yay i win!!
(but with the gay method lol)
suppose the base of the solution keys log = 1.616807
then this should be your code : dq = 15072*(1-((k/a)/(1+((k*f)/(k*(log(k/a)/log(1.616807)))))));
and the answer is correct -.-
EDIT i replace y+a by k since theyre both 0.1
so in case you have swapped the 0 and the 5 in 15072 the code would become: dq = 10572*(1-((k/a)/(1+((k*f)/(k*(log(k/a)/log(1.616807)))))));
which outputs 5286
i really believe that 7536 should be the correct answer. by the way where did you get that equation from? was it from school or is it a formula that exists?
it was a given and all the variables were given, we just had to convert it from written math to programing language. it was tricky because there were multiple operations and sets of parenthesis