/*C++ program to multiply two complex numbers using * operator overloading*/
#include<iostream.h>
#include<conio.h>
class complex
{
float x,y;
public:
complex() {}
complex(float real,float img)
{
x=real; y=img;
}
complex operator*(complex);
void display()
{
cout<<x<<" + "<<y<<"i"<<endl;
}
};
complex complex::operator*(complex e)
{
complex temp;
temp.x=x*e.x+y*e.y*(-1);
temp.y=x*e.y+y*e.x;
return(temp);
}
void main()
{
clrscr();
complex c1(5,3),c2(3,2),c3=c1*c2;
c1.display();
c2.display();
cout<<"Multiplication"<<endl;
c3.display();
getch();
}
OUTPUT:
5 + 3i
3 + 2i
Multiplication
9 + 19i
Not possible to write one here (too complex). Look for a commercial program to do this.
#include<iostream>#include<complex> int main () { using namespace std; complex a {1, 1}; complex b {42, 2}; cout a << " + " << b << " = " << a + b << endl; cout a << " - " << b << " = " << a - b << endl; }
You do not multiply pointers. If you want to multiply the values that they point to you must dereference them, usually with a *
No you can't. main() is the entry point of a C program where execution starts. Only a single main() can exist in a C program. A program with 2 mains wil not even compile successfully.
c program was introduced in the year 1972 by Dennis RitchieNo, it was the C language, not the C program.
The matrix multiplication in c language : c program is used to multiply matrices with two dimensional array. This program multiplies two matrices which will be entered by the user.
yes
The question is malformed and incomprehensible.
#include<iostream.h> #include<conio.h> class complex { int r; int i; public: complex() { } complex(int a,int b) { r=a;i=b; } friend complex operator+(complex,complex); friend show(complex); complex operator+(complex c1,complex c2) { complex c3; c3.r=c1.r+c2.r; c3.i=c1.i+c2.i; return(c3); } show(complex c) { cout<<c.r<<"i+"<<c.i<<endl; } void main() { complex a,b,c; clrscr(); a.complex(3,6); b.complex(4,7); c=a+b; show(a); show(b); show(c); getch() }
To multiply two fractions, whether or not they are similar, the numerator of the answer is the product of the two numerators. The denominator of the answer is the product of the two denominators.So (a/b)*(c/d) = (a*c)/(b*d).
Not possible to write one here (too complex). Look for a commercial program to do this.
If y = a + bi and z = c + di are two complex numbers then z - y = (c - a) + (d - b)i
a,b,c,d,
One way, use binomial multiplication. Example: (w + x)*(y + z) = {using the FOIL method} w*y + w*z + x*y + x*z, so if we have two complex numbers multiplied:(a + b*i)*(c + d*i) = a*c + a*d*i + b*c*i + b*d*i*i, but i*i = -1, so this becomes:(a*c - b*d) + (a*d + b*c)*iAnother way to express complex numbers is as a magnitude and an angle. If this is the case, then you multiply the two magnitudes, and add the angles, then reduce the resultant angle to within -180° and +180°.If you have a real X complex, then just use {b=0} in (a + b*i), so then you have:(a*c) + (a*d)*i *Or if using the polar coordinates, take the angle as 0° for a positive real number and 180° for a negative real number, then add the angles.
You find the reciprocal of the second fraction- flip it over. And then you multiply the two fractions.So (a/b) / (c/d) = (a/b) * (d/c)You find the reciprocal of the second fraction- flip it over. And then you multiply the two fractions.So (a/b) / (c/d) = (a/b) * (d/c)You find the reciprocal of the second fraction- flip it over. And then you multiply the two fractions.So (a/b) / (c/d) = (a/b) * (d/c)You find the reciprocal of the second fraction- flip it over. And then you multiply the two fractions.So (a/b) / (c/d) = (a/b) * (d/c)
#include<iostream>#include<complex> int main () { using namespace std; complex a {1, 1}; complex b {42, 2}; cout a << " + " << b << " = " << a + b << endl; cout a << " - " << b << " = " << a - b << endl; }
for two numbers: a + bi and c + di in rectangular format: (a + bi)/(c + di) can be calculated as follows: Multiply numerator and denominator by complex conjugate of the denominator: ( c - di). This gives (ac - bd + bci - bdi) / (c2 + d2). Now the denominator is a real number. If you have them in polar form: Magnitude<Angle. Then divide the magnitudes and subtract the angles.