【專案1-複數類中的運算子過載(續)】
在複數類中的運算子過載
基礎上(1)再定義一目運算子 -,-c相當於0-c。
(2)定義complex類中的《和》運算子的過載,實現輸入和輸出,改造原程式中對運算結果顯示方式,使程式讀起來更自然。
#include using namespace std;
class complex
complex(double r,double i)
complex operator-();
friend complex operator+(complex &c1, complex &c2);
friend complex operator+(double d1, complex &c2);
friend complex operator+(complex &c1, double d2);
friend complex operator-(complex &c1, complex &c2);
friend complex operator-(double d1, complex &c2);
friend complex operator-(complex &c1, double d2);
friend complex operator*(complex &c1, complex &c2);
friend complex operator*(double d1, complex &c2);
friend complex operator*(complex &c1, double d2);
friend complex operator/(complex &c1, complex &c2);
friend complex operator/(double d1, complex &c2);
friend complex operator/(complex &c1, double d2);
friend ostream& operator << (ostream& output,const complex &c);
friend istream& operator >> (istream& input, complex &c);
private:
double real;
double imag;
};ostream &operator<<(ostream &output , const complex &c)
while(!((sign=='+'||sign=='-')&&i=='i'));
c.real=a;
c.imag=(sign=='+')?b:-b;
return input;
}complex complex::operator-()
complex operator+(complex &c1, complex &c2)
complex operator+(double d1, complex &c2)
complex operator+(complex &c1, double d2)
complex operator-(complex &c1, complex &c2)
complex operator-(double d1, complex &c2)
complex operator-(complex &c1, double d2)
//複數相乘:(a+bi)(c+di)=(ac-bd)+(bc+ad)i.
complex operator*(complex &c1, complex &c2)
complex operator*(double d1, complex &c2)
complex operator*(complex &c1, double d2)
//複數相除:(a+bi)/(c+di)=(ac+bd)/(c^2+d^2) +(bc-ad)/(c^2+d^2)i
complex operator/(complex &c1, complex &c2)
complex operator/(double d1, complex &c2)
complex operator/(complex &c1, double d2)
int main()
{ complex c1,c2,c3;
double d=11;
cout<<"c1: "<>c1;
cout<<"c2: "<>c2;
cout<<"c1="<
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