Question: I need help with this program. It must use a header file (Complex.h) and Complex.cpp. The main.cpp is for part a is #include using namespace

I need help with this program. It must use a header file (Complex.h) and Complex.cpp.

The main.cpp is for part a is

#include using namespace std;

#include "Complex.h"

int main(void) { double a, b; const int MAX_ITERATIONS = 255;

cout > a; cin >> b;

Complex c(a,b); Complex r(0,0);

int i = 1; while (true) { r = r*r; r = r+c; //cout 4) break; if (i == MAX_ITERATIONS) break; i++; }

cout

I need help with this program. It must use a header file(Complex.h) and Complex.cpp. The main.cpp is for part a is #include usingnamespace std; #include "Complex.h" int main(void) { double a, b; const intMAX_ITERATIONS = 255; cout > a; cin >> b; Complex c(a,b); Complexr(0,0); int i = 1; while (true) { r = r*r; r

CS 2433:C/C++ Programming Homework 3 : Classes The ability to define classes is an essential part of Object Oriented Programming. In C++, a class definition includes both data and methods to operate on that data. Some of the methods in C++ may be specified as overloaded operators. This is particularly convenient when the class represents a mathematical object such as a complex number, a point in 3 space, or a matrix. There are two problems in this homework. Related C++ HackerRank Class o Classes-> Structs o Classes-Class o Classes-Classes and Objects o Classes->Box It! The Mandelbrot Set (https://en.wikipedia.org/wiki/Mandelbrot set) The Mandelbrot set is a fractal defined as the set of points on the complex plane such that a particular iterated function on them does not "diverge". For a given complex number c, the iterated function is as follows: 1. Define,6(c) = (0+00 where the squaring in step 2 is done by complex number multiplication. It is known that if at any point during the iteration n (c)] becomes greater than 2, that the function will eventually diverge. Thus, a common visualization technique is to iterate until a(c) is greater than two, up to some maximum number of iterations, say 256. Pseudocode for this is given below

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