Find the degree of this polynomial. –7v^3 − 9v^2 − v _____

Identify Variable Power: Identify the highest power of the variable in the polynomial. The polynomial given is –7v^3 − 9v^2 − v. The terms of the polynomial are in the form of coefficients multiplied by powers of v. To find the degree, we look for the term with the highest power of v.Determine Polynomial Degree: Determine the degree of the polynomial. The term with the highest power of v in the polynomial –7v^3 − 9v^2 − v is –7v^3. The exponent of v in this term is 3, which means the degree of the polynomial is 3.

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Find the degree of this polynomial. $\newline$ $-7v^3 - 9v^2 - v$ $\newline$ _____

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Q. Find the degree of this polynomial.

\newline

-7v^3 - 9v^2 - v

\newline

_____

Identify Variable Power: Identify the highest power of the variable in the polynomial. The polynomial given is $-7v^3 - 9v^2 - v$ . The terms of the polynomial are in the form of coefficients multiplied by powers of $v$ . To find the degree, we look for the term with the highest power of $v$ .
Determine Polynomial Degree: Determine the degree of the polynomial. The term with the highest power of $v$ in the polynomial $–7v^3 − 9v^2 − v$ is $–7v^3$ . The exponent of $v$ in this term is $3$ , which means the degree of the polynomial is $3$ .