14xy2 would be 3
(14xy)2 would be 4
constant
degree of monomial
2,3,2a,3a,3b,2b,3b^2,2b^2
The "degree" is only specified for polynomials. The degree of a monomial (a single term) is the sum of the powers of all the variables. For example, x3y2z would have the degree 6; you have to add 3 + 2 + 1 (since z is the same as z to the power 1). The degree of a polynomial is the degree of its highest monomial.
False
The monomial -2 has a degree of 0.
It is Eighteen
The degree of a monomial is the sum of the exponents of its variables. For example, in the monomial (3x^2y^3), the degree is (2 + 3 = 5). If a monomial has no variables, such as the constant (7), its degree is considered to be (0).
When finding the product of a monomial and a binomial, the degree of the resulting product is determined by adding the degree of the monomial to the highest degree of the terms in the binomial. Specifically, if the monomial has a degree (m) and the binomial has a highest degree (n), the degree of the product will be (m + n). Thus, the degree of the product is always the sum of the degrees of the monomial and the highest degree of the binomial.
Well, darling, the greatest common factor (GCF) of 14xy and 7x squared is 7x. Why? Because it's the largest number that can divide both terms without leaving a remainder. So, there you have it, 7x is the GCF, case closed.
The degree of a monomial is determined by the exponent of its variable. In the case of the monomial (-7x^4), the exponent of (x) is 4. Therefore, the degree of the monomial (-7x^4) is 4.
By definition, a monomial has only one unknown independent variable, usually represented by a letter of the alphabet. The exponent immediately after that symbol for the unknown is the degree of the monomial.
The degree of a monomial is determined by the sum of the exponents of its variables. In the monomial (17x^5y^2), the exponent of (x) is 5 and the exponent of (y) is 2. Adding these exponents together, (5 + 2), gives a total degree of 7. Therefore, the degree of the monomial (17x^5y^2) is 7.
The degree of a monomial is the sum of the exponents of its variables. In the monomial (8xyz^3), the exponents are 1 for (x), 1 for (y), and 3 for (z). Adding these together gives (1 + 1 + 3 = 5). Therefore, the degree of the monomial (8xyz^3) is 5.
5 is the answer (:
10
The degree of a term is the sum of the exponents on the variables.