Using proportions, it is found that 47 people came to the exchange.
A proportion is a fraction of total amount.
In this problem:
With 2 stickers bought per people, the number of people would be of:
141/2 = 70.5 -> Not an integer, hence not possible for all people to have bought the same number of stickers.
With 3 stickers bought per people, the number of people would be of:
141/3 = 47 -> Integer, hence 47 people bought 3 stickers each.
With 4 stickers bought per people, the number of people would be of:
141/4 = 35.25 -> Not an integer, hence not possible for all people to have bought the same number of stickers.
With 5 stickers bought per people, the number of people would be of:
141/5 = 28.2 -> Not an integer, hence not possible for all people to have bought the same number of stickers.
With 6 stickers bought per people, the number of people would be of:
141/5 = 23.5 -> Not an integer, hence not possible for all people to have bought the same number of stickers.
With 7 stickers bought per people, the number of people would be of:
141/7 = 20.14 -> Not an integer, hence not possible for all people to have bought the same number of stickers.
For higher numbers, the result of the quotient would be less than 20, hence they are disconsidered.
You can learn more about proportions at https://brainly.com/question/24372153