I assume you mean the fraction for 5.618618618...
5.618618618... = 5206/333
= 1871/333
5.618618618... = 5 + 0.618618618...
So to solve the fractional bit 0.618618618....
let x be the fraction for the decimal; then:
x = 0.618618618....
multiply both sides by 1000:
1000x = 618.618618618....
Subtract the first from the second:
1000x - x = 618.618618618... - 0.618618618...
⇒ 999x = 618
⇒ 333x = 206
⇒ x = 206/333
which has solved the fractional bit, now the whole is:
5.618618618... = 5 + 0.618618618...
= 5 + 206/333
= 5206/333
If all 3 digits are repeating then as a fraction it is 215/999
The fraction for .4 repeating is 2/5.
It is: 82/99 = 0.828282.....repeating
It is: 2/15 as a fraction
0.004 repeating equals 0.004004004004..... which as a fraction is expressed as 4/999
what is 0.194 as a repeating fraction
0.78 repeating as a fraction = 78/99
0.14 repeating as a fraction = 14/99
If you mean: 0.151515.....repeating then as a fraction it is 5/33
3.1 repeating, as a rational fraction is 28/9.
What is 1.49 repeating (9 is repeating)
0.13333333 repeating in fraction = 12/90 or 2/15
3.25 repeating written as a fraction is 322/99
If all 3 digits are repeating then as a fraction it is 215/999
The fraction of the repeating decimal 0.7... is 7/9
It is: 53/99It is: 0.5333 ... repeating = 8/15 as a fraction
In fraction form, 53.3 repeating can be expressed as 533/9. To convert a decimal with a repeating decimal point to a fraction, we first determine the non-repeating part of the decimal (in this case, 53), then subtract it from the entire decimal to isolate the repeating part (0.3 repeating). Next, we express the repeating part as a fraction over 9 (since there is one digit repeating). Thus, 53.3 repeating is equal to 533/9 in fraction form.