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gundu
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4 to the power of 27 + 4 to the power of 1000 + 4 to the power of x.
x is the maximum positive integer and it adds up to a perfect square?
x is the maximum positive integer and it adds up to a perfect square?
No, the OP said:vaishakh said:But the problem is to prove nothing is possible after that, hall.
Anyway gundu has to first clear what he has done as shmoesaid.
Which I interpret to mean "What is the largest positive integer such that this adds to a perfect square.gundu said:4 to the power of 27 + 4 to the power of 1000 + 4 to the power of x.
x is the maximum positive integer and it adds up to a perfect square?
The maximum positive integer that adds up to a perfect square is 9. This is because 9 is the largest perfect square that is less than the total sum of all positive integers from 1 to 9.
An integer adds up to a perfect square if the sum of all positive integers from 1 to that integer is a perfect square. For example, the sum of all positive integers from 1 to 9 is 45, which is a perfect square (9 x 9 = 81).
Yes, there is a formula for finding the maximum positive integer that adds up to a perfect square. It is given by the equation: n(n+1)/2 = x^2, where n is the maximum positive integer and x is the perfect square.
No, there can only be one maximum positive integer that adds up to a perfect square. This is because the sum of all positive integers from 1 to that integer must be a perfect square, and there is only one perfect square that is less than the total sum.
Yes, knowing the maximum positive integer that adds up to a perfect square can be useful in fields such as cryptography and computer science. It can also be used in number theory and mathematical puzzles.