a monomial is basically the answer since a monominal is only one term.
meaning it isn't added, subtracted, multiplied or divided.
a monomial
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).
A polynomial
Correct.
No, the sum of two monomials is not always a monomial. A monomial is a single term that consists of a coefficient and variables raised to non-negative integer powers. When two monomials are added, they can only be combined if they have the same variables raised to the same powers; otherwise, the result is a polynomial with multiple terms, not a single monomial.
The degree of a term is the sum of the exponents on the variables.
a monomial
Quadratic polynomial
constant
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).
A polynomial
Correct.
No, the sum of two monomials is not always a monomial. A monomial is a single term that consists of a coefficient and variables raised to non-negative integer powers. When two monomials are added, they can only be combined if they have the same variables raised to the same powers; otherwise, the result is a polynomial with multiple terms, not a single monomial.
a single polynomial it only has one variable
When they are added together, the sum is a monomial.
The degree of a monomial is the sum of the exponents of its variables. In the monomial (-5x^{10}y^{3}), the exponent of (x) is 10 and the exponent of (y) is 3. Adding these together gives (10 + 3 = 13). Therefore, the degree of the monomial (-5x^{10}y^{3}) is 13.
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.