POLYNOMIAL ADDITION
#include
#include
typedef struct poly
{
int coeff;
int expo;
}p;
p p1[10],p2[10],p3[10];
void main()
{
int t1,t2,t3,k;
int read(p p1[10]);
int add(p p1[10],p p2[10],int t1,int t2,p p3[10]);
void print(p p2[10],int t2);
void printo(p pp[10],int t2);
clrscr();
t1=read(p1);
print(p1,t1);
t2=read(p2);
print(p2,t2);
t3=add(p1,p2,t1,t2,p3);
printo(p3,t3);
getch();
}
int read(p p[10])
{
int t1,i;
printf("\n Enter the total no of terms");
scanf("%d",&t1);
printf("\n Enter the coeff and expo in descending order");
for(i=0;i scanf("%d%d",&p[i].coeff,&p[i].expo); return(t1); } int add(p p1[10],p p2[10],int t1,int t2,p p3[10]) { int i,j,k; int t3; i=0,j=0,k=0; while(i { if(p1[i].expo==p2[j].expo) { p3[k].coeff=p1[i].coeff+p2[j].coeff; p3[k].expo=p1[i].expo; i++;j++;k++; } else if(p1[1].expo>p2[j].expo) { p3[k].coeff=p1[i].coeff; p3[k].expo=p1[i].expo; i++;k++; } else { p3[k].coeff=p2[j].coeff; p3[k].expo=p2[j].expo; j++;k++; } } while(i { p3[k].coeff=p1[i].coeff; p3[k].expo=p1[i].expo; i++;k++; } while(j { p3[k].coeff=p2[j].coeff; p3[k].expo=p2[j].expo; j++;k++; } t3=k; return(t3); } void print(p pp[10],int term) { int k; printf("\n\n Given Polynomial:"); for(k=0;k printf("%dx^%d+",pp[k].coeff,pp[k].expo); printf("%dx^%d",pp[k].coeff,pp[k].expo); } void printo(p pp[10],int term) { int k; printf("\n\n The addition of polynomial:"); for(k=0;k printf("%dx^%d+",pp[k].coeff,pp[k].expo); printf("%dx^%d",pp[k].coeff,pp[k].expo); }
c program was introduced in the year 1972 by Dennis RitchieNo, it was the C language, not the C program.
--THE SUM OF TWO NUMBERS: declare a number(2); b number(2); c number(2); begin a:=&a; b:=&b; c:=a+b; dbms_output.put_line(a ' + 'b' = 'c); end;
how to create a c program for left factoring.
C Examples on Matrix OperationsA matrix is a rectangular array of numbers or symbols arranged in rows and columns. The following section contains a list of C programs which perform the operations of Addition, Subtraction and Multiplication on the 2 matrices. The section also deals with evaluating the transpose of a given matrix. The transpose of a matrix is the interchange of rows and columns.The section also has programs on finding the trace of 2 matrices, calculating the sum and difference of two matrices. It also has a C program which is used to perform multiplication of a matrix using recursion.C Program to Calculate the Addition or Subtraction & Trace of 2 MatricesC Program to Find the Transpose of a given MatrixC Program to Compute the Product of Two MatricesC Program to Calculate the Sum & Difference of the MatricesC Program to Perform Matrix Multiplication using Recursion
C-SPAN Bus program was created in 1993.
GOUDHMARINI
addition of coefficient
It is called the property of "closure".
#include<
Polynomial addition and subtraction is a relatively straightforward process. You add or subtract coefficients of like order. This is a perfect example of a linked list, where the head of the list is order 0, the next element is order 1, and so on and so forth. Each element only needs one data item - the numeric coefficient. In C, you could do this as an ordinary linked list, or as an array, perhaps of dynamic size. In C++, you could create a polynomial class with operators to add and subtract, leaving the implementation details inside - it would no longer matter if it were a linked list, a dynamic array, or whatever. That is the beauty of encapsulation.
How we can addition Two Matrix plz send coding in C language mahesh dhanotiya astah_mahesh@rediff.com how i can built a square matrix in c,
Yes.
It is useful to know the linear factors of a polynomial because they give you the zeros of the polynomial. If (x-c) is one of the linear factors of a polynomial, then p(c)=0. Here the notation p(x) is used to denoted a polynomial function at p(c) means the value of that function when evaluated at c. Conversely, if d is a zero of the polynomial, then (x-d) is a factor.
That means that you divide one polynomial by another polynomial. Basically, if you have polynomials "A" and "B", you look for a polynomial "C" and a remainder "R", such that: B x C + R = A ... such that the remainder has a lower degree than polynomial "B", the polynomial by which you are dividing. For example, if you divide by a polynomial of degree 3, the remainder must be of degree 2 or less.
It means that you can do any of those operations, and again get a number from the set - in this case, a polynomial. Note that if you divide a polynomial by another polynomial, you will NOT always get a polynomial, so the set of polynomials is not closed under division.
An expression made with constants, variables and exponents, which are combined using addition, subtraction and multiplication, ... but not division.
a