Find the number of terms in this polynomial. –2r^5 − 3r^4 + 10r^3 _____

Identify Terms: Identify the terms in the polynomial. A term in a polynomial is a single mathematical expression that can be a constant or a variable raised to a power, possibly multiplied by a coefficient. In the polynomial –2r^5 − 3r^4 + 10r^3, we can see three distinct terms separated by the minus and plus signs.Count Number of Terms: Count the number of terms. The polynomial –2r^5 − 3r^4 + 10r^3 consists of three terms: –2r^5, −3r^4, and 10r^3. We simply count each of these to determine the number of terms in the polynomial.

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Find the number of terms in this polynomial. $\newline$ $-2r^5 - 3r^4 + 10r^3$ $\newline$ _____

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Q. Find the number of terms in this polynomial.

\newline

-2r^5 - 3r^4 + 10r^3

\newline

_____

Identify Terms: Identify the terms in the polynomial. $\newline$ A term in a polynomial is a single mathematical expression that can be a constant or a variable raised to a power, possibly multiplied by a coefficient. In the polynomial $–2r^5 − 3r^4 + 10r^3$ , we can see three distinct terms separated by the minus and plus signs.
Count Number of Terms: Count the number of terms. $\newline$ The polynomial $–2r^5 − 3r^4 + 10r^3$ consists of three terms: $–2r^5$ , $−3r^4$ , and $10r^3$ . We simply count each of these to determine the number of terms in the polynomial.