Hi all! Lets see if the brainys can work this out! A Professor and a lady are travelling in a train. They get around talking and the lady decides to give a puzzle to the Prof. She tells him that she has 3 children whose product of ages is equal to the maximum number of runs possible to score in an over without any illegitimate ball being balled (i.e. NB, Wide, etc). Also, the sum of their ages is equal to her berth number. However, the professor isn't able to answer. The lady then gives him a further hint that the eldest of her children is has only one eye. At this information, the Professor knows the ages of the three children. My question to you is that you DONT know the lady's berth number. Can u tell me the ages of her children?
As per the first two conditions the probable ages are (1,1,36),(1,2,18),(1,3,12),(1,4,9),(1,6,6),(2,3,6),(3,3,4) and (2,2,9). Professor know her berth number but he don't get the answer. That is sum of the ages of the children can make in two or more ways. That reduces the chances to two { (2,2,9),(1,6,6) }. From the third option, we got a constraint that, there is only one elder child. And we got the answer of (2,2,9)
