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What polynomial has more than three terms?
A polynomial of order 3 (a cubic) or higher can have more than three terms. However, the the following polynomial, even though of order 7, has only 2 terms: x7 - 23.
What is a polynomial of three terms?
an example of a three-term polynomial is: Ax2 + Bx + C. (that's Ax{squared})
Is 13 a polynomial If it is find its degree and classify it by the number of its terms?
13 is not a polynomial.
What is the common factor of all the terms of the polynomial 8x - 24?
-16
Find the common factor of all the terms of the polynomial 16x2 - 14x?
2x(8x-7)
Are polynomial and trinomial the same?
A trinomial is a polynomial. All trinomials are polynomials but the opposite is not true. a trinomial= three unlike terms. a polynomial= "many" unlike terms.
What is a polynomial having two unlike terms?
ms
What does the math term trinomial mean?
A trinomial is a polynomial with three unlike terms, ex. a+b+c, a2+b2+c2
What is a polynomial with three terms?
trinomial
A polynomial with three terms?
A trinomial.
A polynomial with exactly 3 terms?
A polynomial with three terms is called a trinomial. Example: x² + 16 + 18 is a trinomial. It has three terms (x²), (16), and (18)
What is a polynomial with exactly three terms?
A trinomial
What is a polynomial with three terms called?
trinomial
What polynomial has more than three terms?
A polynomial of order 3 (a cubic) or higher can have more than three terms. However, the the following polynomial, even though of order 7, has only 2 terms: x7 - 23.
What is the polynomial of 2 x?
this term 2x is not a polynomial. this term is a monomial. since only one term was listed it can not be a polynomial. A polynomial is like four or more terms. a trinomial is three terms and a binomial is two terms.
What is a polynomial of three terms?
an example of a three-term polynomial is: Ax2 + Bx + C. (that's Ax{squared})
What is the main difference between a polynomial and a binomial?
The only difference is that a binomial has two terms and a polynomial has three or more terms.
