$2\mathrm{.}31$ LAB: Hailstone sequence Given a positive integer n$,$ the following rules will always create a sequence that ends with $1,$ called the hailstone sequence: $-$ If n is even, divide it by $2-$ If n is odd, multiply it by $3$ and add $1($i$.$e$.3\backslash$pi $+1)-$ Continue until n is $1$ Write a program that reads an integer as input and prints the hailstone sequence starting with the integer entered. Format the output so that ten integers, each separated by a tab character $($ t$),$ are printed per line. The output format can be achieved as follows: System. out. print $($n$+.".$ t$^)$; Ex: If the input is: the output is: $0/10$