If a series has an infinite sum, that means that a concrete value (called the infinite sum) exists as the number of terms approaches infinity, i.e. a limiting sum, but if there is no infinite sum, that means the sum will just increase every time a new term is added, thus approaching infinity. Would this definition be right? D:The 2 mark probability, forgot the BH, BB, HB scenario, the clock chiming question I did 24 hrs instead of 12 and the question which asked for what values of y does this series not have an infinite sum. The play on words for the series questions screwed me as for a series to not have a infinite sum, means it has a limiting sum =( Sitting on 96/97