New posts in rational-numbers

Proving the rationals are dense in R

Rational solutions of Pell's equation

Is it possible to permutate a periodic sequence in such a way that any infinite substring will always be non-periodic?

Is $\frac{1}{11}+\frac{1}{111}+\frac{1}{1111}+\cdots$ an irrational number?

Why must we distinguish between rational and irrational numbers?

Can every irrational number be written in terms of finitely many rational numbers?

Multiplying and adding fractions

Is the square root of -1 rational?

Given any two real numbers $x<y$, there is a rational $q$ with $x<q<y$

Perfect sets and topological vs. limit closure

H0w t0 prove that periodic decimal numbers are rational? $a_1...a_k(b_1b_2..b_l)={m \over n}$

Solutions to $f'=f$ over the rationals

Rational number to the power of irrational number = irrational number. True?

If $ f(x \cdot f(y) + f(x)) = y \cdot f(x) + x $, then $f(x)=x$

Length of period of decimal expansion of a fraction

Axiomatic characterization of the rational numbers

Why (directly!) does every number divide 9, 99, 999, ... or 10, 100, 1000, ..., or their product? [duplicate]

How to show that if $x, y, z$ are rational numbers satisfying $(x + y + z)^3 = 9(x^2y + y^2z +z^2x)$, then $x = y = z$ [closed]

Is sin(x) necessarily irrational where x is rational?

Total distance traveled when visiting all rational numbers