The following set is in list notation: { . When looking for a pattern, note that every element in the set is a fraction .i} . lra 'J'IllJ =JII 0 0 A which has a unique denominator . , that is always an odd number. When you are searching for patterns, perfect squares, fractions, and natural number are not the only options. You may have to look for perfect cubes, a common multiple, etc. In order to only include the odd numbers in the denominators of each element of our set, we will define the denominator for each element in the set as: ia -n+ Q (Your answer for each of these two input boxes should be a positive integer) t_ We must also give conditions for it: Since the first element in the set is 3, the lowest value of n that we will define will be ., since3 = 3- I +1 Since the last element in the set is 4%, the highest value of n that we define will be., since 45 = 2 - 32 +1 Note that every element 11 in the set of natural numbers c between the lowest and the highest values we defined for n corresponds to an element in our set shown above. Therefore the same set shown above in builder notation is: { ln'ENQSns.} Your feedback should read \"The variables found in your answer were: [n]\" Use ' for multiplication and/ for division so input something like "5/(4'n+3) " into the leftmost box on the above line. Check