{:[{[g(1)=4],[g(n)=g(n-1)+3.2]:}],[g(3)=◻]:}

Understand the formula: Understand the recursive formula. The recursive formula given is g(n) = g(n-1) + 3.2, which means that to find the value of g(n), we need to add 3.2 to the value of g(n-1). We are also given that g(1) = 4.Find g(2): Find the value of g(2). Using the recursive formula, we can find g(2) by adding 3.2 to g(1). g(2) = g(1) + 3.2 g(2) = 4 + 3.2 g(2) = 7.2Find g(3): Find the value of g(3). Now, we use the value of g(2) to find g(3) using the same recursive formula. g(3) = g(2) + 3.2 g(3) = 7.2 + 3.2 g(3) = 10.4

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{:[{[g(1)=4],[g(n)=g(n-1)+3.2]:}],[g(3)=◻]:}

$\begin{array}{l}\left\{\begin{array}{l}g(1)=4 \\ g(n)=g(n-1)+3.2\end{array}\right. \\ g(3)=\square\end{array}$

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\begin{array}{l}\left\{\begin{array}{l}g(1)=4 \\ g(n)=g(n-1)+3.2\end{array}\right. \\ g(3)=\square\end{array}

Understand the formula: Understand the recursive formula. $\newline$ The recursive formula given is $g(n) = g(n-1) + 3.2$ , which means that to find the value of $g(n)$ , we need to add $3.2$ to the value of $g(n-1)$ . We are also given that $g(1) = 4$ .
Find $g(2)$ : Find the value of $g(2)$ . Using the recursive formula, we can find $g(2)$ by adding $3.2$ to $g(1)$ . $g(2) = g(1) + 3.2$ $g(2) = 4 + 3.2$ $g(2) = 7.2$
Find $g(3)$ : Find the value of $g(3)$ . Now, we use the value of $g(2)$ to find $g(3)$ using the same recursive formula. $g(3) = g(2) + 3.2$ $g(3) = 7.2 + 3.2$ $g(3) = 10.4$