//previous poly code

int main( )

{

Poly inpoly;

//inpoly.>>;

cin>>inpoly;

for(int i=0;i

inpoly.eval(i);

complex c1,c2;

float determinant = inpoly.b*inpoly.b - 4*inpoly.a*inpoly.c;

double x1,x2,realPart,imaginaryPart;

inpoly.roots(c1,c2);

//cout

if (determinant > 0) {

x1 = (-inpoly.b + sqrt(determinant)) / (2*inpoly.a);

x2 = (-inpoly.b - sqrt(determinant)) / (2*inpoly.a);

cout

cout

cout

}

else if (determinant == 0) {

cout

x1 = (-inpoly.b + sqrt(determinant)) / (2*inpoly.a);

cout

}

else {

realPart = -inpoly.b/(2*inpoly.a);

imaginaryPart =sqrt(-determinant)/(2*inpoly.a);

cout

cout

cout

}

return 0;

}

2) More Polynomial Method:s Extend the Poly class to support the evaluation of quadratic polynomials as follows: 1. Add a member function named eval that takes a single double argument representing the 'x' value and returns the result (type double) of evaluating the polynomial at x. 2. Add a void member function named roots that will take two reference arguments of type Complex (use your Complex class), then compute and provide both roots of a quadratic polynomial object. Recall that the roots are given by the quadratic equation: 2a The expression under the radical is referred to as the discriminant. If the discriminant is negative, the roots must be expressed as imaginary values using Complex numbers as follows: 2a 2a The roots method should first determine if the roots are real or imaginary based on the value of the discriminant. If the roots are real, return them as complex values with the imaginary component set to zero, if the roots are imaginary, return them in complex form using the absolute value of the discriminant. 3 2) More Polynomial Method:s Extend the Poly class to support the evaluation of quadratic polynomials as follows: 1. Add a member function named eval that takes a single double argument representing the 'x' value and returns the result (type double) of evaluating the polynomial at x. 2. Add a void member function named roots that will take two reference arguments of type Complex (use your Complex class), then compute and provide both roots of a quadratic polynomial object. Recall that the roots are given by the quadratic equation: 2a The expression under the radical is referred to as the discriminant. If the discriminant is negative, the roots must be expressed as imaginary values using Complex numbers as follows: 2a 2a The roots method should first determine if the roots are real or imaginary based on the value of the discriminant. If the roots are real, return them as complex values with the imaginary component set to zero, if the roots are imaginary, return them in complex form using the absolute value of the discriminant. 3