To find the product of two polynomials, you multiply each term of the first polynomial by each term of the second polynomial and then combine like terms. For example, if you have two polynomials, (A(x) = ax^2 + bx + c) and (B(x) = dx + e), the product (P(x) = A(x) \cdot B(x)) results in (P(x) = (ax^2)(dx) + (ax^2)(e) + (bx)(dx) + (bx)(e) + (c)(dx) + (c)(e)). Finally, you simplify by combining any like terms to obtain the final expression.
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.
(7x + 7)(x + 2) = 7x2 + 21x + 14
Descartes did not invent polynomials.
dividing polynomials is just like dividing whole nos..
Reciprocal polynomials come with a number of connections with their original 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.
prime
Clouser
Yes. A polynomial multiplying by a polynomial will always have a multi-termed product. Hope this helps!
That property is called CLOSURE.
Other polynomials of the same, or lower, order.
Reducible polynomials.
they have variable
(b+8)(b+8)
(7x + 7)(x + 2) = 7x2 + 21x + 14
P. K. Suetin has written: 'Polynomials orthogonal over a region and Bieberbach polynomials' -- subject(s): Orthogonal polynomials 'Series of Faber polynomials' -- subject(s): Polynomials, Series
In mathematics, Jacobi polynomials (occasionally called hypergeometric polynomials) are a class of classical orthogonal polynomials.