Find the degree of this polynomial. –g^5 − 5g^2 + 2 _____

Identify highest power term: To find the degree of the polynomial, we need to identify the term with the highest power of the variable g. In the polynomial –g^5 − 5g^2 + 2, the term with the highest power of g is –g^5.Determine polynomial degree: The degree of a polynomial is the highest power of the variable that appears in the polynomial. Therefore, the degree of the polynomial –g^5 − 5g^2 + 2 is 5, since that is the highest power of g present.

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Find the degree of this polynomial. $\newline$ $-g^5 - 5g^2 + 2$

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Q. Find the degree of this polynomial.

\newline

-g^5 - 5g^2 + 2

Identify highest power term: To find the degree of the polynomial, we need to identify the term with the highest power of the variable $g$ . In the polynomial $-g^5 - 5g^2 + 2$ , the term with the highest power of $g$ is $-g^5$ .
Determine polynomial degree: The degree of a polynomial is the highest power of the variable that appears in the polynomial. $\newline$ Therefore, the degree of the polynomial $-g^5 - 5g^2 + 2$ is $5$ , since that is the highest power of $g$ present.