Recurring Decimals to Fractions

$n\,$ is an integer such that $\leq n \leq 9\,$

Prove that $0.n˙=n9\displaystyle 0.\dot{n} = \frac{n}{9}$

[2]

$n\,$ is an integer such that $\leq n \leq 9\,$

Prove that $0.n˙=n9\displaystyle 0.\dot{n} = \frac{n}{9}$

[2]

Recurring Decimals to Fractions Questions