List questions from square-numbers

Published on 29 Mar 2016 - 16:39

452

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Square Root of Rational Number $\frac{A}{B}$

Published on 31 Mar 2016 - 7:53

181

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Different proofs for $n ( n + 1 ) ( n + 2 ) ( n + 3 )$

Published on 31 Mar 2016 - 13:17

116

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Floor Function and Euler-Mascheroni Constant

Published on 02 Apr 2016 - 0:49

117

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Why this book says that $ 2^{1/2} = ±\sqrt{2} $?

Published on 04 Apr 2016 - 4:34

582

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Sums involving floor function

Published on 04 Apr 2016 - 9:04

774

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Primes Between Squares of Primes

Published on 26 Mar 2026 - 13:48

412

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How many perfect squares exist?

Published on 06 Apr 2016 - 15:31

29

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Finding large integer squares - how to decide modulus to calculate.

Published on 10 Apr 2016 - 18:56

296

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Square Root of $5$ mod $10^{9}+7$

Published on 11 Apr 2016 - 9:06

216

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variant of Lagrange's four square theorem using a restricted set of squares

Published on 28 Mar 2026 - 22:55

1.8k

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Counting Squares In a Range

Published on 18 Apr 2016 - 15:23

76

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What triples of square-free integers $(r,s,t)$ admit integer solutions $(x,y,z)$ where $rx^2,sy^2,tz^2$ are consecutive integers?

Published on 21 Apr 2016 - 14:06

107

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Finding a number $n$ and $k$ such that $nx+k$ will be a perfect square for any two given $x$.

Published on 22 Apr 2016 - 8:23

275

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$\sqrt{x+938^2} - 938 + \sqrt{x + 140^2} - 140 = 38$ - I keep getting imaginary numbers

Published on 30 Apr 2016 - 3:22

List Question

Prove that $x^2+1$ cannot be a perfect square for any positive integer x?

Square Root of Rational Number $\frac{A}{B}$

Different proofs for $n ( n + 1 ) ( n + 2 ) ( n + 3 )$

Floor Function and Euler-Mascheroni Constant

Why this book says that $ 2^{1/2} = ±\sqrt{2} $?

Sums involving floor function

Primes Between Squares of Primes

How many perfect squares exist?

Finding large integer squares - how to decide modulus to calculate.

Square Root of $5$ mod $10^{9}+7$

variant of Lagrange's four square theorem using a restricted set of squares

Counting Squares In a Range

What triples of square-free integers $(r,s,t)$ admit integer solutions $(x,y,z)$ where $rx^2,sy^2,tz^2$ are consecutive integers?

Finding a number $n$ and $k$ such that $nx+k$ will be a perfect square for any two given $x$.

$\sqrt{x+938^2} - 938 + \sqrt{x + 140^2} - 140 = 38$ - I keep getting imaginary numbers

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