monomial- it consist of one term.
examples:
a. 2x^2
b. 5
c. 99x^2y^2z^2
binomial-it consist of two terms.
examples:
a. 2x^2 + y^2
b. 13s + 14t
c. 2434a +b
trinomial-it consist of three terms.
examples:
a.3rst +56rs +2
b. 55xyz - 653xy -765
c. 6254mno -765mn +876m
multinomial-it consist of 4 above terms
examples:
a. 5xyz^3 + 42x^2 - 17x + 3xy +4
b. 54rst^3 - 543s^2-76t^3-4
Binomials and trinomials are two types of polynomials. The first has two terms and the second has three.
You keep them the same if they have different bases
True. Polynomials can have the same graph if they differ only by a constant factor. For example, the polynomials ( f(x) = x^2 - 1 ) and ( g(x) = 2(x^2 - 1) ) have the same graph, but their roots are the same. However, different polynomials can share the same graph at certain intervals or under specific transformations, leading to the possibility of having different roots.
Adding polynomials involves combining like terms by summing their coefficients, resulting in a polynomial of the same degree. In contrast, multiplying polynomials requires applying the distributive property (or FOIL for binomials), which results in a polynomial whose degree is the sum of the degrees of the multiplied polynomials. Essentially, addition preserves the degree of the polynomials, while multiplication can increase it.
wlang sagot dahil mahirap ito mamatay kana weak bobo tanga gago
Binomials and trinomials are two types of polynomials. The first has two terms and the second has three.
You keep them the same if they have different bases
True. Polynomials can have the same graph if they differ only by a constant factor. For example, the polynomials ( f(x) = x^2 - 1 ) and ( g(x) = 2(x^2 - 1) ) have the same graph, but their roots are the same. However, different polynomials can share the same graph at certain intervals or under specific transformations, leading to the possibility of having different roots.
Adding polynomials involves combining like terms by summing their coefficients, resulting in a polynomial of the same degree. In contrast, multiplying polynomials requires applying the distributive property (or FOIL for binomials), which results in a polynomial whose degree is the sum of the degrees of the multiplied polynomials. Essentially, addition preserves the degree of the polynomials, while multiplication can increase it.
Other polynomials of the same, or lower, order.
wlang sagot dahil mahirap ito mamatay kana weak bobo tanga gago
Reducible polynomials.
they have variable
Yes. Different kinds of salt can make different kinds of crystals
"Non-polynomials" may be just about anything; how alike or different they are will depend on what specific restrictions you put on such functions, or whether you are even talking about functions.
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.