Question

degree of the polynomial 12 is​

Answer 1

Answer:

0

Step-by-step explanation:

Degree of any constant polynomial is always 0

Answer 2

Answer:

Step-by-step explanation:

Concept:

Degree of a Polynomial:

The largest power of a variable in a polynomial expression is the polynomial's degree. Just to refresh your memory, a polynomial is an expression with more than two algebraic terms, particularly the sum (or difference) of numerous terms with various powers of the same or distinct variables (s). It is a monomial linear combination.

The highest or greatest power of a variable in a polynomial equation is referred to as the degree of the polynomial. The degree denotes the polynomial's highest exponential power (ignoring the coefficients).

Given:

Degree of the polynomial $12$

Find:

To find the degree of the polynomial $12$

Solution:

Degree of the polynomial $12$ is $0$

The highest exponent of the variable that the polynomial depends on is referred to as the polynomial's degree.

Example: $x^3 + x^2 -x + 10$ is a polynomial of degree $3.$

The polynomial $12$  has a constant function, meaning that it doesn't depend on any variables, hence its largest exponent of a variable is zero $(0).$

Consequently, it has a degree of $0.$

Hence degree of the polynomial $12$ is $0$.

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