1
Part of 2018 May Olympiad
Problems(2)
4-digit perfect squares May Olympiad (Olimpiada de Mayo) 2018 L2 P1
Source:
9/24/2021
You have a -digit whole number that is a perfect square. Another number is built adding to the unit's digit, subtracting from the ten's digit, adding to the hundred's digit and subtracting from the ones digit of one thousand. If the number you get is also a perfect square, find the original number. It's unique?
number theoryDigitsPerfect SquaresPerfect Square
a list of 2018 numbers , max last no 2018 May Olympiad L1 p1
Source:
8/24/2021
Juan makes a list of numbers. The first is . Then each number is obtained by adding to the previous number, one of the numbers , , , , , , , or . Knowing that none of the numbers in the list ends in , what is the largest value you can have the last number on the list?
algebra