Question

.84 repeating as a fraction

Answer 1

Is that the question?

Answer 2

close to 59202/70000

Answer 3

but i don't know the exact fraction

Answer 4

38/45 is even better

Answer 5

continued fraction maybe?

.84 = 84/100

\[\frac{84}{100} =\frac{21}{25}=\cfrac{1}{\left(\cfrac{25}{21}\right)} =\cfrac{1}{1+\frac{4}{21}}\]
\[\cfrac{1}{1+\frac{4}{21}}=\cfrac{1}{1+\cfrac{1}{\left(\frac{21}{4}\right)}}=\cfrac{1}{1+\cfrac{1}{5+\cfrac{1}{4}}}\]

Answer 6

oh .8484848484...

Answer 7

84/99

Answer 8

let A = .848484...
100A = 84.848484...

100A - A = 99A = 84