To convert the decimal 2.53333333333 to a fraction, we first identify the repeating decimal pattern, which is 0.53333333333. This repeating decimal can be represented as 53/99, where the numerator is the repeating part (53) and the denominator is the number of nines equal to the length of the repeating part. Therefore, 2.53333333333 as a fraction is 2 53/99.
The fraction of the repeating decimal 0.7... is 7/9
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.
It is not possible to answer the question because it is ambiguous: the answer depends on what string is repeating. It is not clear from the question whether the fraction is meant to be 0.141414... or 0.144444... .
If the decimal is terminating or repeating then it can be written as a fraction. Decimal representations which are non-terminating and non-repeating cannot be expressed as a fraction.
A decimal number is like a mixed fraction: it has an integer part and a fractional part. If the fractional part is a repeating fraction then the whole number is represented by a repeating decimal.
The repeating decimal 0.777777777777777777777 can be represented as 7/9 in fraction form. This is because the repeating decimal can be expressed as 7 repeating infinitely, and the denominator is determined by the number of repeating digits, which in this case is 9. Therefore, 0.777777777777777777777 is equivalent to 7/9.
The fraction of the repeating decimal 0.7... is 7/9
It is a repeating decimal.
decimal and repeating bar
0.96 repeating can be represented as a fraction by multiplying both sides of the decimal by 100. This gives us 96.96 repeating. We can subtract the original decimal from the new one to get 99. Multiply both sides of this equation by 1/99 and simplify to get the fraction 96/99.
0.2 a repeating decimal into a fraction = 2/9
repeating decimal 1.1 as a fraction = 10/9
The rational fraction, one third, can be represented as a non terminating decimal, with the digit 3 repeating for ever.
It is not possible to answer the question because it is ambiguous: the answer depends on what string is repeating. It is not clear from the question whether the fraction is meant to be 0.141414... or 0.144444... .
If the decimal is terminating or repeating then it can be written as a fraction. Decimal representations which are non-terminating and non-repeating cannot be expressed as a fraction.
It can be represented as 4/3.