The product "n” of three positive integers is 6 times their sum. If one of the numbers is the sum of the other two, then the sum of all possible value(s) of "n” is?
336
Let the numbers be x,y, x+y.
Therefore xy(x+y) = 12(x+y). Hence, xy= 12.
So, (x,y) = (1,12), (2,6) or (3,4).
Hence "n" = 156, 96 or 84.
Sum "s" (of all possible values of n) = 336.