x x\,x is an integer such that 1≤x≤91 \leq x \leq 91≤x≤9
Let y=0.0˙x˙y = 0.\dot{0}\dot{x}y=0.0˙x˙
Write down an expression for 100y100y100y.
Hence prove that 0.0˙x˙=x99\displaystyle 0.\dot{0}\dot{x} = \frac{x}{99}0.0˙x˙=99x
203 exam-style questions on Eduqas GCSE Maths Recurring Decimals to Fractions. Each one has a worked solution and a mark scheme showing where the marks go.