Find the number of terms in this polynomial. –9q^8 _____

Identify Number of Terms: Identify the number of terms in the polynomial. The polynomial given is –9q^8. A term in a polynomial is a product of a coefficient and variables raised to powers. The polynomial –9q^8 consists of a single product of a coefficient (-9) and a variable (q) raised to a power (8). There are no plus or minus signs that separate it into more terms.Conclude Number of Terms: Conclude the number of terms in the polynomial. Since there is only one product of a coefficient and a variable raised to a power, there is only one term in the polynomial –9q^8.

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Find the number of terms in this polynomial. $\newline$ $-9q^8$

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Q. Find the number of terms in this polynomial.

\newline

-9q^8

Identify Number of Terms: Identify the number of terms in the polynomial. $\newline$ The polynomial given is $–9q^8$ . A term in a polynomial is a product of a coefficient and variables raised to powers. The polynomial $–9q^8$ consists of a single product of a coefficient ( $-9$ ) and a variable ( $q$ ) raised to a power ( $8$ ). There are no plus or minus signs that separate it into more terms.
Conclude Number of Terms: Conclude the number of terms in the polynomial. Since there is only one product of a coefficient and a variable raised to a power, there is only one term in the polynomial $-9q^8$ .