Find the degree of this polynomial. 5v^2 + 5 _____

Identify Variable Power: Identify the highest power of the variable in the polynomial. In the polynomial 5v^2 + 5, the term with the highest power of the variable v is 5v^2.Determine Polynomial Degree: Determine the degree of the polynomial. The degree of a polynomial is the highest power of the variable that appears in the polynomial. For the term 5v^2, the highest power of v is 2.Check for Errors: Check for any mathematical errors. There are no mathematical errors in the previous steps. The term 5v^2 clearly has the highest power of the variable v, which is 2.

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

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Q. Find the degree of this polynomial.

\newline

5v^2 + 5

Identify Variable Power: Identify the highest power of the variable in the polynomial. In the polynomial $5v^2 + 5$ , the term with the highest power of the variable $v$ is $5v^2$ .
Determine Polynomial Degree: Determine the degree of the polynomial. $\newline$ The degree of a polynomial is the highest power of the variable that appears in the polynomial. For the term $5v^2$ , the highest power of $v$ is $2$ .
Check for Errors: Check for any mathematical errors. $\newline$ There are no mathematical errors in the previous steps. The term $5v^2$ clearly has the highest power of the variable $v$ , which is $2$ .