AS stated in class: no modulus $(\%)$ operators!Create a simple math program that can tell if a large number is evenly divided by$2$ version $1$: is the last string digit even $(0,2,4,6,8)$ version $2$: look at last bit and see if it is $03$summing the digits until it is a single digitis the sum of all the digits $0,3,6,$ or $94$Version $1$is the last string digit even $(0,2,4,6,8)$divide by $2($convert to number, divide, return to string$)$is the new value even version $2$look at last bit, is it $0$bit shift leftis the last bit $0?$version $3$bit & $3--$ this masks the last $2$ bits..$\mathrm{.}5$Last string digit is $"0"$ or $"5"6$last string digit is evendivides by $38$Version $1$is the last string digit even $(0,2,4,6,8)$divide by $2($convert to number, divide, return to string$)$is the new value even divide by $2($convert to number, divide, return to string$)$is the new value even version $2$look at last bit, is it $0$bit shift leftis the last bit $0?$bit shift leftis the last bit $0?$version $3$are the last $3$ bits $000--$ this masks the last $3$ bits $($ not$($ bit & $7))9$version $1$is if divisible by $3($see above$)$divide by $3$is the new result divisible by $3$version $2$using the algorithm for divide by $3,$ test to see if the final single digit string is $0$ or $9$ Each digit is $5$ points maximum, See the Rubric for weights. Each digit should have its own function. $($Reuse of code$)$