Depends if you like bananas...
JK, no the degree cant be negative because if it was then the trioxians of the neutrino would implode to a sub zero quantum ordinate and the multiverse would incenerate itself and turn into a meca black hole...and that is why we dont want monomials to have a negative degree.
false
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.
Since a negative number is a term, it is a monomial.
false
It is Eighteen
The monomial -2 has a degree of 0.
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.
Since a negative number is a term, it is a monomial.
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 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.