I suppose you mean factoring the polynomial. You can check by multiplying the factors - the result should be the original polynomial.
You don't need any acronym; just multiply every monomial on the left with every monomial on the right. The same goes for multiplying a binomial with a trinomial, two trinomials, or in fact for multiplying any polynomial by any other polynomial.
It is a polynomial (monomial). It is a polynomial (monomial). It is a polynomial (monomial). It is a polynomial (monomial).
You multiply each term of one binomial by each term of the other binomial. In fact, this works for multiplying any polynomials: multiply each term of one polynomial by each term of the other one. Then add all the terms together.
'Man and a Train
seventh degree polynomial x3 times x4 = x7
Yes. A polynomial multiplying by a polynomial will always have a multi-termed product. Hope this helps!
I suppose you mean factoring the polynomial. You can check by multiplying the factors - the result should be the original polynomial.
monomial
Yes, because there is no way of multiplying two polynomials to get something that isn't a polynomial.
By itself there is none. A coefficient is the multiplying factor in a polynomial equation.
An answer could be "The title of this picture is 'Man and a Train.'"
Distributive property of multiplication over addition, Commutativity of addition.
You don't need any acronym; just multiply every monomial on the left with every monomial on the right. The same goes for multiplying a binomial with a trinomial, two trinomials, or in fact for multiplying any polynomial by any other polynomial.
I am not sure what you are asking with this question. Import your picture first, then use the title editor to add the title to the picture.
Answers does not have access to textbook answer keys.
A polynomial is any number of the form Ax^n + Bx^n-1 + ... + c. So, multiplying numbers with exponents with any other numbers with exponents in polynomials only results in another, larger polynomial. Since this is multiplication, you could call the resultant polynomial a product.