Find the number of terms in this polynomial. –2h^5 + 2h^3 + 3h^2 + 7h − 1 _____

Identify Distinct Parts: To find the number of terms in the polynomial –2h^5 + 2h^3 + 3h^2 + 7h − 1, we need to identify each distinct part of the polynomial that is separated by a plus or minus sign.Compose Parts: Looking at the polynomial, we see that it is composed of the following parts: –2h^5, +2h^3, +3h^2, +7h, and −1. Each of these parts is a term.Count Total Terms: Counting the terms, we have a total of 5 terms in the polynomial.

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Find the number of terms in this polynomial. $\newline$ $-2h^5 + 2h^3 + 3h^2 + 7h - 1$ $\newline$ _____

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Q. Find the number of terms in this polynomial.

\newline

-2h^5 + 2h^3 + 3h^2 + 7h - 1

\newline

_____

Identify Distinct Parts: To find the number of terms in the polynomial $–2h^5 + 2h^3 + 3h^2 + 7h − 1$ , we need to identify each distinct part of the polynomial that is separated by a plus or minus sign.
Compose Parts: Looking at the polynomial, we see that it is composed of the following parts: $-2h^5$ , $+2h^3$ , $+3h^2$ , $+7h$ , and $-1$ . Each of these parts is a term.
Count Total Terms: Counting the terms, we have a total of $5$ terms in the polynomial.