#include<iostream.h>
#include<stdlib.h>
#include<conio.h>
struct poly
{
int coeff;
int x;
int y;
int z;
struct poly * next;
};
class polynomial
{
private :
poly *head;
public:
polynomial():head(NULL)
{
}
void getdata();
void display();
void insert(poly *prv,poly *curr,poly *p);
polynomial operator + (polynomial );
};
polynomial polynomial :: operator +(polynomial px2)
{
polynomial px;
poly *t1,*t2,*t3,*last;
t1 = head;
t2 = px2.head;
px.head = NULL;
while(t1 != NULL && t2 != NULL)
{
t3 = new poly;
t3->next = NULL;
if(t1->x NULL)
{
head->next = node;
node->next = NULL;
}
else
insert(head,head->next,node);
}
}
void polynomial :: display()
{
poly *temp;
temp = head;
cout << endl << "Polynomial :: ";
while(temp != NULL)
{
if(temp->coeff < 0)
cout << " - ";
cout << abs(temp->coeff);
if(temp->x != 0)
cout << "x^" << temp->x;
if(temp->y != 0)
cout << "y^" << temp->y;
if(temp->z != 0)
cout << "z^" << temp->z;
if(temp->next->coeff > 0)
cout << " + ";
temp = temp->next;
}
cout << " = 0";
}
void main()
{
polynomial px1,px2,px3;
clrscr();
px1.getdata();
px2.getdata();
px3 = px1 + px2;
px1.display();
px2.display();
px3.display();
getch();
}
a write the algorithm to concatenate two given string
An "algorithm" is simply a method to solve a certain problem. For example, when you use the standard method you learned in school to write down two numbers, one beneath the other, then add them, you are using an algorithm - a method that is known to give correct results in this particular case.
The algorithm will have both a constant time complexity and a constant space complexity: O(1)
Dijkstra's algorithm is used by the OSPF and the IS-IS routing protocols. The last three letters in OSPF (SPF) mean "shortest path first", which is an alternative name for Dijkstra's algorithm.
Time complexity and space complexity.
No. Even if the answer is zero, zero is still a polynomial.
homer Simpson
Yes. If you add, subtract or multiply (but not if you divide) any two polynomials, you will get a polynomial.
Hellllp meee, how do you add polynomials when you don't have any like terms is a very common questions when it comes to this type of math. However, the polynomials can only be added if all terms are alike. No unlike terms can be added within the polynomials.
Yes, the product of two polynomials will always be a polynomial. This is because when you multiply two polynomials, you are essentially combining like terms and following the rules of polynomial multiplication, which results in a new polynomial with coefficients that are the products of the corresponding terms in the original polynomials. Therefore, the product of two polynomials will always be a polynomial.
The sum of two polynomials is always a polynomial. Therefore, it follows that the sum of more than two polynomials is also a polynomial.
Add together the coefficients of "like" terms. Like terms are those that have the same powers of the variables in the polynomials.
Add them up providing that the bases are the same.
Binomials and trinomials are two types of polynomials. The first has two terms and the second has three.
T. H. Koornwinder has written: 'Jacobi polynomials and their two-variable analysis' -- subject(s): Jacobi polynomials, Orthogonal polynomials
To add polynomials , simply combine similar terms. Combine similar terms get the sum of the numerical coefficients and affix the same literal coefficient .
Brian Thomas Smith has written: 'A zero finding algorithm using Laguerre's method' -- subject(s): Algorithms, Polynomials