Write a recursive procedure to implement the following function hotpon$)$:hotpo$($n$)=71=1$hotpon$/2)$ n$>1,$ n is even hotpo$(3*$n$+1)$ n$>1,$ I is oddIn words:$1.$ The procedure takes a natural number n $($n $>=1)$ as input;$2.$ If n is even, divide it by $2$ to get n $/2$;$3.$ If n is odd, multiply it by $3$ and add $1$ to obtain $3$n $+1\mathrm{.}4.$ Repeat the process until the result is $1.$ The procedure stops and returns $1.$For example, if the input value is $3,$ the procedure will have the following recursive calls:$($hotpo $3)($hotpo $10)($hotpo $5)($hotpo $16)($hotpo $8)($hotpo $4)($hotpo $2)($hotpo $1)$Q$1.$ Give the complete Scheme procedure by selecting the correct lines of code. $($define hotpo $($lambda $($n$)$