What is the next term of the arithmetic sequence? -6,-3,0,3,6", "

Identify Sequence Type: Identify the type of sequence. The sequence -6, -3, 0, 3, 6 appears to have a constant difference between consecutive terms, which suggests it is an arithmetic sequence.Determine Common Difference: Determine the common difference in the arithmetic sequence. To find the common difference, subtract a term from the term that follows it. For example, -3 - (-6) = 3. Common Difference: 3Find Next Term: Find the next term in the sequence. To find the next term, add the common difference to the last term in the sequence. So, 6 + 3 = 9.

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What is the next term of the arithmetic sequence?

-6,-3,0,3,6", "

What is the next term of the arithmetic sequence? $\newline$ $-6, -3, 0, 3, 6$

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Q. What is the next term of the arithmetic sequence?

\newline

-6, -3, 0, 3, 6

Identify Sequence Type: Identify the type of sequence. $\newline$ The sequence $-6$ , $-3$ , $0$ , $3$ , $6$ appears to have a constant difference between consecutive terms, which suggests it is an arithmetic sequence.
Determine Common Difference: Determine the common difference in the arithmetic sequence. $\newline$ To find the common difference, subtract a term from the term that follows it. For example, -3 - (-6) = 3＂).$\newlineCommon Difference: \$3$
Find Next Term: Find the next term in the sequence.$\newline$To find the next term, add the common difference to the last term in the sequence. So, $6 + 3 = 9$.