To express the decimal 0.53 with a repeating 3, we can use the formula for repeating decimals. Since the digit 3 repeats indefinitely, we can represent it as 0.5333... To convert this to a fraction, we set x = 0.5333... and subtract 0.5x from x to eliminate the repeating part. This gives us 10x - x = 5.3 - 0.53, which simplifies to 9x = 4.77. Therefore, the fraction for 0.53 with 3 repeating is 477/900.
It is 16 2/3.
0.14 repeating as a fraction = 14/99
1/3 is the fraction form of 0.3 repeating.
The number 9.3 repeating can be expressed as a fraction by understanding that the repeating decimal 0.3 can be represented as 3/9 or 1/3. Therefore, 9.3 repeating is equivalent to 9 + 1/3, which simplifies to 28/3 when converted to an improper fraction.
As an improper fraction it is 17/3
It is 16 2/3.
0.14 repeating as a fraction = 14/99
If all 3 digits are repeating then as a fraction it is 215/999
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.
As a fraction it is 1/3
As a fraction it is 1/3
1/3 is the fraction form of 0.3 repeating.
The number 9.3 repeating can be expressed as a fraction by understanding that the repeating decimal 0.3 can be represented as 3/9 or 1/3. Therefore, 9.3 repeating is equivalent to 9 + 1/3, which simplifies to 28/3 when converted to an improper fraction.
As an improper fraction it is 17/3
0.6666 repeating = 2/3
2.33... (repeating) = 2 1/3.
1/3