Answers
>
Maths
>
GCSE
>
Article
Convert 0.22222222... (recurring) into a fraction
x=0.22222222...10x= 2.222222...10x-x=9x=2x=2/9=0.2222222...
x=2/9
RG
Answered by
Rachel G.
•
Maths tutor
13366 Views
See similar Maths GCSE tutors
Related Maths GCSE answers
All answers ▸
x is an integer such that 1≤x≤9, Prove that 0.(0x)recurring=x/99
FInd the values of x for the following equation holds: x^2-5x+6=0
Work out 90% of 130
Solve this simultaneous equation: (1) 2x+3y=12 (2) x+4y=11