c(n) = -6 + 5(n - 1) Find the 8th term in the sequence.

Understand the formula: Understand the formula for the sequence. The given sequence is defined by the formula c(n) = -6 + 5(n - 1). This means that to find any term in the sequence, we substitute the term's position (n) into the formula and simplify.Find the 8th term: Find the 8th term of the sequence, c(8). To find c(8), we substitute n = 8 into the formula. c(8) = -6 + 5(8 - 1)Simplify the expression: Simplify the expression to find c(8). c(8) = -6 + 5(7) c(8) = -6 + 35 c(8) = 29Verify calculation: Verify the calculation for any mathematical errors. We substituted n = 8 into the formula correctly and simplified the expression without making any arithmetic mistakes.

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$c(n) = -6 + 5(n - 1)$ $\newline$ Find the $8^{\text{th}}$ term in the sequence.

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Algebra 1

Evaluate variable expressions for number sequences

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c(n) = -6 + 5(n - 1)

\newline

Find the

8^{\text{th}}

term in the sequence.

Understand the formula: Understand the formula for the sequence. $\newline$ The given sequence is defined by the formula $c(n) = -6 + 5(n - 1)$ . This means that to find any term in the sequence, we substitute the term's position ( $n$ ) into the formula and simplify.
Find the $8$ th term: Find the $8$ th term of the sequence, $c(8)$ . To find $c(8)$ , we substitute $n = 8$ into the formula. $c(8) = -6 + 5(8 - 1)$
Simplify the expression: Simplify the expression to find $c(8)$ . $c(8) = -6 + 5(7)$ $c(8) = -6 + 35$ $c(8) = 29$
Verify calculation: Verify the calculation for any mathematical errors. $\newline$ We substituted $n = 8$ into the formula correctly and simplified the expression without making any arithmetic mistakes.