**BINARY OPERATOR**

AIM:

A program to perform simple arithmetic operations of two complex numbers using operator overloading.

**ALGORITHAM: **

• Start the process

• Get the complex value a.real and a.image

• Check while ((ch=getchar())!=’q’)

o True : execute switch(ch)

o Case ‘a’:Then

Compute c<-a+b, Print c.real and c.imag
o Case ‘s’: Then
Compute c<-a-b, Print c.real and c.imag
o Case ‘m’: Then
Compute c<-a*b, Print c.real and c.imag
o Case ‘d’: Then
Compute c<-a/b, Print c.real and c.imag
o End of switch
• End of while
• Stop the process
**PROGRAM**

#include<iostream.h> #include<conio.h> #include<string.h> struct complex { float real; float imag; }; complex operator + (complex a,complex b); complex operator - (complex a,complex b); complex operator * (complex a,complex b); complex operator / (complex a,complex b); void main() { complex a,b,c; int ch; void menu(void);clrscr(); cout<<"Enter the first complex no:"; cin>>a.real>>a.imag; cout<<"Enter the second complex no:"; cin>>b.real>>b.imag; menu(); while ((ch = getchar()) != 'q') { switch(ch) { case 'a':c =a + b; cout<<"Addition of 2 no’s"; cout<<c.real<<"+i"<<c.imag; break; case 's':c=a-b; cout<<"Substraction of 2 no’s"; cout<<c.real<<"i"<<c.imag; break; case 'm':c=a*b; cout<<"Multiplication of 2 no’s"; cout<<c.real<<"i"<<c.imag; break; case 'd':c=a/b; cout<<"Division of 2 no’s"; cout<<c.real<<"i"<<c.imag; break; } } } void menu() { cout<<"complex no: operators"; cout<<"a->addition"; cout<<"s->substraction"; cout<<"m->multiplication"; cout<<"d->division"; cout<<"q->quit"; cout<<"options please"; } complex operator -(struct complex a, struct complex b) { complex c; c.real=a.real-b.real; c.imag=a.imag-b.imag; return(c); } complex operator *(struct complex a, struct complex b) { complex c; c.real=((a.real*b.real)-(a.imag*b.imag)); c.imag=((a.real*b.imag)+(a.imag*b.real)); return(c); } complex operator +(struct complex a,struct complex b) { complex c; c.real=a.real+b.real; c.imag=a.imag+b.imag; return(c); } complex operator /(struct complex a, struct complex b) { complex c; float temp; temp=((b.real*b.real)+(b.imag*b.imag)); c.real=((a.real*b.real)+(a.imag*b.imag))/temp; return(c); } |

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**OUTPUT**

Enter the first complex no: 1,1

Enter the second complex no: 2,2

Addition of 2 no’s : 3+I3

thanks very much!i realy needed it

Thank for share. But I have a problem with / complex number. Please check your code. I think your multiply code and / code not consitent. * code is right, but / is wrong. I think the / code is :

temp = ((b.real*b.real)+(b.imag*b.imag));

c.real = ((a.real*b.real) – (a.imag*b.imag))/temp; //this is from your * operation

c.imag = ((a.real*b.imag) + (a.imag*b.real))/temp; //this is from your * operation

Am I wrong?

thank for share

thanks for the help but i still have some problem in it

it is very useful for clg students.thanks to ranjith sir for displaying it

it is very useful for computer students for program purpose.

good

why i got problem .. it said that

\proposal.cpp(1): fatal error C1083: Cannot open include file: ‘iostream.h’: No such file or directory

?? please help ^^

u can open directory and u can change the drive C to drive D try this once i will ask my sir and send u again

can not get it

too lengthy program

The above program for division of complex numbers will fail for very small or very large real or imaginary parts of the denominator because of overflow or underflow of the parts. About 50 years ago I showed a simple method that works in almost all cases where the result can be represented in a computer. The trick is to break the problem into two parts, depending on whether the absolute value of real part of the denominator is greater of less than the absolute value of the imaginary part of the denominator. Consider Q = (a + ib)/(c + id). Case 1: If abs(c) > than abs(d), then note that the denominator can be written (c + id) = c*(1 + ir) where r = d/c. Now instead of multiplying both the numerator and denominator by the complex conjugate of (c + id), just multiply both by the complex conjugate of (1 + ir). Note that the absolute value of r is less than 1. Note that the new denominator will become c*(1 + ir)*(1 – ir) = c*(1 + r*r) = c*(1 + r*d/c) = c + d*r). The quotient is:

q = (a + ib) / (c + id) = ((a + ib)*(1 – ir)) / (c*(1 + ir)*(1 – id/c))

= ((a + b*r) + i(b – a*r)) / (c*(1 + r*d/c))

= ((a + b*r)/(c + r*d)) + i((b – a*r)/(c + r*d))

Note that the numerator and denominator no longer involve squares of possibly large or small quantities.

Case 2: If abs(c) <= abs(d) then just reverse things a little bit so that the denominator (c + id) = d*(r + i) where r = c/d. In this case the absolute value of r is less than or equal to 1. In computing the quotient, we multiply the numerator and denominator by (r – i). The quotient can now be computed as follows:

q = (a + ib) / (c + id) = ((a + ib)*(r – i)) / (d*(r + i)*(c/d – i))

= ((a*r + b) + i(b*r – a)) / (c*r + d)

= ((a*r + b) / (d + c*r)) + i((-a + b*r) / (d + c*r))

I might mention that there are a few obscure cases where this method can be improved, again by breaking it down to two more sub-cases. My original paper appears in the Journal of the ACM.

totally wrong

it’s very simple and easy to understand. thanks sir

it’s easy to understand. thanks sir

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