The government of Ghana Introduced the students loan scheme in $1989.$ The basic aim of the programme was to support students through university education and the amount paid to students in that year is $500,000.($a$)$ Assume that in the year $2000,$ students were paid an amount of $1,200,000.$ Calculate the growth rate if it is assumed to be:$($i$)$ Discrete $($ii$)$ Continuous$($b$)$ Using your results in $($a$)$ write down the general equation for the growth of students loan in both cases$($c$)$ How much will students receive in both cases in the year $2005$