Newbetuts
.
New posts in square-numbers
Prove that $5$ is the only prime $p$ such that $3p + 1$ is a perfect square
elementary-number-theory
prime-numbers
square-numbers
Solve $ \left(\sqrt[3]{4-\sqrt{15}}\right)^x+\left(\sqrt[3]{4+\sqrt{15}}\right)^x=8 $ [closed]
roots
square-numbers
Why doesn't multiplying square roots of imaginary numbers follow $\sqrt{a} \times \sqrt{b} = \sqrt{ab}$?
complex-numbers
square-numbers
Are there infinitely many Mama's numbers and no Papa's numbers?
number-theory
elementary-number-theory
decimal-expansion
square-numbers
When is $8x^2-4$ a square number?
elementary-number-theory
diophantine-equations
square-numbers
I've noticed some relationships with cosine and square root.
calculus
real-analysis
algebra-precalculus
trigonometry
square-numbers
Prove or disprove that $\forall n\ge k, \exists m,$ s.t. $2n+1\le m^2\le 4n-1$
elementary-number-theory
square-numbers
Subtracting Quarters of Squares Equals Multiply?!
arithmetic
square-numbers
For which $n$ can $\{1,2,...,n\}$ be rearranged so that the sum of each two adjacent terms is a perfect square? [duplicate]
number-theory
square-numbers
Are $121$ and $400$ the only perfect squares of the form $\sum\limits_{k=0}^{n}p^k$?
number-theory
square-numbers
All elements in $\mathbb{Z}/n\mathbb{Z}$ are representable as sum of a square and a cube?
elementary-number-theory
cyclic-groups
square-numbers
sums-of-squares
For integers $x<y<z$, why are these cases impossible for Mengoli's Six-Square Problem?
diophantine-equations
square-numbers
sums-of-squares
pythagorean-triples
elementary-number-theory
Weighted sum of squares, in a finite field
elementary-number-theory
finite-fields
square-numbers
sums-of-squares
Calculating a SQRT digit-by-digit?
computer-science
recursive-algorithms
square-numbers
Sequences where $\sum\limits_{n=k}^{\infty}{a_n}=\sum\limits_{n=k}^{\infty}{a_n^2}$
sequences-and-series
trigonometry
square-numbers
sums-of-squares
What finite groups always have a square root for each element?
group-theory
finite-groups
square-numbers
Arrangement of integers in a row such that the sum of every two adjacent numbers is a perfect square.
number-theory
graph-theory
permutations
exponentiation
square-numbers
Sum of three consecutive cubes equals a perfect square
number-theory
square-numbers
IMO 1988, problem 6
elementary-number-theory
contest-math
square-numbers
vieta-jumping
Prove that the number 14641 is the fourth power of an integer in any base greater than 6?
elementary-number-theory
integers
number-systems
square-numbers
Prev
Next