A polynomial is a mathematical equation in the form ...
f(x) = Ax0 + Bx1 + Cx2 + Dx3 ... etc.
Often, the ordering of the terms is the other way around, but I used this order to segue into the discussion of computer representation.
What you need, are the coefficients, A, B, C, D, etc. in an array. Most often, one would create an array of double, and place the coefficients into the array.
double x[4] = {A, B, C, D};
This way, x[0] = A, x[1] = B, etc. and you could write code to manipulate the polynomial in various ways.
C-language was derived from B-language.
C Language is First Step of Programming Language, Help for C Language you are show the correct answer
C is a pop language. C is a case sensetive language. C is motherof all language. C is block structure language. C is a high level language. C is advace of B language. C developed by D.richties in 1972 at AT & T Bell lab in USA. Sachin Bhardwaj 986854722 skbmca@gmail.com
it is not regular language .it is high level language
C is a programming.it is defined by the c language
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.
a
(c + d)(c - d)
an example of a three-term polynomial is: Ax2 + Bx + C. (that's Ax{squared})
0
6.25
The polynomial (7x^2 - 3x + 4) is a quadratic polynomial because its highest degree term is (x^2), which indicates that it is a second-degree polynomial. Quadratic polynomials generally take the form (ax^2 + bx + c), where (a), (b), and (c) are constants, and in this case, (a = 7), (b = -3), and (c = 4).
49
49
Evaluating a Polynomial expression using a singly linked list visit : http://myfundatimemachine.blogspot.in/2012/06/polynomial-evaluation-in-c.html
Here is an intuitive method for working this polynomial problem, which can be solved as easily as adding apples to apples and oranges to oranges. Think of the same-named variables and variable pairs as different "things." In this example, each polynomial contains none or one or more of these three different things: "ax", "by", and "c". So all we need to do is add (or subtract) up the "ax"s, then the "by"s, and then the "c"s and write it down. ax: 1 in the first polynomial + 2 in the second + none (0) in the third = 3 "ax"s. by: 1 in the first polynomial - 3 in the second +1 in the third = -1 "by"s. c: 1 in the first polynomial + 1 in the second - 1 in the third = 1 "c". The answer is the polynomial made up of the three results above: 3ax - 1by + 1c = 3ax - by + c