Find the number of terms in this polynomial. 3j^10 + 3j^2 _____

Identify terms: Identify the terms in the polynomial 3j^10 + 3j^2. A term in a polynomial is a product of a constant and a variable raised to a power, separated by a plus or minus sign. In this polynomial, there are two such terms: 3j^10 and 3j^2.Count number of terms: Count the number of terms. Since there are two distinct terms, 3j^10 and 3j^2, we can conclude that the number of terms in the polynomial is 2.

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Find the number of terms in this polynomial. $\newline$ $3j^{10} + 3j^2$

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Q. Find the number of terms in this polynomial.

\newline

3j^{10} + 3j^2

Identify terms: Identify the terms in the polynomial $3j^{10} + 3j^2$ . A term in a polynomial is a product of a constant and a variable raised to a power, separated by a plus or minus sign. In this polynomial, there are two such terms: $3j^{10}$ and $3j^2$ .
Count number of terms: Count the number of terms. Since there are two distinct terms, $3j^{10}$ and $3j^2$ , we can conclude that the number of terms in the polynomial is $2$ .