Find the number of terms in this polynomial. –10d^7 − 2d^5 + 3d _____

Identify Terms: Identify the terms in the polynomial. A term in a polynomial is a single mathematical expression that can be a constant, a variable, or a combination of both raised to a power and multiplied by a coefficient. In the polynomial –10d^7 − 2d^5 + 3d, we can see that there are three distinct terms separated by the minus and plus signs.Count Number of Terms: Count the number of terms. The polynomial –10d^7 − 2d^5 + 3d has three terms: –10d^7, −2d^5, and 3d.Verify Accuracy: Verify that no terms have been missed or counted twice. Each term is distinct and has a different power of d, so we have not missed any terms or counted any term more than once.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Find the number of terms in this polynomial. $\newline$ $-10d^7 - 2d^5 + 3d$

View step-by-step help

Home

Math Problems

Algebra 2

Polynomial vocabulary

Full solution

Q. Find the number of terms in this polynomial.

\newline

-10d^7 - 2d^5 + 3d

Identify Terms: Identify the terms in the polynomial. $\newline$ A term in a polynomial is a single mathematical expression that can be a constant, a variable, or a combination of both raised to a power and multiplied by a coefficient. In the polynomial $–10d^7 − 2d^5 + 3d$ , we can see that there are three distinct terms separated by the minus and plus signs.
Count Number of Terms: Count the number of terms. The polynomial $–10d^7 − 2d^5 + 3d$ has three terms: $–10d^7$ , $−2d^5$ , and $3d$ .
Verify Accuracy: Verify that no terms have been missed or counted twice. Each term is distinct and has a different power of $d$ , so we have not missed any terms or counted any term more than once.