.add(coefficient); } // updateTerm that accepts a newCoef of type double & also its power --- public double update Term(double newCoef, int pow){ return Math.pow(newCoef, pow); } }
(7) Instance method evaluate to evaluate a polynomial. This method accepts a parameter for x, evaluates the polynomial expression and returns the result. (8) Instance method add having a parameter p2 of type Polynomial to add two polynomial expressions, i.e., "this object" and p2 and return the result as an object of type Polynomial. Note that degree of both polynomials to be added, may be different. Ex: Let P = 1.2 x? + 2.1 x + 0.5 and Q = 1.5 x? + 1.4 x + 0.7, then ng a P+Q = (1.2 + 1.5) x² + (2.1 + 1.4) x + (0.5 + 0.7) = 2.7 x? + 3.5 x+ 1.2 import java.util.ArrayList; import java.util.stream.Collectors; import java.util.stream.DoubleStream; class Polynomial { // --- Required instance variables as mentioned in statement ArrayList poly; int degree; // - All other methods specified in question --- // -- Default constructor public Polynomial0{ this.poly = new ArrayList>(10); // -- ArrayList capacity to 10 this.degree = 0; // --- initialize degree to 0 } // - Constructor with parameters public Polynomial(double[] aPoly, int n){ this.poly = new ArrayList(n+1); // --- ArrayList poly capacity to n+1 degree = n; // --- initialize degree to n I| -- copying elements of array aPoly into ArrayList object poly poly = DoubleStream.of(aPoly).boxed(.collect(Collectors.toCollection(ArrayList:new)); } // --- getDegree method that returns value of degree public int getDegree() { return degree; } // --- addTerm method public void addTerm(double coefficient){ /| -- Inserting coefficient in poly poly.add(coefficient); } // updateTerm that accepts a newCoef of type double & also its power --- public double update Term(double newCoef, int pow){ return Math.pow(newCoef, pow); } }
C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter13: Overloading And Templates
Section: Chapter Questions
Problem 32SA
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OOPs
In today's technology-driven world, computer programming skills are in high demand. The object-oriented programming (OOP) approach is very much useful while designing and maintaining software programs. Object-oriented programming (OOP) is a basic programming paradigm that almost every developer has used at some stage in their career.
Constructor
The easiest way to think of a constructor in object-oriented programming (OOP) languages is:
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Data Structure
Add this two methods for the following class
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