Tổng của tất cả các số tự nhiên có thể n sao cho :n2+n+1589 là một hình vuông hoàn hảo ?
là đề bài cho
Tổng của tất cả các số tự nhiên có thể n sao cho :n2+n+1589 là một hình vuông hoàn hảo ?
là đề bài cho
The number of ordered pairs (x; y) where x, y ∈ N* such that x2y2 - 2(x + y) is perfect square is .......
The number of ordered pairs (x; y) where x, y ∈ N* such that x2y2 - 2(x + y) is perfect square is ..
The number of ordered pairs (x; y) where x, y ∈ N* such that x 2 y 2 - 2(x + y) is perfect square
is ...........
The sum of 2018 and a 3-digit number is a square number. Find the smallest possible value of the 3- digit numbers
the sum A of 191 consecutive positive integers is a perfect square . Find the largest of those 191 positive integers so that A has the smallest value
The number of ordered pairs (x; y) where x, y ∈ N* such that x2y2 - 2(x + y) is perfect square is ..
Fill in the circles with the numbers 1, 2, 3, 4, 5, 6 and 7. Each number can be used once without repetitions. The sum of the digits inside the circles at the four vertices of the square on the left is 15 and the sum of the digits inside the circles at the vertices of the regular pentagon on the right is 24. How many possible arrangements are there?
Prove that the number \(a=\overline{1...15...56}\) is a perfect square.
( 2012 digits 1, 2011 digits 5 )
The lengths of three sides of a triangle are all primes, and the perimeter of the triangle is 17. Find the sum of all possible value(s) of the second longest side.