There are 2 ways to name a polynomial: by its degree (the highest power) and by the number of terms it has.
Some of the most common names based on degree are:
constant (meaning there is no variable--5 or 23, for instance; you could also realize that the variable is being raised to the 0 power),
linear (the variable is raised to the first power--3x),
quadratic (x2),
cubic (x3),
quartic (x4), and
quintic (x5).
Keep in mind that these terms could have any coefficients and any number of terms, just be sure you name it based on the highest power (ex: 3x4 + 5x3 - 2x is a quartic polynomial, whereas 3x4 + 5x3 - 2x5 would be a quintic polynomial).
To name a polynomial based on the number of terms, make sure you've simplified it by combining all like terms, then count them up. If the polynomial has:
1 term--monomial (mono- means 1; like a monorail)
2 terms--binomial (bi- means 2; like a bicycle)
3 terms--trinomial (tri- means 3; like a triangle)
4 or more terms--just call it a polynomial, unless your teacher gives you more names (poly- means many; like a polygon).
Keep in mind that these terms will often be used together: 3x4 + 5x3 - 2x is a quartic trinomial. (You may be thinking that I was wrong above where I called this same example a quartic polynomial--that was also correct, since monomial, binomial, and trinomial are all just more specific names for a polynomial)
Other polynomials of the same, or lower, order.
they have variable
Reducible polynomials.
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.
alexander enid blyton kk sharma
what is the prosses to multiply polynomials
Descartes did not invent polynomials.
how alike the polynomial and non polynomial
Richard Askey has written: 'Three notes on orthogonal polynomials' -- subject(s): Orthogonal polynomials 'Recurrence relations, continued fractions, and orthogonal polynomials' -- subject(s): Continued fractions, Distribution (Probability theory), Orthogonal polynomials 'Orthogonal polynomials and special functions' -- subject(s): Orthogonal polynomials, Special Functions
Reciprocal polynomials come with a number of connections with their original polynomials
dividing polynomials is just like dividing whole nos..