Find the number of terms in this polynomial. –6h^3 _____

Identify number of terms: Identify the number of terms in the polynomial. The polynomial given is –6h^3. A term in a polynomial is a product of a constant and a variable raised to a power. In this case, there is only one such product, which is –6h^3.Confirm absence of additional terms: Confirm that there are no additional terms. Since there are no plus (+) or minus (–) signs separating different products of constants and variables, we can confirm that –6h^3 is the only term in the polynomial.State number of terms: State the number of terms in the polynomial. Since there is only one product of a constant and a variable, there is only one term in the polynomial –6h^3.

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Find the number of terms in this polynomial. $\newline$ $-6h^3$

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Q. Find the number of terms in this polynomial.

\newline

-6h^3

Identify number of terms: Identify the number of terms in the polynomial. $\newline$ The polynomial given is $-6h^3$ . A term in a polynomial is a product of a constant and a variable raised to a power. In this case, there is only one such product, which is $-6h^3$ .
Confirm absence of additional terms: Confirm that there are no additional terms. $\newline$ Since there are no plus ( $+$ ) or minus ( $-$ ) signs separating different products of constants and variables, we can confirm that $-6h^3$ is the only term in the polynomial.
State number of terms: State the number of terms in the polynomial. $\newline$ Since there is only one product of a constant and a variable, there is only one term in the polynomial $–6h^3$ .