Burak received $12$ rare stamps as a gift from his grandfather, so he decided to start a stamp collection. From the following week onward, Burak added $4$ new stamps to his collection each week. Let $g(n)$ be the total number of stamps in Burak's collection in the $n^\text{th}$ week of the collection. **$g$ is a sequence. What kind of sequence is it?** [[☃ radio 1]] **Complete the recursive formula for $g(n)$.** $g(1)=$ [[☃ math-keypad 3]] $g(n)=g(n-1)$[[☃ dropdown 1]][[☃ math-keypad 4]]